diff --git a/.gitattributes b/.gitattributes
deleted file mode 100644
index b7955a0..0000000
--- a/.gitattributes
+++ /dev/null
@@ -1,5 +0,0 @@
-# Track all files in data/collection and its subfolders with Git LFS
-data/collection/** filter=lfs diff=lfs merge=lfs -text
-
-# Track meta.json file with Git LFS
-data/collection/meta.json filter=lfs diff=lfs merge=lfs -text
diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml
index 77f3e5b..0d846bb 100644
--- a/.github/workflows/ci.yml
+++ b/.github/workflows/ci.yml
@@ -25,9 +25,11 @@ jobs:
with:
python-version: "3.12"
- name: Install linters
- run: pip install black==24.10.0 flake8==6.1 ruff==0.3.4
+ run: pip install black==24.10.0 isort==5.12.0 flake8==6.1 ruff==0.3.4
- name: Run Black
run: black --check eyefeatures
+ - name: Run isort
+ run: isort --check-only eyefeatures
- name: Run flake8
run: flake8 eyefeatures --max-line-length=88 --extend-ignore=E501,E203,W503
- name: Run ruff
@@ -42,10 +44,6 @@ jobs:
python-version: ["3.10", "3.11", "3.12"]
steps:
- uses: actions/checkout@v4
- - name: Fetch Git LFS files
- run: |
- git lfs install
- git lfs pull
- uses: actions/setup-python@v5
with:
python-version: ${{ matrix.python-version }}
diff --git a/.gitignore b/.gitignore
index 9519881..a2f6410 100644
--- a/.gitignore
+++ b/.gitignore
@@ -1,22 +1,21 @@
-.env
-.venv
-.idea/
-
-data/*
-!data/collection/
-*.xlsx
-
-__pycache__/
-__pypackages__/
-.ipynb_checkpoints/
-.DS_Store
-.pytest_cache
-.ruff_cache
-
-dist/
-poetry.lock
-.pypirc
-
-_build/
-.coverage
-coverage.xml
+.env
+.venv
+.idea/
+
+data/
+*.xlsx
+
+__pycache__/
+__pypackages__/
+.ipynb_checkpoints/
+.DS_Store
+.pytest_cache
+.ruff_cache
+
+dist/
+poetry.lock
+.pypirc
+
+_build/
+.coverage
+coverage.xml
diff --git a/README.md b/README.md
index 4ca12d4..2d5649f 100644
--- a/README.md
+++ b/README.md
@@ -22,29 +22,23 @@
## Installation
+**Note**: Latest version in PyPi is `v1.0.1`. Check [Contribution](https://eyefeatures-docs.readthedocs.io/en/latest/contribution.html) page in the documentation for installation with `poetry`.
+
```bash
pip install eyefeatures
```
-Check [Contribution](https://eyefeatures-docs.readthedocs.io/en/latest/contribution.html) page in the documentation for installation with `poetry`.
-
## Documentation & Tutorials
Check out our [Full Documentation](https://eyefeatures-docs.readthedocs.io/) and the following interactive tutorials:
- 🚀 [Quickstart Examples](https://eyefeatures-docs.readthedocs.io/en/latest/quickstart/quickstart.html)
- 📊 [Simple Features](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/features_tutorial.ipynb)
-- 🧠 [Feature Maps & Timeseries](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/feature_maps_tutorial.ipynb)
-- 🛠️ [Preprocessing](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/preprocessing_tutorial.ipynb)
+- 🧠 [Complex Features & Timeseries](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/complex_tutorial.ipynb)
+- 🛠️ [Preprocessing & Smoothing](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/preprocessing_tutorial.ipynb)
- 🧿 [AOI Definition](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/AOI_definition_tutorial.ipynb)
- 🎥 [Visualization](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/visualization_tutorial.ipynb)
-- ⚡ [Deep Learning](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/DL_tutorial.ipynb)
-
-## Collection experiments
-
-The **[collection_experiments](collection_experiments/)** folder contains reproducible pipelines that use the library on collection data (`data/collection`):
-
-See [experiments/collection_experiments/README.md](experiments/collection_experiments/README.md) for more details.
+- ⚡ [Deep Learning with Gaze](https://colab.research.google.com/github/hse-scila/EyeFeatures/blob/main/tutorials/DL_tutorial.ipynb)
## Supported Methods
@@ -118,7 +112,7 @@ Check a comprehensive list of all methods.
>
>
>
-> Measures
+> Complexity & Entropy Measures
>
> | Method | Description | Docs |
> | :--- | :--- | :---: |
@@ -144,28 +138,28 @@ Check a comprehensive list of all methods.
>
> | Method | Description | Docs |
> | :--- | :--- | :---: |
-> | Euclidean Distance | Point-to-point distance | [EucDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.EucDist) |
-> | Hausdorff Distance | Max distance between point sets | [HauDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.HauDist) |
-> | Dynamic Time Warping | Time-invariant scanpath similarity | [DTWDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.DTWDist) |
-> | Discrete Fréchet Distance | Shape-based curve similarity | [DFDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.DFDist) |
-> | ScanMatch | String-based scanpath comparison | [ScanMatchDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.ScanMatchDist) |
-> | MultiMatch | Multi-dimensional scanpath comparison | [MultiMatchDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.MultiMatchDist) |
-> | Mannan Distance | Fixation position similarity | [MannanDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.MannanDist) |
-> | EyeAnalysis Distance | Fixation-based scanpath comparison | [EyeAnalysisDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.EyeAnalysisDist) |
-> | Time Delay Embedding Distance | Phase-space reconstruction similarity | [TDEDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.dist.TDEDist) |
+> | Euclidean Distance | Point-to-point distance | [EucDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.EucDist) |
+> | Hausdorff Distance | Max distance between point sets | [HauDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.HauDist) |
+> | Dynamic Time Warping | Time-invariant scanpath similarity | [DTWDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.DTWDist) |
+> | Discrete Fréchet Distance | Shape-based curve similarity | [DFDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.DFDist) |
+> | ScanMatch | String-based scanpath comparison | [ScanMatchDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.ScanMatchDist) |
+> | MultiMatch | Multi-dimensional scanpath comparison | [MultiMatchDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.MultiMatchDist) |
+> | Mannan Distance | Fixation position similarity | [MannanDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.MannanDist) |
+> | EyeAnalysis Distance | Fixation-based scanpath comparison | [EyeAnalysisDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.EyeAnalysisDist) |
+> | Time Delay Embedding Distance | Phase-space reconstruction similarity | [TDEDist](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.scanpath_dist.TDEDist) |
>
>
>
>
-> Feature Maps
+> Complex Representations
>
> | Method | Description | Docs |
> | :--- | :--- | :---: |
-> | Heatmap | Aggregated gaze density visualization | [get_heatmap](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.feature_maps.get_heatmap) |
-> | Markov Transition Field | Temporal dynamics as transition probabilities | [get_mtf](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.feature_maps.get_mtf) |
-> | Gramian Angular Field | Polar encoding of time series | [get_gaf](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.feature_maps.get_gaf) |
-> | Recurrence Plot | Visual representation of dynamical systems | [get_rqa](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.feature_maps.get_rqa) |
-> | Hilbert Curve Mapping | Space-filling curve for 2D→1D mapping | [get_hilbert_curve](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.feature_maps.get_hilbert_curve) |
+> | Heatmap | Aggregated gaze density visualization | [get_heatmap](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.complex.get_heatmap) |
+> | Markov Transition Field | Temporal dynamics as transition probabilities | [get_mtf](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.complex.get_mtf) |
+> | Gramian Angular Field | Polar encoding of time series | [get_gaf](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.complex.get_gaf) |
+> | Recurrence Plot | Visual representation of dynamical systems | [get_rqa](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.complex.get_rqa) |
+> | Hilbert Curve Mapping | Space-filling curve for 2D→1D mapping | [get_hilbert_curve](https://eyefeatures-docs.readthedocs.io/en/latest/api/features.html#eyefeatures.features.complex.get_hilbert_curve) |
>
>
>
@@ -232,10 +226,3 @@ Check a comprehensive list of all methods.
>
-
-
-📁 Data
-
-> Utilities to list and load benchmark datasets (Parquet), with column conventions for keys, labels, and meta. [API](https://eyefeatures-docs.readthedocs.io/en/latest/api/data.html)
-
-
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deleted file mode 100644
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deleted file mode 100644
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deleted file mode 100644
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diff --git a/data/collection/meta.json b/data/collection/meta.json
deleted file mode 100644
index 6e71d51..0000000
--- a/data/collection/meta.json
+++ /dev/null
@@ -1,3 +0,0 @@
-version https://git-lfs.github.com/spec/v1
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diff --git a/docs/all_methods.rst b/docs/all_methods.rst
index 4e4978d..a9b2c56 100644
--- a/docs/all_methods.rst
+++ b/docs/all_methods.rst
@@ -6,50 +6,22 @@ This is an alphabetical list of all public transformers and functions in the ``e
.. autosummary::
:nosignatures:
- eyefeatures.data.utils.get_labels
- eyefeatures.data.utils.get_meta
- eyefeatures.data.utils.get_pk
- eyefeatures.data.utils.list_datasets
- eyefeatures.data.utils.load_dataset
- eyefeatures.features.dist.calc_dfr_dist
- eyefeatures.features.dist.calc_dtw_dist
- eyefeatures.features.dist.calc_euc_dist
- eyefeatures.features.dist.calc_eye_dist
- eyefeatures.features.dist.calc_hau_dist
- eyefeatures.features.dist.calc_man_dist
- eyefeatures.features.dist.calc_mm_features
- eyefeatures.features.dist.calc_scan_match_dist
- eyefeatures.features.dist.calc_tde_dist
- eyefeatures.features.dist.DFDist
- eyefeatures.features.dist.DistanceTransformer
- eyefeatures.features.dist.DTWDist
- eyefeatures.features.dist.EucDist
- eyefeatures.features.dist.EyeAnalysisDist
- eyefeatures.features.dist.get_expected_path
- eyefeatures.features.dist.HauDist
- eyefeatures.features.dist.MannanDist
- eyefeatures.features.dist.MultiMatchDist
- eyefeatures.features.dist.ScanMatchDist
- eyefeatures.features.dist.SimpleDistances
- eyefeatures.features.dist.TDEDist
+ eyefeatures.features.complex.calculate_topological_features
+ eyefeatures.features.complex.get_gaf
+ eyefeatures.features.complex.get_heatmap
+ eyefeatures.features.complex.get_heatmaps
+ eyefeatures.features.complex.get_hilbert_curve
+ eyefeatures.features.complex.get_hilbert_curve_enc
+ eyefeatures.features.complex.get_mtf
+ eyefeatures.features.complex.get_pca
+ eyefeatures.features.complex.get_rqa
+ eyefeatures.features.complex.hilbert_huang_transform
+ eyefeatures.features.complex.lower_star_filtration
+ eyefeatures.features.complex.persistence_curve
+ eyefeatures.features.complex.persistence_entropy_curve
+ eyefeatures.features.complex.vietoris_rips_filtration
+ eyefeatures.features.complex.xy2h
eyefeatures.features.extractor.Extractor
- eyefeatures.features.feature_maps.calculate_topological_features
- eyefeatures.features.feature_maps.get_gaf
- eyefeatures.features.feature_maps.get_gafs
- eyefeatures.features.feature_maps.get_heatmap
- eyefeatures.features.feature_maps.get_heatmaps
- eyefeatures.features.feature_maps.get_hilbert_curve
- eyefeatures.features.feature_maps.get_hilbert_curve_enc
- eyefeatures.features.feature_maps.get_mtf
- eyefeatures.features.feature_maps.get_mtfs
- eyefeatures.features.feature_maps.get_pca
- eyefeatures.features.feature_maps.get_rqa
- eyefeatures.features.feature_maps.hilbert_huang_transform
- eyefeatures.features.feature_maps.lower_star_filtration
- eyefeatures.features.feature_maps.persistence_curve
- eyefeatures.features.feature_maps.persistence_entropy_curve
- eyefeatures.features.feature_maps.vietoris_rips_filtration
- eyefeatures.features.feature_maps.xy2h
eyefeatures.features.measures.CorrelationDimension
eyefeatures.features.measures.FractalDimension
eyefeatures.features.measures.FuzzyEntropy
@@ -65,17 +37,38 @@ This is an alphabetical list of all public transformers and functions in the ``e
eyefeatures.features.measures.SampleEntropy
eyefeatures.features.measures.ShannonEntropy
eyefeatures.features.measures.SpectralEntropy
- eyefeatures.features.pairwise.compute_rv_coefficient
- eyefeatures.features.pairwise.dimensionality_reduction_order
- eyefeatures.features.pairwise.get_center_matrix
- eyefeatures.features.pairwise.get_compromise_matrix
- eyefeatures.features.pairwise.get_cross_product_matrix
- eyefeatures.features.pairwise.get_dist_matrix
- eyefeatures.features.pairwise.get_sim_matrix
- eyefeatures.features.pairwise.hierarchical_clustering_order
- eyefeatures.features.pairwise.optimal_leaf_ordering_clustering
- eyefeatures.features.pairwise.restore_matrix
- eyefeatures.features.pairwise.spectral_order
+ eyefeatures.features.scanpath_complex.compute_rv_coefficient
+ eyefeatures.features.scanpath_complex.dimensionality_reduction_order
+ eyefeatures.features.scanpath_complex.get_center_matrix
+ eyefeatures.features.scanpath_complex.get_compromise_matrix
+ eyefeatures.features.scanpath_complex.get_cross_product_matrix
+ eyefeatures.features.scanpath_complex.get_dist_matrix
+ eyefeatures.features.scanpath_complex.get_expected_path
+ eyefeatures.features.scanpath_complex.get_sim_matrix
+ eyefeatures.features.scanpath_complex.hierarchical_clustering_order
+ eyefeatures.features.scanpath_complex.optimal_leaf_ordering_clustering
+ eyefeatures.features.scanpath_complex.restore_matrix
+ eyefeatures.features.scanpath_complex.spectral_order
+ eyefeatures.features.scanpath_dist.calc_dfr_dist
+ eyefeatures.features.scanpath_dist.calc_dtw_dist
+ eyefeatures.features.scanpath_dist.calc_euc_dist
+ eyefeatures.features.scanpath_dist.calc_eye_dist
+ eyefeatures.features.scanpath_dist.calc_hau_dist
+ eyefeatures.features.scanpath_dist.calc_man_dist
+ eyefeatures.features.scanpath_dist.calc_mm_features
+ eyefeatures.features.scanpath_dist.calc_scan_match_dist
+ eyefeatures.features.scanpath_dist.calc_tde_dist
+ eyefeatures.features.scanpath_dist.DFDist
+ eyefeatures.features.scanpath_dist.DistanceTransformer
+ eyefeatures.features.scanpath_dist.DTWDist
+ eyefeatures.features.scanpath_dist.EucDist
+ eyefeatures.features.scanpath_dist.EyeAnalysisDist
+ eyefeatures.features.scanpath_dist.HauDist
+ eyefeatures.features.scanpath_dist.MannanDist
+ eyefeatures.features.scanpath_dist.MultiMatchDist
+ eyefeatures.features.scanpath_dist.ScanMatchDist
+ eyefeatures.features.scanpath_dist.SimpleDistances
+ eyefeatures.features.scanpath_dist.TDEDist
eyefeatures.features.shift.IndividualNormalization
eyefeatures.features.stats.FixationFeatures
eyefeatures.features.stats.MicroSaccadeFeatures
diff --git a/docs/api/data/index.rst b/docs/api/data/index.rst
deleted file mode 100644
index 4d066a9..0000000
--- a/docs/api/data/index.rst
+++ /dev/null
@@ -1,20 +0,0 @@
-Data
-====
-
-.. currentmodule:: eyefeatures.data
-
-The ``data`` module provides simple data loading utilities for the eye-tracking
-collection. Collection data lives in the repo at ``data/collection`` as Parquet
-files (tracked with Git LFS). Column conventions: primary key (columns
-starting with ``group_``), labels (columns ending with ``_label``), meta
-(columns starting with ``meta_``).
-
-.. autofunction:: list_datasets
-
-.. autofunction:: load_dataset
-
-.. autofunction:: get_pk
-
-.. autofunction:: get_labels
-
-.. autofunction:: get_meta
diff --git a/docs/api/deep/datasets/index.rst b/docs/api/deep/datasets/index.rst
index 2fb9446..37e6080 100644
--- a/docs/api/deep/datasets/index.rst
+++ b/docs/api/deep/datasets/index.rst
@@ -21,3 +21,15 @@ fast integration in model pipeline for eyetracking data.
.. autoclass:: GridGraphDataset
:members:
:exclude-members: __init__
+
+.. autoclass:: DatasetLightning2D
+ :members:
+ :exclude-members: __init__
+
+.. autoclass:: DatasetLightningTimeSeries
+ :members:
+ :exclude-members: __init__
+
+.. autoclass:: DatasetLightningTimeSeries2D
+ :members:
+ :exclude-members: __init__
diff --git a/docs/api/features/feature_maps/calculate_topological_features.rst b/docs/api/features/complex/calculate_topological_features.rst
similarity index 68%
rename from docs/api/features/feature_maps/calculate_topological_features.rst
rename to docs/api/features/complex/calculate_topological_features.rst
index d84e3ab..6008dc0 100644
--- a/docs/api/features/feature_maps/calculate_topological_features.rst
+++ b/docs/api/features/complex/calculate_topological_features.rst
@@ -1,6 +1,6 @@
calculate_topological_features
==============================
-.. currentmodule:: eyefeatures.features.feature_maps
+.. currentmodule:: eyefeatures.features.complex
.. autofunction:: calculate_topological_features
diff --git a/docs/api/features/feature_maps/get_gaf.rst b/docs/api/features/complex/get_gaf.rst
similarity index 96%
rename from docs/api/features/feature_maps/get_gaf.rst
rename to docs/api/features/complex/get_gaf.rst
index 95d778b..e333111 100644
--- a/docs/api/features/feature_maps/get_gaf.rst
+++ b/docs/api/features/complex/get_gaf.rst
@@ -1,7 +1,7 @@
get_gaf
=======
-.. currentmodule:: eyefeatures.features.feature_maps
+.. currentmodule:: eyefeatures.features.complex
.. autofunction:: get_gaf
diff --git a/docs/api/features/feature_maps/get_heatmaps.rst b/docs/api/features/complex/get_heatmaps.rst
similarity index 52%
rename from docs/api/features/feature_maps/get_heatmaps.rst
rename to docs/api/features/complex/get_heatmaps.rst
index 2ae7f78..c309264 100644
--- a/docs/api/features/feature_maps/get_heatmaps.rst
+++ b/docs/api/features/complex/get_heatmaps.rst
@@ -1,6 +1,6 @@
get_heatmaps
============
-.. currentmodule:: eyefeatures.features.feature_maps
+.. currentmodule:: eyefeatures.features.complex
.. autofunction:: get_heatmaps
diff --git a/docs/api/features/feature_maps/get_hilbert_curve.rst b/docs/api/features/complex/get_hilbert_curve.rst
similarity index 93%
rename from docs/api/features/feature_maps/get_hilbert_curve.rst
rename to docs/api/features/complex/get_hilbert_curve.rst
index 99ac81c..ec9bd90 100644
--- a/docs/api/features/feature_maps/get_hilbert_curve.rst
+++ b/docs/api/features/complex/get_hilbert_curve.rst
@@ -3,7 +3,7 @@
get_hilbert_curve
=================
-.. currentmodule:: eyefeatures.features.feature_maps
+.. currentmodule:: eyefeatures.features.complex
.. autofunction:: get_hilbert_curve
diff --git a/docs/api/features/feature_maps/get_hilbert_curve_enc.rst b/docs/api/features/complex/get_hilbert_curve_enc.rst
similarity index 90%
rename from docs/api/features/feature_maps/get_hilbert_curve_enc.rst
rename to docs/api/features/complex/get_hilbert_curve_enc.rst
index ffeb548..c66828c 100644
--- a/docs/api/features/feature_maps/get_hilbert_curve_enc.rst
+++ b/docs/api/features/complex/get_hilbert_curve_enc.rst
@@ -1,7 +1,7 @@
get_hilbert_curve_enc
=====================
-.. currentmodule:: eyefeatures.features.feature_maps
+.. currentmodule:: eyefeatures.features.complex
.. autofunction:: get_hilbert_curve_enc
diff --git a/docs/api/features/feature_maps/get_mtf.rst b/docs/api/features/complex/get_mtf.rst
similarity index 96%
rename from docs/api/features/feature_maps/get_mtf.rst
rename to docs/api/features/complex/get_mtf.rst
index 0c0f481..d57890c 100644
--- a/docs/api/features/feature_maps/get_mtf.rst
+++ b/docs/api/features/complex/get_mtf.rst
@@ -1,7 +1,7 @@
get_mtf
=======
-.. currentmodule:: eyefeatures.features.feature_maps
+.. currentmodule:: eyefeatures.features.complex
.. autofunction:: get_mtf
diff --git a/docs/api/features/complex/get_rqa.rst b/docs/api/features/complex/get_rqa.rst
new file mode 100644
index 0000000..f6fc462
--- /dev/null
+++ b/docs/api/features/complex/get_rqa.rst
@@ -0,0 +1,6 @@
+get_rqa
+=======
+
+.. currentmodule:: eyefeatures.features.complex
+
+.. autofunction:: get_rqa
diff --git a/docs/api/features/feature_maps/hilbert_huang_transform.rst b/docs/api/features/complex/hilbert_huang_transform.rst
similarity index 63%
rename from docs/api/features/feature_maps/hilbert_huang_transform.rst
rename to docs/api/features/complex/hilbert_huang_transform.rst
index 9a4b177..8a96128 100644
--- a/docs/api/features/feature_maps/hilbert_huang_transform.rst
+++ b/docs/api/features/complex/hilbert_huang_transform.rst
@@ -1,6 +1,6 @@
hilbert_huang_transform
=======================
-.. currentmodule:: eyefeatures.features.feature_maps
+.. currentmodule:: eyefeatures.features.complex
.. autofunction:: hilbert_huang_transform
diff --git a/docs/api/features/feature_maps/index.rst b/docs/api/features/complex/index.rst
similarity index 65%
rename from docs/api/features/feature_maps/index.rst
rename to docs/api/features/complex/index.rst
index 949efc5..7543a98 100644
--- a/docs/api/features/feature_maps/index.rst
+++ b/docs/api/features/complex/index.rst
@@ -1,9 +1,9 @@
-Feature Maps
+Complex Features
================
-.. currentmodule:: eyefeatures.features.feature_maps
+.. currentmodule:: eyefeatures.features.complex
-The ``feature_maps`` submodule provides functionality to acquire diverse
+The ``complex`` submodule provides functionality to acquire diverse
feature maps from scanpaths (i.e. fixations).
.. toctree::
diff --git a/docs/api/features/feature_maps/get_rqa.rst b/docs/api/features/feature_maps/get_rqa.rst
deleted file mode 100644
index 1149608..0000000
--- a/docs/api/features/feature_maps/get_rqa.rst
+++ /dev/null
@@ -1,6 +0,0 @@
-get_rqa
-=======
-
-.. currentmodule:: eyefeatures.features.feature_maps
-
-.. autofunction:: get_rqa
diff --git a/docs/api/features/index.rst b/docs/api/features/index.rst
index bc8cbb5..90c68d3 100644
--- a/docs/api/features/index.rst
+++ b/docs/api/features/index.rst
@@ -4,10 +4,10 @@ Feature Extraction
The ``features`` module provides tools for calculating eye-tracking features. There are two types
of features:
-1. Scalar Features
-------------------
+1. Single value features
+------------------------
-In simple words, the module coheres all features that are functions from scanpaths to :math:`\mathbb{R}`.
+In simple words, the module coheres all features that are functions from scanpaths to single value.
This could be used in ``scikit-learn`` pipeline, giving an object (like person reading the text)
a mean saccade length.
@@ -21,7 +21,7 @@ interface.
stats/index
measures/index
- dist/index
+ scanpath_dist/index
shift/index
Statistical Features
@@ -51,10 +51,10 @@ The collection of algorithms that compare a pair of scanpaths. There is a wide r
of methods, starting from simple Euclidean/Hausdorff distances, and going up to
`Dynamic Time Warp `_ algorithm.
-Refer to ``dist`` submodule.
+Refer to ``scanpath_dist`` submodule.
-Shift
-*****
+Shift Features
+**************
The submodule provides ``InstanceNormalization`` class interface, which is capable of
normalizing features across any user-defined dimensions. For example, normalize input features
@@ -63,37 +63,37 @@ already extracted features (for instance, from ``Extractor`` class).
Refer to ``shift`` submodule.
-2. Maps
--------
+2. Feature maps
+---------------
Instead of outputting a single number, functions in this module output a feature map. For example,
``get_mtf`` returns Markov Transition Field (MTF), which is a matrix, and cannot be integrated into
a classical Machine Learning pipeline in some unified format. Its usage is either in Deep Learning
-networks or other specific analysis.
+networks or other custom analysis.
There are two submodules that work with that type of features.
.. toctree::
:maxdepth: 1
- feature_maps/index
- pairwise/index
+ complex/index
+ scanpath_complex/index
-Feature Maps
-************
+Complex Features
+****************
The collection of algorithms to get various feature maps from scanpath. The user can find here
scanpath heatmaps, MTF, Recurrence Quantification Analysis (RQA) matrix, and other.
-Refer to ``feature_maps`` submodule.
+Refer to ``complex`` submodule.
-Pairwise Scanpath Distances
-***************************
+Complex Scanpath Distances
+**************************
The collection of algorithms to aggregate several scanpaths. There are similarity/distance
matrix calculations, spectral/optimal leaf matrix reorderings, and more.
-Refer to ``pairwise`` submodule.
+Refer to ``scanpath_complex`` submodule.
Extractor
---------
diff --git a/docs/api/features/pairwise/dimensionality_reduction_order.rst b/docs/api/features/scanpath_complex/dimensionality_reduction_order.rst
similarity index 66%
rename from docs/api/features/pairwise/dimensionality_reduction_order.rst
rename to docs/api/features/scanpath_complex/dimensionality_reduction_order.rst
index 10a37d4..97413b9 100644
--- a/docs/api/features/pairwise/dimensionality_reduction_order.rst
+++ b/docs/api/features/scanpath_complex/dimensionality_reduction_order.rst
@@ -1,6 +1,6 @@
dimensionality_reduction_order
==============================
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
.. autofunction:: dimensionality_reduction_order
diff --git a/docs/api/features/pairwise/get_compromise_matrix.rst b/docs/api/features/scanpath_complex/get_compromise_matrix.rst
similarity index 60%
rename from docs/api/features/pairwise/get_compromise_matrix.rst
rename to docs/api/features/scanpath_complex/get_compromise_matrix.rst
index ba77d8b..7e9a85c 100644
--- a/docs/api/features/pairwise/get_compromise_matrix.rst
+++ b/docs/api/features/scanpath_complex/get_compromise_matrix.rst
@@ -1,6 +1,6 @@
get_compromise_matrix
=====================
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
.. autofunction:: get_compromise_matrix
diff --git a/docs/api/features/pairwise/get_dist_matrix.rst b/docs/api/features/scanpath_complex/get_dist_matrix.rst
similarity index 54%
rename from docs/api/features/pairwise/get_dist_matrix.rst
rename to docs/api/features/scanpath_complex/get_dist_matrix.rst
index 9bfa091..955f172 100644
--- a/docs/api/features/pairwise/get_dist_matrix.rst
+++ b/docs/api/features/scanpath_complex/get_dist_matrix.rst
@@ -1,6 +1,6 @@
get_dist_matrix
===============
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
.. autofunction:: get_dist_matrix
diff --git a/docs/api/features/scanpath_complex/get_expected_path.rst b/docs/api/features/scanpath_complex/get_expected_path.rst
new file mode 100644
index 0000000..605f018
--- /dev/null
+++ b/docs/api/features/scanpath_complex/get_expected_path.rst
@@ -0,0 +1,6 @@
+get_expected_path
+=================
+
+.. currentmodule:: eyefeatures.features.scanpath_complex
+
+.. autofunction:: get_expected_path
diff --git a/docs/api/features/pairwise/get_sim_matrix.rst b/docs/api/features/scanpath_complex/get_sim_matrix.rst
similarity index 53%
rename from docs/api/features/pairwise/get_sim_matrix.rst
rename to docs/api/features/scanpath_complex/get_sim_matrix.rst
index 4fe0709..eea75fc 100644
--- a/docs/api/features/pairwise/get_sim_matrix.rst
+++ b/docs/api/features/scanpath_complex/get_sim_matrix.rst
@@ -1,6 +1,6 @@
get_sim_matrix
==============
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
.. autofunction:: get_sim_matrix
diff --git a/docs/api/features/pairwise/hierarchical_clustering_order.rst b/docs/api/features/scanpath_complex/hierarchical_clustering_order.rst
similarity index 65%
rename from docs/api/features/pairwise/hierarchical_clustering_order.rst
rename to docs/api/features/scanpath_complex/hierarchical_clustering_order.rst
index 38ee082..2aebe0c 100644
--- a/docs/api/features/pairwise/hierarchical_clustering_order.rst
+++ b/docs/api/features/scanpath_complex/hierarchical_clustering_order.rst
@@ -1,6 +1,6 @@
hierarchical_clustering_order
=============================
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
.. autofunction:: hierarchical_clustering_order
diff --git a/docs/api/features/pairwise/index.rst b/docs/api/features/scanpath_complex/index.rst
similarity index 62%
rename from docs/api/features/pairwise/index.rst
rename to docs/api/features/scanpath_complex/index.rst
index a185540..52a521c 100644
--- a/docs/api/features/pairwise/index.rst
+++ b/docs/api/features/scanpath_complex/index.rst
@@ -1,14 +1,15 @@
-Pairwise Scanpath Distances
+Complex Scanpath Distances
==========================
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
-The ``pairwise`` submodule provides functionality to extract features
+The ``scanpath_complex`` submodule provides functionality to extract features
from a collection of scanpaths.
.. toctree::
:maxdepth: 1
+ get_expected_path
restore_matrix
get_sim_matrix
get_dist_matrix
diff --git a/docs/api/features/pairwise/optimal_leaf_ordering_clustering.rst b/docs/api/features/scanpath_complex/optimal_leaf_ordering_clustering.rst
similarity index 67%
rename from docs/api/features/pairwise/optimal_leaf_ordering_clustering.rst
rename to docs/api/features/scanpath_complex/optimal_leaf_ordering_clustering.rst
index 09ffecf..34ee31d 100644
--- a/docs/api/features/pairwise/optimal_leaf_ordering_clustering.rst
+++ b/docs/api/features/scanpath_complex/optimal_leaf_ordering_clustering.rst
@@ -1,6 +1,6 @@
optimal_leaf_ordering_clustering
================================
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
.. autofunction:: optimal_leaf_ordering_clustering
diff --git a/docs/api/features/pairwise/restore_matrix.rst b/docs/api/features/scanpath_complex/restore_matrix.rst
similarity index 53%
rename from docs/api/features/pairwise/restore_matrix.rst
rename to docs/api/features/scanpath_complex/restore_matrix.rst
index 685338d..a701bd3 100644
--- a/docs/api/features/pairwise/restore_matrix.rst
+++ b/docs/api/features/scanpath_complex/restore_matrix.rst
@@ -1,6 +1,6 @@
restore_matrix
==============
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
.. autofunction:: restore_matrix
diff --git a/docs/api/features/pairwise/spectral_order.rst b/docs/api/features/scanpath_complex/spectral_order.rst
similarity index 53%
rename from docs/api/features/pairwise/spectral_order.rst
rename to docs/api/features/scanpath_complex/spectral_order.rst
index 132e067..8ecbc44 100644
--- a/docs/api/features/pairwise/spectral_order.rst
+++ b/docs/api/features/scanpath_complex/spectral_order.rst
@@ -1,6 +1,6 @@
spectral_order
==============
-.. currentmodule:: eyefeatures.features.pairwise
+.. currentmodule:: eyefeatures.features.scanpath_complex
.. autofunction:: spectral_order
diff --git a/docs/api/features/scanpath_dist/calc_dfr_dist.rst b/docs/api/features/scanpath_dist/calc_dfr_dist.rst
new file mode 100644
index 0000000..3d4445d
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_dfr_dist.rst
@@ -0,0 +1,6 @@
+calc_dfr_dist
+=============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_dfr_dist
diff --git a/docs/api/features/scanpath_dist/calc_dtw_dist.rst b/docs/api/features/scanpath_dist/calc_dtw_dist.rst
new file mode 100644
index 0000000..55b07ee
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_dtw_dist.rst
@@ -0,0 +1,6 @@
+calc_dtw_dist
+=============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_dtw_dist
diff --git a/docs/api/features/scanpath_dist/calc_euc_dist.rst b/docs/api/features/scanpath_dist/calc_euc_dist.rst
new file mode 100644
index 0000000..ec995ec
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_euc_dist.rst
@@ -0,0 +1,6 @@
+calc_euc_dist
+=============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_euc_dist
diff --git a/docs/api/features/scanpath_dist/calc_eye_dist.rst b/docs/api/features/scanpath_dist/calc_eye_dist.rst
new file mode 100644
index 0000000..1ee762f
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_eye_dist.rst
@@ -0,0 +1,6 @@
+calc_eye_dist
+=============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_eye_dist
diff --git a/docs/api/features/scanpath_dist/calc_hau_dist.rst b/docs/api/features/scanpath_dist/calc_hau_dist.rst
new file mode 100644
index 0000000..5da4eae
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_hau_dist.rst
@@ -0,0 +1,6 @@
+calc_hau_dist
+=============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_hau_dist
diff --git a/docs/api/features/scanpath_dist/calc_man_dist.rst b/docs/api/features/scanpath_dist/calc_man_dist.rst
new file mode 100644
index 0000000..8bfdef0
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_man_dist.rst
@@ -0,0 +1,6 @@
+calc_man_dist
+=============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_man_dist
diff --git a/docs/api/features/scanpath_dist/calc_mm_features.rst b/docs/api/features/scanpath_dist/calc_mm_features.rst
new file mode 100644
index 0000000..b5be813
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_mm_features.rst
@@ -0,0 +1,6 @@
+calc_mm_features
+================
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_mm_features
diff --git a/docs/api/features/scanpath_dist/calc_scan_match_dist.rst b/docs/api/features/scanpath_dist/calc_scan_match_dist.rst
new file mode 100644
index 0000000..70e1072
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_scan_match_dist.rst
@@ -0,0 +1,6 @@
+calc_scan_match_dist
+====================
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_scan_match_dist
diff --git a/docs/api/features/scanpath_dist/calc_tde_dist.rst b/docs/api/features/scanpath_dist/calc_tde_dist.rst
new file mode 100644
index 0000000..08183d6
--- /dev/null
+++ b/docs/api/features/scanpath_dist/calc_tde_dist.rst
@@ -0,0 +1,6 @@
+calc_tde_dist
+=============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autofunction:: calc_tde_dist
diff --git a/docs/api/features/scanpath_dist/df_dist.rst b/docs/api/features/scanpath_dist/df_dist.rst
new file mode 100644
index 0000000..4a65fe8
--- /dev/null
+++ b/docs/api/features/scanpath_dist/df_dist.rst
@@ -0,0 +1,8 @@
+DFDist
+======
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: DFDist
+ :members:
+ :exclude-members: __init__
diff --git a/docs/api/features/scanpath_dist/dtw_dist.rst b/docs/api/features/scanpath_dist/dtw_dist.rst
new file mode 100644
index 0000000..4b4cb96
--- /dev/null
+++ b/docs/api/features/scanpath_dist/dtw_dist.rst
@@ -0,0 +1,8 @@
+DTWDist
+=======
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: DTWDist
+ :members:
+ :exclude-members: __init__
diff --git a/docs/api/features/scanpath_dist/euc_dist.rst b/docs/api/features/scanpath_dist/euc_dist.rst
new file mode 100644
index 0000000..3f13567
--- /dev/null
+++ b/docs/api/features/scanpath_dist/euc_dist.rst
@@ -0,0 +1,15 @@
+EucDist
+=======
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: EucDist
+ :members:
+ :exclude-members: __init__
+
+Euclidean distance is simply the sum of pairwise distances of two sequences at each timestamp:
+
+.. math::
+ \text{EUC}(p, q) = \sum_{i=1}^n ||p_i - q_i||_2
+
+where :math:`p` and :math:`q` are aligned.
diff --git a/docs/api/features/scanpath_dist/eye_analysis_dist.rst b/docs/api/features/scanpath_dist/eye_analysis_dist.rst
new file mode 100644
index 0000000..e16bfe6
--- /dev/null
+++ b/docs/api/features/scanpath_dist/eye_analysis_dist.rst
@@ -0,0 +1,13 @@
+EyeAnalysisDist
+===============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: EyeAnalysisDist
+ :members:
+ :exclude-members: __init__
+
+EyeDist distance is calculated as follows:
+
+.. math::
+ \text{EYE}(p, q) = \frac{1}{\max\{n, m\}} \left(\sum_{i=1}^n \min_{1 \leq j \leq m} ||p_i - q_j||_2^2 + \sum_{j=1}^m \min_{1 \leq i \leq n} ||q_j - p_i||_2^2\right)
diff --git a/docs/api/features/scanpath_dist/hau_dist.rst b/docs/api/features/scanpath_dist/hau_dist.rst
new file mode 100644
index 0000000..3ba0a1c
--- /dev/null
+++ b/docs/api/features/scanpath_dist/hau_dist.rst
@@ -0,0 +1,8 @@
+HauDist
+=======
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: HauDist
+ :members:
+ :exclude-members: __init__
diff --git a/docs/api/features/scanpath_dist/index.rst b/docs/api/features/scanpath_dist/index.rst
new file mode 100644
index 0000000..6018d27
--- /dev/null
+++ b/docs/api/features/scanpath_dist/index.rst
@@ -0,0 +1,53 @@
+Scanpath Distances
+==================
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+The ``scanpath_dist`` module provides common methods to measure distance between
+scanpaths, treating them as different types of timeseries. The main idea is to
+calculate expected scanpath and compare it with the input scanpath.
+
+Base Distance Transformer
+-------------------------
+.. autoclass:: DistanceTransformer
+ :members:
+ :exclude-members: __init__, _calc_feats, _check_params
+
+Distance Transformers
+---------------------
+
+All transformers in this list own ``fit``/``transform`` methods. As well as
+class instances, there are functions in section below that provide the same
+functionality (i.e. calculate distances between scanpaths).
+
+.. toctree::
+ :maxdepth: 1
+
+ simple_distances
+ euc_dist
+ hau_dist
+ dtw_dist
+ scan_match_dist
+ mannan_dist
+ eye_analysis_dist
+ df_dist
+ tde_dist
+ multi_match_dist
+
+Distance Functions
+------------------
+
+The functions in this list are used in corresponding transformers.
+
+.. toctree::
+ :maxdepth: 1
+
+ calc_dfr_dist
+ calc_dtw_dist
+ calc_euc_dist
+ calc_eye_dist
+ calc_hau_dist
+ calc_man_dist
+ calc_mm_features
+ calc_scan_match_dist
+ calc_tde_dist
diff --git a/docs/api/features/scanpath_dist/mannan_dist.rst b/docs/api/features/scanpath_dist/mannan_dist.rst
new file mode 100644
index 0000000..1ed6d27
--- /dev/null
+++ b/docs/api/features/scanpath_dist/mannan_dist.rst
@@ -0,0 +1,13 @@
+MannanDist
+==========
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: MannanDist
+ :members:
+ :exclude-members: __init__
+
+Mannan distance is somewhat a more complex version of EyeDist since it considers the weighted distance:
+
+.. math::
+ \text{MAN}(p, q) = \frac{1}{4 \cdot n \cdot m} \left(m \cdot \sum_{i=1}^n \min_{1 \leq j \leq m} ||p_i - q_j||_2^2 + n \cdot \sum_{j=1}^m \min_{1 \leq i \leq n} ||q_j - p_i||_2^2 \right)
diff --git a/docs/api/features/scanpath_dist/multi_match_dist.rst b/docs/api/features/scanpath_dist/multi_match_dist.rst
new file mode 100644
index 0000000..6805cf3
--- /dev/null
+++ b/docs/api/features/scanpath_dist/multi_match_dist.rst
@@ -0,0 +1,8 @@
+MultiMatchDist
+==============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: MultiMatchDist
+ :members:
+ :exclude-members: __init__
diff --git a/docs/api/features/scanpath_dist/scan_match_dist.rst b/docs/api/features/scanpath_dist/scan_match_dist.rst
new file mode 100644
index 0000000..ad7e2c5
--- /dev/null
+++ b/docs/api/features/scanpath_dist/scan_match_dist.rst
@@ -0,0 +1,8 @@
+ScanMatchDist
+=============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: ScanMatchDist
+ :members:
+ :exclude-members: __init__
diff --git a/docs/api/features/scanpath_dist/simple_distances.rst b/docs/api/features/scanpath_dist/simple_distances.rst
new file mode 100644
index 0000000..9c2ddb3
--- /dev/null
+++ b/docs/api/features/scanpath_dist/simple_distances.rst
@@ -0,0 +1,8 @@
+SimpleDistances
+===============
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: SimpleDistances
+ :members:
+ :exclude-members: __init__
diff --git a/docs/api/features/scanpath_dist/tde_dist.rst b/docs/api/features/scanpath_dist/tde_dist.rst
new file mode 100644
index 0000000..356bbe1
--- /dev/null
+++ b/docs/api/features/scanpath_dist/tde_dist.rst
@@ -0,0 +1,8 @@
+TDEDist
+=======
+
+.. currentmodule:: eyefeatures.features.scanpath_dist
+
+.. autoclass:: TDEDist
+ :members:
+ :exclude-members: __init__
diff --git a/docs/api/index.rst b/docs/api/index.rst
index e1e4f5f..407fcc3 100644
--- a/docs/api/index.rst
+++ b/docs/api/index.rst
@@ -4,7 +4,6 @@ API Reference
.. toctree::
:maxdepth: 1
- data/index
deep/index
features/index
preprocessing/index
diff --git a/docs/changelog.rst b/docs/changelog.rst
index f64142f..2b66ee5 100644
--- a/docs/changelog.rst
+++ b/docs/changelog.rst
@@ -53,7 +53,7 @@ Fixed
- **Mathematical & Topological Correctness**:
- Fixed ``RuntimeWarning`` (log(0)) in ``persistence_entropy_curve`` and standardized ``float`` return types.
- - Fixed Fill Path Calculation logic in ``pairwise.py`` to correctly calculate the expected path of expected paths.
+ - Fixed Fill Path Calculation logic in ``scanpath_complex.py`` to correctly calculate the expected path of expected paths.
- Validated original implementations for ``HurstExponent`` and ``SpectralEntropy`` after architecture refactor.
Removed
diff --git a/docs/conf.py b/docs/conf.py
index bc5d371..54e3d9c 100644
--- a/docs/conf.py
+++ b/docs/conf.py
@@ -13,7 +13,6 @@ def setup(app):
def generate_api_index():
# Modules to scan
scan_modules = [
- "eyefeatures.data",
"eyefeatures.features",
"eyefeatures.preprocessing",
"eyefeatures.visualization",
diff --git a/docs/make.bat b/docs/make.bat
new file mode 100644
index 0000000..32bb245
--- /dev/null
+++ b/docs/make.bat
@@ -0,0 +1,35 @@
+@ECHO OFF
+
+pushd %~dp0
+
+REM Command file for Sphinx documentation
+
+if "%SPHINXBUILD%" == "" (
+ set SPHINXBUILD=sphinx-build
+)
+set SOURCEDIR=.
+set BUILDDIR=_build
+
+%SPHINXBUILD% >NUL 2>NUL
+if errorlevel 9009 (
+ echo.
+ echo.The 'sphinx-build' command was not found. Make sure you have Sphinx
+ echo.installed, then set the SPHINXBUILD environment variable to point
+ echo.to the full path of the 'sphinx-build' executable. Alternatively you
+ echo.may add the Sphinx directory to PATH.
+ echo.
+ echo.If you don't have Sphinx installed, grab it from
+ echo.https://www.sphinx-doc.org/
+ exit /b 1
+)
+
+if "%1" == "" goto help
+
+%SPHINXBUILD% -M %1 %SOURCEDIR% %BUILDDIR% %SPHINXOPTS% %O%
+goto end
+
+:help
+%SPHINXBUILD% -M help %SOURCEDIR% %BUILDDIR% %SPHINXOPTS% %O%
+
+:end
+popd
diff --git a/docs/overview.rst b/docs/overview.rst
index ea0166e..2adffc2 100644
--- a/docs/overview.rst
+++ b/docs/overview.rst
@@ -14,5 +14,4 @@ Key Features
- Statistical analysis of eye movement patterns and direct usage for ML tasks.
- Algorithms like Markov Transition Field, Hilbert Curve calculation, Vietoris-Rips filtration for complex analysis and potential usage in Deep Learning architectures.
- Visualization tools for exploring gaze/fixations patterns.
-- Benchmark data loading utilities (Parquet datasets, column conventions for keys/labels/meta).
- ``scikit-learn`` compatible transformers for ``Pipeline`` integration.
\ No newline at end of file
diff --git a/docs/quickstart/examples/advanced_all_features.rst b/docs/quickstart/examples/advanced_all_features.rst
index 98844b1..0f81fe9 100644
--- a/docs/quickstart/examples/advanced_all_features.rst
+++ b/docs/quickstart/examples/advanced_all_features.rst
@@ -4,6 +4,6 @@ Advanced All Features
This comprehensive example calculates all available features in the library,
demonstrating the full power of the EyeFeatures toolbox.
-.. literalinclude:: ../../../examples/advanced_all_features.py
+.. literalinclude:: ../../../eyefeatures/examples/advanced_all_features.py
:language: python
:linenos:
diff --git a/docs/quickstart/examples/advanced_pipeline.rst b/docs/quickstart/examples/advanced_pipeline.rst
index f22c4ea..217a634 100644
--- a/docs/quickstart/examples/advanced_pipeline.rst
+++ b/docs/quickstart/examples/advanced_pipeline.rst
@@ -4,6 +4,6 @@ Advanced Pipeline
This example demonstrates a complete end-to-end pipeline covering preprocessing,
feature extraction, and per-participant normalization.
-.. literalinclude:: ../../../examples/advanced_pipeline.py
+.. literalinclude:: ../../../eyefeatures/examples/advanced_pipeline.py
:language: python
:linenos:
diff --git a/docs/quickstart/examples/basic_features.rst b/docs/quickstart/examples/basic_features.rst
index d071014..b99a353 100644
--- a/docs/quickstart/examples/basic_features.rst
+++ b/docs/quickstart/examples/basic_features.rst
@@ -6,6 +6,6 @@ This example shows how to use the ``Extractor`` class to calculate a mix of feat
.. _extractor_usage_example:
-.. literalinclude:: ../../../examples/basic_features.py
+.. literalinclude:: ../../../eyefeatures/examples/basic_features.py
:language: python
:linenos:
diff --git a/docs/quickstart/examples/basic_fixation.rst b/docs/quickstart/examples/basic_fixation.rst
index 62f7fb1..afa03aa 100644
--- a/docs/quickstart/examples/basic_fixation.rst
+++ b/docs/quickstart/examples/basic_fixation.rst
@@ -4,6 +4,6 @@ Basic Fixation Extraction
This example demonstrates how to extract fixations from raw gaze data using the I-DT
(Identification by Dispersion-Threshold) algorithm, combined with smoothing filters.
-.. literalinclude:: ../../../examples/basic_fixation.py
+.. literalinclude:: ../../../eyefeatures/examples/basic_fixation.py
:language: python
:linenos:
diff --git a/docs/quickstart/examples/basic_scanpath.rst b/docs/quickstart/examples/basic_scanpath.rst
index 72a3b26..d73a782 100644
--- a/docs/quickstart/examples/basic_scanpath.rst
+++ b/docs/quickstart/examples/basic_scanpath.rst
@@ -4,6 +4,6 @@ Basic Scanpath Processing
This example demonstrates how to generate a Gramian Angular Field (GAF) from a scanpath.
GAF encodes time-series into an image, often used for Deep Learning models.
-.. literalinclude:: ../../../examples/basic_scanpath.py
+.. literalinclude:: ../../../eyefeatures/examples/basic_scanpath.py
:language: python
:linenos:
diff --git a/examples/advanced_all_features.py b/examples/advanced_all_features.py
index 715e44c..e734318 100644
--- a/examples/advanced_all_features.py
+++ b/examples/advanced_all_features.py
@@ -8,18 +8,6 @@
import pandas as pd
-from eyefeatures.features.dist import (
- DFDist,
- DTWDist,
- EucDist,
- EyeAnalysisDist,
- HauDist,
- MannanDist,
- MultiMatchDist,
- ScanMatchDist,
- SimpleDistances,
- TDEDist,
-)
from eyefeatures.features.extractor import Extractor
from eyefeatures.features.measures import (
CorrelationDimension,
@@ -34,6 +22,18 @@
ShannonEntropy,
SpectralEntropy,
)
+from eyefeatures.features.scanpath_dist import (
+ DFDist,
+ DTWDist,
+ EucDist,
+ EyeAnalysisDist,
+ HauDist,
+ MannanDist,
+ MultiMatchDist,
+ ScanMatchDist,
+ SimpleDistances,
+ TDEDist,
+)
from eyefeatures.features.stats import (
FixationFeatures,
MicroSaccadeFeatures,
diff --git a/examples/basic_features.py b/examples/basic_features.py
index 765b0bf..61275cf 100644
--- a/examples/basic_features.py
+++ b/examples/basic_features.py
@@ -8,9 +8,9 @@
import pandas as pd
-from eyefeatures.features.dist import EucDist
from eyefeatures.features.extractor import Extractor
from eyefeatures.features.measures import HurstExponent, SpectralEntropy
+from eyefeatures.features.scanpath_dist import EucDist
from eyefeatures.features.stats import SaccadeFeatures
fixations_df = pd.read_csv("data/fixations/fixations_subset.csv")
diff --git a/examples/basic_scanpath.py b/examples/basic_scanpath.py
index c22eee4..46fa2f9 100644
--- a/examples/basic_scanpath.py
+++ b/examples/basic_scanpath.py
@@ -10,7 +10,7 @@
import matplotlib.pyplot as plt
import pandas as pd
-from eyefeatures.features.feature_maps import get_gaf
+from eyefeatures.features.complex import get_gaf
# Load sample data
fixations_df = pd.read_csv("data/fixations/fixations_subset.csv")
diff --git a/experiments/additional_experiment.ipynb b/experiments/additional_experiment.ipynb
deleted file mode 100644
index 134dcd0..0000000
--- a/experiments/additional_experiment.ipynb
+++ /dev/null
@@ -1,836 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "code",
- "execution_count": null,
- "id": "bc54a942",
- "metadata": {},
- "outputs": [],
- "source": [
- "import pandas as pd\n",
- "import eyefeatures.features.pairwise as eye_complex\n",
- "import eyefeatures.features.dist as eye_dist\n",
- "from matplotlib import pyplot as plt\n",
- "from sklearn.model_selection import train_test_split"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "5dacc4d0",
- "metadata": {},
- "source": [
- "# Getting distance matrices"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 49,
- "id": "b32a57d7",
- "metadata": {},
- "outputs": [],
- "source": [
- "data = pd.read_excel('data_for_scanpath_analysis.xlsx')"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 50,
- "id": "8bdd7892",
- "metadata": {},
- "outputs": [],
- "source": [
- "scanpaths = [x[1][['x', 'y']] for x in data.groupby(['participant', 'item'])]\n",
- "y = [0 if x[1]['gr'].iloc[0]=='norm' else 1 for x in data.groupby(['participant', 'item'])]\n",
- "sentence = [x[1]['item'].iloc[0] for x in data.groupby(['participant', 'item'])]"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 51,
- "id": "59346017",
- "metadata": {},
- "outputs": [],
- "source": [
- "#hau_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_hau_dist)\n",
- "#euc_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_euc_dist)\n",
- "#man_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_man_dist)\n",
- "#eye_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_eye_dist)\n",
- "#dfr_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_dfr_dist)\n",
- "#dtw_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_dtw_dist)\n",
- "\n",
- "#eye_matrix.to_csv('eye_matrix.csv')\n",
- "#dfr_matrix.to_csv('dfr_matrix.csv')\n",
- "#dtw_matrix.to_csv('dtw_matrix.csv')\n",
- "#hau_matrix.to_csv('hau_matrix.csv')\n",
- "#euc_matrix.to_csv('euc_matrix.csv')\n",
- "#man_matrix.to_csv('man_matrix.csv')"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 52,
- "id": "7596f00b",
- "metadata": {},
- "outputs": [],
- "source": [
- "eye_matrix = pd.read_csv('eye_matrix.csv', index_col=0)\n",
- "dfr_matrix = pd.read_csv('dfr_matrix.csv', index_col=0)\n",
- "dtw_matrix = pd.read_csv('dtw_matrix.csv', index_col=0)\n",
- "hau_matrix = pd.read_csv('hau_matrix.csv', index_col=0)\n",
- "euc_matrix = pd.read_csv('euc_matrix.csv', index_col=0)\n",
- "man_matrix = pd.read_csv('man_matrix.csv', index_col=0)"
- ]
- },
- {
- "cell_type": "markdown",
- "id": "40b24df1",
- "metadata": {},
- "source": [
- "# Running umap to get embeddings from distances"
- ]
- },
- {
- "cell_type": "code",
- "execution_count": null,
- "id": "cc9c11f5",
- "metadata": {},
- "outputs": [
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "Hausdorff | groups: 0%| | 0/30 [00:00, ?it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 3%|▎ | 1/30 [00:00<00:03, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 7%|▋ | 2/30 [00:00<00:03, 8.25it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 10%|█ | 3/30 [00:00<00:03, 8.40it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 13%|█▎ | 4/30 [00:00<00:03, 8.49it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 17%|█▋ | 5/30 [00:00<00:02, 8.44it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 20%|██ | 6/30 [00:00<00:02, 8.59it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 23%|██▎ | 7/30 [00:00<00:02, 8.51it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 27%|██▋ | 8/30 [00:00<00:02, 8.72it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 30%|███ | 9/30 [00:01<00:02, 8.71it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 33%|███▎ | 10/30 [00:01<00:02, 8.79it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 37%|███▋ | 11/30 [00:01<00:02, 8.87it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 40%|████ | 12/30 [00:01<00:02, 8.81it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 43%|████▎ | 13/30 [00:01<00:01, 8.80it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 47%|████▋ | 14/30 [00:01<00:01, 8.63it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 50%|█████ | 15/30 [00:01<00:01, 8.71it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 53%|█████▎ | 16/30 [00:01<00:01, 8.81it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 57%|█████▋ | 17/30 [00:01<00:01, 8.79it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 60%|██████ | 18/30 [00:02<00:01, 8.78it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 63%|██████▎ | 19/30 [00:02<00:01, 8.76it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 67%|██████▋ | 20/30 [00:02<00:01, 8.76it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 70%|███████ | 21/30 [00:02<00:01, 8.56it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 73%|███████▎ | 22/30 [00:02<00:00, 8.64it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 77%|███████▋ | 23/30 [00:02<00:00, 8.73it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 80%|████████ | 24/30 [00:02<00:00, 8.72it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 83%|████████▎ | 25/30 [00:02<00:00, 8.71it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 87%|████████▋ | 26/30 [00:03<00:00, 8.58it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 90%|█████████ | 27/30 [00:03<00:00, 8.55it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 93%|█████████▎| 28/30 [00:03<00:00, 8.55it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 97%|█████████▋| 29/30 [00:03<00:00, 8.63it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Hausdorff | groups: 100%|██████████| 30/30 [00:03<00:00, 8.67it/s]\n",
- "C:\\Users\\LEGION\\AppData\\Local\\Temp\\ipykernel_17552\\2177509832.py:81: UserWarning: No data for colormapping provided via 'c'. Parameters 'cmap' will be ignored\n",
- " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n",
- "DTW | groups: 0%| | 0/30 [00:00, ?it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 3%|▎ | 1/30 [00:00<00:03, 8.39it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 7%|▋ | 2/30 [00:00<00:03, 8.30it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 10%|█ | 3/30 [00:00<00:03, 8.29it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 13%|█▎ | 4/30 [00:00<00:03, 8.25it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 17%|█▋ | 5/30 [00:00<00:03, 8.16it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 20%|██ | 6/30 [00:00<00:02, 8.22it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 23%|██▎ | 7/30 [00:00<00:02, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 27%|██▋ | 8/30 [00:00<00:02, 8.12it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 30%|███ | 9/30 [00:01<00:02, 8.12it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 33%|███▎ | 10/30 [00:01<00:02, 8.11it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 37%|███▋ | 11/30 [00:01<00:02, 8.06it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 40%|████ | 12/30 [00:01<00:02, 8.05it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 43%|████▎ | 13/30 [00:01<00:02, 8.00it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 47%|████▋ | 14/30 [00:01<00:01, 8.08it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 50%|█████ | 15/30 [00:01<00:01, 8.04it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 53%|█████▎ | 16/30 [00:01<00:01, 8.00it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 57%|█████▋ | 17/30 [00:02<00:01, 7.95it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 60%|██████ | 18/30 [00:02<00:01, 7.84it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 63%|██████▎ | 19/30 [00:02<00:01, 7.81it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 67%|██████▋ | 20/30 [00:02<00:01, 7.94it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 70%|███████ | 21/30 [00:02<00:01, 7.99it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 73%|███████▎ | 22/30 [00:02<00:00, 8.11it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 77%|███████▋ | 23/30 [00:02<00:00, 8.22it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 80%|████████ | 24/30 [00:02<00:00, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 83%|████████▎ | 25/30 [00:03<00:00, 8.04it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 87%|████████▋ | 26/30 [00:03<00:00, 8.01it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 90%|█████████ | 27/30 [00:03<00:00, 8.00it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 93%|█████████▎| 28/30 [00:03<00:00, 8.02it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 97%|█████████▋| 29/30 [00:03<00:00, 8.10it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DTW | groups: 100%|██████████| 30/30 [00:03<00:00, 8.08it/s]\n",
- "C:\\Users\\LEGION\\AppData\\Local\\Temp\\ipykernel_17552\\2177509832.py:81: UserWarning: No data for colormapping provided via 'c'. Parameters 'cmap' will be ignored\n",
- " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n",
- "DFR | groups: 0%| | 0/30 [00:00, ?it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 3%|▎ | 1/30 [00:00<00:03, 8.72it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 7%|▋ | 2/30 [00:00<00:03, 8.69it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 10%|█ | 3/30 [00:00<00:03, 8.94it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 13%|█▎ | 4/30 [00:00<00:02, 8.81it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 17%|█▋ | 5/30 [00:00<00:02, 8.87it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 20%|██ | 6/30 [00:00<00:02, 9.01it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 23%|██▎ | 7/30 [00:00<00:02, 9.08it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 27%|██▋ | 8/30 [00:00<00:02, 9.09it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 30%|███ | 9/30 [00:01<00:02, 9.08it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 33%|███▎ | 10/30 [00:01<00:02, 9.13it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 37%|███▋ | 11/30 [00:01<00:02, 9.08it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 40%|████ | 12/30 [00:01<00:01, 9.21it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 43%|████▎ | 13/30 [00:01<00:01, 9.13it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 47%|████▋ | 14/30 [00:01<00:01, 9.13it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 50%|█████ | 15/30 [00:01<00:01, 9.09it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 53%|█████▎ | 16/30 [00:01<00:01, 9.23it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 57%|█████▋ | 17/30 [00:01<00:01, 9.16it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 60%|██████ | 18/30 [00:01<00:01, 9.05it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 63%|██████▎ | 19/30 [00:02<00:01, 8.89it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 67%|██████▋ | 20/30 [00:02<00:01, 8.99it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 70%|███████ | 21/30 [00:02<00:00, 9.01it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 73%|███████▎ | 22/30 [00:02<00:00, 9.05it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 77%|███████▋ | 23/30 [00:02<00:00, 9.14it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 80%|████████ | 24/30 [00:02<00:00, 9.06it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 83%|████████▎ | 25/30 [00:02<00:00, 9.11it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 87%|████████▋ | 26/30 [00:02<00:00, 9.01it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 90%|█████████ | 27/30 [00:02<00:00, 8.86it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 93%|█████████▎| 28/30 [00:03<00:00, 8.98it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 97%|█████████▋| 29/30 [00:03<00:00, 8.85it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "DFR | groups: 100%|██████████| 30/30 [00:03<00:00, 9.02it/s]\n",
- "C:\\Users\\LEGION\\AppData\\Local\\Temp\\ipykernel_17552\\2177509832.py:81: UserWarning: No data for colormapping provided via 'c'. Parameters 'cmap' will be ignored\n",
- " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n",
- "Manhattan | groups: 0%| | 0/30 [00:00, ?it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 3%|▎ | 1/30 [00:00<00:03, 8.50it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 7%|▋ | 2/30 [00:00<00:03, 8.16it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 10%|█ | 3/30 [00:00<00:03, 8.21it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 13%|█▎ | 4/30 [00:00<00:03, 8.22it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 17%|█▋ | 5/30 [00:00<00:03, 8.32it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 20%|██ | 6/30 [00:00<00:02, 8.39it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 23%|██▎ | 7/30 [00:00<00:02, 8.26it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 27%|██▋ | 8/30 [00:00<00:02, 8.37it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 30%|███ | 9/30 [00:01<00:02, 8.36it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 33%|███▎ | 10/30 [00:01<00:02, 8.30it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 37%|███▋ | 11/30 [00:01<00:02, 8.28it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 40%|████ | 12/30 [00:01<00:02, 8.32it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 43%|████▎ | 13/30 [00:01<00:02, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 47%|████▋ | 14/30 [00:01<00:01, 8.05it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 50%|█████ | 15/30 [00:01<00:01, 8.00it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 53%|█████▎ | 16/30 [00:01<00:01, 8.06it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 57%|█████▋ | 17/30 [00:02<00:01, 8.06it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 60%|██████ | 18/30 [00:02<00:01, 8.14it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 63%|██████▎ | 19/30 [00:02<00:01, 8.26it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 67%|██████▋ | 20/30 [00:02<00:01, 8.31it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 70%|███████ | 21/30 [00:02<00:01, 8.28it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 73%|███████▎ | 22/30 [00:02<00:00, 8.31it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 77%|███████▋ | 23/30 [00:02<00:00, 8.34it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 80%|████████ | 24/30 [00:02<00:00, 8.19it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 83%|████████▎ | 25/30 [00:03<00:00, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 87%|████████▋ | 26/30 [00:03<00:00, 8.27it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 90%|█████████ | 27/30 [00:03<00:00, 8.26it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 93%|█████████▎| 28/30 [00:03<00:00, 8.27it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 97%|█████████▋| 29/30 [00:03<00:00, 8.28it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
- " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
- "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
- " warn(\n",
- "Manhattan | groups: 100%|██████████| 30/30 [00:03<00:00, 8.26it/s]\n",
- "C:\\Users\\LEGION\\AppData\\Local\\Temp\\ipykernel_17552\\2177509832.py:81: UserWarning: No data for colormapping provided via 'c'. Parameters 'cmap' will be ignored\n",
- " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n"
- ]
- },
- {
- "data": {
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",
- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "import re\n",
- "from itertools import cycle\n",
- "from tqdm import tqdm\n",
- "import numpy as np\n",
- "from umap import UMAP\n",
- "from sklearn.svm import SVC\n",
- "\n",
- "# --------------------------------------------------------------------------\n",
- "# helper to sort IDs naturally: \"10\" comes after \"2\", \"text_12\" after \"text_3\"\n",
- "# --------------------------------------------------------------------------\n",
- "def _natkey(s):\n",
- " return [int(tok) if tok.isdigit() else tok.lower()\n",
- " for tok in re.split(r'(\\d+)', str(s))]\n",
- "\n",
- "# --------------------------------------------------------------------------\n",
- "# Low‑level helper – plots ONE distance matrix (one row in the final grid)\n",
- "# --------------------------------------------------------------------------\n",
- "def _plot_one_umap_best_groups(\n",
- " D, labels, groups, *, ax,\n",
- " n_components=2, random_state=228,\n",
- " test_size=.30, top_n=4,\n",
- " cmap_cycle=(\"tab10\", \"Set2\", \"Dark2\"),\n",
- " global_handles=None,\n",
- " title_prefix=\"\",\n",
- " umap_params=None):\n",
- "\n",
- " # -- validation ------------------------------------------------------\n",
- " D, labels, groups = map(np.asarray, (D, labels, groups))\n",
- " n = D.shape[0]\n",
- " if D.shape != (n, n):\n",
- " raise ValueError(\"D must be square\")\n",
- " if labels.shape[0] != n or groups.shape[0] != n:\n",
- " raise ValueError(\"labels / groups length mismatch\")\n",
- " if global_handles is None:\n",
- " global_handles = {}\n",
- "\n",
- " uniq_groups = np.unique(groups)\n",
- "\n",
- " # -- per‑group UMAP + SVM -------------------------------------------\n",
- " embeddings = np.full((n, n_components), np.nan)\n",
- " svm_scores, svms = {}, {}\n",
- " for g in tqdm(uniq_groups, desc=f\"{title_prefix} groups\"):\n",
- " idx = np.where(groups == g)[0]\n",
- " if len(idx) < 4 or len(np.unique(labels[idx])) < 2:\n",
- " continue\n",
- "\n",
- " reducer = UMAP(n_components=n_components,\n",
- " metric=\"precomputed\",\n",
- " random_state=random_state,\n",
- " **(umap_params or {}))\n",
- " embeddings[idx] = reducer.fit_transform(D[np.ix_(idx, idx)])\n",
- " X_emb = embeddings[idx]\n",
- "\n",
- " # you can keep / drop the split – here we still split:\n",
- " Xtr, Xte, ytr, yte = train_test_split(\n",
- " X_emb, labels[idx], test_size=test_size,\n",
- " stratify=labels[idx], random_state=random_state)\n",
- " svm = SVC(kernel=\"linear\", C=1, random_state=random_state)\n",
- " svm.fit(Xtr, ytr)\n",
- " acc = svm.score(Xte, yte)\n",
- "\n",
- " svm_scores[g] = acc\n",
- " svms[g] = svm\n",
- "\n",
- " if not svm_scores:\n",
- " raise ValueError(\"No scorable groups\")\n",
- "\n",
- " # ---------- choose & **order** groups --------------------------------\n",
- " best = sorted(svm_scores, key=svm_scores.get, reverse=True)[:top_n] # pick by score\n",
- " chosen = sorted(best, key=_natkey) # order by text_id\n",
- "\n",
- " # ---------- plot -----------------------------------------------------\n",
- " cmaps = cycle(cmap_cycle)\n",
- " for axis, g, cmap in zip(ax, chosen, cmaps):\n",
- " mask = groups == g\n",
- " Xg, yg = embeddings[mask], labels[mask]\n",
- "\n",
- " # points\n",
- " for cls in np.unique(yg):\n",
- " pts = yg == cls\n",
- " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n",
- " s=45, alpha=.85, cmap=cmap,\n",
- " label=str(cls))\n",
- " if cls not in global_handles:\n",
- " global_handles[cls] = sc\n",
- "\n",
- " # linear boundary\n",
- " w, b = svms[g].coef_[0], svms[g].intercept_[0]\n",
- " if abs(w[1]) > 1e-10:\n",
- " xlim = np.array(axis.get_xlim())\n",
- " ylim = -(w[0] * xlim + b) / w[1]\n",
- " axis.plot(xlim, ylim, '--', lw=1, c='black', label='_nolegend_')\n",
- " else:\n",
- " axis.axvline(x=-b / w[0], ls='--', lw=1, c='black', label='_nolegend_')\n",
- "\n",
- " axis.set_title(f\"{title_prefix}text_id = {g}\\nAcc={svm_scores[g]:.2%}\",\n",
- " fontsize=9)\n",
- " axis.set_xlabel(\"UMAP‑1\"); axis.set_ylabel(\"UMAP‑2\")\n",
- "\n",
- " # hide unused axes (if < top_n groups were plottable)\n",
- " for axis in ax[len(chosen):]:\n",
- " axis.set_visible(False)\n",
- "\n",
- " return {\"chosen_groups\": chosen,\n",
- " \"test_accuracy\": {g: svm_scores[g] for g in chosen}}\n",
- "\n",
- "\n",
- "\n",
- "def plot_umap_best_groups_grid(\n",
- " matrices,\n",
- " names,\n",
- " labels: np.ndarray,\n",
- " groups: np.ndarray,\n",
- " *,\n",
- " top_n: int = 4,\n",
- " n_components: int = 2,\n",
- " random_state: int = 228,\n",
- " test_size: float = .30,\n",
- " size_per_plot: Tuple[int, int] = (4, 3),\n",
- " cmap_cycle: Tuple[str, ...] = (\"tab10\", \"Set2\", \"Dark2\"),\n",
- " figure_title: str = \"UMAP – best texts for each distance function\",\n",
- " umap_params: Dict | None = None\n",
- "):\n",
- " \"\"\"\n",
- " Create a single figure with one *row per distance matrix* and\n",
- " `top_n` columns – the best‑performing groups.\n",
- "\n",
- " Parameters\n",
- " ----------\n",
- " matrices, names\n",
- " Sequences of equal length. `names` appear as row titles.\n",
- " labels, groups\n",
- " 1‑D arrays of length n.\n",
- " umap_params\n",
- " Extra keyword arguments forwarded to `UMAP(...)` (e.g. `n_neighbors`).\n",
- " \"\"\"\n",
- "\n",
- " n_rows, n_cols = len(matrices), top_n\n",
- " w, h = size_per_plot\n",
- " fig, axes = plt.subplots(\n",
- " n_rows, n_cols,\n",
- " figsize=(w * n_cols, h * n_rows),\n",
- " squeeze=False\n",
- " )\n",
- "\n",
- " global_handles = {}\n",
- " summaries = {}\n",
- "\n",
- " for r, (D, title) in enumerate(zip(matrices, names)):\n",
- " row_axes = axes[r]\n",
- " summaries[title] = _plot_one_umap_best_groups(\n",
- " D, labels, groups,\n",
- " ax=row_axes,\n",
- " n_components=n_components,\n",
- " random_state=random_state,\n",
- " test_size=test_size,\n",
- " top_n=top_n,\n",
- " cmap_cycle=cmap_cycle,\n",
- " global_handles=global_handles,\n",
- " title_prefix=f\"{title} | \",\n",
- " umap_params=umap_params\n",
- " )\n",
- "\n",
- " # annotate row name once along left margin\n",
- " row_axes[0].annotate(title, xy=(0, .5),\n",
- " xytext=(-row_axes[0].yaxis.labelpad - 25, 0),\n",
- " xycoords=row_axes[0].yaxis.label,\n",
- " textcoords='offset points',\n",
- " size='large', ha='right', va='center',\n",
- " rotation=90)\n",
- "\n",
- " # global legend (right‑hand side)\n",
- " fig.legend(global_handles.values(), global_handles.keys(),\n",
- " loc=\"center right\", title=\"class\")\n",
- " fig.subplots_adjust(right=.85)\n",
- " fig.suptitle(figure_title, fontsize=16, y=.995)\n",
- " plt.tight_layout()\n",
- " plt.show()\n",
- "\n",
- " return summaries\n",
- "\n",
- "\n",
- "# ──────────────────────────────────────────────────────────────────────────────\n",
- "# Example usage\n",
- "# ──────────────────────────────────────────────────────────────────────────────\n",
- "\n",
- "if True:\n",
- " summaries = plot_umap_best_groups_grid(\n",
- " matrices=[\n",
- " hau_matrix, \n",
- " dtw_matrix, \n",
- " dfr_matrix, \n",
- " man_matrix, \n",
- " ],\n",
- " names=[\n",
- " \"Hausdorff\", \n",
- " \"DTW\", \n",
- " \"DFR\", \n",
- " \"Manhattan\", \n",
- " ],\n",
- " labels=y,\n",
- " groups=sentence,\n",
- " top_n=4,\n",
- " )\n"
- ]
- }
- ],
- "metadata": {
- "kernelspec": {
- "display_name": "eyefeatures_env",
- "language": "python",
- "name": "python3"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.12.0"
- }
- },
- "nbformat": 4,
- "nbformat_minor": 5
-}
diff --git a/experiments/collection_experiments/README.md b/experiments/collection_experiments/README.md
deleted file mode 100644
index b4dd256..0000000
--- a/experiments/collection_experiments/README.md
+++ /dev/null
@@ -1,33 +0,0 @@
-# Collection experiments – folder structure
-
-Structure of the `collection_experiments` folder.
-
-## Python modules (`utils/`)
-
-| File | Role |
-|------|------|
-| `benchmark_utils.py` | Data via `eyefeatures.data` (Parquet + meta), `get_collection_dir`, split groups from meta, `create_and_save_splits_for_dataset`, split helpers, `col_info_from_meta`, `ensure_duration`; DL adapters `find_datasets_parquet`, `load_dataset_parquet`. |
-| `feature_extraction_utils.py` | Shared feature extraction: `setup_paths`, `extract_and_save_features`, `apply_splits_and_save`, `print_summary`. |
-| `distance_extraction_utils.py` | Distance-feature pipeline: fit on train only, transform train/val/test; simple/advanced/expected-path methods; `path_pk_per_label`. |
-| `split_utils.py` | Re-exports split-related helpers from `benchmark_utils`. |
-| `flaml_training.py` | FLAML AutoML on feature CSVs: `run_training_battery`, split/label loading from splits_dir and features_dir. |
-| `dl_training_utils.py` | DL training battery: dataset creation, model wrappers (2D, TimeSeries, merged), `run_dl_training_battery`. |
-| `training_common.py` | Shared for FLAML and DL: task type, `REGRESSION_DATASET_PREFIXES`, `SKIP_DATASET_SUBSTRINGS`, label helpers. |
-
-## Notebooks
-
-| Notebook | Purpose |
-|----------|--------|
-| `create_splits.ipynb` | Create train/val/test splits from meta; writes split info under `features_output/splits/`. |
-| `feature_extraction_all.ipynb` | Single pipeline for all feature batteries: simple, extended, complex, distance. Run after `create_splits`. |
-| `training.ipynb` | ML (FLAML AutoML) and DL training: feature CSVs for FLAML; Parquet + splits for DL. Run after `create_splits` and `feature_extraction_all`. |
-| `gaze_idt_fixation_extraction.ipynb` | Gaze / I-DT fixation extraction from gaze-only datasets. |
-
-## Output and result folders
-
-- **`features_output/`** – Extracted feature CSVs and split-applied train/val/test files (created by `feature_extraction_all`).
-- **`features_output/splits/`** – Split metadata and label CSVs (created by `create_splits`).
-- **`results/`** – Result CSVs: FLAML (`flaml_results_all_batteries.csv`, `flaml_results_all_batteries_additional.csv`), DL (`dl_training_results_all_representations.csv`), best ML/DL per task (`best_ml_dl_per_task_table.csv`).
-- **`plots/`** – Figures and plot data (e.g. radar plots, ML vs DL wins).
-
-Data is read from the repo `data/collection` (Parquet + `meta.json`).
diff --git a/experiments/collection_experiments/create_splits.ipynb b/experiments/collection_experiments/create_splits.ipynb
deleted file mode 100644
index 1e1fd37..0000000
--- a/experiments/collection_experiments/create_splits.ipynb
+++ /dev/null
@@ -1,97 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "# Create train/val/test splits from meta\n",
- "\n",
- "Splits are derived from **data/collection** (Parquet + meta.json) using `eyefeatures.data`:\n",
- "\n",
- "- **Data**: `eyefeatures.data.load_dataset` (Parquet)\n",
- "- **Split groups**: from `meta.json` per-dataset `labels[label_col].splitting_column`\n",
- "- **Output**: `splits_dir/{dataset}_labels.csv`, `{dataset}_{label}_split_info.json` per label\n",
- "\n",
- "Run this once before feature extraction notebooks."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "import sys\n",
- "from pathlib import Path\n",
- "sys.path.insert(0, str(Path('.').resolve()))\n",
- "\n",
- "from utils.benchmark_utils import (\n",
- " get_collection_dir,\n",
- " list_datasets,\n",
- " load_dataset_with_meta,\n",
- " create_and_save_splits_for_dataset,\n",
- ")\n",
- "\n",
- "OUTPUT_DIR = Path('features_output')\n",
- "OUTPUT_DIR.mkdir(exist_ok=True)\n",
- "SPLITS_DIR = OUTPUT_DIR / 'splits'\n",
- "SPLITS_DIR.mkdir(exist_ok=True)\n",
- "\n",
- "COLLECTION_DIR = get_collection_dir()"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "# List fixation datasets\n",
- "dataset_names = list_datasets(dataset_type='fixation')\n",
- "print(f\"Found {len(dataset_names)} fixation datasets\")"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "for name in dataset_names:\n",
- " try:\n",
- " df, meta_info = load_dataset_with_meta(name)\n",
- " if meta_info.get('info') and meta_info['info'].get('labels'):\n",
- " labels_path, split_paths = create_and_save_splits_for_dataset(\n",
- " name, df, meta_info, SPLITS_DIR,\n",
- " test_size=0.2, val_size=0.2, random_state=42, overwrite=False\n",
- " )\n",
- " print(f\"{name}: {len(split_paths)} label splits\")\n",
- " else:\n",
- " print(f\"{name}: no meta labels, skip\")\n",
- " except Exception as e:\n",
- " print(f\"{name}: ERROR {e}\")"
- ],
- "execution_count": null,
- "outputs": []
- }
- ],
- "metadata": {
- "kernelspec": {
- "display_name": "eyefeatures-dev",
- "language": "python",
- "name": "python3"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.12.0"
- }
- },
- "nbformat": 4,
- "nbformat_minor": 4
-}
\ No newline at end of file
diff --git a/experiments/collection_experiments/feature_extraction_all.ipynb b/experiments/collection_experiments/feature_extraction_all.ipynb
deleted file mode 100644
index 9361fce..0000000
--- a/experiments/collection_experiments/feature_extraction_all.ipynb
+++ /dev/null
@@ -1,373 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "# Unified feature extraction\n",
- "\n",
- "Single notebook for all feature batteries. Uses **eyefeatures.data** (Parquet + meta) and shared **collection_experiments** utils.\n",
- "\n",
- "**Parts:**\n",
- "1. **Simple** – fixation duration, saccade length (mean, std, min, max, count, sum)\n",
- "2. **Extended** – extended stats, regression, angles\n",
- "3. **Complex** – Hurst, entropies, RQA, Lyapunov, fractal, HHT, etc. (full hyperparameter grids)\n",
- "4. **Distance** – split-first pipeline; fit on train only; path_pk per split_id via PATH_PK_PER_LABEL\n",
- "\n",
- "Run **0_create_splits** first. Outputs go to `features_output/` and `features_output/splits/`."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "import warnings\n",
- "warnings.filterwarnings('ignore')\n",
- "\n",
- "import sys\n",
- "from pathlib import Path\n",
- "sys.path.insert(0, str(Path('.').resolve()))\n",
- "\n",
- "from eyefeatures.features.extractor import Extractor\n",
- "from eyefeatures.features.stats import FixationFeatures, SaccadeFeatures, RegressionFeatures\n",
- "from eyefeatures.features.measures import (\n",
- " HurstExponent, SpectralEntropy, FuzzyEntropy, SampleEntropy,\n",
- " IncrementalEntropy, GriddedDistributionEntropy,\n",
- " PhaseEntropy, LyapunovExponent, FractalDimension, CorrelationDimension,\n",
- " RQAMeasures, SaccadeUnlikelihood, HHTFeatures,\n",
- ")\n",
- "\n",
- "from utils.benchmark_utils import (\n",
- " get_collection_dir,\n",
- " list_datasets,\n",
- " load_dataset_with_meta,\n",
- " col_info_from_meta,\n",
- " get_split_info_paths_for_dataset,\n",
- ")\n",
- "from utils.feature_extraction_utils import setup_paths, extract_and_save_features, print_summary\n",
- "from utils.distance_extraction_utils import (\n",
- " extract_and_save_distance_features,\n",
- " SIMPLE_DISTANCE_METHODS,\n",
- " ADVANCED_DISTANCE_METHODS,\n",
- " EXPECTED_PATH_METHODS,\n",
- ")"
- ],
- "execution_count": 1,
- "outputs": []
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "# Shared setup\n",
- "paths = setup_paths(output_dir='features_output', splits_dir='features_output/splits')\n",
- "COLLECTION_DIR = paths['collection_dir']\n",
- "dataset_names = list_datasets(dataset_type='fixation')\n",
- "print(f\"Datasets: {len(dataset_names)}\")\n",
- "print(f\"Output: {paths['output_dir']}\")"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## Part 1: Simple features\n",
- "\n",
- "Fixation duration and saccade length statistics (mean, std, min, max, count, sum)."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "basic_stats = ['mean', 'std', 'min', 'max', 'count', 'sum']\n",
- "results_simple = []\n",
- "\n",
- "for dataset_name in dataset_names:\n",
- " print(f\"\\n{'='*80}\\n[Simple] {dataset_name}\\n{'='*80}\")\n",
- " try:\n",
- " df, meta_info = load_dataset_with_meta(dataset_name)\n",
- " col_info = col_info_from_meta(df, meta_info)\n",
- " if not col_info['group_cols'] or not col_info.get('duration'):\n",
- " results_simple.append({'dataset': dataset_name, 'status': 'skipped', 'reason': 'missing pk or duration'})\n",
- " continue\n",
- " fix = FixationFeatures(features_stats={'duration': basic_stats}, x=col_info['x_col'], y=col_info['y_col'], duration='duration', pk=col_info['group_cols'], return_df=True)\n",
- " sac = SaccadeFeatures(features_stats={'length': basic_stats}, x=col_info['x_col'], y=col_info['y_col'], t=col_info['t_col'], duration='duration', pk=col_info['group_cols'], return_df=True)\n",
- " extractor = Extractor(features=[fix, sac], x=col_info['x_col'], y=col_info['y_col'], t=col_info['t_col'], duration='duration', pk=col_info['group_cols'], return_df=True)\n",
- " result = extract_and_save_features(df, dataset_name, 'simple_features', extractor, meta_info, paths, check_cache_first=True)\n",
- " results_simple.append(result)\n",
- " except Exception as e:\n",
- " import traceback\n",
- " traceback.print_exc()\n",
- " results_simple.append({'dataset': dataset_name, 'status': 'error', 'error': str(e)})\n",
- "\n",
- "print_summary(results_simple, feature_type='simple_features')"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## Part 2: Extended statistical features\n",
- "\n",
- "Extended stats (median, skew, kurtosis), fixation duration, saccade length/speed/acceleration/angles, regression features."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "extended_stats = ['mean', 'std', 'min', 'max', 'count', 'median', 'skew', 'kurtosis']\n",
- "results_extended = []\n",
- "\n",
- "for dataset_name in dataset_names:\n",
- " print(f\"\\n{'='*80}\\n[Extended] {dataset_name}\\n{'='*80}\")\n",
- " try:\n",
- " df, meta_info = load_dataset_with_meta(dataset_name)\n",
- " col_info = col_info_from_meta(df, meta_info)\n",
- " if not col_info['group_cols'] or not col_info.get('duration'):\n",
- " results_extended.append({'dataset': dataset_name, 'status': 'skipped', 'reason': 'missing pk or duration'})\n",
- " continue\n",
- " fix = FixationFeatures(features_stats={'duration': extended_stats + ['sum']}, x=col_info['x_col'], y=col_info['y_col'], duration='duration', pk=col_info['group_cols'], return_df=True)\n",
- " sac = SaccadeFeatures(features_stats={'length': extended_stats + ['sum'], 'speed': extended_stats, 'acceleration': extended_stats, 'direction_angle': extended_stats, 'rotation_angle': extended_stats}, x=col_info['x_col'], y=col_info['y_col'], t=col_info['t_col'], duration='duration', pk=col_info['group_cols'], return_df=True)\n",
- " reg = RegressionFeatures(features_stats={'length': extended_stats, 'speed': extended_stats, 'mask': ['sum']}, x=col_info['x_col'], y=col_info['y_col'], t=col_info['t_col'], duration='duration', pk=col_info['group_cols'], return_df=True)\n",
- " extractor = Extractor(features=[fix, sac, reg], x=col_info['x_col'], y=col_info['y_col'], t=col_info['t_col'], duration='duration', pk=col_info['group_cols'], return_df=True)\n",
- " result = extract_and_save_features(df, dataset_name, 'extended_features', extractor, meta_info, paths, check_cache_first=True)\n",
- " results_extended.append(result)\n",
- " except Exception as e:\n",
- " import traceback\n",
- " traceback.print_exc()\n",
- " results_extended.append({'dataset': dataset_name, 'status': 'error', 'error': str(e)})\n",
- "\n",
- "print_summary(results_extended, feature_type='extended_features')"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## Part 3: Complex features\n",
- "\n",
- "Full hyperparameter grids: Hurst, SpectralEntropy, FuzzyEntropy, SampleEntropy, IncrementalEntropy, GriddedDistributionEntropy, PhaseEntropy, LyapunovExponent, FractalDimension, CorrelationDimension, RQAMeasures, SaccadeUnlikelihood, HHTFeatures."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "results_complex = []\n",
- "\n",
- "for dataset_name in dataset_names:\n",
- " print(f\"\\n{'='*80}\\n[Complex] {dataset_name}\\n{'='*80}\")\n",
- " try:\n",
- " df, meta_info = load_dataset_with_meta(dataset_name)\n",
- " col_info = col_info_from_meta(df, meta_info)\n",
- " if not col_info['group_cols'] or not col_info.get('duration'):\n",
- " results_complex.append({'dataset': dataset_name, 'status': 'skipped', 'reason': 'missing pk or duration'})\n",
- " continue\n",
- " pk, x_col, y_col, t_col = col_info['group_cols'], col_info['x_col'], col_info['y_col'], col_info['t_col']\n",
- " duration = 'duration' if col_info.get('has_duration') else None\n",
- " features_list = []\n",
- " for n_iters in [1, 2, 3, 4, 5]:\n",
- " for fill_strategy in ['last', 'mean', 'reduce']:\n",
- " features_list.append(HurstExponent(n_iters=n_iters, fill_strategy=fill_strategy, coordinate=x_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for n_iters in [1, 2, 3, 4, 5]:\n",
- " for fill_strategy in ['last', 'mean', 'reduce']:\n",
- " features_list.append(HurstExponent(n_iters=n_iters, fill_strategy=fill_strategy, coordinate=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " features_list.append(SpectralEntropy(x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for m in [1, 2, 3]:\n",
- " for r in [0.05, 0.1, 0.15, 0.2, 0.3, 0.4]:\n",
- " features_list.append(FuzzyEntropy(m=m, r=r, x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for m in [1, 2, 3]:\n",
- " for r in [0.05, 0.1, 0.15, 0.2, 0.3, 0.4]:\n",
- " features_list.append(SampleEntropy(m=m, r=r, x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " features_list.append(IncrementalEntropy(x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for grid_size in [4, 5, 6, 7, 8, 16, 32]:\n",
- " features_list.append(GriddedDistributionEntropy(grid_size=grid_size, x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for m in [1, 2, 3, 4, 5]:\n",
- " for tau in [1, 2, 3, 4, 5]:\n",
- " features_list.append(PhaseEntropy(m=m, tau=tau, x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for m in [1, 2, 3, 4, 5]:\n",
- " for tau in [1, 2, 3, 4, 5]:\n",
- " features_list.append(LyapunovExponent(m=m, tau=tau, T=1, x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for m in [2, 3, 4]:\n",
- " for tau in [1, 2, 3, 4, 5]:\n",
- " features_list.append(FractalDimension(m=m, tau=tau, x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for m in [2, 3, 4]:\n",
- " for tau in [1, 2, 3, 4, 5]:\n",
- " for r in [0.05, 0.1, 0.15, 0.2, 0.3, 0.4, 0.5]:\n",
- " features_list.append(CorrelationDimension(m=m, tau=tau, r=r, x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for rho in [0.05, 0.1, 0.15, 0.2, 0.3, 0.4]:\n",
- " for min_length in [1, 2, 3, 4]:\n",
- " features_list.append(RQAMeasures(rho=rho, min_length=min_length, measures=['rec', 'det', 'lam', 'corm'], x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " features_list.append(SaccadeUnlikelihood(x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " for max_imfs in [-1] + list(range(1, 25, 5)):\n",
- " features_list.append(HHTFeatures(max_imfs=max_imfs, features=['mean', 'std', 'var', 'entropy', 'energy'], x=x_col, y=y_col, pk=pk, return_df=True, ignore_errors=True))\n",
- " extractor = Extractor(features=features_list, x=x_col, y=y_col, t=t_col, duration=duration, pk=pk, return_df=True)\n",
- " result = extract_and_save_features(df, dataset_name, 'complex_features', extractor, meta_info, paths, check_cache_first=True)\n",
- " results_complex.append(result)\n",
- " except Exception as e:\n",
- " import traceback\n",
- " traceback.print_exc()\n",
- " results_complex.append({'dataset': dataset_name, 'status': 'error', 'error': str(e)})\n",
- "\n",
- "print_summary(results_complex, feature_type='complex_features')"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## Part 4: Distance features\n",
- "\n",
- "**Different pipeline**: split data first; fit transformers on **train only** (expected paths from train); transform train/val/test. path_pk (reference path grouping) per split_id via **PATH_PK_PER_LABEL**. Simple methods: euc, hau, dtw, man, eye, dfr. Advanced: tde, multimatch. Expected path methods: mean, fwp."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "# PATH_PK_PER_LABEL: path_pk per split_id\n",
- "PATH_PK_PER_LABEL = {\n",
- " '3D_condition_label': ['group_category_label', 'group_filenumber'],\n",
- " '3D_group_category_label': ['group_subject'],\n",
- " 'AFC_group_category_label': ['group_subject'],\n",
- " 'AFC_mod_label': ['group_category_label', 'group_filenumber'],\n",
- " 'AFC_scr_label': ['group_category_label', 'group_filenumber'],\n",
- " 'APPC_context_group_category_label': ['group_subject'],\n",
- " 'APP_group_category_label': ['group_subject'],\n",
- " 'APP_known_label': ['group_category_label', 'group_filenumber'],\n",
- " 'APP_meta_certainty_label': ['group_category_label', 'group_filenumber'],\n",
- " 'APP_mod_label': ['group_category_label', 'group_filenumber'],\n",
- " 'ASD_fixations_ASD_label': ['group_observation'],\n",
- " 'Age_study_group_category_label': ['group_subject'],\n",
- " 'Age_study_meta_age_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Baseline_group_category_label': ['group_subject'],\n",
- " 'Bias_group_category_label': ['group_subject'],\n",
- " 'Crossmodal2_group_category_label': ['group_subject'],\n",
- " 'Crossmodal_condition_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Crossmodal_group_category_label': ['group_subject'],\n",
- " 'Dyslexia_1_fixations_Dyslexia_label': ['group_stimul'],\n",
- " 'Dyslexia_1_fixations_meta_Age_label': ['group_stimul'],\n",
- " 'Dyslexia_1_fixations_meta_Sex_label': ['group_stimul'],\n",
- " 'Dyslexia_2_fixations_Dyslexia_label': ['group_stimul'],\n",
- " 'Dyslexia_2_fixations_meta_Age_label': ['group_stimul'],\n",
- " 'Dyslexia_Czech_fixations_Dyslexia_label': ['group_task'],\n",
- " 'Filtered_group_category_label': ['group_subject'],\n",
- " 'Filtered_meta_delay_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Filtered_meta_spatial_filter_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Gap_gap_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Gap_group_category_label': ['group_subject'],\n",
- " 'Head_fixed_group_category_label': ['group_subject'],\n",
- " 'Head_fixed_meta_condition_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Head_fixed_meta_guided_viewing_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Memory_1_group_category_label': ['group_subject'],\n",
- " 'Memory_1_group_iteration_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Memory_2_condition_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Memory_2_group_category_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Memory_2_group_iteration_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Paris_experiment_fixations_TEXT_TYPE_2_label': ['group_subject'],\n",
- " 'Paris_experiment_fixations_TEXT_TYPE_label': ['group_subject'],\n",
- " 'Patch_group_category_label': ['group_subject'],\n",
- " 'Patch_scr_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Surgical_skills_1_fixations_Performance_label': ['group_Task'],\n",
- " 'Surgical_skills_2_fixations_Performance_label': ['group_Subject'],\n",
- " 'Webtask_condition_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Webtask_familiarity_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Webtask_group_category_label': ['group_subject'],\n",
- " 'Webtask_relevance_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Webtask_school_condition_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Webtask_school_familiarity_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Webtask_school_group_category_label': ['group_subject'],\n",
- " 'Webtask_school_relevance_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Webtask_school_search_result_label': ['group_category_label', 'group_filenumber'],\n",
- " 'Webtask_search_result_label': ['group_category_label', 'group_filenumber'],\n",
- "}\n",
- "for _name in dataset_names:\n",
- " try:\n",
- " _df, _meta = load_dataset_with_meta(_name)\n",
- " _ci = col_info_from_meta(_df, _meta)\n",
- " _pk = _ci.get('group_cols') or []\n",
- " if not _pk:\n",
- " continue\n",
- " for _path in get_split_info_paths_for_dataset(paths['splits_dir'], _name):\n",
- " _sid = _path.stem.replace('_split_info', '')\n",
- " PATH_PK_PER_LABEL.setdefault(_sid, list(_pk))\n",
- " except Exception:\n",
- " pass\n",
- "print(f\"PATH_PK_PER_LABEL: {len(PATH_PK_PER_LABEL)} split_ids\")"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "results_distance = []\n",
- "\n",
- "for dataset_name in dataset_names:\n",
- " print(f\"\\n{'='*80}\\n[Distance] {dataset_name}\\n{'='*80}\")\n",
- " try:\n",
- " df, meta_info = load_dataset_with_meta(dataset_name)\n",
- " col_info = col_info_from_meta(df, meta_info)\n",
- " pk = col_info.get('group_cols') or []\n",
- " if not pk:\n",
- " results_distance.append({'dataset': dataset_name, 'status': 'skipped', 'reason': 'no pk'})\n",
- " continue\n",
- " n_scanpaths = len(df[pk].drop_duplicates())\n",
- " if n_scanpaths < 2:\n",
- " results_distance.append({'dataset': dataset_name, 'status': 'skipped', 'reason': 'need at least 2 scanpaths'})\n",
- " continue\n",
- " results = extract_and_save_distance_features(\n",
- " df, dataset_name, meta_info, col_info, paths,\n",
- " simple_methods=SIMPLE_DISTANCE_METHODS,\n",
- " advanced_methods=ADVANCED_DISTANCE_METHODS,\n",
- " expected_path_methods=EXPECTED_PATH_METHODS,\n",
- " path_pk_per_label=PATH_PK_PER_LABEL,\n",
- " check_cache_per_split=True,\n",
- " )\n",
- " for r in results:\n",
- " r['dataset'] = dataset_name\n",
- " results_distance.append(r)\n",
- " except Exception as e:\n",
- " import traceback\n",
- " traceback.print_exc()\n",
- " results_distance.append({'dataset': dataset_name, 'status': 'error', 'error': str(e)})\n",
- "\n",
- "print_summary(results_distance, feature_type='distance_features')"
- ],
- "execution_count": null,
- "outputs": []
- }
- ],
- "metadata": {
- "kernelspec": {
- "display_name": "eyefeatures-dev",
- "language": "python",
- "name": "python3"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.12.0"
- }
- },
- "nbformat": 4,
- "nbformat_minor": 4
-}
\ No newline at end of file
diff --git a/experiments/collection_experiments/gaze_idt_fixation_extraction.ipynb b/experiments/collection_experiments/gaze_idt_fixation_extraction.ipynb
deleted file mode 100644
index d3d741b..0000000
--- a/experiments/collection_experiments/gaze_idt_fixation_extraction.ipynb
+++ /dev/null
@@ -1,267 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "# Gaze → Fixations via IDT (I-DT Algorithm)\n",
- "\n",
- "This notebook extracts **fixations** from **gaze-only** benchmark datasets using the **I-DT (Identification by Dispersion-Threshold)** algorithm from EyeFeatures.\n",
- "\n",
- "- **One cell per gaze dataset** so you can run and inspect each independently.\n",
- "- For each dataset we: load → run IDT → report **scanpath statistics** → **visualize** a few scanpaths.\n",
- "\n",
- "Gaze datasets are those whose filename ends with `_gaze` or `_gazes` (excluding `_skip`)."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "import sys\n",
- "from pathlib import Path\n",
- "import pandas as pd\n",
- "import numpy as np\n",
- "import matplotlib.pyplot as plt\n",
- "\n",
- "sys.path.insert(0, str(Path('.').resolve()))\n",
- "\n",
- "from utils.benchmark_utils import get_collection_dir, list_datasets, load_dataset_with_meta, col_info_from_meta\n",
- "from utils.feature_extraction_utils import setup_paths\n",
- "from sklearn.pipeline import Pipeline\n",
- "from eyefeatures.preprocessing.fixation_extraction import IDT\n",
- "from eyefeatures.preprocessing.smoothing import WienerFilter, SavGolFilter\n",
- "\n",
- "paths = setup_paths(output_dir=\"features_output\")\n",
- "COLLECTION_DIR = paths[\"collection_dir\"]\n",
- "print(f\"Collection directory: {COLLECTION_DIR}\")\n",
- "\n",
- "# Gaze datasets (names ending with _gaze/_gazes)\n",
- "gaze_dataset_names = list_datasets(dataset_type=\"gaze\", include_extensive_collection=True)\n",
- "print(f\"Found {len(gaze_dataset_names)} gaze dataset(s):\")\n",
- "for name in gaze_dataset_names:\n",
- " print(f\" - {name}\")"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "def run_idt_on_gaze(\n",
- " df: pd.DataFrame,\n",
- " col_info: dict,\n",
- " min_duration: float = 0.05,\n",
- " max_duration: float = 2.0,\n",
- " max_dispersion: float = 0.05,\n",
- ") -> pd.DataFrame:\n",
- " \"\"\"\n",
- " Run IDT fixation extraction on a gaze dataframe.\n",
- "\n",
- " Uses col_info['x_col'], col_info['y_col'], col_info['t_col'], col_info['group_cols'].\n",
- " If t_col is missing, adds a synthetic timestamp (row order per scanpath at 60 Hz).\n",
- " \"\"\"\n",
- " df = df.copy()\n",
- " print(f'Number of gazes = {len(df)}')\n",
- " x_col = col_info[\"x_col\"]\n",
- " y_col = col_info[\"y_col\"]\n",
- " t_col = col_info.get(\"t_col\")\n",
- " pk = col_info.get(\"group_cols\") or []\n",
- "\n",
- " idt = IDT(\n",
- " x=x_col,\n",
- " y=y_col,\n",
- " t=t_col,\n",
- " min_duration=min_duration,\n",
- " max_duration=max_duration,\n",
- " max_dispersion=max_dispersion,\n",
- " pk=pk if pk else None,\n",
- " )\n",
- "\n",
- " fixations = idt.fit_transform(df)\n",
- "\n",
- " # Keep label columns in final dataset\n",
- " label_cols = col_info.get(\"label_cols\") or []\n",
- " existing = [c for c in label_cols if c in df.columns and c not in fixations.columns]\n",
- " if existing:\n",
- " if pk:\n",
- " group_labels = df.groupby(pk)[existing].first().reset_index()\n",
- " fixations = fixations.merge(group_labels, on=pk, how=\"left\")\n",
- " else:\n",
- " for c in existing:\n",
- " fixations[c] = df[c].iloc[0]\n",
- "\n",
- " return fixations\n",
- "\n",
- "\n",
- "def scanpath_stats(fixations: pd.DataFrame, pk: list) -> dict:\n",
- " \"\"\"Compute scanpath-level statistics from a fixations DataFrame.\"\"\"\n",
- " if not pk or not all(c in fixations.columns for c in pk):\n",
- " n_scanpaths = 1\n",
- " fix_per_scanpath = [len(fixations)]\n",
- " else:\n",
- " counts = fixations.groupby(pk).size()\n",
- " n_scanpaths = len(counts)\n",
- " fix_per_scanpath = counts.values\n",
- "\n",
- " duration_col = \"duration\" if \"duration\" in fixations.columns else None\n",
- " durations = fixations[\"duration\"].values if duration_col else None\n",
- "\n",
- " stats = {\n",
- " \"n_scanpaths\": n_scanpaths,\n",
- " \"n_fixations_total\": len(fixations),\n",
- " \"fixations_per_scanpath_mean\": np.mean(fix_per_scanpath),\n",
- " \"fixations_per_scanpath_std\": np.std(fix_per_scanpath),\n",
- " \"fixations_per_scanpath_min\": int(np.min(fix_per_scanpath)),\n",
- " \"fixations_per_scanpath_max\": int(np.max(fix_per_scanpath)),\n",
- " }\n",
- " if durations is not None:\n",
- " stats[\"duration_mean_ms\"] = np.mean(durations) * 1000\n",
- " stats[\"duration_std_ms\"] = np.std(durations) * 1000\n",
- " stats[\"duration_min_ms\"] = np.min(durations) * 1000\n",
- " stats[\"duration_max_ms\"] = np.max(durations) * 1000\n",
- " return stats\n",
- "\n",
- "\n",
- "def print_stats(name: str, stats: dict):\n",
- " print(f\"\\n--- {name} ---\")\n",
- " print(f\" Scanpaths: {stats['n_scanpaths']}\")\n",
- " print(f\" Total fixations: {stats['n_fixations_total']}\")\n",
- " print(f\" Fixations per scanpath: mean={stats['fixations_per_scanpath_mean']:.1f} std={stats['fixations_per_scanpath_std']:.1f} min={stats['fixations_per_scanpath_min']} max={stats['fixations_per_scanpath_max']}\")\n",
- " if \"duration_mean_ms\" in stats:\n",
- " print(f\" Fixation duration (ms): mean={stats['duration_mean_ms']:.0f} std={stats['duration_std_ms']:.0f} min={stats['duration_min_ms']:.0f} max={stats['duration_max_ms']:.0f}\")\n",
- "\n",
- "\n",
- "def plot_sample_scanpaths(fixations: pd.DataFrame, x_col: str, y_col: str, pk: list, n_show: int = 3, figsize: tuple = (5, 5)):\n",
- " \"\"\"Plot a few sample scanpaths (path + numbered points) in subplots.\"\"\"\n",
- " if not pk or not all(c in fixations.columns for c in pk):\n",
- " groups = [(None, fixations)]\n",
- " else:\n",
- " groups = list(fixations.groupby(pk))\n",
- " n_show = min(n_show, len(groups))\n",
- " fig, axes = plt.subplots(1, n_show, figsize=(figsize[0] * n_show, figsize[1]))\n",
- " if n_show == 1:\n",
- " axes = [axes]\n",
- " for i, (key, grp) in enumerate(groups[:n_show]):\n",
- " ax = axes[i]\n",
- " grp = grp.sort_values(\"start_time\") if \"start_time\" in grp.columns else grp\n",
- " x, y = grp[x_col].values, grp[y_col].values\n",
- " ax.plot(x, y, \"k-\", alpha=0.5, linewidth=1)\n",
- " ax.scatter(x, y, s=60, c=\"steelblue\", edgecolors=\"black\", zorder=2)\n",
- " for j in range(len(x)):\n",
- " ax.annotate(str(j + 1), (x[j], y[j]), fontsize=8, ha=\"center\", va=\"center\")\n",
- " ax.set_xlabel(x_col)\n",
- " ax.set_ylabel(y_col)\n",
- " ax.set_title(f\"Scanpath {i+1}\" if isinstance(key, (list, tuple)) else str(key)[:40])\n",
- " ax.set_aspect(\"equal\", adjustable=\"box\")\n",
- " plt.tight_layout()\n",
- " plt.show()"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## 1. Cognitive_load_gazes\n",
- "\n",
- "Gaze data with `norm_pos_x`, `norm_pos_y`, `timestamp`; scanpaths by `group_subject`, `group_task_label`."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "max_disp_list = [0.01, 0.02, 0.03, 0.04, 0.05]\n",
- "\n",
- "for max_disp in max_disp_list:\n",
- " print(f'Experiment for disp = {max_disp}')\n",
- " dataset_name = \"Cognitive_load_gazes\"\n",
- " try:\n",
- " df, meta_info = load_dataset_with_meta(dataset_name)\n",
- " col_info = col_info_from_meta(df, meta_info)\n",
- " except Exception as e:\n",
- " print(f\"Dataset not found or load failed: {dataset_name} — {e}\")\n",
- " df, col_info = None, {}\n",
- " if df is not None and col_info.get(\"x_col\") and col_info.get(\"y_col\"):\n",
- " # Subsample for speed\n",
- " pk = col_info.get(\"group_cols\", [])\n",
- " fixations_cog = run_idt_on_gaze(\n",
- " df, \n",
- " col_info,\n",
- " max_dispersion = max_disp\n",
- " )\n",
- " fixations_cog.to_csv(f\"data\\\\benchmark\\\\extracted_fixations\\\\Cognitive_load_fixations_{max_disp}.parquet\")\n",
- " stats_cog = scanpath_stats(fixations_cog, col_info.get(\"group_cols\", []))\n",
- " print_stats(dataset_name, stats_cog)\n",
- " x_col = col_info[\"x_col\"]\n",
- " y_col = col_info[\"y_col\"]\n",
- " plot_sample_scanpaths(fixations_cog, x_col, y_col, col_info.get(\"group_cols\", []), n_show=3)\n",
- " else:\n",
- " print(f\"Missing coordinates or load failed for {dataset_name}\")"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## 2. Emotions_gazes\n",
- "\n",
- "Gaze data with `norm_pos_x`, `norm_pos_y`, `timestamp`; scanpaths by `group_1`, `group_2`."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "max_disp_list = [0.01, 0.02, 0.03, 0.04, 0.05]\n",
- "\n",
- "for max_disp in max_disp_list:\n",
- "\n",
- " dataset_name = \"Emotions_gazes\"\n",
- " try:\n",
- " df, meta_info = load_dataset_with_meta(dataset_name)\n",
- " col_info = col_info_from_meta(df, meta_info)\n",
- " except Exception as e:\n",
- " print(f\"Dataset not found or load failed: {dataset_name} — {e}\")\n",
- " df, col_info = None, {}\n",
- " if df is not None and col_info.get(\"x_col\") and col_info.get(\"y_col\"):\n",
- " pk = col_info.get(\"group_cols\", [])\n",
- " fixations_emo = run_idt_on_gaze(df, col_info, max_dispersion = max_disp)\n",
- " fixations_emo.to_parquet(f\"data\\\\benchmark\\\\extracted_fixations\\\\Emotions_fixations_{max_disp}.parquet\")\n",
- " stats_emo = scanpath_stats(fixations_emo, pk)\n",
- " print_stats(dataset_name, stats_emo)\n",
- " plot_sample_scanpaths(fixations_emo, col_info[\"x_col\"], col_info[\"y_col\"], pk, n_show=3)\n",
- " else:\n",
- " print(f\"Missing coordinates or load failed for {dataset_name}\")"
- ],
- "execution_count": null,
- "outputs": []
- }
- ],
- "metadata": {
- "kernelspec": {
- "display_name": "eyefeatures",
- "language": "python",
- "name": "python3"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.12.12"
- }
- },
- "nbformat": 4,
- "nbformat_minor": 4
-}
\ No newline at end of file
diff --git a/experiments/collection_experiments/plots/ml_vs_dl_wins_bar.png b/experiments/collection_experiments/plots/ml_vs_dl_wins_bar.png
deleted file mode 100644
index 398c88e..0000000
Binary files a/experiments/collection_experiments/plots/ml_vs_dl_wins_bar.png and /dev/null differ
diff --git a/experiments/collection_experiments/plots/radar_controlled_viewing.png b/experiments/collection_experiments/plots/radar_controlled_viewing.png
deleted file mode 100644
index 0de5ba3..0000000
Binary files a/experiments/collection_experiments/plots/radar_controlled_viewing.png and /dev/null differ
diff --git a/experiments/collection_experiments/results/best_ml_dl_per_task_table.csv b/experiments/collection_experiments/results/best_ml_dl_per_task_table.csv
deleted file mode 100644
index c808186..0000000
--- a/experiments/collection_experiments/results/best_ml_dl_per_task_table.csv
+++ /dev/null
@@ -1,56 +0,0 @@
-dataset,label,is_random_baseline_beaten,clf_or_regr,n_classes_or_-,best_ml_methods,best_ml_f1_or_r2,best_dl_methods,best_dl_f1_or_r2
-3D,condition_label,True,clf,6,complex_features,0.3109512112165036,"2d_baseline, merged_baseline, timeseries",0.2575158645670096
-AFC,mod_label,False,clf,6,"all_features, complex_features, distance_features, simple_features",0.1736502804581267,"2d_baseline, 2d_gaf, merged_baseline, merged_gaf",0.1709200944780765
-AFC,scr_label,False,clf,5,"all_features, complex_features, simple_features",0.243552805875473,"2d_baseline, 2d_heatmap, merged_baseline",0.2355038056410467
-APP,known_label,True,clf,2,"complex_features, distance_features, extended_features",0.6812070771737866,"2d_baseline, 2d_heatmap, merged_baseline, merged_heatmap, merged_mtf",0.5411482734013837
-APP,meta_certainty_label,True,clf,6,"all_features, complex_features, distance_features, extended_features, simple_features",1.0,"2d_gaf, 2d_heatmap, 2d_mtf, merged_heatmap, merged_mtf",0.1770447027140787
-APP,mod_label,True,clf,4,"all_features, complex_features",0.4930470630446289,"2d_heatmap, merged_baseline",0.633993896925859
-ASD_ready_data_fixations,ASD_label,True,clf,2,"all_features, extended_features, simple_features",0.7049422676666255,"merged_heatmap, merged_mtf, timeseries",0.6561326931470973
-Age_study,group_category_label,True,clf,4,"all_features, complex_features",0.4413078359802652,"2d_baseline, 2d_heatmap, merged_baseline, merged_heatmap",0.3679134123118809
-Age_study,meta_age_label,True,clf,3,"all_features, complex_features, distance_features, extended_features, simple_features",1.0,"merged_baseline, merged_heatmap",0.5541357640558374
-Baseline,group_category_label,True,clf,4,"all_features, complex_features",0.4579999859124037,"2d_baseline, merged_baseline, timeseries",0.3589382898612633
-Bias,group_category_label,True,clf,4,all_features,0.4719029607341846,"2d_baseline, 2d_heatmap, merged_baseline, merged_heatmap",0.3912941579649678
-Cognitive_load_ready_data_gazes_0.02,effort_label,True,regr,-,simple_features,0.5461569366003101,merged_baseline,0.0159065723419189
-Cognitive_load_ready_data_gazes_0.02,frustration_label,True,regr,-,distance_features,0.545852780342102,2d_baseline,0.0811482667922973
-Cognitive_load_ready_data_gazes_0.02,group_task_label,True,clf,4,distance_features,0.6984942302279764,"2d_baseline, 2d_gaf, merged_baseline, merged_heatmap",0.4632218271924154
-Cognitive_load_ready_data_gazes_0.02,mean_label,True,regr,-,extended_features,0.966536443174824,merged_baseline,0.0337787866592407
-Cognitive_load_ready_data_gazes_0.02,mental_label,True,regr,-,extended_features,0.6801014761392234,"2d_heatmap, merged_mtf",0.0057309865951538
-Cognitive_load_ready_data_gazes_0.02,performance_label,True,regr,-,all_features,0.36579881334337,2d_baseline,0.0117032527923583
-Cognitive_load_ready_data_gazes_0.02,physical_label,True,regr,-,all_features,0.4551218900703705,2d_mtf,-0.0757734775543212
-Cognitive_load_ready_data_gazes_0.02,temporal_label,True,regr,-,distance_features,0.6028531887722737,merged_heatmap,0.0418839454650878
-Crossmodal,condition_label,True,clf,5,extended_features,0.427815604395682,"2d_baseline, 2d_gaf, merged_baseline, merged_mtf",0.2073818973565348
-Dyslexia_1_ready_data_fixations,Dyslexia_label,True,clf,2,"all_features, complex_features, distance_features, extended_features, simple_features",0.5165323701028064,timeseries,0.6760443307757886
-Dyslexia_1_ready_data_fixations,meta_Age_label,True,clf,4,"all_features, complex_features, distance_features, extended_features, simple_features",1.0,"2d_heatmap, timeseries",0.4065323565323565
-Dyslexia_1_ready_data_fixations,meta_Sex_label,True,clf,2,"all_features, complex_features, distance_features, extended_features, simple_features",1.0,"2d_heatmap, merged_baseline, merged_gaf, merged_heatmap",0.53125
-Dyslexia_2_ready_data_fixations,Dyslexia_label,True,clf,2,"all_features, extended_features, simple_features",0.7769746504923026,"merged_gaf, merged_heatmap",0.6669090350192712
-Dyslexia_2_ready_data_fixations,meta_Age_label,True,clf,6,"all_features, complex_features, distance_features, extended_features, simple_features",1.0,"merged_baseline, merged_mtf, timeseries",0.2059849132498036
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,True,clf,2,"distance_features, extended_features, simple_features",0.8095238095238095,"2d_baseline, 2d_mtf, merged_baseline",0.7379466817923993
-Emotions_ready_data_gazes_0.02,Anger_label,True,regr,-,complex_features,0.665082402076018,timeseries,-0.0282701253890991
-Emotions_ready_data_gazes_0.02,Disgust_label,True,regr,-,distance_features,0.4752206264045712,timeseries,-0.0028944015502929
-Emotions_ready_data_gazes_0.02,Sadness_label,True,regr,-,complex_features,0.6321990393859618,"2d_baseline, timeseries",-0.0216678380966186
-Emotions_ready_data_gazes_0.02,Tenderness_label,True,regr,-,"distance_features, simple_features",0.2582316848793896,"merged_gaf, timeseries",-0.0144436359405517
-Filtered,group_category_label,True,clf,6,"all_features, complex_features",0.6407089942380837,"2d_heatmap, merged_baseline, merged_heatmap",0.247143592887139
-Filtered,meta_delay_label,True,clf,2,"all_features, complex_features, distance_features, extended_features, simple_features",1.0,timeseries,0.892100564590069
-Filtered,meta_spatial_filter_label,True,clf,3,"all_features, complex_features, distance_features, extended_features, simple_features",1.0,"2d_baseline, 2d_heatmap, 2d_mtf, merged_baseline, merged_gaf, timeseries",0.3865059961632225
-Gap,gap_label,True,clf,4,extended_features,0.3711733305069917,"2d_baseline, 2d_gaf, 2d_heatmap, merged_baseline, merged_gaf, merged_heatmap",0.2606030540334146
-Gap,group_category_label,True,clf,2,"all_features, complex_features, extended_features, simple_features",0.6991442324835087,"2d_heatmap, merged_heatmap",0.6981446737544299
-Head_fixed,meta_condition_label,False,clf,4,,,"2d_baseline, merged_baseline, merged_gaf, merged_mtf",0.2718407636827803
-Head_fixed,meta_guided_viewing_label,False,clf,2,,,"2d_baseline, 2d_gaf, 2d_heatmap, 2d_mtf, merged_baseline, merged_gaf, merged_heatmap, merged_mtf, timeseries",0.5244994241985215
-Memory_1,group_category_label,True,clf,4,"all_features, complex_features",0.4028609668842849,"2d_baseline, 2d_gaf, 2d_mtf, merged_baseline, merged_gaf, merged_heatmap",0.3261684133163084
-Memory_1,group_iteration_label,True,clf,5,"all_features, distance_features",0.3953207022103288,"2d_baseline, merged_baseline, merged_heatmap",0.2325439369688136
-Memory_2,condition_label,True,clf,3,"all_features, complex_features",0.538817472210635,"2d_baseline, merged_baseline",0.7075655580487732
-Memory_2,group_iteration_label,True,clf,6,all_features,0.3614251054613336,"2d_baseline, 2d_heatmap, merged_baseline, merged_heatmap",0.2516932656078635
-Paris_experiment_ready_data_fixations,TEXT_TYPE_2_label,True,clf,4,"all_features, simple_features",0.7672748223545228,"2d_baseline, 2d_gaf, 2d_heatmap",0.317885623148781
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,True,clf,3,"all_features, complex_features, distance_features, extended_features, simple_features",1.0,"2d_heatmap, merged_baseline",0.451369328570821
-Patch,scr_label,False,clf,5,"all_features, complex_features, extended_features, simple_features",0.2467581510685309,merged_baseline,0.2717379932411822
-Surgical_skills_1_fixations,Performance_label,True,regr,-,extended_features,0.5652311696602275,merged_mtf,0.0482291579246521
-Surgical_skills_2_fixations,Performance_label,True,regr,-,"complex_features, distance_features, simple_features",1.0,2d_baseline,-0.1068453788757324
-Visual_search_ready_data_saccades,correct_or_not_label,True,clf,2,"distance_features, extended_features",1.0,,
-Webtask,condition_label,True,clf,4,"all_features, extended_features, simple_features",0.966613247863248,timeseries,0.6931612426035503
-Webtask,familiarity_label,False,clf,6,"all_features, complex_features, distance_features, extended_features, simple_features",0.1738468223565859,"2d_baseline, 2d_heatmap, 2d_mtf, merged_baseline, merged_heatmap, merged_mtf, timeseries",0.2621010638297872
-Webtask,relevance_label,True,clf,6,complex_features,0.3547298436368036,"2d_heatmap, merged_baseline, merged_gaf, merged_heatmap",0.1826381101891306
-Webtask,search_result_label,True,clf,6,"complex_features, distance_features, extended_features",0.361210729513668,"2d_baseline, 2d_gaf, 2d_mtf, merged_gaf, merged_heatmap, merged_mtf",0.1793650938446219
-Webtask_school,condition_label,True,clf,4,"all_features, extended_features, simple_features",0.9823504983388704,"2d_mtf, merged_gaf",0.6753716013455402
-Webtask_school,familiarity_label,False,clf,5,extended_features,0.2153482880755607,"2d_baseline, 2d_gaf, 2d_heatmap, merged_baseline, merged_gaf, merged_heatmap, merged_mtf, timeseries",0.2080496557074968
-Webtask_school,relevance_label,True,clf,6,extended_features,0.3505704654071149,"2d_heatmap, merged_heatmap",0.1862257946962301
-Webtask_school,search_result_label,True,clf,6,all_features,0.4202025980684518,merged_heatmap,0.1958801968174377
diff --git a/experiments/collection_experiments/results/dl_training_results_all_representations.csv b/experiments/collection_experiments/results/dl_training_results_all_representations.csv
deleted file mode 100644
index 8f42659..0000000
--- a/experiments/collection_experiments/results/dl_training_results_all_representations.csv
+++ /dev/null
@@ -1,703 +0,0 @@
-dataset,label,dataset_type,task_type,n_classes,train_size,val_size,test_size,rep_type,cnn_architecture,train_accuracy,train_precision,train_recall,train_f1,train_n_classes,val_accuracy,val_precision,val_recall,val_f1,val_n_classes,test_accuracy,test_precision,test_recall,test_f1,test_n_classes,error,train_r2,train_mse,train_rmse,train_mae,val_r2,val_mse,val_rmse,val_mae,test_r2,test_mse,test_rmse,test_mae
-ASD_ready_data_fixations,ASD_label,2d,classification,2.0,4555.0,1528.0,1515.0,gaf_fixed,large_resnet,0.8410537870472009,0.8428686898020425,0.8414768012056371,0.8409415462521699,2.0,0.5615183246073299,0.5618941396783432,0.5616078342687582,0.5610483114406307,2.0,0.5610561056105611,0.561655204499979,0.5614424209887819,0.5608081156827435,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,2d,classification,2.0,4555.0,1528.0,1515.0,mtf_fixed,large_resnet,0.6821075740944017,0.6825201438475581,0.6817477340317883,0.6816268385653774,2.0,0.5575916230366492,0.557637916357745,0.5575371942736922,0.557372468962491,2.0,0.5656765676567657,0.5655691172296338,0.5652273947388604,0.5648756001745963,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,2d,classification,2.0,4555.0,1528.0,1515.0,heatmap_fixed,large_resnet,0.6713501646542261,0.6725939901932088,0.6707717094871415,0.6702592306800672,2.0,0.550392670157068,0.5504573367114699,0.5503261994339481,0.5500687282130279,2.0,0.5683168316831683,0.5682893163748662,0.5682986007013924,0.5682850440250695,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,2d,classification,2.0,4555.0,1528.0,1515.0,heatmap_zoomed,large_resnet,0.506476399560922,0.512166734918206,0.5008707549730983,0.3525437326559084,2.0,0.5019633507853403,0.5108316699933466,0.5006972855547104,0.3488234045639168,2.0,0.5016501650165016,0.4455699504390922,0.4956354712087513,0.3477011215668517,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,2d,classification,2.0,4555.0,1528.0,1515.0,baseline_fixed,large_resnet,0.8748627881448957,0.8752935431692708,0.8750706668949603,0.8748553993868934,2.0,0.525523560209424,0.5258686091021421,0.5256453746153793,0.5245540494664644,2.0,0.5471947194719472,0.5486381219767476,0.5479514254439479,0.5458966453791383,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,2d,classification,2.0,4555.0,1528.0,1515.0,baseline_zoomed,large_resnet,0.8461031833150384,0.8495039425670501,0.8466776147329582,0.8458624830291146,2.0,0.5418848167539267,0.5420998349834983,0.5419604860097449,0.5415384351612931,2.0,0.5485148514851486,0.5491857105332283,0.5489571495304297,0.5481508483563097,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,timeseries,classification,2.0,4555.0,1528.0,1515.0,,,0.6990120746432492,0.7009393295080535,0.6995308219495039,0.6986117930052644,2.0,0.631544502617801,0.6322210654023869,0.6316327789313543,0.6311652074294831,2.0,0.6567656765676567,0.6589195714607501,0.6574071491818252,0.6561326931470973,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,merged,classification,2.0,4555.0,1528.0,1515.0,gaf_fixed,large_resnet,0.9130625686059276,0.9179724253683804,0.9137099367873538,0.9128861199652274,2.0,0.5772251308900523,0.5790523376650641,0.5774141156637405,0.5751024484314198,2.0,0.5801980198019802,0.5829591018444267,0.581142063320528,0.578248598451556,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,merged,classification,2.0,4555.0,1528.0,1515.0,mtf_fixed,large_resnet,0.7040614709110867,0.7107495512292297,0.7050484314070289,0.70231390874064,2.0,0.5948952879581152,0.5977254603737914,0.5951100923089574,0.5922531583360457,2.0,0.6125412541254125,0.6185368536853686,0.6138132804384051,0.6091071843787925,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,merged,classification,2.0,4555.0,1528.0,1515.0,heatmap_fixed,large_resnet,0.779582875960483,0.7836326414064929,0.7788632328532998,0.7784689330825255,2.0,0.5955497382198953,0.5966816679167708,0.5953996285712329,0.5941417055345719,2.0,0.6066006600660065,0.6066899730971864,0.6061744835423799,0.6059191989022614,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,merged,classification,2.0,4555.0,1528.0,1515.0,heatmap_zoomed,large_resnet,0.6366630076838639,0.637415433047813,0.6361105133829409,0.6355652080379879,2.0,0.6236910994764397,0.6246459462028324,0.6235703076279956,0.6228302328226989,2.0,0.6488448844884488,0.6491862995553033,0.6484087945952353,0.6481972937581841,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,merged,classification,2.0,4555.0,1528.0,1515.0,baseline_fixed,large_resnet,0.9628979143798024,0.963092307941508,0.9630487337417938,0.9628977999332078,2.0,0.5589005235602095,0.5591721672167217,0.558976309423463,0.5585670075695879,2.0,0.5643564356435643,0.5652297399646554,0.5648509018399348,0.5639002383087406,2.0,,,,,,,,,,,,,
-ASD_ready_data_fixations,ASD_label,merged,classification,2.0,4555.0,1528.0,1515.0,baseline_zoomed,large_resnet,0.9220636663007684,0.9237820591816504,0.9217082145589616,0.9219306761881768,2.0,0.5759162303664922,0.5811335746446544,0.5755741041508193,0.5683728716030654,2.0,0.5610561056105611,0.5622682144438236,0.5598196668735054,0.5561050834388941,2.0,,,,,,,,,,,,,
-Dyslexia_1_ready_data_fixations,Dyslexia_label,2d,classification,2.0,360.0,120.0,120.0,gaf_fixed,large_resnet,0.825,0.8287379060925474,0.8376190476190476,0.8242827591015798,2.0,0.4583333333333333,0.449579831932773,0.4583333333333333,0.4337568058076225,2.0,0.6,0.6098901098901099,0.6,0.5907928388746804,2.0,,,,,,,,,,,,,
-Dyslexia_1_ready_data_fixations,Dyslexia_label,2d,classification,2.0,360.0,120.0,120.0,mtf_fixed,large_resnet,0.6472222222222223,0.7919402985074626,0.5776190476190476,0.5206290956749673,2.0,0.5,0.25,0.5,0.3333333333333333,2.0,0.5166666666666667,0.6293103448275862,0.5166666666666666,0.3821022727272727,2.0,,,,,,,,,,,,,
-Dyslexia_1_ready_data_fixations,Dyslexia_label,2d,classification,2.0,360.0,120.0,120.0,heatmap_fixed,large_resnet,0.8555555555555555,0.851088056680162,0.8523809523809525,0.8517063278304129,2.0,0.6,0.6669758812615956,0.6,0.5554183389935166,2.0,0.45,0.2368421052631578,0.45,0.3103448275862069,2.0,,,,,,,,,,,,,
-Dyslexia_1_ready_data_fixations,Dyslexia_label,2d,classification,2.0,360.0,120.0,120.0,heatmap_zoomed,large_resnet,0.7194444444444444,0.7317775571002979,0.6852380952380952,0.687561761546724,2.0,0.5,0.5,0.5,0.4998610725201445,2.0,0.5666666666666667,0.5770218228498074,0.5666666666666667,0.5515952860017247,2.0,,,,,,,,,,,,,
-Dyslexia_1_ready_data_fixations,Dyslexia_label,2d,classification,2.0,360.0,120.0,120.0,baseline_fixed,large_resnet,0.9,0.9012987012987012,0.8923809523809524,0.8960705693664796,2.0,0.5333333333333333,0.6754385964912282,0.5333333333333333,0.4148380355276906,2.0,0.4833333333333333,0.2457627118644068,0.4833333333333333,0.3258426966292135,2.0,,,,,,,,,,,,,
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-Dyslexia_2_ready_data_fixations,Dyslexia_label,merged,classification,2.0,2546.0,911.0,841.0,baseline_zoomed,large_resnet,0.8075412411626081,0.8194295681409084,0.8526497815685459,0.8045686392460586,2.0,0.6169045005488474,0.641943470187745,0.6558340703669349,0.6134597732591716,2.0,0.5434007134363853,0.5912659084591305,0.5959741992882562,0.5426966037564855,2.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,2d,classification,9.0,2516.0,899.0,883.0,gaf_fixed,large_resnet,0.71939586645469,0.8257092309333753,0.7607346660043339,0.7874462496670225,8.0,0.200222469410456,0.1485446388697049,0.1615165581428831,0.1396102205545945,7.0,0.2457531143827859,0.1821395351416681,0.1873463544793721,0.1765107210977549,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,2d,classification,9.0,2516.0,899.0,883.0,mtf_fixed,large_resnet,1.0,1.0,1.0,1.0,8.0,0.1835372636262514,0.1450496649466184,0.1441923698931052,0.135791389242381,7.0,0.2276330690826727,0.1683263048823895,0.1854115603107894,0.1665843567158495,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,2d,classification,9.0,2516.0,899.0,883.0,heatmap_fixed,large_resnet,0.6224165341812401,0.7443998694254352,0.7006828072319338,0.717562749012844,8.0,0.2169076751946607,0.163281377354214,0.1685233211040045,0.1564215957308275,7.0,0.2434881087202718,0.1618171189114667,0.1511729051548251,0.1533115953971323,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,2d,classification,9.0,2516.0,899.0,883.0,heatmap_zoomed,large_resnet,0.595389507154213,0.7178047716790394,0.4917023569113657,0.5467970930996546,8.0,0.1479421579532814,0.1379541952747709,0.1407616356497071,0.1032433862404914,7.0,0.2480181200453001,0.1683958213778475,0.175239047670856,0.1422159036466433,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,2d,classification,9.0,2516.0,899.0,883.0,baseline_fixed,large_resnet,0.8294912559618441,0.8890905747234141,0.8719965168179091,0.8761418921542965,8.0,0.2280311457174638,0.1804786962090581,0.1878052937675624,0.1688907598219425,7.0,0.2344280860702151,0.2019322980883217,0.1762621169383584,0.1817561966160635,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,2d,classification,9.0,2516.0,899.0,883.0,baseline_zoomed,large_resnet,1.0,1.0,1.0,1.0,8.0,0.203559510567297,0.127090360064498,0.1355689826533541,0.1220224650618912,7.0,0.2197055492638731,0.1596933583575651,0.1676943117439341,0.1576574092426087,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,timeseries,classification,9.0,2516.0,899.0,883.0,,,0.3775834658187599,0.2698470632035333,0.21889294089286,0.2032122236323305,8.0,0.1890989988876529,0.127569644965287,0.1691801871480719,0.1181964048077236,7.0,0.304643261608154,0.2249644095863872,0.2103236993406445,0.1915498995579579,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,merged,classification,9.0,2516.0,899.0,883.0,gaf_fixed,large_resnet,0.6045310015898251,0.7415324738582114,0.575040084917321,0.6321609992436792,8.0,0.1935483870967742,0.1701057153203105,0.1640439495757002,0.1498770848534146,7.0,0.2446206115515288,0.1859601698405726,0.1832805257823846,0.1753934645330903,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,merged,classification,9.0,2516.0,899.0,883.0,mtf_fixed,large_resnet,0.9833068362480128,0.9904695801176642,0.987459025858186,0.9888708324379574,8.0,0.1991101223581757,0.1504601512424559,0.1525634610925704,0.1370545512445856,7.0,0.2502831257078142,0.2076064629505526,0.1864377848548004,0.1895856832869751,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,merged,classification,9.0,2516.0,899.0,883.0,heatmap_fixed,large_resnet,0.809220985691574,0.8696297883877173,0.8558599526162332,0.8615935731494782,8.0,0.2402669632925472,0.1480887638576257,0.1595448757668442,0.1461935877845283,7.0,0.2298980747451868,0.1842957294855428,0.1667062530718461,0.1722004412862575,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,merged,classification,9.0,2516.0,899.0,883.0,heatmap_zoomed,large_resnet,0.8135930047694754,0.8755155453958442,0.8730146768248992,0.8728974550592841,8.0,0.1590656284760845,0.1221086131494821,0.1274742208929837,0.1145369853315681,7.0,0.2140430351075877,0.1731863773626571,0.1700565886121398,0.161323725760056,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,merged,classification,9.0,2516.0,899.0,883.0,baseline_fixed,large_resnet,0.7368839427662957,0.817818187737343,0.808639359566822,0.8094830288326661,8.0,0.2280311457174638,0.1846060521973208,0.1971870032619913,0.1733822767106028,7.0,0.2389580973952434,0.2247409463087731,0.1995756350744023,0.2059849132498036,6.0,,,,,,,,,,,,,
-Dyslexia_2_ready_data_fixations,meta_Age_label,merged,classification,9.0,2516.0,899.0,883.0,baseline_zoomed,large_resnet,0.992845786963434,0.996018566337872,0.9951035008206168,0.995547608051054,8.0,0.2024471635150166,0.156528043762864,0.1639890840056952,0.1428246227123666,7.0,0.2434881087202718,0.1910426567344485,0.175608140017407,0.1778378910165689,6.0,,,,,,,,,,,,,
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-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,2d,classification,2.0,126.0,42.0,42.0,heatmap_fixed,large_resnet,0.5555555555555556,0.5718475073313782,0.5555555555555556,0.5288461538461539,2.0,0.4523809523809524,0.4464285714285714,0.4523809523809524,0.436734693877551,2.0,0.5238095238095238,0.5278514588859416,0.5238095238095238,0.5058823529411764,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,2d,classification,2.0,126.0,42.0,42.0,heatmap_zoomed,large_resnet,0.8333333333333334,0.8481578947368421,0.8333333333333333,0.8315400776723754,2.0,0.5714285714285714,0.5720823798627002,0.5714285714285714,0.5704545454545455,2.0,0.6666666666666666,0.6681922196796339,0.6666666666666667,0.6659090909090909,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,2d,classification,2.0,126.0,42.0,42.0,baseline_fixed,large_resnet,0.9206349206349206,0.92752880921895,0.9206349206349206,0.9203136858082468,2.0,0.7857142857142857,0.8028846153846154,0.7857142857142857,0.7826336975273145,2.0,0.7380952380952381,0.7386363636363636,0.7380952380952381,0.7379466817923993,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,2d,classification,2.0,126.0,42.0,42.0,baseline_zoomed,large_resnet,0.7777777777777778,0.8348010932280596,0.7777777777777777,0.7678947368421052,2.0,0.6666666666666666,0.6729411764705883,0.6666666666666666,0.6636155606407322,2.0,0.5476190476190477,0.5477272727272727,0.5476190476190477,0.5473624503686898,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,timeseries,classification,2.0,126.0,42.0,42.0,,,0.6428571428571429,0.6812659846547314,0.6428571428571428,0.6228799467908215,2.0,0.6190476190476191,0.7142857142857142,0.6190476190476191,0.5714285714285714,2.0,0.5476190476190477,0.565625,0.5476190476190477,0.5143031040779062,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,merged,classification,2.0,126.0,42.0,42.0,gaf_fixed,large_resnet,0.9523809523809524,0.9528373266078184,0.9523809523809524,0.9523689516129032,2.0,0.6190476190476191,0.620137299771167,0.6190476190476191,0.6181818181818182,2.0,0.4523809523809524,0.4522727272727272,0.4523809523809523,0.4520703346568349,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,merged,classification,2.0,126.0,42.0,42.0,mtf_fixed,large_resnet,0.8095238095238095,0.8175239079865598,0.8095238095238095,0.808316430020284,2.0,0.6666666666666666,0.6681922196796339,0.6666666666666667,0.6659090909090909,2.0,0.6904761904761905,0.7019230769230769,0.6904761904761905,0.6860264519838988,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,merged,classification,2.0,126.0,42.0,42.0,heatmap_fixed,large_resnet,0.9285714285714286,0.9339285714285714,0.9285714285714286,0.9283502874834144,2.0,0.5476190476190477,0.5486111111111112,0.5476190476190477,0.5452991452991452,2.0,0.6428571428571429,0.6431818181818182,0.6428571428571428,0.6426545660805445,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,merged,classification,2.0,126.0,42.0,42.0,heatmap_zoomed,large_resnet,0.7857142857142857,0.85,0.7857142857142857,0.7754010695187166,2.0,0.5714285714285714,0.606060606060606,0.5714285714285714,0.5333333333333333,2.0,0.6190476190476191,0.653958944281525,0.6190476190476191,0.5961538461538461,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,merged,classification,2.0,126.0,42.0,42.0,baseline_fixed,large_resnet,0.8650793650793651,0.8813157894736843,0.8650793650793651,0.8636276819252562,2.0,0.7380952380952381,0.7430555555555556,0.7380952380952381,0.7367521367521368,2.0,0.6904761904761905,0.6944444444444444,0.6904761904761905,0.6888888888888889,2.0,,,,,,,,,,,,,
-Dyslexia_Czech_ready_data_fixations,Dyslexia_label,merged,classification,2.0,126.0,42.0,42.0,baseline_zoomed,large_resnet,0.7698412698412699,0.8423913043478262,0.7698412698412698,0.7569670768207515,2.0,0.7380952380952381,0.7916666666666666,0.7380952380952381,0.7254901960784313,2.0,0.7380952380952381,0.7524038461538461,0.7380952380952381,0.7343300747556067,2.0,,,,,,,,,,,,,
-3D,condition_label,2d,classification,6.0,1079.0,360.0,360.0,gaf_fixed,large_resnet,0.9990732159406858,0.9990791896869246,0.9990689013035382,0.999071466074888,6.0,0.2083333333333333,0.2041979861350053,0.2083333333333333,0.1994276765507484,6.0,0.2194444444444444,0.2195957040035987,0.2194444444444444,0.2161023812788518,6.0,,,,,,,,,,,,,
-3D,condition_label,2d,classification,6.0,1079.0,360.0,360.0,mtf_fixed,large_resnet,0.9990732159406858,0.9990791896869244,0.999074074074074,0.9990740669295288,6.0,0.2166666666666666,0.204703526734178,0.2166666666666666,0.2074509403437659,6.0,0.1722222222222222,0.1686828550698413,0.1722222222222222,0.1667465443504047,6.0,,,,,,,,,,,,,
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-3D,condition_label,timeseries,classification,6.0,1079.0,360.0,360.0,,,0.2826691380908248,0.3563590096515376,0.2827798468859921,0.2631565853992131,6.0,0.2305555555555555,0.1851236769461068,0.2305555555555555,0.1755492663239181,6.0,0.2777777777777778,0.3263499427393204,0.2777777777777777,0.2499450725838085,6.0,,,,,,,,,,,,,
-3D,condition_label,merged,classification,6.0,1079.0,360.0,360.0,gaf_fixed,large_resnet,0.9564411492122336,0.9578459493773744,0.9564142354645148,0.9565669962296804,6.0,0.1944444444444444,0.1915059755639089,0.1944444444444444,0.1879629357602499,6.0,0.1972222222222222,0.1922381106292001,0.1972222222222222,0.1897565999759958,6.0,,,,,,,,,,,,,
-3D,condition_label,merged,classification,6.0,1079.0,360.0,360.0,mtf_fixed,large_resnet,0.9972196478220574,0.9972273378350726,0.9972222222222222,0.9972222150776768,6.0,0.2194444444444444,0.2190895027759434,0.2194444444444444,0.2149734191001275,6.0,0.2277777777777777,0.226231554934947,0.2277777777777777,0.2252812123619627,6.0,,,,,,,,,,,,,
-3D,condition_label,merged,classification,6.0,1079.0,360.0,360.0,heatmap_fixed,large_resnet,0.607970342910102,0.6232442291150913,0.6078522656734947,0.6038813235693234,6.0,0.2555555555555555,0.2736456550257236,0.2555555555555555,0.2574448874559671,6.0,0.2416666666666666,0.2311046144842985,0.2416666666666666,0.2315258435226123,6.0,,,,,,,,,,,,,
-3D,condition_label,merged,classification,6.0,1079.0,360.0,360.0,heatmap_zoomed,large_resnet,0.3725671918443002,0.5271383009638825,0.3729774467204634,0.3713169580369669,6.0,0.2,0.200841182978998,0.2,0.1874523382927369,6.0,0.1805555555555555,0.1732141680417542,0.1805555555555555,0.1516510289132424,6.0,,,,,,,,,,,,,
-3D,condition_label,merged,classification,6.0,1079.0,360.0,360.0,baseline_fixed,large_resnet,0.8035217794253939,0.8179670052165293,0.8036571487688805,0.8009368377098854,6.0,0.2833333333333333,0.289453027781251,0.2833333333333334,0.2811423168744173,6.0,0.2666666666666666,0.2647066507201317,0.2666666666666666,0.2575158645670096,6.0,,,,,,,,,,,,,
-3D,condition_label,merged,classification,6.0,1079.0,360.0,360.0,baseline_zoomed,large_resnet,1.0,1.0,1.0,1.0,6.0,0.2222222222222222,0.217820696358771,0.2222222222222222,0.2187113011772369,6.0,0.2583333333333333,0.2610338828238323,0.2583333333333333,0.2568704114533866,6.0,,,,,,,,,,,,,
-AFC,mod_label,2d,classification,6.0,1532.0,512.0,510.0,gaf_fixed,large_resnet,0.9882506527415144,0.98865691083811,0.9882316873789616,0.9882553690061489,6.0,0.142578125,0.144597439378677,0.1432657165674156,0.1417926183321926,6.0,0.1627450980392157,0.1639344405893934,0.1633781182784299,0.1616840762779375,6.0,,,,,,,,,,,,,
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-Filtered,group_category_label,2d,classification,6.0,3427.0,1127.0,1079.0,baseline_fixed,large_resnet,0.8386343740881237,0.8405414487601597,0.8399334160650507,0.8395437189784433,6.0,0.1969831410825199,0.201214387046177,0.196311316522196,0.1959956857886023,6.0,0.2094531974050046,0.2096486779273133,0.2071772000176294,0.2069050330931676,6.0,,,,,,,,,,,,,
-Filtered,group_category_label,2d,classification,6.0,3427.0,1127.0,1079.0,baseline_zoomed,large_resnet,0.9699445579223812,0.970430772072852,0.9702882543826508,0.9699371458897428,6.0,0.1685891748003549,0.1692275015186842,0.1660842198042733,0.166456430620615,6.0,0.1797961075069508,0.1823405964164169,0.1809906518168259,0.1793439317307801,6.0,,,,,,,,,,,,,
-Filtered,group_category_label,timeseries,classification,6.0,3427.0,1127.0,1079.0,,,0.2646629705281587,0.2817362215273946,0.2626625956315794,0.2380786867350651,6.0,0.2262644188110026,0.2283719659906391,0.2229616565527682,0.1993265154690167,6.0,0.2177942539388322,0.2109967284017917,0.2117253055470188,0.1842887109773677,6.0,,,,,,,,,,,,,
-Filtered,group_category_label,merged,classification,6.0,3427.0,1127.0,1079.0,gaf_fixed,large_resnet,0.7079077910709075,0.7161880100907575,0.7082839974716646,0.7102347057301303,6.0,0.1721384205856255,0.1714361250486989,0.1702610333387101,0.1699254559155605,6.0,0.1733086190917516,0.1734204261814453,0.172361497022994,0.1717152365618565,6.0,,,,,,,,,,,,,
-Filtered,group_category_label,merged,classification,6.0,3427.0,1127.0,1079.0,mtf_fixed,large_resnet,0.9247154946016924,0.9265035226793557,0.9255448479956432,0.9255969264574933,6.0,0.2023070097604259,0.2025471806136559,0.2033971686027132,0.2021526941726023,6.0,0.1705282669138091,0.1679742653410954,0.1689504697106172,0.1672422427675483,6.0,,,,,,,,,,,,,
-Filtered,group_category_label,merged,classification,6.0,3427.0,1127.0,1079.0,heatmap_fixed,large_resnet,0.3463670849139189,0.3674362279861951,0.3469397115615515,0.3378741648315602,6.0,0.2147293700088731,0.2142867298044442,0.2111636636335423,0.2054020789915638,6.0,0.2548656163113994,0.2587044452188987,0.2526785713836435,0.247143592887139,6.0,,,,,,,,,,,,,
-Filtered,group_category_label,merged,classification,6.0,3427.0,1127.0,1079.0,heatmap_zoomed,large_resnet,0.4840968777356288,0.486195594194851,0.4842625009311618,0.4824451675130572,6.0,0.1845607808340727,0.1873601003325224,0.1844691287630438,0.184616051575378,6.0,0.1890639481000926,0.1896126987819036,0.1874661345502438,0.1867326728070105,6.0,,,,,,,,,,,,,
-Filtered,group_category_label,merged,classification,6.0,3427.0,1127.0,1079.0,baseline_fixed,large_resnet,0.5328275459585643,0.543412194229465,0.5332000360411054,0.5305670629019698,6.0,0.2413487133984028,0.2403195974511914,0.2382960141022877,0.2378391070418473,6.0,0.2344763670064875,0.2347155274187507,0.2329301415691284,0.2306271554424509,6.0,,,,,,,,,,,,,
-Filtered,group_category_label,merged,classification,6.0,3427.0,1127.0,1079.0,baseline_zoomed,large_resnet,0.9982491975488764,0.9982328141032718,0.9982696905204388,0.9982485506264108,6.0,0.2023070097604259,0.2031358502356194,0.200590926922119,0.2011823199165021,6.0,0.2094531974050046,0.208504195194796,0.2074438868231256,0.2077735595927369,6.0,,,,,,,,,,,,,
-Filtered,meta_delay_label,2d,classification,2.0,3237.0,1200.0,1196.0,gaf_fixed,large_resnet,0.7491504479456287,0.7535839849669637,0.749130000587889,0.7480389081843231,2.0,0.5208333333333334,0.52130203732685,0.5208333333333333,0.5181830052671675,2.0,0.5317725752508361,0.5333557193955762,0.5319446425225739,0.5268492693912961,2.0,,,,,,,,,,,,,
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-Filtered,meta_delay_label,2d,classification,2.0,3237.0,1200.0,1196.0,heatmap_zoomed,large_resnet,0.4998455359901143,0.25,0.4996911673872761,0.333264675592173,2.0,0.4991666666666666,0.2497914929107589,0.4991666666666666,0.3329627570872707,2.0,0.4991638795986622,0.2495819397993311,0.5,0.3329615170105968,2.0,,,,,,,,,,,,,
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-Filtered,meta_delay_label,timeseries,classification,2.0,3237.0,1200.0,1196.0,,,0.8717948717948718,0.8718452199144777,0.8717966728534988,0.8717909073860131,2.0,0.9,0.9004449388209121,0.8999999999999999,0.899972214504029,2.0,0.8921404682274248,0.8928067266432884,0.8921751215733649,0.892100564590069,2.0,,,,,,,,,,,,,
-Filtered,meta_delay_label,merged,classification,2.0,3237.0,1200.0,1196.0,gaf_fixed,large_resnet,0.9904232313870868,0.9905038787807516,0.990425234640254,0.990422865783737,2.0,0.5683333333333334,0.5696994424044608,0.5683333333333334,0.5662077513147757,2.0,0.5618729096989966,0.5622880818500824,0.5617989781964916,0.5609779334500875,2.0,,,,,,,,,,,,,
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-Filtered,meta_delay_label,merged,classification,2.0,3237.0,1200.0,1196.0,heatmap_zoomed,large_resnet,0.6243435279579858,0.629417246417225,0.6243740317963979,0.6206594806218106,2.0,0.5508333333333333,0.5534601575760054,0.5508333333333333,0.5452471365263997,2.0,0.532608695652174,0.5330890308766415,0.5324969309541587,0.5304549971731671,2.0,,,,,,,,,,,,,
-Filtered,meta_delay_label,merged,classification,2.0,3237.0,1200.0,1196.0,baseline_fixed,large_resnet,0.7188755020080321,0.7189086648121011,0.7188735664478753,0.7188636696810606,2.0,0.6258333333333334,0.6273276649567845,0.6258333333333334,0.624732287440581,2.0,0.6362876254180602,0.6364076474473063,0.6363103777093593,0.6362304055891836,2.0,,,,,,,,,,,,,
-Filtered,meta_delay_label,merged,classification,2.0,3237.0,1200.0,1196.0,baseline_zoomed,large_resnet,0.8662341674389867,0.8673409375466647,0.866242648524055,0.866135233288047,2.0,0.5708333333333333,0.5731600253621421,0.5708333333333333,0.5673938137315364,2.0,0.5994983277591973,0.5995049504950495,0.5994874204075469,0.5994756473133915,2.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,2d,classification,3.0,3237.0,1198.0,1198.0,gaf_fixed,large_resnet,0.7896200185356812,0.7902114887718173,0.7896200185356812,0.7893112531101397,3.0,0.333889816360601,0.3325920200764851,0.333965661641541,0.3321190929218137,3.0,0.333889816360601,0.3336203900589051,0.3339489112227805,0.3332987400916645,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,2d,classification,3.0,3237.0,1198.0,1198.0,mtf_fixed,large_resnet,0.5081865925239419,0.5118224491759703,0.5081865925239418,0.4989563817048156,3.0,0.3823038397328882,0.3799252095912073,0.3824539363484087,0.3699154938700668,3.0,0.3998330550918197,0.3949739952832189,0.4001172529313233,0.3865059961632225,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,2d,classification,3.0,3237.0,1198.0,1198.0,heatmap_fixed,large_resnet,0.458758109360519,0.4692294859266399,0.458758109360519,0.4482559963891743,3.0,0.4056761268781302,0.3927360873420247,0.4058835845896147,0.3848241240813443,3.0,0.3848080133555926,0.3902324792845487,0.3848199329983249,0.3677699217778882,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,2d,classification,3.0,3237.0,1198.0,1198.0,heatmap_zoomed,large_resnet,0.409329626197096,0.4923149841797856,0.409329626197096,0.3642008533083611,3.0,0.3330550918196995,0.3381341344044284,0.3327177554438861,0.2733898568004635,3.0,0.335559265442404,0.3490815907574121,0.3351591289782245,0.261615447121062,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,2d,classification,3.0,3237.0,1198.0,1198.0,baseline_fixed,large_resnet,0.6660488106271238,0.6714681828260559,0.666048810627124,0.6648111670112444,3.0,0.3764607679465776,0.3837058947442334,0.3764154103852596,0.3732238164703843,3.0,0.3639398998330551,0.3638281994466195,0.3638944723618091,0.3586092179860298,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,2d,classification,3.0,3237.0,1198.0,1198.0,baseline_zoomed,large_resnet,0.3333333333333333,0.1111111111111111,0.3333333333333333,0.1666666666666666,3.0,0.3347245409015025,0.4447229184071289,0.3341708542713568,0.1686505974809702,3.0,0.333889816360601,0.1112966054535336,0.3333333333333333,0.1668752607425949,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,timeseries,classification,3.0,3237.0,1198.0,1198.0,,,0.417979610750695,0.4177029326929393,0.417979610750695,0.4068211124835077,3.0,0.3914858096828046,0.3829192196468269,0.3917755443886097,0.3587241195702924,3.0,0.4065108514190317,0.4218930761515633,0.40678810720268,0.385074716256667,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,merged,classification,3.0,3237.0,1198.0,1198.0,gaf_fixed,large_resnet,0.7618164967562558,0.7626126066312008,0.7618164967562557,0.7617755449624908,3.0,0.3664440734557596,0.3661390144127143,0.3663902847571189,0.3656538927807967,3.0,0.3597662771285476,0.3602046590825836,0.3597278056951423,0.3596654406437805,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,merged,classification,3.0,3237.0,1198.0,1198.0,mtf_fixed,large_resnet,0.8937287611986408,0.8949979403024145,0.8937287611986408,0.8933711165194443,3.0,0.3614357262103506,0.3612055408494419,0.3613358458961473,0.3585500760259684,3.0,0.3380634390651085,0.338601474524062,0.3380443886097152,0.3380640746742058,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,merged,classification,3.0,3237.0,1198.0,1198.0,heatmap_fixed,large_resnet,0.4405313561940068,0.476171170240534,0.4405313561940068,0.4025425303751353,3.0,0.3914858096828046,0.3776971651800546,0.3915536013400335,0.3485483452125926,3.0,0.3731218697829716,0.3906990414415463,0.3730318257956448,0.3242797826547838,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,merged,classification,3.0,3237.0,1198.0,1198.0,heatmap_zoomed,large_resnet,0.4643188137164041,0.4758966712555521,0.464318813716404,0.456850033660084,3.0,0.3464106844741235,0.3477001367493728,0.3461515912897822,0.3363937375928692,3.0,0.3397328881469115,0.3440361767454278,0.339572864321608,0.3361764413916363,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,merged,classification,3.0,3237.0,1198.0,1198.0,baseline_fixed,large_resnet,0.6923076923076923,0.7291475000623855,0.6923076923076922,0.6866047019757362,3.0,0.3722871452420701,0.3681003261950077,0.3726214405360133,0.3593125828419946,3.0,0.3706176961602671,0.3786520309769649,0.3709757118927974,0.3553504319366738,3.0,,,,,,,,,,,,,
-Filtered,meta_spatial_filter_label,merged,classification,3.0,3237.0,1198.0,1198.0,baseline_zoomed,large_resnet,0.9703429101019464,0.9704767435282534,0.9703429101019464,0.9703540189440863,3.0,0.3706176961602671,0.3717521461319109,0.3705904522613065,0.3707006922833624,3.0,0.3772954924874791,0.3777531990255776,0.3773450586264656,0.3775295890049519,3.0,,,,,,,,,,,,,
-Gap,gap_label,2d,classification,4.0,1680.0,600.0,600.0,gaf_fixed,large_resnet,0.9851190476190476,0.9852980988769438,0.9851190476190476,0.9851086720493878,4.0,0.2416666666666666,0.2427702514088794,0.2416666666666667,0.2392391552452196,4.0,0.2583333333333333,0.2588015749778172,0.2583333333333333,0.2515198836856084,4.0,,,,,,,,,,,,,
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-Paris_experiment_ready_data_fixations,TEXT_TYPE_2_label,merged,classification,4.0,1440.0,471.0,479.0,heatmap_fixed,large_resnet,0.4944444444444444,0.549303765347728,0.3843748326082196,0.3433516768680954,4.0,0.375796178343949,0.2905735386891165,0.2907732447817837,0.2494490449998924,4.0,0.4133611691022965,0.2865196078431372,0.3217946043665693,0.2740395148616268,4.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_2_label,merged,classification,4.0,1440.0,471.0,479.0,heatmap_zoomed,large_resnet,0.3770833333333333,0.3691435339227429,0.2853641503618818,0.201850961274201,4.0,0.3651804670912951,0.1964588548816926,0.2774193548387096,0.1903099623687859,4.0,0.3632567849686847,0.3277929283430506,0.2840073529411764,0.2006476227116796,4.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_2_label,merged,classification,4.0,1440.0,471.0,479.0,baseline_fixed,large_resnet,0.5506944444444445,0.6691659790979098,0.4646339745444399,0.4579918356572702,4.0,0.3779193205944798,0.3414332399626517,0.3042141049968374,0.2601225928324115,4.0,0.37160751565762,0.3332690468946934,0.2927693905576415,0.2565631800324225,4.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_2_label,merged,classification,4.0,1440.0,471.0,479.0,baseline_zoomed,large_resnet,0.8972222222222223,0.9003386494699416,0.8915152702028029,0.8943253617623511,4.0,0.3821656050955414,0.3450754373805116,0.3428684376976597,0.3428905135181415,4.0,0.290187891440501,0.2396579001971158,0.2467011716033931,0.2418204543244089,4.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,2d,classification,3.0,1438.0,478.0,474.0,gaf_fixed,large_resnet,0.6738525730180807,0.6840709090765206,0.6732704050907535,0.6722907726466936,3.0,0.4393305439330544,0.446623596824697,0.4410569105691057,0.4372868494573176,3.0,0.3691983122362869,0.377626067118126,0.3692099567099567,0.3691129376793644,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,2d,classification,3.0,1438.0,478.0,474.0,mtf_fixed,large_resnet,0.8657858136300417,0.8724240066433747,0.8655572490733059,0.86692092546456,3.0,0.3870292887029288,0.3899763742578113,0.3872533789032157,0.3881689721850365,3.0,0.3734177215189873,0.3769098280948692,0.3734577922077922,0.3744696577721931,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,2d,classification,3.0,1438.0,478.0,474.0,heatmap_fixed,large_resnet,0.4485396383866481,0.4904450609296424,0.4483026643880098,0.4050133567821088,3.0,0.4623430962343096,0.4692351640708448,0.4680363523380457,0.4085181078752555,3.0,0.4071729957805907,0.381880110352653,0.4089015151515151,0.359671726835906,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,2d,classification,3.0,1438.0,478.0,474.0,heatmap_zoomed,large_resnet,0.547287899860918,0.552917771651289,0.5476439361130419,0.5431575551967929,3.0,0.4456066945606695,0.443636914396289,0.4463388742167676,0.4432845107478179,3.0,0.4535864978902953,0.4536179299905128,0.4548160173160173,0.451369328570821,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,2d,classification,3.0,1438.0,478.0,474.0,baseline_fixed,large_resnet,0.5514603616133519,0.569135322173906,0.5516009990810251,0.5473002704860876,3.0,0.4393305439330544,0.452828292889208,0.4368883020040391,0.4330781306474356,3.0,0.3924050632911392,0.4031252573698616,0.3916396103896104,0.3889509041682954,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,2d,classification,3.0,1438.0,478.0,474.0,baseline_zoomed,large_resnet,0.9687065368567456,0.9688592697568632,0.9687958638353606,0.9687241749788156,3.0,0.3744769874476987,0.3771341862229547,0.3754207446533064,0.3744877966520112,3.0,0.3818565400843882,0.3806190585416826,0.3826839826839827,0.3811904400874943,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,timeseries,classification,3.0,1438.0,478.0,474.0,,,0.4457579972183588,0.4526315658216793,0.4475576182906891,0.4249633059030882,3.0,0.4707112970711297,0.4609431524547804,0.4721790689244472,0.4451630162894136,3.0,0.4345991561181435,0.4263177026535805,0.4387445887445887,0.4093137254901961,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,merged,classification,3.0,1438.0,478.0,474.0,gaf_fixed,large_resnet,0.6425591098748261,0.6511351396185755,0.6423286152408315,0.6409653917336698,3.0,0.4644351464435146,0.4705031645450084,0.4633628501890114,0.4640056764457197,3.0,0.3987341772151899,0.4097301453512074,0.3986201298701298,0.4002417609520828,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,merged,classification,3.0,1438.0,478.0,474.0,mtf_fixed,large_resnet,0.7983310152990264,0.7979987262394669,0.7986203969428335,0.7977757598524132,3.0,0.4142259414225941,0.4128018245600766,0.4150354720107711,0.41317307390968,3.0,0.379746835443038,0.3785775335775336,0.3804383116883117,0.3791137972400955,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,merged,classification,3.0,1438.0,478.0,474.0,heatmap_fixed,large_resnet,0.4123783031988873,0.4730659330740828,0.4103149761385456,0.3357366531628405,3.0,0.4100418410041841,0.5654521901060643,0.4157733934027239,0.3348681846496282,3.0,0.4071729957805907,0.4300138041977805,0.4071969696969697,0.3302188379779676,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,merged,classification,3.0,1438.0,478.0,474.0,heatmap_zoomed,large_resnet,0.4207232267037552,0.4294644951765066,0.4228047240354342,0.3906128891331614,3.0,0.4351464435146444,0.4245202954476137,0.4370824918440267,0.3948290268402214,3.0,0.3818565400843882,0.3852161461356864,0.3861742424242425,0.3505620677995518,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,merged,classification,3.0,1438.0,478.0,474.0,baseline_fixed,large_resnet,0.6522948539638387,0.6565231240373256,0.6527889026128486,0.6508490851765626,3.0,0.4351464435146444,0.4341288178399456,0.4349981875614934,0.4342894542231292,3.0,0.4240506329113924,0.4216484814347583,0.4251623376623376,0.4201435478031223,3.0,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations,TEXT_TYPE_label,merged,classification,3.0,1438.0,478.0,474.0,baseline_zoomed,large_resnet,0.9290681502086232,0.933397325769394,0.9287347242846304,0.9289271164506038,3.0,0.4393305439330544,0.4498224565630561,0.4381570089586246,0.4365121069449005,3.0,0.3544303797468354,0.3676948951126419,0.3540584415584416,0.3562742847626419,3.0,,,,,,,,,,,,,
-Surgical_skills_1_fixations,Performance_label,2d,regression,,897.0,343.0,315.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0613096952438354,248.38795,15.760328,13.200703,-0.0408828258514404,332.00983,18.221136,14.598348,-0.0289613008499145,375.5805,19.3799,16.164108
-Surgical_skills_1_fixations,Performance_label,2d,regression,,897.0,343.0,315.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0149503946304321,230.5401306152344,15.183547973632812,12.551098823547363,-0.036828875541687,330.7167358398437,18.185619354248047,14.29935073852539,0.0307704210281372,353.7778625488281,18.808982849121094,15.395174980163574
-Surgical_skills_1_fixations,Performance_label,2d,regression,,897.0,343.0,315.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.4582698345184326,341.2921447753906,18.47409439086914,15.968826293945312,-0.0910043716430664,347.9970703125,18.654680252075195,15.822360038757324,-0.2345196008682251,450.6112060546875,21.22760391235352,18.59687232971192
-Surgical_skills_1_fixations,Performance_label,2d,regression,,897.0,343.0,315.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.1785471439361572,275.8261108398437,16.608013153076172,14.186814308166504,-0.0032802820205688,320.0157470703125,17.88898468017578,14.72372817993164,-0.0890545845031738,397.5151672363281,19.937782287597656,17.141849517822266
-Surgical_skills_1_fixations,Performance_label,2d,regression,,897.0,343.0,315.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.7910768985748291,419.18206787109375,20.473936080932617,17.935026168823242,-0.2132617235183715,386.9934387207031,19.672149658203125,16.953720092773438,-0.4126713275909424,515.6383056640625,22.707670211791992,20.13595390319824
-Surgical_skills_1_fixations,Performance_label,2d,regression,,897.0,343.0,315.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.8530466556549072,433.6853332519531,20.82511329650879,15.749551773071287,-1.148473024368286,685.2972412109375,26.17818260192871,20.03369331359864,-0.6246508359909058,593.0128173828125,24.35185432434082,17.15886116027832
-Surgical_skills_1_fixations,Performance_label,timeseries,regression,,897.0,343.0,315.0,,,,,,,,,,,,,,,,,,,-3.558572769165039,1066.8841552734375,32.66319274902344,29.710010528564453,-1.7812621593475342,887.1376342773438,29.784854888916016,26.28068923950196,-2.144531011581421,1147.7833251953125,33.87895202636719,30.431615829467773
-Surgical_skills_1_fixations,Performance_label,merged,regression,,897.0,343.0,315.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.2533482313156128,293.3324890136719,17.126951217651367,14.66107177734375,-0.0414919853210449,332.20416259765625,18.226469039916992,15.195980072021484,-0.1222203969955444,409.6209716796875,20.23909568786621,17.535202026367188
-Surgical_skills_1_fixations,Performance_label,merged,regression,,897.0,343.0,315.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0340263247489929,226.0755920410156,15.035810470581056,12.341021537780762,-0.0110656023025512,322.4990539550781,17.95825958251953,13.945772171020508,0.0482291579246521,347.4052734375,18.638811111450195,15.116815567016602
-Surgical_skills_1_fixations,Performance_label,merged,regression,,897.0,343.0,315.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.7309136390686035,405.1014404296875,20.127132415771484,17.5032958984375,-0.2188115119934082,388.763671875,19.717090606689453,16.93584632873535,-0.4166672229766845,517.0968017578125,22.73976325988769,19.970102310180664
-Surgical_skills_1_fixations,Performance_label,merged,regression,,897.0,343.0,315.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0254783630371093,240.00201416015625,15.491998672485352,12.783872604370115,-0.0937936305999755,348.8868103027344,18.678512573242188,14.762843132019045,-0.0310080051422119,376.32757568359375,19.3991641998291,15.776912689208984
-Surgical_skills_1_fixations,Performance_label,merged,regression,,897.0,343.0,315.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0217409133911132,239.12733459472656,15.46374225616455,12.965100288391112,-0.0242269039154052,326.6971130371094,18.074764251708984,14.606012344360352,-0.01797616481781,371.5708312988281,19.276172637939453,16.441312789916992
-Surgical_skills_1_fixations,Performance_label,merged,regression,,897.0,343.0,315.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0711951255798339,250.70152282714844,15.83355712890625,12.656063079833984,-0.2461117506027221,397.47161865234375,19.93668937683105,15.27812385559082,-0.0711762905120849,390.9893798828125,19.77345085144043,15.590133666992188
-Cognitive_load_ready_data_gazes_0.02,effort_label,2d,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0263713598251342,860.4219360351562,29.332950592041016,25.25928497314453,-0.0659737586975097,614.1174926757812,24.781394958496094,21.55082321166992,-0.0333133935928344,738.0279541015625,27.16666984558105,23.611501693725582
-Cognitive_load_ready_data_gazes_0.02,effort_label,2d,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0076767206192016,844.7500610351562,29.064584732055664,25.15736389160156,-0.0036827325820922,578.2310791015625,24.046436309814453,20.771503448486328,-0.0724025964736938,765.94677734375,27.675743103027344,23.78285217285156
-Cognitive_load_ready_data_gazes_0.02,effort_label,2d,regression,,108.0,40.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.1510732173919677,964.9612426757812,31.063825607299805,26.33839988708496,-0.5212613344192505,876.4129028320312,29.6042709350586,25.267940521240234,-0.0861560106277465,775.7698974609375,27.85264587402344,23.51157188415528
-Cognitive_load_ready_data_gazes_0.02,effort_label,2d,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.003263235092163,841.0501098632812,29.000864028930664,24.635705947875977,-0.0622036457061767,611.9454956054688,24.737531661987305,21.3476791381836,-0.0215967893600463,729.6595458984375,27.012210845947266,23.373966217041016
-Cognitive_load_ready_data_gazes_0.02,effort_label,2d,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0114898085594177,828.6824340820312,28.78684425354004,24.70956039428711,-0.0271309614181518,591.73974609375,24.32570075988769,21.159433364868164,-0.0567570924758911,754.7722778320312,27.473119735717773,23.75771713256836
-Cognitive_load_ready_data_gazes_0.02,effort_label,2d,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0521868467330932,794.5653686523438,28.18803596496582,23.703149795532227,-0.1750668287277221,676.967041015625,26.018590927124023,22.938446044921875,0.0014007687568664,713.23388671875,26.706439971923828,22.82051086425781
-Cognitive_load_ready_data_gazes_0.02,effort_label,timeseries,regression,,108.0,40.0,40.0,,,,,,,,,,,,,,,,,,,-1.593209981918335,2173.925537109375,46.62537384033203,38.33124923706055,-1.6083147525787354,1502.674560546875,38.764347076416016,31.29840087890625,-2.150301456451416,2250.053466796875,47.43472671508789,40.05484771728516
-Cognitive_load_ready_data_gazes_0.02,effort_label,merged,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0020239949226379,836.6176147460938,28.92434310913086,24.76140213012696,-0.0420402288436889,600.3291625976562,24.501615524291992,21.162616729736328,-0.0306727886199951,736.1419067382812,27.131935119628903,23.47287368774414
-Cognitive_load_ready_data_gazes_0.02,effort_label,merged,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0760879516601562,902.1001586914062,30.03498268127441,25.78983497619629,-1.5647685527801514,1477.587158203125,38.439395904541016,25.692398071289062,-1.483520269393921,1773.815673828125,42.11669158935547,28.40751266479492
-Cognitive_load_ready_data_gazes_0.02,effort_label,merged,regression,,108.0,40.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0669807195663452,894.4652709960938,29.907611846923828,25.76169204711914,-0.0362213850021362,596.9768676757812,24.433109283447266,20.848949432373047,-0.2104940414428711,864.5764770507812,29.4036808013916,24.388370513916016
-Cognitive_load_ready_data_gazes_0.02,effort_label,merged,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0041614770889282,834.8257446289062,28.89335060119629,24.56845474243164,-0.1049802303314209,636.5894775390625,25.2307243347168,21.440963745117188,-0.0279362201690673,734.1873779296875,27.09589195251465,23.227649688720703
-Cognitive_load_ready_data_gazes_0.02,effort_label,merged,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0028563737869262,840.708984375,28.99498176574707,24.794265747070312,-0.1407442092895507,657.1934814453125,25.635786056518555,21.98770523071289,-0.0341414213180542,738.6193237304688,27.17755126953125,23.67659568786621
-Cognitive_load_ready_data_gazes_0.02,effort_label,merged,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0362733602523803,807.906005859375,28.42368698120117,24.15462875366211,-0.2465934753417968,718.1741943359375,26.79877281188965,23.043865203857425,0.0159065723419189,702.8733520507812,26.51175880432129,23.09217071533203
-Cognitive_load_ready_data_gazes_0.02,frustration_label,2d,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0085759162902832,583.145263671875,24.148401260375977,18.546464920043945,0.0139476060867309,439.88720703125,20.973487854003903,16.37027359008789,-0.0211042165756225,689.2293701171875,26.253177642822266,19.35701370239257
-Cognitive_load_ready_data_gazes_0.02,frustration_label,2d,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0131882429122924,585.8121948242188,24.20355796813965,17.702850341796875,-0.0393866300582885,463.68011474609375,21.533233642578125,16.086105346679688,-0.1332042217254638,764.8951416015625,27.65673828125,20.02933120727539
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-Cognitive_load_ready_data_gazes_0.02,mental_label,merged,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0340080261230468,969.5331420898438,31.137327194213867,26.549203872680664,-0.0915141105651855,806.62890625,28.401212692260746,25.9794979095459,-0.0822207927703857,749.9620971679688,27.38543510437012,23.242919921875
-Cognitive_load_ready_data_gazes_0.02,mental_label,merged,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0100948810577392,928.1802368164062,30.46605110168457,26.010831832885746,-0.0097774267196655,746.2254638671875,27.317127227783203,24.764324188232425,-0.0392074584960937,720.1544799804688,26.835693359375,23.16188240051269
-Cognitive_load_ready_data_gazes_0.02,mental_label,merged,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0345327854156494,970.025146484375,31.145227432250977,26.78832244873047,-0.200939655303955,887.4944458007812,29.79084587097168,27.040847778320312,-0.0072307586669921,697.9952392578125,26.41959953308105,22.787080764770508
-Cognitive_load_ready_data_gazes_0.02,performance_label,2d,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0268930792808532,580.9337158203125,24.10256576538086,19.50691795349121,0.0015516877174377,711.3787841796875,26.67168426513672,22.73200035095215,-0.2510833740234375,677.9112548828125,26.03672981262207,20.96626281738281
-Cognitive_load_ready_data_gazes_0.02,performance_label,2d,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0117411613464355,603.9979248046875,24.57636833190918,20.218713760375977,-0.0818116664886474,770.7738647460938,27.762813568115234,24.01498985290528,-0.3370826244354248,724.5107421875,26.916736602783203,21.578372955322266
-Cognitive_load_ready_data_gazes_0.02,performance_label,2d,regression,,108.0,40.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0614798069000244,633.6913452148438,25.173227310180664,19.798837661743164,-0.1987743377685547,854.1080322265625,29.22512626647949,23.781572341918945,-0.4348084926605224,777.4644775390625,27.8830509185791,22.177637100219727
-Cognitive_load_ready_data_gazes_0.02,performance_label,2d,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0242440700531005,611.4620361328125,24.727758407592773,20.957984924316406,0.0029318332672119,710.3955078125,26.65324592590332,23.09202766418457,-0.0567468404769897,572.608154296875,23.92923164367676,19.784875869750977
-Cognitive_load_ready_data_gazes_0.02,performance_label,2d,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0419020652770996,622.003662109375,24.940000534057617,21.47623634338379,-0.002001404762268,713.9103393554688,26.71910095214844,23.38577079772949,0.0117032527923583,535.5178833007812,23.141260147094727,19.250333786010746
-Cognitive_load_ready_data_gazes_0.02,performance_label,2d,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0050102472305297,599.9796142578125,24.49448204040528,20.21750831604004,-0.0957173109054565,780.6815185546875,27.940677642822266,24.21391487121582,-0.1177508831024169,605.6637573242188,24.61023712158203,19.6717472076416
-Cognitive_load_ready_data_gazes_0.02,performance_label,timeseries,regression,,108.0,40.0,40.0,,,,,,,,,,,,,,,,,,,-0.5588858127593994,930.6370239257812,30.50634384155273,22.538131713867188,-0.6152743101119995,1150.857666015625,33.924293518066406,25.453096389770508,-1.364102840423584,1281.0113525390625,35.79121780395508,29.19364356994629
-Cognitive_load_ready_data_gazes_0.02,performance_label,merged,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0246181488037109,611.6852416992188,24.732271194458008,20.521533966064453,-0.0966798067092895,781.3671875,27.95294570922852,24.05105209350586,-0.1247401237487793,609.4509887695312,24.687061309814453,19.793323516845703
-Cognitive_load_ready_data_gazes_0.02,performance_label,merged,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0238915681838989,611.2515869140625,24.72350311279297,19.71540260314941,-0.2943129539489746,922.177734375,30.36738014221192,24.700714111328125,-0.4228616952896118,770.990966796875,27.7667236328125,21.64444351196289
-Cognitive_load_ready_data_gazes_0.02,performance_label,merged,regression,,108.0,40.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0181463956832885,586.1553955078125,24.21064567565918,20.16581153869629,-0.0077470541000366,718.0040283203125,26.795597076416016,22.980710983276367,-0.1508166790008545,623.580810546875,24.971599578857425,20.268354415893555
-Cognitive_load_ready_data_gazes_0.02,performance_label,merged,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0078462362289428,601.6727294921875,24.52901840209961,19.69465446472168,-0.0216598510742187,727.9166259765625,26.979930877685547,22.877649307250977,-0.2031513452529907,651.9388427734375,25.533092498779297,20.1504020690918
-Cognitive_load_ready_data_gazes_0.02,performance_label,merged,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0082149505615234,601.8928833007812,24.533504486083984,20.871713638305664,-0.0155777931213378,723.5833129882812,26.899503707885746,23.35395622253418,-0.1018464565277099,597.0457763671875,24.434520721435547,20.265533447265625
-Cognitive_load_ready_data_gazes_0.02,performance_label,merged,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0212740302085876,584.2882690429688,24.17205619812012,20.14471244812012,-0.0086705684661865,718.6620483398438,26.8078727722168,23.625518798828125,-0.0448114871978759,566.1409301757812,23.793716430664062,19.24164772033692
-Cognitive_load_ready_data_gazes_0.02,temporal_label,2d,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0312186479568481,913.0382690429688,30.216522216796875,26.694780349731445,-0.1196582317352294,579.4056396484375,24.070846557617188,21.0717830657959,-0.0578378438949584,773.4778442382812,27.81147003173828,24.423206329345703
-Cognitive_load_ready_data_gazes_0.02,temporal_label,2d,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0128235816955566,874.0433959960938,29.564224243164062,25.995567321777344,-0.0323352813720703,534.2174072265625,23.11314392089844,20.069278717041016,0.0287147760391235,710.1915893554688,26.6494197845459,22.6294059753418
-Cognitive_load_ready_data_gazes_0.02,temporal_label,2d,regression,,108.0,40.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.020737886428833,903.7586669921876,30.06258010864257,25.87325096130371,-0.0441324710845947,540.322265625,23.24483299255371,18.253307342529297,-0.0517939329147338,769.0585327148438,27.731904983520508,23.07692527770996
-Cognitive_load_ready_data_gazes_0.02,temporal_label,2d,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0289505720138549,911.0301513671876,30.18327522277832,26.221704483032227,-0.0653040409088134,551.2781982421875,23.47931480407715,19.40580368041992,-0.0145386457443237,741.8179931640625,27.23633575439453,22.788516998291016
-Cognitive_load_ready_data_gazes_0.02,temporal_label,2d,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0139845609664917,897.779296875,29.96296501159668,26.416927337646484,-0.0175921916961669,526.5880737304688,22.947507858276367,19.45440101623535,0.0028713941574096,729.0880126953125,27.001628875732425,23.331512451171875
-Cognitive_load_ready_data_gazes_0.02,temporal_label,2d,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0159708261489868,899.5379638671875,29.992298126220703,25.87734603881836,-0.1026537418365478,570.6060791015625,23.88736152648925,19.439416885375977,-0.0445294380187988,763.746826171875,27.635969161987305,23.08104705810547
-Cognitive_load_ready_data_gazes_0.02,temporal_label,timeseries,regression,,108.0,40.0,40.0,,,,,,,,,,,,,,,,,,,-0.8187434673309326,1610.310791015625,40.12867736816406,29.866804122924805,-1.3592431545257568,1220.8714599609375,34.94097137451172,27.192157745361328,-1.045320987701416,1495.5130615234375,38.6718635559082,30.23786354064941
-Cognitive_load_ready_data_gazes_0.02,temporal_label,merged,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0051671266555786,889.972412109375,29.83240509033203,26.12883758544922,-0.1012402772903442,569.8746337890625,23.872047424316406,20.17741775512696,-0.1442300081253051,836.6466674804688,28.92484474182129,24.34539794921875
-Cognitive_load_ready_data_gazes_0.02,temporal_label,merged,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0090840458869934,877.3544311523438,29.62016868591309,25.96945571899414,0.0173829793930053,508.4889526367188,22.549699783325195,19.30583572387696,-0.0175749063491821,744.0380249023438,27.27705955505371,23.316059112548828
-Cognitive_load_ready_data_gazes_0.02,temporal_label,merged,regression,,108.0,40.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0070970058441162,891.68115234375,29.86103057861328,26.48846244812012,-0.2106268405914306,626.48046875,25.02959251403809,21.706308364868164,0.0071583986282348,725.953369140625,26.94352149963379,23.529693603515625
-Cognitive_load_ready_data_gazes_0.02,temporal_label,merged,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0098404288291931,876.6847534179688,29.608861923217773,26.14893913269043,-0.0089415311813354,522.1114501953125,22.84975814819336,19.91097068786621,0.0418839454650878,700.5625,26.468141555786133,23.169538497924805
-Cognitive_load_ready_data_gazes_0.02,temporal_label,merged,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0291070938110351,859.6260375976562,29.319379806518555,25.282140731811523,-0.1272518634796142,583.3352661132812,24.15233421325684,19.838592529296875,-0.0566605329513549,772.616943359375,27.795988082885746,23.38873672485352
-Cognitive_load_ready_data_gazes_0.02,temporal_label,merged,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0171056985855102,900.5426635742188,30.009042739868164,25.83869361877441,-0.3194249868392944,682.7817993164062,26.13009452819824,21.26011657714844,-0.0229922533035278,747.9991455078125,27.349573135375977,23.220230102539062
-Surgical_skills_2_fixations,Performance_label,2d,regression,,37.0,17.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.2303304672241211,69.1555404663086,8.315980911254883,7.30943489074707,-0.7149621248245239,96.13282775878906,9.80473518371582,8.691372871398926,-0.1589735746383667,65.1922607421875,8.074172019958496,7.637682914733887
-Surgical_skills_2_fixations,Performance_label,2d,regression,,37.0,17.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0168736577033996,55.26045989990234,7.433737754821777,7.36892032623291,-2.170290946960449,177.71180725097656,13.330859184265137,9.974214553833008,-0.2202354669570922,68.63824462890625,8.284820556640625,7.752119541168213
-Surgical_skills_2_fixations,Performance_label,2d,regression,,37.0,17.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.4443527460098266,81.18549346923828,9.010299682617188,7.512924671173096,-0.4526165723800659,81.42694854736328,9.023688316345217,7.526280879974365,-0.5118691921234131,85.04264068603516,9.221857070922852,7.782254219055176
-Surgical_skills_2_fixations,Performance_label,2d,regression,,37.0,17.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.901099681854248,106.8587417602539,10.337249755859377,8.770962715148926,-1.0103428363800049,112.69050598144533,10.615578651428224,7.902962207794189,-3.4086742401123047,247.9879150390625,15.747632026672363,12.340980529785156
-Surgical_skills_2_fixations,Performance_label,2d,regression,,37.0,17.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0795964002609252,60.68294525146485,7.789926052093506,7.497583389282227,-0.0924874544143676,61.23978042602539,7.825584888458252,7.468159675598144,-0.232985258102417,69.35542297363281,8.327990531921387,7.590979099273682
-Surgical_skills_2_fixations,Performance_label,2d,regression,,37.0,17.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.1626848578453064,47.064571380615234,6.860362529754639,6.635419845581055,-0.756571888923645,98.46527862548828,9.922966957092283,9.197040557861328,-0.1068453788757324,62.26005172729492,7.890503883361816,7.302325248718262
-Surgical_skills_2_fixations,Performance_label,timeseries,regression,,37.0,17.0,40.0,,,,,,,,,,,,,,,,,,,-11.215777397155762,686.6355590820312,26.203731536865234,25.10824584960937,-10.676873207092283,654.5513916015625,25.58420181274414,24.464174270629883,-11.02717399597168,676.5285034179688,26.010162353515625,24.90538215637207
-Surgical_skills_2_fixations,Performance_label,merged,regression,,37.0,17.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.9472060203552246,109.45033264160156,10.461851119995115,8.344393730163574,-1.6989214420318604,151.28903198242188,12.29996109008789,9.646391868591309,-0.133479356765747,63.75821685791016,7.984874248504639,7.568423271179199
-Surgical_skills_2_fixations,Performance_label,merged,regression,,37.0,17.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.3700296878814697,77.00788879394531,8.775413513183594,8.00351333618164,-7.181601524353027,458.6226806640625,21.415477752685547,12.257566452026367,-0.3705703020095825,77.0945816040039,8.780351638793945,7.929032325744629
-Surgical_skills_2_fixations,Performance_label,merged,regression,,37.0,17.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0117297172546386,56.86822509765625,7.541102409362793,7.133902072906494,-0.0286998748779296,57.66415023803711,7.593691349029541,7.355794906616211,-0.772530198097229,99.70481872558594,9.985230445861816,8.48324966430664
-Surgical_skills_2_fixations,Performance_label,merged,regression,,37.0,17.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.5850296020507812,89.09278869628906,9.438898086547852,7.881454944610596,-20.51034927368164,1205.7705078125,34.724205017089844,16.16790199279785,-12.934714317321776,783.8276977539062,27.99692344665528,18.59052085876465
-Surgical_skills_2_fixations,Performance_label,merged,regression,,37.0,17.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.1173001527786254,62.8022346496582,7.92478609085083,7.294124126434326,-0.4622411727905273,81.96646881103516,9.053533554077148,7.788806915283203,-2.245614767074585,182.5658264160156,13.51169204711914,10.88440227508545
-Surgical_skills_2_fixations,Performance_label,merged,regression,,37.0,17.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.1685560941696167,65.68326568603516,8.104521751403809,7.563407897949219,-3.5381641387939453,254.3884429931641,15.949559211730955,11.623756408691406,-2.0372822284698486,170.84713745117188,13.070850372314451,10.206451416015623
-Cognitive_load_ready_data_gazes_0.02,physical_label,2d,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0100142955780029,534.9334716796875,23.12862968444824,15.532673835754396,-0.0243288278579711,546.6715087890625,23.38100814819336,15.905505180358888,-0.1903449296951294,525.2210693359375,22.917701721191406,16.979345321655273
-Cognitive_load_ready_data_gazes_0.02,physical_label,2d,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0274848341941833,515.0728149414062,22.695215225219727,16.28087043762207,-0.0397682189941406,554.9112548828125,23.556554794311523,17.098281860351562,-0.0757734775543212,474.6682739257813,21.78688240051269,16.410985946655273
-Cognitive_load_ready_data_gazes_0.02,physical_label,2d,regression,,108.0,40.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0066889524459838,533.1723022460938,23.09052467346192,16.907573699951172,0.0161787271499633,525.0531005859375,22.914037704467773,16.381826400756836,-0.1246644258499145,496.2406311035156,22.27645874023437,16.995803833007812
-Cognitive_load_ready_data_gazes_0.02,physical_label,2d,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0170907974243164,520.5778198242188,22.81617546081543,14.663166046142578,-0.0641933679580688,567.9466552734375,23.83163070678711,16.068405151367188,-0.2699799537658691,560.3587646484375,23.6718978881836,17.322330474853516
-Cognitive_load_ready_data_gazes_0.02,physical_label,2d,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0176969766616821,520.2567749023438,22.80913734436035,16.262405395507812,0.0140021443367004,526.2147216796875,22.93937110900879,16.427387237548828,-0.119868516921997,494.12445068359375,22.228910446166992,16.662992477416992
-Cognitive_load_ready_data_gazes_0.02,physical_label,2d,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0526889562606811,501.7239990234375,22.39919662475586,16.545455932617188,-0.5730899572372437,839.5384521484375,28.97479057312012,22.095111846923828,-0.2802959680557251,564.9105834960938,23.767847061157227,17.294286727905273
-Cognitive_load_ready_data_gazes_0.02,physical_label,timeseries,regression,,108.0,40.0,40.0,,,,,,,,,,,,,,,,,,,-0.1435222625732422,605.643310546875,24.60982131958008,13.592036247253418,-0.2464519739151001,665.2158203125,25.791778564453125,15.499990463256836,-0.6817222833633423,742.03369140625,27.24029541015625,19.176496505737305
-Cognitive_load_ready_data_gazes_0.02,physical_label,merged,regression,,108.0,40.0,40.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0205606222152709,518.7401123046875,22.775867462158203,15.10533332824707,-0.0367343425750732,553.2921752929688,23.52216339111328,16.2530517578125,-0.2033843994140625,530.9745483398438,23.04288482666016,17.043529510498047
-Cognitive_load_ready_data_gazes_0.02,physical_label,merged,regression,,108.0,40.0,40.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,0.0051742196083068,526.8892211914062,22.95406723022461,16.378385543823242,-0.0290898084640502,549.2123413085938,23.435279846191406,17.222251892089844,-0.180824875831604,521.0205078125,22.82587432861328,17.423809051513672
-Cognitive_load_ready_data_gazes_0.02,physical_label,merged,regression,,108.0,40.0,40.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0305432081222534,545.8062133789062,23.36249542236328,15.800107955932615,-1.0178265571594238,1076.888916015625,32.81598663330078,22.313064575195312,-0.3983469009399414,616.9987182617188,24.83945846557617,18.273317337036133
-Cognitive_load_ready_data_gazes_0.02,physical_label,merged,regression,,108.0,40.0,40.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0224930047988891,517.7166748046875,22.753387451171875,15.220762252807615,-0.1510756015777588,614.3146362304688,24.785371780395508,17.21757698059082,-0.2016733884811401,530.2196044921875,23.026498794555664,16.74722671508789
-Cognitive_load_ready_data_gazes_0.02,physical_label,merged,regression,,108.0,40.0,40.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,0.013322114944458,522.5738525390625,22.8598747253418,16.745140075683594,-0.0326337814331054,551.1036987304688,23.4755973815918,17.258005142211914,-0.1144990921020507,491.75531005859375,22.175556182861328,16.945417404174805
-Cognitive_load_ready_data_gazes_0.02,physical_label,merged,regression,,108.0,40.0,40.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0329953432083129,512.1543579101562,22.63082695007324,16.137094497680664,-0.0763647556304931,574.4424438476562,23.967529296875,17.144969940185547,-0.1212372779846191,494.7284240722656,22.242490768432617,16.601470947265625
-Emotions_ready_data_gazes_0.02,Anger_label,2d,regression,,252.0,90.0,90.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-1.4441781044006348,29.2939567565918,5.412389278411865,3.708338737487793,-0.3006579875946045,18.92923164367676,4.350773811340332,3.7415616512298575,-0.3162363767623901,17.344419479370117,4.164663314819336,3.451167583465576
-Emotions_ready_data_gazes_0.02,Anger_label,2d,regression,,252.0,90.0,90.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0147532224655151,12.162016868591309,3.487408399581909,2.909350633621216,-0.0247843265533447,14.914280891418455,3.86190128326416,3.336282253265381,-0.8303037881851196,24.11842918395996,4.9110517501831055,3.541923999786377
-Emotions_ready_data_gazes_0.02,Anger_label,2d,regression,,252.0,90.0,90.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0726069211959838,12.8554048538208,3.5854434967041016,2.8693575859069824,-0.0641231536865234,15.486801147460938,3.935327291488648,3.170128107070923,-0.1735910177230835,15.464740753173828,3.932523488998413,3.136627197265625
-Emotions_ready_data_gazes_0.02,Anger_label,2d,regression,,252.0,90.0,90.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0032112598419189,12.023686408996582,3.4675188064575195,3.0271170139312744,-0.0204032659530639,14.850521087646484,3.853637456893921,3.400364398956299,-1.2909362316131592,30.18831443786621,5.494389533996582,3.63263201713562
-Emotions_ready_data_gazes_0.02,Anger_label,2d,regression,,252.0,90.0,90.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0444754362106323,12.518243789672852,3.5381131172180176,2.834112405776977,-0.0699449777603149,15.57153034210205,3.946077823638916,3.197255849838257,-0.1582862138748169,15.263065338134766,3.906797409057617,3.132490634918213
-Emotions_ready_data_gazes_0.02,Anger_label,2d,regression,,252.0,90.0,90.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0796949863433837,12.940357208251951,3.5972707271575928,2.9207568168640137,-0.0207774639129638,14.855966567993164,3.854343891143799,3.193323850631714,-0.0481606721878051,13.811909675598145,3.716437816619873,3.0096895694732666
-Emotions_ready_data_gazes_0.02,Anger_label,timeseries,regression,,252.0,90.0,90.0,,,,,,,,,,,,,,,,,,,-0.0008702278137207,11.995628356933594,3.463470458984375,3.0223257541656494,-0.0037660598754882,14.608389854431152,3.822092294692993,3.358011484146118,-0.0282701253890991,13.549805641174316,3.681005954742432,3.169229507446289
-Emotions_ready_data_gazes_0.02,Anger_label,merged,regression,,252.0,90.0,90.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0254297256469726,12.289977073669434,3.505706310272217,2.932529926300049,-0.0408158302307128,15.14759635925293,3.891991376876831,3.2397475242614746,-3.3813629150390625,57.73445510864258,7.598319053649902,4.458726406097412
-Emotions_ready_data_gazes_0.02,Anger_label,merged,regression,,252.0,90.0,90.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0187515020370483,12.209938049316406,3.494272232055664,2.9708025455474854,-0.0327199697494506,15.029772758483888,3.8768250942230233,3.377769708633423,-0.1176426410675048,14.727493286132812,3.837641716003418,3.248596429824829
-Emotions_ready_data_gazes_0.02,Anger_label,merged,regression,,252.0,90.0,90.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-1.5385513305664062,30.425037384033203,5.515889644622803,4.754780292510986,-0.9001049995422363,27.6533317565918,5.258643627166748,4.763415336608887,-0.7343565225601196,22.85410690307617,4.780596733093262,4.198136806488037
-Emotions_ready_data_gazes_0.02,Anger_label,merged,regression,,252.0,90.0,90.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0007439851760864,11.99411392211914,3.463251829147339,3.08139443397522,-0.0497081279754638,15.27701187133789,3.908581733703613,3.518353223800659,-57.29512023925781,768.1712646484375,27.71590232849121,7.922895431518555
-Emotions_ready_data_gazes_0.02,Anger_label,merged,regression,,252.0,90.0,90.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.2016092538833618,14.40152359008789,3.794934034347534,3.2757387161254883,-0.0861355066299438,15.807161331176758,3.9758222103118896,3.571756601333618,-0.2783750295639038,16.845508575439453,4.104328155517578,3.472137451171875
-Emotions_ready_data_gazes_0.02,Anger_label,merged,regression,,252.0,90.0,90.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0327186584472656,12.377336502075195,3.518143892288208,2.8095510005950928,-0.0593789815902709,15.417757034301758,3.9265451431274414,3.191081047058105,-0.1441327333450317,15.076560974121094,3.882854700088501,3.188497304916382
-Emotions_ready_data_gazes_0.02,Disgust_label,2d,regression,,252.0,90.0,90.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.3310123682022095,18.58512687683105,4.311047077178955,3.542130470275879,-0.3328627347946167,22.71478080749512,4.766002655029297,4.024948596954346,-0.1837515830993652,18.524396896362305,4.303997993469238,3.6663005352020255
-Emotions_ready_data_gazes_0.02,Disgust_label,2d,regression,,252.0,90.0,90.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0182926654815673,14.21857452392578,3.770752429962158,3.310624122619629,-0.019629955291748,17.376636505126953,4.168529510498047,3.7013235092163086,-0.0238244533538818,16.02171516418457,4.002713680267334,3.522695541381836
-Emotions_ready_data_gazes_0.02,Disgust_label,2d,regression,,252.0,90.0,90.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0235027074813842,14.291322708129885,3.780386686325073,3.2947049140930176,-0.7383041381835938,29.62435531616211,5.442826271057129,4.323176383972168,-0.1548751592636108,18.07251167297364,4.251177787780762,3.742101430892944
-Emotions_ready_data_gazes_0.02,Disgust_label,2d,regression,,252.0,90.0,90.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0698931217193603,14.939079284667969,3.865110397338867,3.382266044616699,0.00151127576828,17.016345977783203,4.125087261199951,3.733152151107788,-0.2813338041305542,20.05145072937012,4.477884769439697,3.83428406715393
-Emotions_ready_data_gazes_0.02,Disgust_label,2d,regression,,252.0,90.0,90.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0142227411270141,14.161745071411133,3.763209342956543,3.240882396697998,-0.0003236532211303,17.04761505126953,4.128875732421875,3.61415433883667,-0.0790071487426757,16.885263442993164,4.10916805267334,3.4825801849365234
-Emotions_ready_data_gazes_0.02,Disgust_label,2d,regression,,252.0,90.0,90.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0246700048446655,14.307621002197266,3.782541513442993,3.299708366394043,-0.0025886297225952,17.08621597290039,4.133547782897949,3.608253002166748,-0.0498994588851928,16.429759979248047,4.053363800048828,3.5165903568267822
-Emotions_ready_data_gazes_0.02,Disgust_label,timeseries,regression,,252.0,90.0,90.0,,,,,,,,,,,,,,,,,,,2.47955322265625e-05,13.96280574798584,3.73668384552002,3.3093409538269043,-0.0042613744735717,17.11472511291504,4.1369948387146,3.704313039779663,-0.0028944015502929,15.694184303283691,3.9615886211395264,3.535722255706787
-Emotions_ready_data_gazes_0.02,Disgust_label,merged,regression,,252.0,90.0,90.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.2762817144393921,17.82091522216797,4.221482753753662,3.662860155105591,-0.5645101070404053,26.662538528442383,5.163578033447266,4.140037059783936,-0.1825194358825683,18.505115509033203,4.301757335662842,3.782013177871704
-Emotions_ready_data_gazes_0.02,Disgust_label,merged,regression,,252.0,90.0,90.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.1529427766799926,16.09871482849121,4.012320518493652,3.3434669971466064,-0.1248272657394409,19.169418334960938,4.378289222717285,3.753961086273194,-0.0708183050155639,16.757116317749023,4.093545913696289,3.496642827987671
-Emotions_ready_data_gazes_0.02,Disgust_label,merged,regression,,252.0,90.0,90.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.5526143312454224,21.67938995361328,4.656113147735596,4.059380054473877,-5.335413932800293,107.96875762939452,10.390801429748535,6.63599967956543,-1.1922388076782229,34.30609893798828,5.857141017913818,4.637104511260986
-Emotions_ready_data_gazes_0.02,Disgust_label,merged,regression,,252.0,90.0,90.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0478618144989013,14.631452560424805,3.825108289718628,3.304577112197876,-3.997148036956787,85.16189575195312,9.228320121765137,4.629115581512451,-5.975363254547119,109.15668487548828,10.44780731201172,4.960209369659424
-Emotions_ready_data_gazes_0.02,Disgust_label,merged,regression,,252.0,90.0,90.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.1441788673400879,15.97634220123291,3.997041702270508,3.5939977169036865,-0.0859441757202148,18.50676918029785,4.301949501037598,3.888428449630737,-0.6240706443786621,25.414899826049805,5.041319370269775,4.235931873321533
-Emotions_ready_data_gazes_0.02,Disgust_label,merged,regression,,252.0,90.0,90.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0366590023040771,14.475027084350586,3.8046059608459473,3.341099500656128,-0.1595348119735717,19.76090812683105,4.445324420928955,3.868187189102173,-0.0251305103302001,16.04215431213379,4.005265712738037,3.525574445724488
-Emotions_ready_data_gazes_0.02,Sadness_label,2d,regression,,252.0,90.0,90.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0254645347595214,13.257728576660156,3.641116380691528,3.2447879314422607,-0.0834003686904907,18.25048065185547,4.272058010101318,3.842190980911255,-0.0448273420333862,16.077573776245117,4.009685039520264,3.506594181060791
-Emotions_ready_data_gazes_0.02,Sadness_label,2d,regression,,252.0,90.0,90.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0333709716796875,13.359945297241213,3.655125856399536,3.313278913497925,-0.0024261474609375,16.886425018310547,4.109309673309326,3.7978577613830566,-0.2722412347793579,19.576967239379883,4.424586772918701,3.764131784439087
-Emotions_ready_data_gazes_0.02,Sadness_label,2d,regression,,252.0,90.0,90.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.8720663785934448,24.203027725219727,4.919657230377197,4.070489883422852,-0.2342780828475952,20.79209899902344,4.559835433959961,4.197903633117676,-0.3507026433944702,20.784313201904297,4.558981418609619,4.039471626281738
-Emotions_ready_data_gazes_0.02,Sadness_label,2d,regression,,252.0,90.0,90.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0334819555282592,13.36138153076172,3.655322313308716,3.413205146789551,-0.0089195966720581,16.99580955505371,4.122597217559815,3.904948711395264,-7.398299217224121,129.23117065429688,11.36798858642578,4.978253364562988
-Emotions_ready_data_gazes_0.02,Sadness_label,2d,regression,,252.0,90.0,90.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0245372056961059,13.245738983154297,3.639469623565674,3.322810649871826,-0.0193535089492797,17.17157745361328,4.143860340118408,3.8681600093841553,-0.0371164083480834,15.958919525146484,3.994861602783203,3.578076124191284
-Emotions_ready_data_gazes_0.02,Sadness_label,2d,regression,,252.0,90.0,90.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,0.0083836913108825,12.820120811462402,3.580519676208496,3.222747325897217,-0.0229431390762329,17.232046127319336,4.151149749755859,3.801990032196045,-0.0216678380966186,15.721199989318848,3.964996814727783,3.461721420288086
-Emotions_ready_data_gazes_0.02,Sadness_label,timeseries,regression,,252.0,90.0,90.0,,,,,,,,,,,,,,,,,,,4.2438507080078125e-05,12.927961349487305,3.5955474376678467,3.238665819168091,-0.0110354423522949,17.03145408630371,4.126918315887451,3.767017364501953,-0.0315699577331543,15.873571395874023,3.984165191650391,3.477936029434204
-Emotions_ready_data_gazes_0.02,Sadness_label,merged,regression,,252.0,90.0,90.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0624783039093017,13.736260414123535,3.7062461376190186,3.235189199447632,-0.0363379716873168,17.457687377929688,4.178239822387695,3.709462881088257,-2.158452033996582,48.6015625,6.971482276916504,4.347159385681152
-Emotions_ready_data_gazes_0.02,Sadness_label,merged,regression,,252.0,90.0,90.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0103746652603149,13.06263828277588,3.614227294921875,3.244194507598877,-0.015321135520935,17.103649139404297,4.135655879974365,3.760642766952514,-0.0821923017501831,16.652536392211914,4.080751895904541,3.56608247756958
-Emotions_ready_data_gazes_0.02,Sadness_label,merged,regression,,252.0,90.0,90.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.258981704711914,16.276756286621094,4.034446239471436,3.743567943572998,-0.1304908990859985,19.043746948242188,4.363914012908936,4.129310607910156,-0.2444941997528076,19.150001525878903,4.376071453094482,3.9211232662200928
-Emotions_ready_data_gazes_0.02,Sadness_label,merged,regression,,252.0,90.0,90.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0404543876647949,13.451522827148438,3.6676318645477295,3.1905629634857178,-0.0616978406906127,17.884889602661133,4.229053020477295,3.7093074321746826,-13.083430290222168,216.7127227783203,14.721165657043455,5.644183158874512
-Emotions_ready_data_gazes_0.02,Sadness_label,merged,regression,,252.0,90.0,90.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0498934984207153,13.57355785369873,3.6842310428619385,3.3258981704711914,-0.013254165649414,17.068828582763672,4.131443977355957,3.838284730911255,-0.7020198106765747,26.190305709838867,5.11764669418335,4.031137466430664
-Emotions_ready_data_gazes_0.02,Sadness_label,merged,regression,,252.0,90.0,90.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.3337404727935791,17.243276596069336,4.152502536773682,3.150690078735352,-0.5316154956817627,25.800914764404297,5.079460144042969,3.771678924560547,-0.4867118597030639,22.877195358276367,4.783010959625244,3.741574764251709
-Emotions_ready_data_gazes_0.02,Tenderness_label,2d,regression,,252.0,90.0,90.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.1177111864089965,6.237157344818115,2.4974300861358643,1.87111234664917,-0.6593354940414429,7.354339122772217,2.711888551712036,2.012594699859619,-0.1522294282913208,10.069064140319824,3.1731789112091064,2.340001106262207
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-Emotions_ready_data_gazes_0.02,Tenderness_label,2d,regression,,252.0,90.0,90.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.9566901922225952,10.918906211853027,3.3043768405914307,2.0528764724731445,-0.5338618755340576,6.798227310180664,2.607341051101685,1.907075881958008,-0.0946887731552124,9.566228866577148,3.0929319858551025,2.261162281036377
-Emotions_ready_data_gazes_0.02,Tenderness_label,2d,regression,,252.0,90.0,90.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0348480939865112,5.774756908416748,2.4030723571777344,1.908133864402771,-0.120318055152893,4.965360164642334,2.228308916091919,1.8779723644256592,-6.000307559967041,61.174049377441406,7.821383953094482,3.379245042800904
-Emotions_ready_data_gazes_0.02,Tenderness_label,2d,regression,,252.0,90.0,90.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0269850492477417,5.7308783531188965,2.393925189971924,1.869634032249451,0.0118521451950073,4.379569053649902,2.0927419662475586,1.7339284420013428,-0.105100393295288,9.657214164733888,3.1076059341430664,2.264578342437744
-Emotions_ready_data_gazes_0.02,Tenderness_label,2d,regression,,252.0,90.0,90.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.0249714851379394,5.719642162322998,2.391577243804932,1.8679523468017576,-0.0711020231246948,4.74722957611084,2.1788136959075928,1.7798000574111938,-0.0336174964904785,9.03254222869873,3.0054187774658203,2.226551055908203
-Emotions_ready_data_gazes_0.02,Tenderness_label,timeseries,regression,,252.0,90.0,90.0,,,,,,,,,,,,,,,,,,,-0.0002623796463012,5.581758499145508,2.362574577331543,1.854109168052673,-0.0124962329864501,4.487483501434326,2.118368148803711,1.742252230644226,-0.014882206916809,8.868818283081055,2.978056192398072,2.214252233505249
-Emotions_ready_data_gazes_0.02,Tenderness_label,merged,regression,,252.0,90.0,90.0,gaf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.9934380054473876,11.123970985412598,3.335261821746826,2.2988951206207275,-5.650180339813232,29.47425651550293,5.429019927978516,2.499440193176269,-0.0144436359405517,8.864985466003418,2.977412462234497,2.402995347976685
-Emotions_ready_data_gazes_0.02,Tenderness_label,merged,regression,,252.0,90.0,90.0,mtf_fixed,large_resnet,,,,,,,,,,,,,,,,,-0.0430421829223632,5.82048225402832,2.412567615509033,1.895702600479126,-0.0964205265045166,4.85944414138794,2.2044146060943604,1.791837215423584,-0.0819443464279174,9.454858779907228,3.0748753547668457,2.2402071952819824
-Emotions_ready_data_gazes_0.02,Tenderness_label,merged,regression,,252.0,90.0,90.0,heatmap_fixed,large_resnet,,,,,,,,,,,,,,,,,-1.3491206169128418,13.108783721923828,3.62060546875,2.78350043296814,-0.691455602645874,7.496697902679443,2.7380099296569824,2.3397650718688965,-0.1588118076324463,10.12658405303955,3.182229518890381,2.5876381397247314
-Emotions_ready_data_gazes_0.02,Tenderness_label,merged,regression,,252.0,90.0,90.0,heatmap_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.2541340589523315,6.998437881469727,2.645456075668335,1.651056170463562,-0.0922759771347045,4.8410749435424805,2.200244188308716,1.477078914642334,-93.55393981933594,826.2847290039062,28.74516868591309,6.119339942932129
-Emotions_ready_data_gazes_0.02,Tenderness_label,merged,regression,,252.0,90.0,90.0,baseline_fixed,large_resnet,,,,,,,,,,,,,,,,,-2.936365842819214,21.966079711914062,4.686798572540283,3.420225143432617,-3.3908519744873047,19.46068954467773,4.411427021026611,3.1905691623687744,-3.107966423034668,35.898555755615234,5.991540431976318,3.9880995750427246
-Emotions_ready_data_gazes_0.02,Tenderness_label,merged,regression,,252.0,90.0,90.0,baseline_zoomed,large_resnet,,,,,,,,,,,,,,,,,-0.31613755226135254,7.3444342613220215,2.71006178855896,1.7653416395187378,-0.6432070732116699,7.282855987548828,2.698676824569702,1.7724543809890747,-0.42667174339294434,12.467350006103516,3.5309135913848877,2.234222412109375
diff --git a/experiments/collection_experiments/results/flaml_results_all_batteries.csv b/experiments/collection_experiments/results/flaml_results_all_batteries.csv
deleted file mode 100644
index c9933ff..0000000
--- a/experiments/collection_experiments/results/flaml_results_all_batteries.csv
+++ /dev/null
@@ -1,263 +0,0 @@
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-3D_condition_label,condition_label,distance_features,classification,XGBClassifier,24.0,1079.0,360.0,360.0,2026-02-11T01:54:47.440804,0.8061468242378148,XGBClassifier,0.458758109360519,0.4600801866664143,0.4587006000413822,0.4582993071953534,,6.0,"{1: 180, 2: 180, 3: 180, 4: 179, 5: 180, 6: 180}",0.4138888888888888,0.41618680332381,0.4138888888888889,0.4111521059362786,,6.0,"{1: 60, 2: 60, 3: 60, 4: 60, 5: 60, 6: 60}",0.1472222222222222,0.1505104670246946,0.1472222222222222,0.1470954067716578,,6.0,"{1: 60, 2: 60, 3: 60, 4: 60, 5: 60, 6: 60}",,,,,,,,,,,,,,,,,,,
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-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T03:42:17.211437,0.6142018628878253,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4836875083573246,7.209349762840552,2.6850232332031228,2.1915200836056115,2.9285714285714284,3.736730111666835,0.5119388744279657,8.317585905566565,2.8840225216815774,2.373471380461172,3.188888888888889,4.128207694076462,0.453436423416407,8.55311268067036,2.924570512172746,2.426890589287276,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,complex_features,regression,XGBRegressor,93.0,252.0,90.0,90.0,2026-02-22T03:32:16.470870,0.5811445116996765,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.6212551593780518,5.288471520178004,2.299667697772442,1.759897566030896,2.9285714285714284,3.736730111666835,0.6578422784805298,5.831086877588968,2.4147643523932034,1.8480531310869588,3.188888888888889,4.128207694076462,0.4268766641616821,8.9687434806622,2.994786049229928,2.2912181420458686,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,distance_features,regression,ExtraTreesRegressor,27.0,252.0,90.0,90.0,2026-02-22T03:37:16.653663,0.5874419440815403,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.5590635132015112,6.156863155517901,2.4813027133983274,1.962746669337151,2.9285714285714284,3.736730111666835,0.5567016629573834,7.554734042432077,2.748587645033732,2.050395172886204,3.188888888888889,4.128207694076462,0.4752206264045712,8.212214108575576,2.8656960949437007,2.166195806443596,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T03:27:15.973821,0.598096341304008,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.461119036187222,7.524476768521843,2.743077973467368,2.2408675641905584,2.9285714285714284,3.736730111666835,0.4838264151952643,8.796681212349446,2.9659199605433466,2.435938793133732,3.188888888888889,4.128207694076462,0.4631442720926234,8.401195635386102,2.8984816085989062,2.362667318459028,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T03:22:15.716449,0.5762415975567409,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4730456233342275,7.357944020212382,2.7125530446817776,2.275580209504713,2.9285714285714284,3.736730111666835,0.4840274288857084,8.793255517183693,2.9653423945952166,2.4926199648125102,3.188888888888889,4.128207694076462,0.4157263831339089,9.143232911046695,3.0237779202591413,2.5621735977194726,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T04:07:18.403478,0.4278815930075748,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6573880952440614,4.429460902423197,2.104628447594301,1.6571352167560889,3.007936507936508,3.595623512050894,0.5854516203189473,6.98329776038271,2.6425929993819914,2.1271181788310263,3.433333333333333,4.104333752944021,0.5967939737490773,6.2044447306100325,2.4908722830787675,1.9374602575736024,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,complex_features,regression,LGBMRegressor,93.0,252.0,90.0,90.0,2026-02-22T03:57:17.867024,0.4079904817757505,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.6838124866595381,4.087832934975425,2.021838998282362,1.4880847887889428,3.007936507936508,3.595623512050894,0.6615570983668735,5.701258701844256,2.387730868804995,1.8435936422467032,3.433333333333333,4.104333752944021,0.6321990393859618,5.659639448382017,2.378999673892793,1.77386118413748,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,distance_features,regression,XGBRegressor,27.0,252.0,90.0,90.0,2026-02-22T04:02:17.974077,0.402812659740448,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.7003557085990906,3.873953943962766,1.9682362520700525,1.410479164549283,3.007936507936508,3.595623512050894,0.6529492139816284,5.846264260243695,2.417904932011119,1.810790576868587,3.433333333333333,4.104333752944021,0.5943440198898315,6.242143102434553,2.498428126329544,1.7992949234114752,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T03:52:17.670478,0.4173922405860948,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6024444825248771,5.139799863209964,2.267112671044376,1.7474718505081173,3.007936507936508,3.595623512050894,0.571920203416737,7.211241995554278,2.6853755781183155,2.156999860777637,3.433333333333333,4.104333752944021,0.6176373230536204,5.883711903367124,2.4256363914171315,1.8560645090155448,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T03:47:17.395561,0.4147648915779923,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6209255503796902,4.900867221461164,2.2137902388124227,1.5782778679311071,3.007936507936508,3.595623512050894,0.5543773698555745,7.506760772910704,2.739846852090588,2.04725674287056,3.433333333333333,4.104333752944021,0.6161078300709584,5.907247401496997,2.4304829564300583,1.8255400203073595,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,all_features,regression,LGBMRegressor,183.0,252.0,90.0,90.0,2026-02-22T04:32:20.128729,0.7665489768832906,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.5662609990148408,2.420391211862432,1.555760653784004,1.0502444231910173,1.3134920634920637,2.362264624189872,0.5320741100368349,2.0738937592194606,1.4401019961167545,1.028426582596521,1.1111111111111112,2.1052550357218247,0.1439408353216973,7.480900236122095,2.735123440746705,1.7378516400877957,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T04:22:19.363317,0.7544084455184842,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3535855987522123,3.607182504796232,1.8992584091682283,1.2984822043608224,1.3134920634920637,2.362264624189872,0.3137945190699692,3.04133046486273,1.7439410726463007,1.213927015015872,1.1111111111111112,2.1052550357218247,0.2395098753240591,6.645744812970592,2.577934214244148,1.5619077758764723,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,distance_features,regression,ExtraTreesRegressor,27.0,252.0,90.0,90.0,2026-02-22T04:27:19.778794,0.7498231077416062,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3252545799289662,3.7652779235322553,1.9404324063291287,1.3286619053283515,1.3134920634920637,2.362264624189872,0.2941886300335659,3.128225701456172,1.7686790837956363,1.2098334860720572,1.1111111111111112,2.1052550357218247,0.2582316848793896,6.4821393108021335,2.546004577922462,1.5427031852795636,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,extended_features,regression,LGBMRegressor,56.0,252.0,90.0,90.0,2026-02-22T04:17:18.990539,0.7641447875140869,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.4591445308803683,3.0181326128652217,1.737277356343892,1.1765584398598166,1.3134920634920637,2.362264624189872,0.3969051607822392,2.6729758923355087,1.634923818511281,1.1529860696866452,1.1111111111111112,2.1052550357218247,0.1889868189158976,7.08725395183421,2.6621896911817178,1.6664686073861286,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T04:12:18.580435,0.7659388552838962,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.2540360162618662,4.162698458069826,2.040269212155549,1.4237278632647274,1.3134920634920637,2.362264624189872,0.2765702611535009,3.2063120524184354,1.7906177851284837,1.2302163765780258,1.1111111111111112,2.1052550357218247,0.2515763986487531,6.540298296055142,2.5574006913378167,1.571664592948746,1.711111111111111,2.956140293033936,
-Filtered_group_category_label,group_category_label,all_features,classification,CatBoostClassifier,480.0,3427.0,1127.0,1079.0,2026-02-12T22:34:30.043324,0.3675793959061423,CatBoostClassifier,0.8313393638751094,0.833124784180101,0.8297055192104992,0.8304256761423514,,6.0,"{7.0: 593, 8.0: 548, 24.0: 596, 25.0: 549, 26.0: 595, 27.0: 546}",0.8243123336291038,0.8258645785678311,0.8199421204653143,0.8215730957286476,,6.0,"{7.0: 204, 8.0: 173, 24.0: 203, 25.0: 172, 26.0: 203, 27.0: 172}",0.6515291936978684,0.6441595088208979,0.6398282814794948,0.6407089942380837,,6.0,"{7.0: 205, 8.0: 156, 24.0: 203, 25.0: 156, 26.0: 202, 27.0: 157}",,,,,,,,,,,,,,,,,,,
-Filtered_group_category_label,group_category_label,complex_features,classification,RandomForestClassifier,381.0,3427.0,1127.0,1079.0,2026-02-12T22:24:09.008641,0.3683378830135557,RandomForestClassifier,0.7315436241610739,0.7375460192180646,0.727766910271494,0.7271270641545549,,6.0,"{7.0: 593, 8.0: 548, 24.0: 596, 25.0: 549, 26.0: 595, 27.0: 546}",0.7204968944099379,0.7219024338152901,0.7124852396949497,0.7132074548088809,,6.0,"{7.0: 204, 8.0: 173, 24.0: 203, 25.0: 172, 26.0: 203, 27.0: 172}",0.6478220574606117,0.640323608711405,0.6311306897460728,0.6312821322632475,,6.0,"{7.0: 205, 8.0: 156, 24.0: 203, 25.0: 156, 26.0: 202, 27.0: 157}",,,,,,,,,,,,,,,,,,,
-Filtered_group_category_label,group_category_label,distance_features,classification,XGBClassifier,33.0,3427.0,1127.0,1079.0,2026-02-12T22:29:09.744298,0.4776058934117845,XGBClassifier,0.803034724248614,0.8045019132979044,0.8013244797379654,0.8019062394194721,,6.0,"{7.0: 593, 8.0: 548, 24.0: 596, 25.0: 549, 26.0: 595, 27.0: 546}",0.7950310559006211,0.7940912076236856,0.7925001540048616,0.7930795739246085,,6.0,"{7.0: 204, 8.0: 173, 24.0: 203, 25.0: 172, 26.0: 203, 27.0: 172}",0.4856348470806302,0.4761250583711492,0.4760943700374437,0.4757995549900555,,6.0,"{7.0: 205, 8.0: 156, 24.0: 203, 25.0: 156, 26.0: 202, 27.0: 157}",,,,,,,,,,,,,,,,,,,
-Filtered_group_category_label,group_category_label,extended_features,classification,CatBoostClassifier,71.0,3427.0,1127.0,1079.0,2026-02-12T22:19:02.381260,0.3871494974240955,CatBoostClassifier,0.7855266997373797,0.7879568709552903,0.7836381007984118,0.784182877312322,,6.0,"{7.0: 593, 8.0: 548, 24.0: 596, 25.0: 549, 26.0: 595, 27.0: 546}",0.8003549245785271,0.8023835178789679,0.7957864725418995,0.7972029968103053,,6.0,"{7.0: 204, 8.0: 173, 24.0: 203, 25.0: 172, 26.0: 203, 27.0: 172}",0.6163113994439295,0.6082748037370619,0.6072431017683672,0.6072360134145092,,6.0,"{7.0: 205, 8.0: 156, 24.0: 203, 25.0: 156, 26.0: 202, 27.0: 157}",,,,,,,,,,,,,,,,,,,
-Filtered_group_category_label,group_category_label,simple_features,classification,LGBMClassifier,21.0,3427.0,1127.0,1079.0,2026-02-12T22:13:53.383486,0.390224968677639,LGBMClassifier,0.7248322147651006,0.7259348376085986,0.7228243652448136,0.7229656329069262,,6.0,"{7.0: 593, 8.0: 548, 24.0: 596, 25.0: 549, 26.0: 595, 27.0: 546}",0.7630878438331854,0.7632793169005866,0.7583946402092612,0.7594606648956664,,6.0,"{7.0: 204, 8.0: 173, 24.0: 203, 25.0: 172, 26.0: 203, 27.0: 172}",0.6126042632066728,0.6049046537935736,0.6050147375469657,0.6039483990527647,,6.0,"{7.0: 205, 8.0: 156, 24.0: 203, 25.0: 156, 26.0: 202, 27.0: 157}",,,,,,,,,,,,,,,,,,,
-Filtered_meta_delay_label,meta_delay_label,all_features,classification,LGBMClassifier,479.0,3237.0,1200.0,1196.0,2026-02-12T23:03:55.034035,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 1618, 1.0: 1619}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 600, 1.0: 600}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 599, 1.0: 597}",,,,,,,,,,,,,,,,,,,
-Filtered_meta_delay_label,meta_delay_label,complex_features,classification,LGBMClassifier,380.0,3237.0,1200.0,1196.0,2026-02-12T22:51:41.704272,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 1618, 1.0: 1619}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 600, 1.0: 600}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 599, 1.0: 597}",,,,,,,,,,,,,,,,,,,
-Filtered_meta_delay_label,meta_delay_label,distance_features,classification,LGBMClassifier,32.0,3237.0,1200.0,1196.0,2026-02-12T22:56:42.927207,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 1618, 1.0: 1619}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 600, 1.0: 600}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 599, 1.0: 597}",,,,,,,,,,,,,,,,,,,
-Filtered_meta_delay_label,meta_delay_label,extended_features,classification,LGBMClassifier,70.0,3237.0,1200.0,1196.0,2026-02-12T22:45:12.448743,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 1618, 1.0: 1619}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 600, 1.0: 600}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 599, 1.0: 597}",,,,,,,,,,,,,,,,,,,
-Filtered_meta_delay_label,meta_delay_label,simple_features,classification,LGBMClassifier,20.0,3237.0,1200.0,1196.0,2026-02-12T22:39:31.396953,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 1618, 1.0: 1619}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 600, 1.0: 600}",1.0,1.0,1.0,1.0,1.0,2.0,"{0.0: 599, 1.0: 597}",,,,,,,,,,,,,,,,,,,
-Filtered_meta_spatial_filter_label,meta_spatial_filter_label,all_features,classification,LGBMClassifier,479.0,3237.0,1198.0,1198.0,2026-02-12T23:33:08.192664,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,,3.0,"{1.0: 1079, 2.0: 1079, 3.0: 1079}",1.0,1.0,1.0,1.0,,3.0,"{1.0: 400, 2.0: 400, 3.0: 398}",1.0,1.0,1.0,1.0,,3.0,"{1.0: 400, 2.0: 400, 3.0: 398}",,,,,,,,,,,,,,,,,,,
-Filtered_meta_spatial_filter_label,meta_spatial_filter_label,complex_features,classification,LGBMClassifier,380.0,3237.0,1198.0,1198.0,2026-02-12T23:20:13.415141,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,,3.0,"{1.0: 1079, 2.0: 1079, 3.0: 1079}",1.0,1.0,1.0,1.0,,3.0,"{1.0: 400, 2.0: 400, 3.0: 398}",1.0,1.0,1.0,1.0,,3.0,"{1.0: 400, 2.0: 400, 3.0: 398}",,,,,,,,,,,,,,,,,,,
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-Memory_2_group_iteration_label,group_iteration_label,extended_features,classification,XGBClassifier,63.0,3597.0,1258.0,1260.0,2026-02-13T01:50:55.244629,0.7411005754139444,XGBClassifier,0.5401723658604393,0.5418307503814804,0.5402138923475208,0.5368931632430556,,6.0,"{1.0: 600, 2.0: 600, 3.0: 600, 4.0: 599, 5.0: 600, 6.0: 598}",0.5659777424483307,0.5704927306541806,0.5660943223443224,0.5652839138621566,,6.0,"{1.0: 210, 2.0: 210, 3.0: 210, 4.0: 210, 5.0: 210, 6.0: 208}",0.2634920634920635,0.2659491540113836,0.2634920634920635,0.2627229941973992,,6.0,"{1.0: 210, 2.0: 210, 3.0: 210, 4.0: 210, 5.0: 210, 6.0: 210}",,,,,,,,,,,,,,,,,,,
-Memory_2_group_iteration_label,group_iteration_label,simple_features,classification,LGBMClassifier,13.0,3597.0,1258.0,1260.0,2026-02-13T01:45:54.100077,0.7473894889911111,LGBMClassifier,0.3547400611620795,0.352425157410036,0.3547913064571262,0.3448640626422474,,6.0,"{1.0: 600, 2.0: 600, 3.0: 600, 4.0: 599, 5.0: 600, 6.0: 598}",0.3863275039745628,0.3778828140100782,0.3865613553113553,0.3785898244239322,,6.0,"{1.0: 210, 2.0: 210, 3.0: 210, 4.0: 210, 5.0: 210, 6.0: 208}",0.2650793650793651,0.2533548069898194,0.2650793650793651,0.2548262721953727,,6.0,"{1.0: 210, 2.0: 210, 3.0: 210, 4.0: 210, 5.0: 210, 6.0: 210}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_2_label,TEXT_TYPE_2_label,all_features,classification,LGBMClassifier,463.0,1440.0,471.0,479.0,2026-02-13T02:31:45.696886,0.2192461197339246,LGBMClassifier,1.0,1.0,1.0,1.0,,4.0,"{0: 487, 1: 256, 2: 220, 3: 477}",1.0,1.0,1.0,1.0,,4.0,"{0: 155, 1: 93, 2: 68, 3: 155}",0.8434237995824635,0.7582757175780432,0.7558362884160756,0.7439009338873576,,4.0,"{0: 160, 1: 94, 2: 72, 3: 153}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_2_label,TEXT_TYPE_2_label,complex_features,classification,RandomForestClassifier,373.0,1440.0,471.0,479.0,2026-02-13T02:21:41.274107,0.2245802362329843,RandomForestClassifier,0.8472222222222222,0.634453781512605,0.75,0.674863387978142,,4.0,"{0: 487, 1: 256, 2: 220, 3: 477}",0.8556263269639066,0.6444099378881988,0.75,0.6830708661417323,,4.0,"{0: 155, 1: 93, 2: 68, 3: 155}",0.8496868475991649,0.641566265060241,0.75,0.6807692307692308,,4.0,"{0: 160, 1: 94, 2: 72, 3: 153}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_2_label,TEXT_TYPE_2_label,distance_features,classification,ExtraTreesClassifier,25.0,1440.0,471.0,479.0,2026-02-13T02:26:43.925152,0.2201028594391316,ExtraTreesClassifier,0.8958333333333334,0.8918099113434643,0.8309836647727272,0.8209160345551503,,4.0,"{0: 487, 1: 256, 2: 220, 3: 477}",0.902335456475584,0.9063728343396464,0.8338472485768501,0.8304912035494788,,4.0,"{0: 155, 1: 93, 2: 68, 3: 155}",0.8475991649269311,0.7671341684822077,0.7587174940898346,0.7401863354037268,,4.0,"{0: 160, 1: 94, 2: 72, 3: 153}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_2_label,TEXT_TYPE_2_label,extended_features,classification,LGBMClassifier,54.0,1440.0,471.0,479.0,2026-02-13T02:16:39.843041,0.2144828770289367,LGBMClassifier,1.0,1.0,1.0,1.0,,4.0,"{0: 487, 1: 256, 2: 220, 3: 477}",1.0,1.0,1.0,1.0,,4.0,"{0: 155, 1: 93, 2: 68, 3: 155}",0.826722338204593,0.74152411773771,0.7418735224586288,0.7409663470577176,,4.0,"{0: 160, 1: 94, 2: 72, 3: 153}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_2_label,TEXT_TYPE_2_label,simple_features,classification,LGBMClassifier,13.0,1440.0,471.0,479.0,2026-02-13T02:11:11.251589,0.2109138287593073,LGBMClassifier,0.9777777777777776,0.9666833131197832,0.9657137784090908,0.9661228048324824,,4.0,"{0: 487, 1: 256, 2: 220, 3: 477}",0.9766454352441614,0.9642410015649452,0.9664769133459836,0.965188504933758,,4.0,"{0: 155, 1: 93, 2: 68, 3: 155}",0.8475991649269311,0.7713759213759214,0.769281914893617,0.7672748223545228,,4.0,"{0: 160, 1: 94, 2: 72, 3: 153}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_label,TEXT_TYPE_label,all_features,classification,LGBMClassifier,463.0,1438.0,478.0,474.0,2026-02-13T03:01:50.481698,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,,3.0,"{0: 478, 1: 486, 2: 474}",1.0,1.0,1.0,1.0,,3.0,"{0: 164, 1: 157, 2: 157}",1.0,1.0,1.0,1.0,,3.0,"{0: 160, 1: 160, 2: 154}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_label,TEXT_TYPE_label,complex_features,classification,LGBMClassifier,373.0,1438.0,478.0,474.0,2026-02-13T02:51:05.662949,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,,3.0,"{0: 478, 1: 486, 2: 474}",1.0,1.0,1.0,1.0,,3.0,"{0: 164, 1: 157, 2: 157}",1.0,1.0,1.0,1.0,,3.0,"{0: 160, 1: 160, 2: 154}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_label,TEXT_TYPE_label,distance_features,classification,LGBMClassifier,25.0,1438.0,478.0,474.0,2026-02-13T02:56:05.991239,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,,3.0,"{0: 478, 1: 486, 2: 474}",1.0,1.0,1.0,1.0,,3.0,"{0: 164, 1: 157, 2: 157}",1.0,1.0,1.0,1.0,,3.0,"{0: 160, 1: 160, 2: 154}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_label,TEXT_TYPE_label,extended_features,classification,LGBMClassifier,54.0,1438.0,478.0,474.0,2026-02-13T02:41:49.865908,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,,3.0,"{0: 478, 1: 486, 2: 474}",1.0,1.0,1.0,1.0,,3.0,"{0: 164, 1: 157, 2: 157}",1.0,1.0,1.0,1.0,,3.0,"{0: 160, 1: 160, 2: 154}",,,,,,,,,,,,,,,,,,,
-Paris_experiment_ready_data_fixations_TEXT_TYPE_label,TEXT_TYPE_label,simple_features,classification,LGBMClassifier,13.0,1438.0,478.0,474.0,2026-02-13T02:36:46.264654,0.0,LGBMClassifier,1.0,1.0,1.0,1.0,,3.0,"{0: 478, 1: 486, 2: 474}",1.0,1.0,1.0,1.0,,3.0,"{0: 164, 1: 157, 2: 157}",1.0,1.0,1.0,1.0,,3.0,"{0: 160, 1: 160, 2: 154}",,,,,,,,,,,,,,,,,,,
-Patch_scr_label,scr_label,all_features,classification,ExtraTreesClassifier,471.0,2687.0,896.0,894.0,2026-02-13T03:27:50.327584,0.711014130846928,ExtraTreesClassifier,0.3963528098250837,0.399865334171623,0.3963317190774753,0.385484750793411,,5.0,"{0.0: 534, 25.0: 536, 50.0: 539, 75.0: 538, 100.0: 540}",0.3716517857142857,0.3780064541802265,0.3720172298728338,0.3567024354432591,,5.0,"{0.0: 182, 25.0: 179, 50.0: 180, 75.0: 178, 100.0: 177}",0.2472035794183445,0.2380960526520893,0.2473182962637485,0.2378621731546335,,5.0,"{0.0: 178, 25.0: 180, 50.0: 178, 75.0: 179, 100.0: 179}",,,,,,,,,,,,,,,,,,,
-Patch_scr_label,scr_label,complex_features,classification,XGBClassifier,372.0,2687.0,896.0,894.0,2026-02-13T03:17:47.577454,0.7154643112649934,XGBClassifier,0.6285820617789356,0.6321453129035594,0.6286154179195762,0.6276645462802658,,5.0,"{0.0: 534, 25.0: 536, 50.0: 539, 75.0: 538, 100.0: 540}",0.6372767857142857,0.6540155588111659,0.6376578560214453,0.6376251903901918,,5.0,"{0.0: 182, 25.0: 179, 50.0: 180, 75.0: 178, 100.0: 177}",0.2460850111856823,0.234984680749157,0.2461445539444409,0.2365637138409335,,5.0,"{0.0: 178, 25.0: 180, 50.0: 178, 75.0: 179, 100.0: 179}",,,,,,,,,,,,,,,,,,,
-Patch_scr_label,scr_label,distance_features,classification,LGBMClassifier,24.0,2687.0,896.0,894.0,2026-02-13T03:22:48.273588,0.7734500414595529,LGBMClassifier,0.6445850390770376,0.6795716271511376,0.6444685524001947,0.6494835882373042,,5.0,"{0.0: 534, 25.0: 536, 50.0: 539, 75.0: 538, 100.0: 540}",0.8292410714285714,0.8306540452591568,0.8292649261374665,0.8296770269115527,,5.0,"{0.0: 182, 25.0: 179, 50.0: 180, 75.0: 178, 100.0: 177}",0.1868008948545861,0.1879227991954394,0.1867272055182418,0.1858238516669665,,5.0,"{0.0: 178, 25.0: 180, 50.0: 178, 75.0: 179, 100.0: 179}",,,,,,,,,,,,,,,,,,,
-Patch_scr_label,scr_label,extended_features,classification,XGBClassifier,62.0,2687.0,896.0,894.0,2026-02-13T03:12:45.146702,0.7224208571963842,XGBClassifier,0.3483438779307778,0.3493853908017438,0.3484627224654641,0.3387385807395655,,5.0,"{0.0: 534, 25.0: 536, 50.0: 539, 75.0: 538, 100.0: 540}",0.3091517857142857,0.3108763118930299,0.3095288044715288,0.2943864778535426,,5.0,"{0.0: 182, 25.0: 179, 50.0: 180, 75.0: 178, 100.0: 177}",0.2651006711409396,0.2537853516609276,0.2650698498385398,0.2467581510685309,,5.0,"{0.0: 178, 25.0: 180, 50.0: 178, 75.0: 179, 100.0: 179}",,,,,,,,,,,,,,,,,,,
-Patch_scr_label,scr_label,simple_features,classification,XGBClassifier,12.0,2687.0,896.0,894.0,2026-02-13T03:07:40.508844,0.7222717399689138,XGBClassifier,0.5106066244882769,0.5109755183915514,0.5106213225358825,0.510173298917614,,5.0,"{0.0: 534, 25.0: 536, 50.0: 539, 75.0: 538, 100.0: 540}",0.5066964285714286,0.5110912808311519,0.507349018715207,0.5031108263981532,,5.0,"{0.0: 182, 25.0: 179, 50.0: 180, 75.0: 178, 100.0: 177}",0.2505592841163311,0.2534138444799331,0.2504392554000237,0.2443356144077593,,5.0,"{0.0: 178, 25.0: 180, 50.0: 178, 75.0: 179, 100.0: 179}",,,,,,,,,,,,,,,,,,,
-Surgical_skills_1_fixations_Performance_label,Performance_label,all_features,regression,LGBMRegressor,192.0,897.0,343.0,315.0,2026-02-22T09:57:36.180062,0.4970387659255615,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9036202709592296,22.55662501756344,4.749381540533824,3.678482079369508,79.53623188405797,15.298336502268548,0.9102273167755934,28.634744291191048,5.351144203924152,4.103449903352757,74.5597667638484,17.859716123273348,0.5462767893268763,165.6132199064003,12.869079994560618,9.599170132298728,78.7015873015873,19.10521820236133,
-Surgical_skills_1_fixations_Performance_label,Performance_label,complex_features,regression,LGBMRegressor,93.0,897.0,343.0,315.0,2026-02-22T09:47:35.500304,0.5601417913796818,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.7337015478208949,62.32425000925904,7.894570919895459,6.320814242293902,79.53623188405797,15.298336502268548,0.7299865465822513,86.12604543045019,9.280411921377748,7.184718324461174,74.5597667638484,17.859716123273348,0.3617929453139867,232.95155021213384,15.262750414395626,11.499939066226544,78.7015873015873,19.10521820236133,
-Surgical_skills_1_fixations_Performance_label,Performance_label,distance_features,regression,XGBRegressor,27.0,897.0,343.0,315.0,2026-02-22T09:52:35.675085,0.9033190608024596,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.1537216901779174,198.06220957465845,14.073457626847016,11.380428046287102,79.53623188405797,15.298336502268548,0.2247909903526306,247.26798785000523,15.724757163466952,12.62440877753166,74.5597667638484,17.859716123273348,-0.1661434173583984,425.6533164341117,20.631367294343622,16.91343083457341,78.7015873015873,19.10521820236133,
-Surgical_skills_1_fixations_Performance_label,Performance_label,extended_features,regression,LGBMRegressor,65.0,897.0,343.0,315.0,2026-02-22T09:42:35.273791,0.507733655298161,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.5619203584852764,102.52776491305688,10.125599484132133,7.848180238479562,79.53623188405797,15.298336502268548,0.5678436176578912,137.8446879129057,11.740727742048431,8.977195952797757,74.5597667638484,17.859716123273348,0.5652311696602275,158.69469362320706,12.597408210548988,9.506430022617222,78.7015873015873,19.10521820236133,
-Surgical_skills_1_fixations_Performance_label,Performance_label,simple_features,regression,LGBMRegressor,15.0,897.0,343.0,315.0,2026-02-22T09:37:35.067534,0.4947092609533704,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.6130304758725289,90.5659990523102,9.51661699619724,7.280563001963485,79.53623188405797,15.298336502268548,0.6085494725807359,124.86076334916844,11.174111300196024,8.519448406691616,74.5597667638484,17.859716123273348,0.5064716839603145,180.14245604287623,13.421715838255414,10.338984578880318,78.7015873015873,19.10521820236133,
-Surgical_skills_2_fixations_Performance_label,Performance_label,all_features,regression,ExtraTreesRegressor,193.0,37.0,17.0,40.0,2026-02-22T10:22:37.289137,0.781910397295013,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,1.0,0.0,0.0,0.0,29.054054054054053,6.661490564252021,1.0,0.0,0.0,0.0,25.0,0.0,0.0,0.2995562130177512,0.5473172873368346,0.2019230769230768,25.0,0.0,
-Surgical_skills_2_fixations_Performance_label,Performance_label,complex_features,regression,ExtraTreesRegressor,94.0,37.0,17.0,40.0,2026-02-22T10:12:36.821993,0.1938095238095238,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,1.0,0.0,0.0,0.0,29.054054054054053,6.661490564252021,1.0,0.0,0.0,0.0,25.0,0.0,1.0,0.0,0.0,0.0,25.0,0.0,
-Surgical_skills_2_fixations_Performance_label,Performance_label,distance_features,regression,ExtraTreesRegressor,28.0,37.0,17.0,40.0,2026-02-22T10:17:36.986792,0.0,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,1.0,0.0,0.0,0.0,29.054054054054053,6.661490564252021,1.0,0.0,0.0,0.0,25.0,0.0,1.0,0.0,0.0,0.0,25.0,0.0,
-Surgical_skills_2_fixations_Performance_label,Performance_label,extended_features,regression,ExtraTreesRegressor,66.0,37.0,17.0,40.0,2026-02-22T10:07:36.579016,0.2084920634920635,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.9957975308641976,0.1864864864864865,0.4318408115110087,0.2054054054054054,29.054054054054053,6.661490564252021,1.0,0.0,0.0,0.0,25.0,0.0,0.0,0.3514999999999999,0.5928743543112655,0.2349999999999999,25.0,0.0,
-Surgical_skills_2_fixations_Performance_label,Performance_label,simple_features,regression,ExtraTreesRegressor,16.0,37.0,17.0,40.0,2026-02-22T10:02:36.383855,0.0,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,1.0,0.0,0.0,0.0,29.054054054054053,6.661490564252021,1.0,0.0,0.0,0.0,25.0,0.0,1.0,0.0,0.0,0.0,25.0,0.0,
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-Visual_search_ready_data_saccades_Participant_score_label,Participant_score_label,extended_features,,,,,,,2026-02-22T10:27:37.440185,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,,continuous is not supported
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diff --git a/experiments/collection_experiments/results/flaml_results_all_batteries_additional.csv b/experiments/collection_experiments/results/flaml_results_all_batteries_additional.csv
deleted file mode 100644
index 6dd5e83..0000000
--- a/experiments/collection_experiments/results/flaml_results_all_batteries_additional.csv
+++ /dev/null
@@ -1,297 +0,0 @@
-dataset,label,feature_battery,task_type,best_model,n_features,n_train,n_val,n_test,timestamp,train_best_loss,train_best_model,train_accuracy,train_precision,train_recall,train_f1,train_roc_auc,train_n_classes,train_class_distribution,val_accuracy,val_precision,val_recall,val_f1,val_roc_auc,val_n_classes,val_class_distribution,test_accuracy,test_precision,test_recall,test_f1,test_roc_auc,test_n_classes,test_class_distribution,train_r2,train_mse,train_rmse,train_mae,train_mean_target,train_std_target,val_r2,val_mse,val_rmse,val_mae,val_mean_target,val_std_target,test_r2,test_mse,test_rmse,test_mae,test_mean_target,test_std_target,error
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-Cognitive_load_ready_data_gazes_0.02_performance_label,performance_label,complex_features,regression,XGBRegressor,96.0,108.0,40.0,40.0,2026-02-21T00:33:33.951959,0.5631489753723145,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.6629157066345215,201.23548124356628,14.185749230955912,11.542547526182952,29.953703703703702,24.433350105822367,0.7796233892440796,157.01491899231434,12.530559404604183,10.440303564071655,32.625,26.69240294540752,0.2538679838180542,404.2986486383069,20.107179032333374,14.734852623939512,38.875,23.277873077237963,
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-Cognitive_load_ready_data_gazes_0.02_performance_label,performance_label,extended_features,regression,RandomForestRegressor,59.0,108.0,40.0,40.0,2026-02-21T00:28:33.725516,0.56435429602622,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.5611646170557836,261.9797197505905,16.185787585118945,13.09117393041963,29.953703703703702,24.433350105822367,0.669379437306618,235.56198497274264,15.348028699893112,12.486907775753076,32.625,26.69240294540752,0.3157356575195966,370.7750489512173,19.25551996055202,13.56902081967733,38.875,23.277873077237963,
-Cognitive_load_ready_data_gazes_0.02_performance_label,performance_label,simple_features,regression,XGBRegressor,18.0,108.0,40.0,40.0,2026-02-21T00:23:33.500336,0.5643302202224731,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.7398673295974731,155.29623701858392,12.461791083892551,9.972702220634178,29.953703703703702,24.433350105822367,0.8260729908943176,123.9202835201967,11.131948774594532,9.380861186981202,32.625,26.69240294540752,0.2116053700447082,427.1989716292695,20.668792215058662,15.63014359474182,38.875,23.277873077237963,
-Cognitive_load_ready_data_gazes_0.02_physical_label,physical_label,all_features,regression,LGBMRegressor,186.0,108.0,40.0,40.0,2026-02-21T11:32:43.295612,0.7120860722124058,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9851069523692396,7.887799300736127,2.808522618875648,2.184011796652298,20.0,23.013683530231088,0.9862785835034314,7.322948466512415,2.706094689125348,2.0337501122566684,22.75,23.101677428273472,0.4551218900703705,240.41895228598136,15.505449115907007,11.786909100284808,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.02_physical_label,physical_label,complex_features,regression,LGBMRegressor,96.0,108.0,40.0,40.0,2026-02-21T11:22:42.851947,0.7356837941206334,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.808316951163004,101.52102216181645,10.075764098162304,7.301547212358777,20.0,23.013683530231088,0.837122767495704,86.92554302213648,9.323386885790832,7.135584110528979,22.75,23.101677428273472,0.1936207947597705,355.8022246371694,18.86272049936513,14.711318541825184,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.02_physical_label,physical_label,distance_features,regression,ExtraTreesRegressor,30.0,108.0,40.0,40.0,2026-02-21T11:27:43.052965,0.6767702224956421,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.5275712479702964,250.21226496388005,15.81809928417065,11.679688528584377,20.0,23.013683530231088,0.6179949368474001,203.87132714125315,14.278351695530306,10.465550864847764,22.75,23.101677428273472,0.2047137086110759,350.9076497270598,18.73252918660637,13.96036553382991,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.02_physical_label,physical_label,extended_features,regression,XGBRegressor,59.0,108.0,40.0,40.0,2026-02-21T11:17:42.608141,0.7570765614509583,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.2722945809364319,385.4143481055319,19.63197259843065,14.502570240585891,20.0,23.013683530231088,0.3404079079627991,352.0160379780094,18.762090447975392,15.25197777748108,22.75,23.101677428273472,-0.6855566501617432,743.7255531050448,27.271332074268848,21.67328687906265,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.02_physical_label,physical_label,simple_features,regression,XGBRegressor,18.0,108.0,40.0,40.0,2026-02-21T00:48:34.541460,0.7106660008430481,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.8820297122001648,62.48055011149631,7.904463935745188,5.385430331583376,20.0,23.013683530231088,0.9197852611541748,42.809594239293446,6.542904113564056,5.171665108203888,22.75,23.101677428273472,0.046057105064392,420.9124071372422,20.51614991018642,15.19031970500946,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.02_temporal_label,temporal_label,all_features,regression,ExtraTreesRegressor,186.0,108.0,40.0,40.0,2026-02-21T11:57:44.397725,0.5630851827288744,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6359635267410666,322.316938389502,17.95318741587415,14.790478281583912,39.02777777777778,29.755627644921383,0.6242868558327721,194.42568158866283,13.9436609822766,11.276196781336347,38.625,22.74828290223242,0.5309148525110762,342.98919627955746,18.519967502119368,15.126676784637016,39.75,27.040478915877213,
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-Cognitive_load_ready_data_gazes_0.02_temporal_label,temporal_label,distance_features,regression,ExtraTreesRegressor,30.0,108.0,40.0,40.0,2026-02-21T11:52:44.077885,0.5796870509165042,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.8169688923810039,162.05526251165702,12.730092792735528,10.698723935059268,39.02777777777778,29.755627644921383,0.7024754304629242,153.9643159140377,12.408235809898104,9.74511244328358,38.625,22.74828290223242,0.6028531887722737,290.3887840345731,17.040797634928158,14.455335341215289,39.75,27.040478915877213,
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-Cognitive_load_ready_data_gazes_0.03_effort_label,effort_label,distance_features,regression,XGBRegressor,30.0,108.0,40.0,40.0,2026-02-21T12:17:47.917530,0.1558239459991455,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.9720462560653688,23.434019181218545,4.8408696719926825,3.8052414523230658,48.98148148148148,28.95366076818761,0.9681054353713988,18.37476409029794,4.286579532715792,3.1010971665382385,42.875,24.00227853767221,0.5182207822799683,344.10326331538,18.55002057452713,11.655267119407654,51.625,26.725163703895248,
-Cognitive_load_ready_data_gazes_0.03_effort_label,effort_label,extended_features,regression,ExtraTreesRegressor,59.0,108.0,40.0,40.0,2026-02-21T12:07:44.768758,0.165429071024566,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.8694479322100707,109.44368776206343,10.461533719396188,8.599836519889305,48.98148148148148,28.95366076818761,0.8983403589786151,58.56707225155441,7.652912664571209,6.421518840837862,42.875,24.00227853767221,0.553943164774351,318.58912492186937,17.849065099378997,11.319297429750538,51.625,26.725163703895248,
-Cognitive_load_ready_data_gazes_0.03_effort_label,effort_label,simple_features,regression,XGBRegressor,18.0,108.0,40.0,40.0,2026-02-21T12:02:44.525514,0.1500551104545593,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.8927043080329895,89.94752215243322,9.484066751791302,7.745967379322758,48.98148148148148,28.95366076818761,0.8819847106933594,67.98969997172635,8.245586696635137,6.189774084091186,42.875,24.00227853767221,0.5164978504180908,345.3338570835258,18.58316057842492,12.301795196533202,51.625,26.725163703895248,
-Cognitive_load_ready_data_gazes_0.03_frustration_label,frustration_label,all_features,regression,LGBMRegressor,186.0,108.0,40.0,40.0,2026-02-21T12:47:49.304971,0.6527610930162654,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.6950083735593098,176.34216297586372,13.279388652188162,10.527067350375912,24.12962962962963,24.04551725088952,0.742830011577083,114.72594280410476,10.711019690211794,7.827802845425005,24.125,21.12130145137841,0.2415855497432534,511.9179036975187,22.62560283611287,18.69395834447872,28.625,25.98046140852776,
-Cognitive_load_ready_data_gazes_0.03_frustration_label,frustration_label,complex_features,regression,ExtraTreesRegressor,96.0,108.0,40.0,40.0,2026-02-21T12:37:48.913172,0.587053253520277,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6007739734176574,230.82725865419872,15.19300031771864,12.274154865785476,24.12962962962963,24.04551725088952,0.5438425804178801,203.49610135139227,14.26520596946964,10.184548670573736,24.125,21.12130145137841,0.5118029759251153,329.52536317204607,18.1528334750266,14.912297532644988,28.625,25.98046140852776,
-Cognitive_load_ready_data_gazes_0.03_frustration_label,frustration_label,distance_features,regression,XGBRegressor,30.0,108.0,40.0,40.0,2026-02-21T12:42:49.036656,0.5145506858825684,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.7276504039764404,157.46893417632748,12.548662644932625,9.253205025637593,24.12962962962963,24.04551725088952,0.8302954435348511,75.7067862254114,8.700964672116042,7.08378381729126,24.125,21.12130145137841,0.4060376286506653,400.9152797485745,20.022868919027925,14.612930488586423,28.625,25.98046140852776,
-Cognitive_load_ready_data_gazes_0.03_frustration_label,frustration_label,extended_features,regression,XGBRegressor,59.0,108.0,40.0,40.0,2026-02-21T12:32:48.651547,0.6201722621917725,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.8589532375335693,81.55138310506479,9.030580441204474,6.797710182490172,24.12962962962963,24.04551725088952,0.821263313293457,79.73610573396414,8.929507586309793,6.3008955955505375,24.125,21.12130145137841,0.3670748472213745,427.21458407429566,20.669169893208,17.124277877807618,28.625,25.98046140852776,
-Cognitive_load_ready_data_gazes_0.03_frustration_label,frustration_label,simple_features,regression,RandomForestRegressor,18.0,108.0,40.0,40.0,2026-02-21T12:27:48.494367,0.542170991775984,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.7742966331122942,130.49872998940452,11.423604071806958,8.628201903668524,24.12962962962963,24.04551725088952,0.7490056676178198,111.97092474755668,10.5816314785366,7.827492967331762,24.125,21.12130145137841,0.5643635668176806,294.04778557879706,17.147821598640366,14.050312253996992,28.625,25.98046140852776,
-Cognitive_load_ready_data_gazes_0.03_group_task_label,group_task_label,all_features,classification,ExtraTreesClassifier,187.0,108.0,40.0,40.0,2026-02-11T14:32:00.852127,0.1769668319305123,ExtraTreesClassifier,0.8333333333333334,0.8321886446886447,0.8333333333333334,0.8326186392224129,,4.0,"{1: 27, 2: 27, 3: 27, 4: 27}",0.85,0.8568181818181818,0.85,0.8523182957393484,,4.0,"{1: 10, 2: 10, 3: 10, 4: 10}",0.825,0.8553391053391054,0.8250000000000001,0.8206453634085213,,4.0,"{1: 10, 2: 10, 3: 10, 4: 10}",,,,,,,,,,,,,,,,,,,
-Cognitive_load_ready_data_gazes_0.03_group_task_label,group_task_label,complex_features,classification,RandomForestClassifier,97.0,108.0,40.0,40.0,2026-02-11T14:21:57.959133,0.4837174635936246,RandomForestClassifier,0.7407407407407407,0.7404704393834828,0.7407407407407407,0.7389083820662768,,4.0,"{1: 27, 2: 27, 3: 27, 4: 27}",0.675,0.7261029411764706,0.6749999999999999,0.6694444444444444,,4.0,"{1: 10, 2: 10, 3: 10, 4: 10}",0.575,0.6770833333333334,0.575,0.5420274170274171,,4.0,"{1: 10, 2: 10, 3: 10, 4: 10}",,,,,,,,,,,,,,,,,,,
-Cognitive_load_ready_data_gazes_0.03_group_task_label,group_task_label,distance_features,classification,CatBoostClassifier,31.0,108.0,40.0,40.0,2026-02-11T14:27:00.226349,0.1804681151095168,CatBoostClassifier,0.9907407407407408,0.9910714285714286,0.9907407407407408,0.99073756432247,,4.0,"{1: 27, 2: 27, 3: 27, 4: 27}",1.0,1.0,1.0,1.0,,4.0,"{1: 10, 2: 10, 3: 10, 4: 10}",0.9,0.906818181818182,0.9,0.8996031746031745,,4.0,"{1: 10, 2: 10, 3: 10, 4: 10}",,,,,,,,,,,,,,,,,,,
-Cognitive_load_ready_data_gazes_0.03_group_task_label,group_task_label,extended_features,classification,LGBMClassifier,60.0,108.0,40.0,40.0,2026-02-11T14:16:57.513774,0.4733635676492819,LGBMClassifier,1.0,1.0,1.0,1.0,,4.0,"{1: 27, 2: 27, 3: 27, 4: 27}",0.975,0.9772727272727272,0.975,0.974937343358396,,4.0,"{1: 10, 2: 10, 3: 10, 4: 10}",0.625,0.625,0.625,0.625,,4.0,"{1: 10, 2: 10, 3: 10, 4: 10}",,,,,,,,,,,,,,,,,,,
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-Cognitive_load_ready_data_gazes_0.03_mean_label,mean_label,all_features,regression,LGBMRegressor,186.0,108.0,40.0,40.0,2026-02-21T13:12:50.327465,0.0822335938026159,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9923154657843822,3.041140732036512,1.7438866740807764,1.419256050066757,35.645370370370365,19.89342150830948,0.9941346867987328,1.9896080828810656,1.4105346797867344,1.120577078263863,34.5,18.417817460274712,0.9565286492172282,15.162458295440755,3.893900139377069,3.1837836973418523,39.645,18.67597320088032,
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-Cognitive_load_ready_data_gazes_0.03_mean_label,mean_label,extended_features,regression,LGBMRegressor,59.0,108.0,40.0,40.0,2026-02-21T12:57:49.651939,0.071931661218802,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9943102594401544,2.251704694879256,1.500568124038111,1.2405004271220077,35.645370370370365,19.89342150830948,0.993436357936188,2.226492406318001,1.4921435608941926,1.1903293933437349,34.5,18.417817460274712,0.9678087489731796,11.22805002336547,3.3508282593062675,2.6193468329159453,39.645,18.67597320088032,
-Cognitive_load_ready_data_gazes_0.03_mean_label,mean_label,simple_features,regression,XGBRegressor,18.0,108.0,40.0,40.0,2026-02-21T12:52:49.472206,0.0392169276377711,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.9980907707385432,0.7555740804708407,0.8692376432661213,0.683604735798306,35.645370370370365,19.89342150830948,0.9986868937046492,0.4454266650837272,0.6674029255882291,0.5211664104461672,34.5,18.417817460274712,0.9656057307165726,11.996445112048466,3.4635884732526274,2.669306201934814,39.645,18.67597320088032,
-Cognitive_load_ready_data_gazes_0.03_mental_label,mental_label,all_features,regression,RandomForestRegressor,186.0,108.0,40.0,40.0,2026-02-21T16:16:42.652738,0.1880590691431081,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.8933382085689361,100.01097516667672,10.000548743277877,7.86688138602941,51.75925925925926,30.621001740626504,0.8834133566103668,86.15752946493893,9.282108029156896,7.293830061124763,46.0,27.184554438136374,0.6049796892473362,273.7429031592404,16.54517764060696,12.916996841117989,50.375,26.32459638816899,
-Cognitive_load_ready_data_gazes_0.03_mental_label,mental_label,complex_features,regression,XGBRegressor,96.0,108.0,40.0,40.0,2026-02-21T16:06:42.137869,0.1696586608886718,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.9189701676368712,75.97727882563116,8.716494640945474,7.0067684032298905,51.75925925925926,30.621001740626504,0.9147549271583556,62.99611336284674,7.937009094290288,6.383474540710449,46.0,27.184554438136374,0.5912752151489258,283.23987670041487,16.829731925981914,12.755712080001832,50.375,26.32459638816899,
-Cognitive_load_ready_data_gazes_0.03_mental_label,mental_label,distance_features,regression,ExtraTreesRegressor,30.0,108.0,40.0,40.0,2026-02-21T16:11:42.338090,0.1325536206175849,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.9569188016303816,40.39490245276106,6.35569842367942,5.1219089863682585,51.75925925925926,30.621001740626504,0.9571263016417696,31.68366308673219,5.628824307680262,4.402838128166837,46.0,27.184554438136374,0.5876026469871324,285.78492192927644,16.905174412861776,12.741626816433072,50.375,26.32459638816899,
-Cognitive_load_ready_data_gazes_0.03_mental_label,mental_label,extended_features,regression,ExtraTreesRegressor,59.0,108.0,40.0,40.0,2026-02-21T16:01:41.878139,0.1726348919070913,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.8657377248246894,125.89045138115742,11.220091415900203,9.110743660508296,51.75925925925926,30.621001740626504,0.8460765403226946,113.74943670152864,10.665338095978424,8.321817912371685,46.0,27.184554438136374,0.6614851613111024,234.5854939170516,15.31618405207549,11.45694978336417,50.375,26.32459638816899,
-Cognitive_load_ready_data_gazes_0.03_mental_label,mental_label,simple_features,regression,ExtraTreesRegressor,18.0,108.0,40.0,40.0,2026-02-21T15:56:41.636075,0.1454618265917985,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.8540218544680296,136.8757874005059,11.699392608187226,9.667652873829526,51.75925925925926,30.621001740626504,0.8178650191156118,134.5977508735629,11.601627078714555,9.54428177051924,46.0,27.184554438136374,0.652369977633706,240.90217378074232,15.521023606088043,11.339328370206536,50.375,26.32459638816899,
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-Cognitive_load_ready_data_gazes_0.03_performance_label,performance_label,distance_features,regression,RandomForestRegressor,30.0,108.0,40.0,40.0,2026-02-21T16:36:43.417621,0.6086759686807901,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.5210076057936043,285.9529975795216,16.910144812494114,13.626735335776845,29.953703703703702,24.433350105822367,0.5524949129006238,318.84038229131954,17.856102102399603,14.713758008430997,32.625,26.69240294540752,0.2520274550180665,405.29593574106985,20.13196303744545,14.047166605255512,38.875,23.277873077237963,
-Cognitive_load_ready_data_gazes_0.03_performance_label,performance_label,extended_features,regression,RandomForestRegressor,59.0,108.0,40.0,40.0,2026-02-21T16:26:43.078817,0.5875883821078364,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.7635837059426087,141.13783179033615,11.880144434742204,9.479051165893082,29.953703703703702,24.433350105822367,0.8160986031669657,131.02687178421138,11.446696981409588,9.005128749934855,32.625,26.69240294540752,0.3506995506781183,351.829535656774,18.75711959914885,14.026578183808272,38.875,23.277873077237963,
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-Cognitive_load_ready_data_gazes_0.03_physical_label,physical_label,distance_features,regression,LGBMRegressor,30.0,108.0,40.0,40.0,2026-02-21T17:01:45.737505,0.6802682747609663,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9999987700121622,0.0006514380030097,0.025523283546789,0.014345671927399,20.0,23.013683530231088,0.999999658848163,0.0001820684710171,0.0134932750293288,0.0102941243669039,22.75,23.101677428273472,-0.0895915692191666,480.7652550496882,21.92635982213391,16.131269843004983,28.625,21.005579615902057,
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-Cognitive_load_ready_data_gazes_0.03_physical_label,physical_label,simple_features,regression,XGBRegressor,18.0,108.0,40.0,40.0,2026-02-21T16:46:45.236201,0.670488178730011,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.9172863960266112,43.80757926591296,6.618729429876474,3.711987765850844,20.0,23.013683530231088,0.939050793647766,32.527825871283554,5.703317093699381,3.7762399077415454,22.75,23.101677428273472,0.0567154288291931,416.2095330752235,20.401214009838323,17.51004760712385,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.03_temporal_label,temporal_label,all_features,regression,ExtraTreesRegressor,186.0,108.0,40.0,40.0,2026-02-21T17:31:47.211390,0.5775403668939046,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.8643121501949518,120.13766624617875,10.960732924680665,9.230645801910123,39.02777777777778,29.755627644921383,0.7327340084607874,138.30597459042468,11.760356057127892,8.910358253103146,38.625,22.74828290223242,0.6439580815562669,260.3334002420771,16.134850487131175,13.412684179415717,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.03_temporal_label,temporal_label,complex_features,regression,ExtraTreesRegressor,96.0,108.0,40.0,40.0,2026-02-21T17:21:46.722642,0.5062335380454276,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7938802507045579,182.49788527992848,13.509177816578198,11.28690491766498,39.02777777777778,29.755627644921383,0.7303921699802995,139.51783941285092,11.81176698944112,9.43395344910469,38.625,22.74828290223242,0.4268408900526683,419.0867767046146,20.471609040439752,16.22589755731023,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.03_temporal_label,temporal_label,distance_features,regression,ExtraTreesRegressor,30.0,108.0,40.0,40.0,2026-02-21T17:26:46.889819,0.5472560648767061,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6378632337978307,320.6349427452424,17.90628221449786,14.428336268398278,39.02777777777778,29.755627644921383,0.5150559679764544,250.9509593216845,15.84143173206527,12.764559423115523,38.625,22.74828290223242,0.5516074110835008,327.8590561083828,18.10687869590954,14.780741788946376,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.03_temporal_label,temporal_label,extended_features,regression,ExtraTreesRegressor,59.0,108.0,40.0,40.0,2026-02-21T17:16:46.501514,0.5129894278381579,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7179721387988727,249.70672841957057,15.802111517755169,13.484234138951464,39.02777777777778,29.755627644921383,0.7153278597358455,147.31338458450833,12.13727253482051,9.870312225009968,38.625,22.74828290223242,0.4698573074089305,387.63371003893263,19.688415630490248,16.00784401644541,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.03_temporal_label,temporal_label,simple_features,regression,ExtraTreesRegressor,18.0,108.0,40.0,40.0,2026-02-21T17:11:46.293340,0.4896839544550078,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6796339723644107,283.6512404021201,16.8419488302904,13.542487535792132,39.02777777777778,29.755627644921383,0.6114152726902151,201.0865247464495,14.180498042962014,10.849131704793889,38.625,22.74828290223242,0.51342648777318,355.7764699713479,18.86203780007208,15.634814484729336,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.04_effort_label,effort_label,all_features,regression,ExtraTreesRegressor,186.0,108.0,40.0,40.0,2026-02-21T17:56:48.459996,0.1797917873787703,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.8481562074047324,127.29284879764973,11.282413252387528,9.310388960392702,48.98148148148148,28.95366076818761,0.8755716723689264,71.68432606383305,8.466659675682793,7.068697932320779,42.875,24.00227853767221,0.5390235697693229,329.2452125355388,18.14511539052697,12.096432459136183,51.625,26.725163703895248,
-Cognitive_load_ready_data_gazes_0.04_effort_label,effort_label,complex_features,regression,RandomForestRegressor,96.0,108.0,40.0,40.0,2026-02-21T17:46:47.897003,0.1960816527356325,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.8946808106432785,88.29060060433457,9.39630781766618,7.328270604917191,48.98148148148148,28.95366076818761,0.8825468089542253,67.66588448513687,8.225927575972017,6.340141634694822,42.875,24.00227853767221,0.6243110803726019,268.3299407045,16.380779612231525,10.87940813849218,51.625,26.725163703895248,
-Cognitive_load_ready_data_gazes_0.04_effort_label,effort_label,distance_features,regression,XGBRegressor,30.0,108.0,40.0,40.0,2026-02-21T17:51:48.015580,0.1593183279037475,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.9142932295799256,71.84924080695127,8.47639314844181,6.764562873928635,48.98148148148148,28.95366076818761,0.9275304675102234,41.75036862952534,6.461452517006168,5.346322679519654,42.875,24.00227853767221,0.5498361587524414,321.52252444150446,17.931049172915245,11.689376139640808,51.625,26.725163703895248,
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-Cognitive_load_ready_data_gazes_0.05_mental_label,mental_label,simple_features,regression,ExtraTreesRegressor,18.0,108.0,40.0,40.0,2026-02-21T21:47:09.736615,0.145453900348087,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.9261556714846668,69.23982061673907,8.321046846205054,6.617216303156604,51.75925925925926,30.621001740626504,0.9255746699575372,55.000318901379934,7.416219987391146,6.072593202407688,46.0,27.184554438136374,0.6268430305054524,258.5919492820732,16.08079442322652,11.509410138942489,50.375,26.32459638816899,
-Cognitive_load_ready_data_gazes_0.05_performance_label,performance_label,all_features,regression,RandomForestRegressor,186.0,108.0,40.0,40.0,2026-02-21T22:32:11.985544,0.5725052600689405,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.7734687852428762,135.23655216374405,11.62912516760156,9.24702012105644,29.953703703703702,24.433350105822367,0.7634436427190391,168.5427083696021,12.98239994645066,10.055412067081075,32.625,26.69240294540752,0.3345112907588278,360.60129605897833,18.989504892413027,13.673851727882328,38.875,23.277873077237963,
-Cognitive_load_ready_data_gazes_0.05_performance_label,performance_label,complex_features,regression,LGBMRegressor,96.0,108.0,40.0,40.0,2026-02-21T22:22:11.465851,0.5995656217031877,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9008890050148136,59.16813388249944,7.692082545221381,5.733794471939229,29.953703703703702,24.433350105822367,0.9424519829048424,41.00206299253264,6.4032853280587645,5.475097029945324,32.625,26.69240294540752,0.0376535778728374,521.4564308273104,22.835420530993304,17.024710779441325,38.875,23.277873077237963,
-Cognitive_load_ready_data_gazes_0.05_performance_label,performance_label,distance_features,regression,RandomForestRegressor,30.0,108.0,40.0,40.0,2026-02-21T22:27:11.667293,0.6198415159839239,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.539857587948672,274.69977317187164,16.574069300321863,13.276908036522254,29.953703703703702,24.433350105822367,0.5302656543353075,334.6783816869424,18.294217165184804,15.215484578223036,32.625,26.69240294540752,0.2197192102994228,422.8024610316612,20.562160903748936,14.25410482900541,38.875,23.277873077237963,
-Cognitive_load_ready_data_gazes_0.05_performance_label,performance_label,extended_features,regression,RandomForestRegressor,59.0,108.0,40.0,40.0,2026-02-21T22:17:11.300842,0.5834303470884293,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.6812733116972618,190.27619860178748,13.794063890013977,11.533096874082414,29.953703703703702,24.433350105822367,0.716752625952233,201.80932826881445,14.205961011801154,11.939277360399371,32.625,26.69240294540752,0.3492012146319901,352.6414230902689,18.778749241902904,13.03981608206137,38.875,23.277873077237963,
-Cognitive_load_ready_data_gazes_0.05_performance_label,performance_label,simple_features,regression,RandomForestRegressor,18.0,108.0,40.0,40.0,2026-02-21T22:12:11.025559,0.5710402110874021,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.6033404253659567,236.8012431035552,15.38834764045689,12.47030854722633,29.953703703703702,24.433350105822367,0.6593176002859493,242.7308866337656,15.579823061696356,13.129953531893808,32.625,26.69240294540752,0.2410388993839379,411.2501876291315,20.279304416797228,15.066328676929665,38.875,23.277873077237963,
-Cognitive_load_ready_data_gazes_0.05_physical_label,physical_label,all_features,regression,LGBMRegressor,186.0,108.0,40.0,40.0,2026-02-21T22:57:13.037861,0.7598808977842446,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.93101993979248,36.53388373953845,6.044326574527426,4.613117443849202,20.0,23.013683530231088,0.9222668472768538,41.4852119439341,6.440901485346139,4.836368375658208,22.75,23.101677428273472,-0.2857616039752146,567.3222177290014,23.81852677494982,16.49381370492646,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.05_physical_label,physical_label,complex_features,regression,XGBRegressor,96.0,108.0,40.0,40.0,2026-02-21T22:47:12.561861,0.6798113584518433,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.8041386008262634,103.73401045108292,10.18498946740167,8.121457214708682,20.0,23.013683530231088,0.7946829795837402,109.57511481854016,10.467813277783485,8.091369247436523,22.75,23.101677428273472,0.124903917312622,386.1224441864685,19.649998579808308,14.50271189212799,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.05_physical_label,physical_label,distance_features,regression,LGBMRegressor,30.0,108.0,40.0,40.0,2026-02-21T22:52:12.728356,0.6787871541583664,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9999911554641454,0.0046843282489246,0.0684421525737224,0.0254510824201322,20.0,23.013683530231088,0.9999889079734542,0.0059196759171581,0.0769394301847768,0.0221173792242059,22.75,23.101677428273472,-0.0337039364041176,456.10571031431056,21.35663153014329,15.463345104272872,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.05_physical_label,physical_label,extended_features,regression,LGBMRegressor,59.0,108.0,40.0,40.0,2026-02-21T22:42:12.299027,0.704337278548613,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9278829294117636,38.19533738562153,6.180237647989075,4.848912778169808,20.0,23.013683530231088,0.951117100124243,26.08819262744306,5.107660191070179,4.226361152640092,22.75,23.101677428273472,0.289706442166224,313.4059340573125,17.703274670447627,13.10734645389822,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.05_physical_label,physical_label,simple_features,regression,LGBMRegressor,18.0,108.0,40.0,40.0,2026-02-21T22:37:12.095309,0.6117560451906182,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.99367737562153,3.3486492078563934,1.829931476273468,0.8810593809539862,20.0,23.013683530231088,0.9935678271113064,3.4327702685345733,1.8527736689986107,0.9342413970398404,22.75,23.101677428273472,0.2045570690154372,350.9767645011417,18.7343738753432,13.909980193464335,28.625,21.005579615902057,
-Cognitive_load_ready_data_gazes_0.05_temporal_label,temporal_label,all_features,regression,ExtraTreesRegressor,186.0,108.0,40.0,40.0,2026-02-21T23:22:14.139984,0.5474915742808433,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6430842675894972,316.01225312325744,17.776733477308408,14.437889257092325,39.02777777777778,29.755627644921383,0.5383975862378186,238.87203658421384,15.455485646986762,12.45714825884607,38.625,22.74828290223242,0.5353520397935898,339.74478040342456,18.43216700237453,15.5144138609197,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.05_temporal_label,temporal_label,complex_features,regression,LGBMRegressor,96.0,108.0,40.0,40.0,2026-02-21T23:12:13.623375,0.568800737071121,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.6373898384787037,321.05408571886534,17.91798218881985,14.736730222873438,39.02777777777778,29.755627644921383,0.593941817679015,210.128764692011,14.495818869315766,11.488653789761791,38.625,22.74828290223242,0.4582148160934406,396.14655415767743,19.90343071326341,16.34633908851235,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.05_temporal_label,temporal_label,distance_features,regression,ExtraTreesRegressor,30.0,108.0,40.0,40.0,2026-02-21T23:17:13.840422,0.5247992206866071,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.5102808027293867,433.59609250624766,20.82297030940225,17.173401611017326,39.02777777777778,29.755627644921383,0.4449660339645076,287.22140501764795,16.94760764879952,13.741235106585185,38.625,22.74828290223242,0.4587723640729232,395.7388820444295,19.893186824750565,16.608382681316947,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.05_temporal_label,temporal_label,extended_features,regression,LGBMRegressor,59.0,108.0,40.0,40.0,2026-02-21T23:07:13.408200,0.5507673014179776,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.818041652041936,161.10544392220638,12.69273193296882,10.583974752407768,39.02777777777778,29.755627644921383,0.7416389671242349,133.6977976220697,11.562776380353885,9.30310928223264,38.625,22.74828290223242,0.5014094565125581,364.5631730162239,19.093537467327103,15.014989715040045,39.75,27.040478915877213,
-Cognitive_load_ready_data_gazes_0.05_temporal_label,temporal_label,simple_features,regression,XGBRegressor,18.0,108.0,40.0,40.0,2026-02-21T23:02:13.195020,0.514171838760376,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.7030646800994873,262.9057830760144,16.21436964781593,12.860327976721305,39.02777777777778,29.755627644921383,0.7057547569274902,152.26729329902025,12.33966341919504,9.771715903282166,38.625,22.74828290223242,0.5273740887641907,345.57815636463454,18.58973255226213,15.06966495513916,39.75,27.040478915877213,
-Emotions_ready_data_gazes_0.01_Anger_label,Anger_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T03:02:14.827926,0.3983030875368269,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7988173688554064,2.4112136247354394,1.5528083026360464,1.2017858206342726,2.7063492063492065,3.461964439854464,0.6302055808066636,5.38183275459102,2.319877745613122,1.6095756896336164,3.0444444444444443,3.814915496693679,0.6522735875939533,4.582089673403926,2.1405816203555346,1.629449432882225,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.01_Anger_label,Anger_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T02:39:23.735658,0.4479897243341966,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6561964368183244,4.120553703169545,2.029914703422177,1.597162615083347,2.7063492063492065,3.461964439854464,0.5279499158280223,6.870018780559186,2.6210720670289067,1.9423576979943524,3.0444444444444443,3.814915496693679,0.6473043870772626,4.647570239619913,2.155822404471183,1.730421541784514,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.01_Anger_label,Anger_label,simple_features,regression,LGBMRegressor,15.0,252.0,90.0,90.0,2026-02-22T02:34:23.435894,0.3842006675173938,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.7154153237846353,3.410803630400034,1.8468361135737068,1.2857798247219077,2.7063492063492065,3.461964439854464,0.5461216096739121,6.605555575950685,2.5701275407945587,1.7211620304470332,3.0444444444444443,3.814915496693679,0.562825624811917,5.760770877787065,2.400160594165954,1.8388060806758573,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.01_Disgust_label,Disgust_label,all_features,regression,ExtraTreesRegressor,182.0,252.0,90.0,90.0,2026-02-21T23:47:15.752594,0.6215639596551784,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4536631155360896,7.628584921332526,2.7619893050720754,2.201597708592866,2.9285714285714284,3.736730111666835,0.4504126867094424,9.366121273326154,3.0604119450371634,2.4694452099810564,3.188888888888889,4.128207694076462,0.3873373601350971,9.587489577619213,3.096367158077222,2.502984993090054,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.01_Disgust_label,Disgust_label,complex_features,regression,ExtraTreesRegressor,92.0,252.0,90.0,90.0,2026-02-21T23:37:15.133812,0.6378041708206236,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4288122564672538,7.97558124203802,2.8241071583844017,2.243172895985639,2.9285714285714284,3.736730111666835,0.4204517868185297,9.876717888368312,3.1427245963285286,2.4825866143938584,3.188888888888889,4.128207694076462,0.3999121981606506,9.390707334561553,3.0644261019906405,2.496774331182059,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.01_Disgust_label,Disgust_label,distance_features,regression,ExtraTreesRegressor,26.0,252.0,90.0,90.0,2026-02-21T23:42:15.372578,0.5965776887166062,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4624009451042794,7.506577279555834,2.7398133658254595,2.171309723558532,2.9285714285714284,3.736730111666835,0.4735073250551621,8.972540165686464,2.9954198646744774,2.3433227051341725,3.188888888888889,4.128207694076462,0.4191573210488173,9.08954254483162,3.0148868212308764,2.4224723034045588,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.01_Disgust_label,Disgust_label,extended_features,regression,ExtraTreesRegressor,55.0,252.0,90.0,90.0,2026-02-21T23:32:14.844597,0.6408903716574574,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4233044604011923,8.05248743529378,2.837690510836899,2.271771263800923,2.9285714285714284,3.736730111666835,0.4104181856227598,10.047711510919582,3.1698125356114644,2.54268081248166,3.188888888888889,4.128207694076462,0.4069265389867812,9.280940694344638,3.046463637456492,2.4673144177356225,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.01_Disgust_label,Disgust_label,simple_features,regression,ExtraTreesRegressor,14.0,252.0,90.0,90.0,2026-02-21T23:27:14.540677,0.626846410406795,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3641930928624253,8.877868440876192,2.979575211481696,2.392887588591468,2.9285714285714284,3.736730111666835,0.3701023142633848,10.734778572440504,3.276397193937344,2.684630951050163,3.188888888888889,4.128207694076462,0.3777616029119538,9.737339538431158,3.120471044318655,2.536551027248059,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.01_Sadness_label,Sadness_label,all_features,regression,ExtraTreesRegressor,182.0,252.0,90.0,90.0,2026-02-22T00:12:16.853293,0.6371202187088346,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4278795574264173,7.396663970745501,2.719680858252582,2.2030387763175674,3.007936507936508,3.595623512050894,0.3175268997122906,11.496638526068846,3.39066933304751,2.892985448149042,3.433333333333333,4.104333752944021,0.3326046296855452,10.269731648316538,3.204642202854562,2.5848721250546847,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.01_Sadness_label,Sadness_label,complex_features,regression,LGBMRegressor,92.0,252.0,90.0,90.0,2026-02-22T00:02:16.336183,0.6426750834036229,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.8010085458729775,2.572662694251307,1.6039522107130584,1.2387217245771978,3.007936507936508,3.595623512050894,0.8130922735145241,3.148564490273668,1.7744194797943549,1.432309776800676,3.433333333333333,4.104333752944021,0.3923599392990978,9.350230222940882,3.057814615528692,2.3626670468656465,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.01_Sadness_label,Sadness_label,distance_features,regression,XGBRegressor,26.0,252.0,90.0,90.0,2026-02-22T00:07:16.494143,0.5886518955230713,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.6046411991119385,5.111400110441139,2.2608405760780963,1.7514856913171353,3.007936507936508,3.595623512050894,0.5096363425254822,8.260448062119169,2.874099521957994,2.366778813343909,3.433333333333333,4.104333752944021,0.3952413201332092,9.305891824504505,3.0505559861285128,2.4537790999230413,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.01_Sadness_label,Sadness_label,extended_features,regression,LGBMRegressor,55.0,252.0,90.0,90.0,2026-02-21T23:57:16.110985,0.6119528282301921,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.5855276040477377,5.358509869387105,2.314845538991124,1.826508908121533,3.007936507936508,3.595623512050894,0.5630598309231862,7.360499892637303,2.713024123121153,2.195636339657772,3.433333333333333,4.104333752944021,0.3250316692803195,10.38626268015206,3.222772514489979,2.50040094657307,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.01_Sadness_label,Sadness_label,simple_features,regression,XGBRegressor,14.0,252.0,90.0,90.0,2026-02-21T23:52:15.914334,0.6115139126777649,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.5399380922317505,5.947913418995123,2.43883443861922,1.876022632041621,3.007936507936508,3.595623512050894,0.4908273220062256,8.577297454181831,2.928702349878156,2.3448668976624805,3.433333333333333,4.104333752944021,0.3928946256637573,9.342001551311052,3.0564688042430688,2.337860708766513,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.01_Tenderness_label,Tenderness_label,all_features,regression,LGBMRegressor,182.0,252.0,90.0,90.0,2026-02-22T00:47:32.498833,0.7592554970349122,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.4951918445825712,2.8169779989202204,1.678385533457739,1.2265736956310052,1.3134920634920637,2.362264624189872,0.5359631899711788,2.056656972843789,1.4341049378772075,1.0892854058707653,1.1111111111111112,2.1052550357218247,0.1489007412612709,7.437556781550888,2.727188438951531,1.742943938486821,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.01_Tenderness_label,Tenderness_label,complex_features,regression,LGBMRegressor,92.0,252.0,90.0,90.0,2026-02-22T00:37:32.012405,0.7655264229546986,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.4612967801656774,3.006122428758956,1.733817299705755,1.1462778085496033,1.3134920634920637,2.362264624189872,0.4156810417333757,2.589759333552076,1.6092729207788454,1.1269676549164032,1.1111111111111112,2.1052550357218247,0.2061311655207875,6.937433528367477,2.6339008197666587,1.6135034158499255,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.01_Tenderness_label,Tenderness_label,distance_features,regression,ExtraTreesRegressor,26.0,252.0,90.0,90.0,2026-02-22T00:42:32.177751,0.7242073380928785,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4547328320410867,3.0427511901103568,1.7443483568686493,1.1744499395684302,1.3134920634920637,2.362264624189872,0.3114858181691311,3.051562855275087,1.746872306516732,1.1829450391839889,1.1111111111111112,2.1052550357218247,0.2295815987017267,6.732505693518144,2.5947072462068133,1.5469437645958692,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.01_Tenderness_label,Tenderness_label,extended_features,regression,ExtraTreesRegressor,55.0,252.0,90.0,90.0,2026-02-22T00:32:31.885972,0.7839278000233311,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.2858510504055611,3.985161209006219,1.9962868553908328,1.3771025310387426,1.3134920634920637,2.362264624189872,0.247887141495764,3.333438471642232,1.825770651435232,1.2824479643455056,1.1111111111111112,2.1052550357218247,0.2396343052490563,6.644657449043307,2.577723307308856,1.5994400776810274,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.01_Tenderness_label,Tenderness_label,simple_features,regression,ExtraTreesRegressor,14.0,252.0,90.0,90.0,2026-02-22T00:26:29.886220,0.7434045962571323,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.2928853917329063,3.9459075152150778,1.98643084833454,1.3539586992131871,1.3134920634920637,2.362264624189872,0.2389033550466737,3.373255500472151,1.8366424530844727,1.2540712991906384,1.1111111111111112,2.1052550357218247,0.2544588737847139,6.515109021978124,2.552471159871963,1.539202093922616,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Anger_label,Anger_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T03:17:15.534508,0.4111066704969655,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7319828106688218,3.212239023328836,1.7922720282727274,1.3834331925510883,2.7063492063492065,3.461964439854464,0.6029213505214293,5.778915989522448,2.403937601004329,1.7099679461992452,3.0444444444444443,3.814915496693679,0.665082402076018,4.41330428790298,2.1007865879005845,1.5837267236396584,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.02_Anger_label,Anger_label,extended_features,regression,XGBRegressor,56.0,252.0,90.0,90.0,2026-02-22T03:12:15.225104,0.3968443870544433,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.7657746076583862,2.8072378458841363,1.675481377361186,1.2110452581906603,2.7063492063492065,3.461964439854464,0.6625591516494751,4.910973274876585,2.216071586135381,1.6199372058113417,3.0444444444444443,3.814915496693679,0.4921141862869262,6.692555825033268,2.586997453619402,1.818337163080772,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.02_Anger_label,Anger_label,simple_features,regression,LGBMRegressor,15.0,252.0,90.0,90.0,2026-02-22T03:07:14.945842,0.3852492111615551,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.7654219254282285,2.811464619255037,1.6767422638124911,1.2288210332830287,2.7063492063492065,3.461964439854464,0.6465695435085976,5.143678510250922,2.2679679253135223,1.578788947326942,3.0444444444444443,3.814915496693679,0.630332498488794,4.871213634728405,2.207082607137396,1.6269860196823942,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T03:42:17.211437,0.6142018628878253,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4836875083573246,7.209349762840552,2.6850232332031228,2.1915200836056115,2.9285714285714284,3.736730111666835,0.5119388744279657,8.317585905566565,2.8840225216815774,2.373471380461172,3.188888888888889,4.128207694076462,0.453436423416407,8.55311268067036,2.924570512172746,2.426890589287276,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,complex_features,regression,XGBRegressor,93.0,252.0,90.0,90.0,2026-02-22T03:32:16.470870,0.5811445116996765,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.6212551593780518,5.288471520178004,2.299667697772442,1.759897566030896,2.9285714285714284,3.736730111666835,0.6578422784805298,5.831086877588968,2.4147643523932034,1.8480531310869588,3.188888888888889,4.128207694076462,0.4268766641616821,8.9687434806622,2.994786049229928,2.2912181420458686,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,distance_features,regression,ExtraTreesRegressor,27.0,252.0,90.0,90.0,2026-02-22T03:37:16.653663,0.5874419440815403,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.5590635132015112,6.156863155517901,2.4813027133983274,1.962746669337151,2.9285714285714284,3.736730111666835,0.5567016629573834,7.554734042432077,2.748587645033732,2.050395172886204,3.188888888888889,4.128207694076462,0.4752206264045712,8.212214108575576,2.8656960949437007,2.166195806443596,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T03:27:15.973821,0.598096341304008,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.461119036187222,7.524476768521843,2.743077973467368,2.2408675641905584,2.9285714285714284,3.736730111666835,0.4838264151952643,8.796681212349446,2.9659199605433466,2.435938793133732,3.188888888888889,4.128207694076462,0.4631442720926234,8.401195635386102,2.8984816085989062,2.362667318459028,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Disgust_label,Disgust_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T03:22:15.716449,0.5762415975567409,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4730456233342275,7.357944020212382,2.7125530446817776,2.275580209504713,2.9285714285714284,3.736730111666835,0.4840274288857084,8.793255517183693,2.9653423945952166,2.4926199648125102,3.188888888888889,4.128207694076462,0.4157263831339089,9.143232911046695,3.0237779202591413,2.5621735977194726,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T04:07:18.403478,0.4278815930075748,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6573880952440614,4.429460902423197,2.104628447594301,1.6571352167560889,3.007936507936508,3.595623512050894,0.5854516203189473,6.98329776038271,2.6425929993819914,2.1271181788310263,3.433333333333333,4.104333752944021,0.5967939737490773,6.2044447306100325,2.4908722830787675,1.9374602575736024,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,complex_features,regression,LGBMRegressor,93.0,252.0,90.0,90.0,2026-02-22T03:57:17.867024,0.4079904817757505,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.6838124866595381,4.087832934975425,2.021838998282362,1.4880847887889428,3.007936507936508,3.595623512050894,0.6615570983668735,5.701258701844256,2.387730868804995,1.8435936422467032,3.433333333333333,4.104333752944021,0.6321990393859618,5.659639448382017,2.378999673892793,1.77386118413748,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,distance_features,regression,XGBRegressor,27.0,252.0,90.0,90.0,2026-02-22T04:02:17.974077,0.402812659740448,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.7003557085990906,3.873953943962766,1.9682362520700525,1.410479164549283,3.007936507936508,3.595623512050894,0.6529492139816284,5.846264260243695,2.417904932011119,1.810790576868587,3.433333333333333,4.104333752944021,0.5943440198898315,6.242143102434553,2.498428126329544,1.7992949234114752,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T03:52:17.670478,0.4173922405860948,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6024444825248771,5.139799863209964,2.267112671044376,1.7474718505081173,3.007936507936508,3.595623512050894,0.571920203416737,7.211241995554278,2.6853755781183155,2.156999860777637,3.433333333333333,4.104333752944021,0.6176373230536204,5.883711903367124,2.4256363914171315,1.8560645090155448,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Sadness_label,Sadness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T03:47:17.395561,0.4147648915779923,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6209255503796902,4.900867221461164,2.2137902388124227,1.5782778679311071,3.007936507936508,3.595623512050894,0.5543773698555745,7.506760772910704,2.739846852090588,2.04725674287056,3.433333333333333,4.104333752944021,0.6161078300709584,5.907247401496997,2.4304829564300583,1.8255400203073595,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,all_features,regression,LGBMRegressor,183.0,252.0,90.0,90.0,2026-02-22T04:32:20.128729,0.7665489768832906,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.5662609990148408,2.420391211862432,1.555760653784004,1.0502444231910173,1.3134920634920637,2.362264624189872,0.5320741100368349,2.0738937592194606,1.4401019961167545,1.028426582596521,1.1111111111111112,2.1052550357218247,0.1439408353216973,7.480900236122095,2.735123440746705,1.7378516400877957,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T04:22:19.363317,0.7544084455184842,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3535855987522123,3.607182504796232,1.8992584091682283,1.2984822043608224,1.3134920634920637,2.362264624189872,0.3137945190699692,3.04133046486273,1.7439410726463007,1.213927015015872,1.1111111111111112,2.1052550357218247,0.2395098753240591,6.645744812970592,2.577934214244148,1.5619077758764723,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,distance_features,regression,ExtraTreesRegressor,27.0,252.0,90.0,90.0,2026-02-22T04:27:19.778794,0.7498231077416062,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3252545799289662,3.7652779235322553,1.9404324063291287,1.3286619053283515,1.3134920634920637,2.362264624189872,0.2941886300335659,3.128225701456172,1.7686790837956363,1.2098334860720572,1.1111111111111112,2.1052550357218247,0.2582316848793896,6.4821393108021335,2.546004577922462,1.5427031852795636,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,extended_features,regression,LGBMRegressor,56.0,252.0,90.0,90.0,2026-02-22T04:17:18.990539,0.7641447875140869,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.4591445308803683,3.0181326128652217,1.737277356343892,1.1765584398598166,1.3134920634920637,2.362264624189872,0.3969051607822392,2.6729758923355087,1.634923818511281,1.1529860696866452,1.1111111111111112,2.1052550357218247,0.1889868189158976,7.08725395183421,2.6621896911817178,1.6664686073861286,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.02_Tenderness_label,Tenderness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T04:12:18.580435,0.7659388552838962,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.2540360162618662,4.162698458069826,2.040269212155549,1.4237278632647274,1.3134920634920637,2.362264624189872,0.2765702611535009,3.2063120524184354,1.7906177851284837,1.2302163765780258,1.1111111111111112,2.1052550357218247,0.2515763986487531,6.540298296055142,2.5574006913378167,1.571664592948746,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.03_Anger_label,Anger_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T04:57:21.388744,0.4148641302797426,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7492750638467391,3.004987948880954,1.7334901063695038,1.3572303764561755,2.7063492063492065,3.461964439854464,0.6228247461702386,5.48925032376143,2.342914920299376,1.7152463658375805,3.0444444444444443,3.814915496693679,0.6302817618667689,4.871882205603526,2.2072340622606217,1.7098565055199149,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.03_Anger_label,Anger_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T04:47:20.958635,0.3775059196611925,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.874998751945554,1.4981646810314837,1.2239953762296178,0.9532403006730052,2.7063492063492065,3.461964439854464,0.7437061477717511,3.72999314519443,1.931319016940089,1.2836834233637824,3.0444444444444443,3.814915496693679,0.6650155978312209,4.414184586405779,2.1009960938578107,1.5362835258988838,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.03_Anger_label,Anger_label,distance_features,regression,LGBMRegressor,27.0,252.0,90.0,90.0,2026-02-22T04:52:21.028761,0.3561073583135532,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.6536725455092163,4.150803039691538,2.037351967552867,1.3459283306779604,2.7063492063492065,3.461964439854464,0.6309867270390817,5.370464280212949,2.317426218936204,1.692975738705622,3.0444444444444443,3.814915496693679,0.4566916411829652,7.159328516875928,2.6756921565972287,1.9948438282011045,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.03_Anger_label,Anger_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T04:42:20.730225,0.3906693024008085,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6885950333372843,3.73225011600413,1.931903236708332,1.4768519135856042,2.7063492063492065,3.461964439854464,0.5588375760737622,6.42049273853341,2.5338691241919755,1.8547475987237232,3.0444444444444443,3.814915496693679,0.577503911973243,5.567350919953571,2.3595234518761563,1.8193551448824352,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.03_Anger_label,Anger_label,simple_features,regression,LGBMRegressor,15.0,252.0,90.0,90.0,2026-02-22T04:37:20.496214,0.3873066634761672,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9140779304236656,1.0297929977813187,1.0147871687114096,0.8137993767841414,2.7063492063492065,3.461964439854464,0.8694850070235166,1.8994604237086128,1.3782091364189302,1.0590222628506918,3.0444444444444443,3.814915496693679,0.5263539979810828,6.241367860677919,2.498272975612937,1.8248291772822376,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.03_Disgust_label,Disgust_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T05:22:22.548587,0.5989309328683519,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.439871369334335,7.821161168892286,2.796633899689461,2.2508947821548464,2.9285714285714284,3.736730111666835,0.4663040798942784,9.095298581149864,3.0158412725390344,2.4300163427430754,3.188888888888889,4.128207694076462,0.4463922746584325,8.663345781900706,2.943356210502002,2.3877436221626382,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.03_Disgust_label,Disgust_label,complex_features,regression,RandomForestRegressor,93.0,252.0,90.0,90.0,2026-02-22T05:12:22.042562,0.5621642034692533,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.4720958540792108,7.3712057926161885,2.714996462726276,2.177065214662284,2.9285714285714284,3.736730111666835,0.510089190302814,8.349108405112254,2.8894823766744544,2.311722976342905,3.188888888888889,4.128207694076462,0.4175663278147461,9.114439821174576,3.0190130541576954,2.372139250456944,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.03_Disgust_label,Disgust_label,distance_features,regression,XGBRegressor,27.0,252.0,90.0,90.0,2026-02-22T05:17:22.200816,0.5948573350906372,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.8357949256896973,2.292819859635055,1.514206016245826,1.1656256980273785,2.9285714285714284,3.736730111666835,0.8687804937362671,2.2362560924219697,1.4954116799135848,1.1141289555157223,3.188888888888889,4.128207694076462,0.3803911209106445,9.696189292867738,3.113870468222424,2.321661383353381,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.03_Disgust_label,Disgust_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T05:07:21.709608,0.5922430831727802,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4941252284433345,7.06360629150353,2.657744587334067,2.170296921639056,2.9285714285714284,3.736730111666835,0.4990216314673883,8.537722835877808,2.9219381985041726,2.369069305085931,3.188888888888889,4.128207694076462,0.4712258946982987,8.274727221187957,2.876582559424978,2.360643499779406,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.03_Disgust_label,Disgust_label,simple_features,regression,LGBMRegressor,15.0,252.0,90.0,90.0,2026-02-22T05:02:21.466683,0.5589769890775922,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.5345066660156119,6.499754143633481,2.549461539940048,1.943483072271013,2.9285714285714284,3.736730111666835,0.5326340729678143,7.96489628808024,2.822214784186392,1.9700504628991249,3.188888888888889,4.128207694076462,0.4255908747169663,8.98886457831805,2.9981435219678945,2.244073068304653,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.03_Sadness_label,Sadness_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T05:47:23.680840,0.4134639863367737,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6315389733856633,4.7636514925467655,2.1825790919338446,1.6064764591979812,3.007936507936508,3.595623512050894,0.5851479871002854,6.988412630636192,2.6435605971182485,1.9956546437183804,3.433333333333333,4.104333752944021,0.5807109731863116,6.451926369269747,2.5400642451067545,1.89071483075289,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.03_Sadness_label,Sadness_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T05:37:23.176157,0.4151270318815196,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6736751270577198,4.218893874151036,2.053994613953756,1.5021990386039952,3.007936507936508,3.595623512050894,0.6224645703917016,6.359794053657124,2.5218632107346988,1.9246487954445337,3.433333333333333,4.104333752944021,0.6187184651657315,5.867075528799761,2.4222046835062807,1.8164568103371468,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.03_Sadness_label,Sadness_label,distance_features,regression,LGBMRegressor,27.0,252.0,90.0,90.0,2026-02-22T05:42:23.269559,0.3679826866474913,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.7518567322042479,3.208122332129096,1.791123204061936,1.2532623091279744,3.007936507936508,3.595623512050894,0.7961738749594323,3.433564313044497,1.8529879419587427,1.324148461845038,3.433333333333333,4.104333752944021,0.6188587510897239,5.864916840176016,2.421759038421456,1.7290951308525309,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.03_Sadness_label,Sadness_label,extended_features,regression,LGBMRegressor,56.0,252.0,90.0,90.0,2026-02-22T05:32:22.835177,0.4327712534969528,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.6508247666444318,4.514314951620713,2.124691730962568,1.5980850246081664,3.007936507936508,3.595623512050894,0.6284325919814888,6.259259414409607,2.501851197495488,1.9307135984445976,3.433333333333333,4.104333752944021,0.5762970205727957,6.51984729120817,2.553399164096396,1.9635624678534669,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.03_Sadness_label,Sadness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T05:27:22.699944,0.4098917811998039,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6161241949933838,4.962941585098451,2.22776605259584,1.621465922562954,3.007936507936508,3.595623512050894,0.5631737256586569,7.358581272543448,2.7126705057089864,2.122386874584534,3.433333333333333,4.104333752944021,0.6156720228418804,5.913953506291998,2.431862147880097,1.878775925701928,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.03_Tenderness_label,Tenderness_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T06:12:24.873769,0.7697640541217136,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3745444781724538,3.490225792478417,1.868214600220868,1.2501358057575345,1.3134920634920637,2.362264624189872,0.2840305877396553,3.173247148166221,1.7813610381296152,1.1877502550391723,1.1111111111111112,2.1052550357218247,0.2427572615167895,6.617366666764885,2.5724242781401525,1.5212288608992328,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.03_Tenderness_label,Tenderness_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T06:02:24.381771,0.7490226107877547,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3868865857023437,3.421353201972708,1.8496900286190403,1.2559296793675108,1.3134920634920637,2.362264624189872,0.3703854983477597,2.790513655471041,1.6704830605160417,1.1461275062497325,1.1111111111111112,2.1052550357218247,0.2544938847255467,6.51480306957863,2.552411226581373,1.5422039940407868,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.03_Tenderness_label,Tenderness_label,distance_features,regression,ExtraTreesRegressor,27.0,252.0,90.0,90.0,2026-02-22T06:07:24.535597,0.7302596745587745,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4347374747294525,3.154331165637585,1.7760436834823587,1.1805570371438037,1.3134920634920637,2.362264624189872,0.333737944315845,2.952939234451996,1.718411834937131,1.130396845635434,1.1111111111111112,2.1052550357218247,0.2702201607232125,6.377374832514582,2.5253464777163908,1.515804995574788,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.03_Tenderness_label,Tenderness_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T05:57:24.077283,0.7831464204464121,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.2894639459487105,3.965000189125245,1.9912308226635216,1.4018154357902712,1.3134920634920637,2.362264624189872,0.2738888581191062,3.218196295496802,1.7939331914808874,1.257532958667256,1.1111111111111112,2.1052550357218247,0.2233012385237935,6.787388287942196,2.6052616544105884,1.6253513278740026,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.03_Tenderness_label,Tenderness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T05:52:23.842088,0.7586135529651228,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.2730175877955162,4.0567757053936,2.014143913774187,1.3754698494196826,1.3134920634920637,2.362264624189872,0.2781175399893514,3.199454359800283,1.7887018644257862,1.2218350138100966,1.1111111111111112,2.1052550357218247,0.2513856516878591,6.541965189003281,2.5577265665045745,1.5295427447764778,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.04_Anger_label,Anger_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T06:37:26.064929,0.4198905629606848,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7242977018865775,3.304346572066496,1.8177861733621192,1.4543801079097538,2.7063492063492065,3.461964439854464,0.6050294952929847,5.748234935417506,2.397547692000621,1.7671151618196408,3.0444444444444443,3.814915496693679,0.6173304281129577,5.0425456080167095,2.245561312459918,1.7612227629764854,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.04_Anger_label,Anger_label,complex_features,regression,LGBMRegressor,93.0,252.0,90.0,90.0,2026-02-22T06:27:25.504147,0.3958298014023551,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.8548051240562065,1.7401893052379187,1.319162349840958,1.0392481184165854,2.7063492063492065,3.461964439854464,0.7778207116773733,3.2335041018054964,1.7981946785054994,1.3108596049480008,3.0444444444444443,3.814915496693679,0.5343725341096381,6.135705333243663,2.477035593858849,1.9022950651369392,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.04_Anger_label,Anger_label,distance_features,regression,XGBRegressor,27.0,252.0,90.0,90.0,2026-02-22T06:32:25.643349,0.3702034950256347,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.6905540227890015,3.708771249113861,1.925817034173772,1.4391939143339794,2.7063492063492065,3.461964439854464,0.6782364845275879,4.682812305719655,2.163980662048452,1.5809236579471164,3.0444444444444443,3.814915496693679,0.539379358291626,6.069729669232037,2.46368213640316,1.7267038603623708,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.04_Anger_label,Anger_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T06:22:25.388172,0.4163635026717629,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6867397582096275,3.754485955350637,1.937649595605624,1.4950775519913817,2.7063492063492065,3.461964439854464,0.552204643030026,6.517025661857829,2.552846580164548,1.8541385255403893,3.0444444444444443,3.814915496693679,0.6489437226435355,4.62596824937279,2.1508064183865527,1.6941967274306815,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.04_Anger_label,Anger_label,simple_features,regression,LGBMRegressor,15.0,252.0,90.0,90.0,2026-02-22T06:17:25.143379,0.3994799696656042,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.8280334270761764,2.0610533885252185,1.4356369278216614,1.0518321750004656,2.7063492063492065,3.461964439854464,0.7191038719008747,4.088044341337937,2.021891278317886,1.3736580292233798,3.0444444444444443,3.814915496693679,0.5375946082531449,6.093247147344732,2.4684503534291977,1.7854114497379858,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.04_Disgust_label,Disgust_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T07:02:27.584860,0.5972801995706872,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4794407446195106,7.268647970111584,2.69604302081988,2.1868770127483,2.9285714285714284,3.736730111666835,0.5072138282159854,8.398110609782366,2.897949380127673,2.412198839020514,3.188888888888889,4.128207694076462,0.4358690193621231,8.828023034782065,2.9711989221157955,2.439621875031459,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.04_Disgust_label,Disgust_label,complex_features,regression,RandomForestRegressor,93.0,252.0,90.0,90.0,2026-02-22T06:52:26.731646,0.5873376903122522,RandomForestRegressor,,,,,,,,,,,,,,,,,,,,,,0.4783362276637338,7.284070508171525,2.69890172258486,2.120138218390211,2.9285714285714284,3.736730111666835,0.5204475825008952,8.172579662221471,2.8587724047607344,2.214842285249884,3.188888888888889,4.128207694076462,0.4457352794830228,8.673627026401231,2.9451022098394533,2.259794896425787,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.04_Disgust_label,Disgust_label,distance_features,regression,ExtraTreesRegressor,27.0,252.0,90.0,90.0,2026-02-22T06:57:26.884899,0.5820516599780007,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.5043870793780143,6.920318507845878,2.630649826154344,2.059471022500266,2.9285714285714284,3.736730111666835,0.5518862152183701,7.636799378400119,2.7634759594395097,2.1790805482176854,3.188888888888889,4.128207694076462,0.4815698508978365,8.112855799949857,2.848307532544521,2.218733893427262,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.04_Disgust_label,Disgust_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T06:47:26.472896,0.5926477885588214,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4920070971293842,7.093182080842481,2.6633028518819413,2.1226925798842013,2.9285714285714284,3.736730111666835,0.5044710346117756,8.444853569278505,2.906003022930036,2.313386033401477,3.188888888888889,4.128207694076462,0.4853075396630596,8.054365123761633,2.838021339553604,2.2283289094305827,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.04_Disgust_label,Disgust_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T06:42:26.233736,0.5760246176764063,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4715084808918021,7.379407373670079,2.716506464868081,2.128408446888568,2.9285714285714284,3.736730111666835,0.4916779965986996,8.662873786607273,2.943276029632164,2.3163843997864992,3.188888888888889,4.128207694076462,0.4662376211939442,8.352788159004989,2.8901190561990675,2.2612929332886846,3.1333333333333333,3.955867653105813,
-Emotions_ready_data_gazes_0.04_Sadness_label,Sadness_label,all_features,regression,LGBMRegressor,183.0,252.0,90.0,90.0,2026-02-22T07:27:28.521168,0.4576755198148072,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.7631550263625791,3.062052240740838,1.7498720641066414,1.2971340232893454,3.007936507936508,3.595623512050894,0.7715258383663508,3.848774182808618,1.961829295022536,1.526919088810333,3.433333333333333,4.104333752944021,0.6073554461155378,6.041927140828797,2.4580331854612534,1.9061857402998752,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.04_Sadness_label,Sadness_label,complex_features,regression,LGBMRegressor,93.0,252.0,90.0,90.0,2026-02-22T07:17:28.117092,0.4295651423364183,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.8414506763126687,2.049806269513468,1.4317144511086934,1.0611234714784163,3.007936507936508,3.595623512050894,0.8461330118644363,2.5919748968036456,1.609961147606875,1.158946359755641,3.433333333333333,4.104333752944021,0.5530862592770349,6.877009328080381,2.622405256263872,1.847845096854356,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.04_Sadness_label,Sadness_label,distance_features,regression,XGBRegressor,27.0,252.0,90.0,90.0,2026-02-22T07:22:28.251140,0.4256182909011841,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.7269564867019653,3.530045384237676,1.87884150056296,1.3556778737240367,3.007936507936508,3.595623512050894,0.72201007604599,4.682895280422559,2.163999833739032,1.6132762823926492,3.433333333333333,4.104333752944021,0.5301869511604309,7.229378583687162,2.688750375859976,2.0361988933549986,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.04_Sadness_label,Sadness_label,extended_features,regression,LGBMRegressor,56.0,252.0,90.0,90.0,2026-02-22T07:12:27.902030,0.435855444318686,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.640598686340836,4.646522917138094,2.15557948522853,1.6894776588271243,3.007936507936508,3.595623512050894,0.6106469572642899,6.558868312129002,2.561028760504068,2.112915480434577,3.433333333333333,4.104333752944021,0.5744171357067478,6.548774541774723,2.559057354139356,2.009903062013122,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.04_Sadness_label,Sadness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T07:07:27.754193,0.402180189876014,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6161241949933838,4.962941585098451,2.22776605259584,1.621465922562954,3.007936507936508,3.595623512050894,0.5631737256586569,7.358581272543448,2.7126705057089864,2.122386874584534,3.433333333333333,4.104333752944021,0.6156720228418804,5.913953506291998,2.431862147880097,1.878775925701928,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.04_Tenderness_label,Tenderness_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T07:52:29.718835,0.7782190975291827,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3432887881092701,3.664641737039082,1.914325399987965,1.3277291348540514,1.3134920634920637,2.362264624189872,0.2942918816258402,3.127768080201524,1.768549710978327,1.2309660718782012,1.1111111111111112,2.1052550357218247,0.2338948562181362,6.694813147834005,2.587433699215113,1.5620988683089605,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.04_Tenderness_label,Tenderness_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T07:42:29.221817,0.745145127989544,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.2977003342426603,3.9190387196726864,1.9796562124956665,1.363887334025424,1.3134920634920637,2.362264624189872,0.2933620566169831,3.131889156475348,1.7697144279446184,1.2321209818062309,1.1111111111111112,2.1052550357218247,0.2433039718748552,6.6125890931864495,2.5714954974073843,1.5737065444452074,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.04_Tenderness_label,Tenderness_label,distance_features,regression,ExtraTreesRegressor,27.0,252.0,90.0,90.0,2026-02-22T07:47:29.382523,0.7541000750485388,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3276536818626682,3.751890229035092,1.9369796666550456,1.311185445956632,1.3134920634920637,2.362264624189872,0.2902394570406251,3.1457288262026624,1.7736202598647384,1.2163429180427163,1.1111111111111112,2.1052550357218247,0.2586158441792854,6.478782232791786,2.5453452089631745,1.5429605522692151,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.04_Tenderness_label,Tenderness_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T07:37:28.951498,0.776532834040787,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3340697506227993,3.7160866780367856,1.927715403797144,1.3246030500752597,1.3134920634920637,2.362264624189872,0.3284232947638669,2.976494286170023,1.7252519486063544,1.2165983582018778,1.1111111111111112,2.1052550357218247,0.2307185927836623,6.722569768938424,2.592791886931619,1.5912229138010756,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.04_Tenderness_label,Tenderness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T07:32:28.730957,0.7684614072072995,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.286955305394709,3.97899914134498,1.994742875998052,1.3558275680648495,1.3134920634920637,2.362264624189872,0.2697829067156866,3.2363942776428223,1.7989981316396142,1.2408527905206388,1.1111111111111112,2.1052550357218247,0.2484015407993083,6.568042634081698,2.562819274564966,1.5459367473292325,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.05_Anger_label,Anger_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T08:17:31.286902,0.4150938788409319,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7506968282599972,2.9879478211874857,1.7285681418988046,1.3400088320649166,2.7063492063492065,3.461964439854464,0.6576511087689494,4.982402060972983,2.2321294901893536,1.629539203318645,3.0444444444444443,3.814915496693679,0.5713253956804658,5.648766983537011,2.3767134836864563,1.8077902549648848,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.05_Anger_label,Anger_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T08:07:30.714192,0.4132557273053077,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7335857951234419,3.1930269375974336,1.7869042888743183,1.3523781951664833,2.7063492063492065,3.461964439854464,0.5754938731643113,6.17808398220967,2.4855751813633944,1.741238788878425,3.0444444444444443,3.814915496693679,0.6491271217465628,4.623551547315909,2.1502445319814,1.6434023585744126,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.05_Anger_label,Anger_label,distance_features,regression,ExtraTreesRegressor,27.0,252.0,90.0,90.0,2026-02-22T08:12:30.866082,0.3883637204156991,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6420176188787595,4.290489640501781,2.071349714679243,1.5699860831513222,2.7063492063492065,3.461964439854464,0.542472287290509,6.658666282104399,2.5804391645811764,1.84463370961469,3.0444444444444443,3.814915496693679,0.6440508699686357,4.690442758398482,2.1657430037745664,1.6823397084861644,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.05_Anger_label,Anger_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T08:02:30.272448,0.4149898334497267,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.7035326013103198,3.553220409453028,1.88499878234789,1.4507402211690974,2.7063492063492065,3.461964439854464,0.5638945889882929,6.346895095272107,2.51930448641527,1.8254955023994663,3.0444444444444443,3.814915496693679,0.5979766275855654,5.297576133089765,2.30164639618899,1.790527944776033,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.05_Anger_label,Anger_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T07:57:30.044620,0.380519315806068,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.764251045171582,2.82549785071094,1.6809217265271277,1.28648614677048,2.7063492063492065,3.461964439854464,0.6360004888880604,5.297496094804924,2.3016290089423457,1.6213190426752455,3.0444444444444443,3.814915496693679,0.5594364561880747,5.805430915099957,2.4094461843128925,1.804575110338992,3.422222222222222,3.6300528853747136,
-Emotions_ready_data_gazes_0.05_Disgust_label,Disgust_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T08:42:32.378537,0.585376104605203,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.4784741312385259,7.421264494543944,2.724199789762848,2.1715757785508165,2.873015873015873,3.772254866459294,0.4092379533754428,9.897379354955426,3.1460100691122124,2.529252873834583,3.1555555555555554,4.093113759341851,0.3820085426194708,9.322439282206108,3.0532669850843552,2.360996922036029,3.3222222222222224,3.8839492437974856,
-Emotions_ready_data_gazes_0.05_Disgust_label,Disgust_label,complex_features,regression,LGBMRegressor,93.0,252.0,90.0,90.0,2026-02-22T08:32:31.847641,0.58363592211651,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.6680813148727152,4.7231719470802105,2.173285979129348,1.6283529017035816,2.873015873015873,3.772254866459294,0.5733994573877689,7.147086424030893,2.673403528095019,1.9906304729412847,3.1555555555555554,4.093113759341851,0.4028669793074545,9.007788477210054,3.001297798821379,2.1830933745003214,3.3222222222222224,3.8839492437974856,
-Emotions_ready_data_gazes_0.05_Disgust_label,Disgust_label,distance_features,regression,XGBRegressor,27.0,252.0,90.0,90.0,2026-02-22T08:37:31.974191,0.5631942749023438,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.5832734704017639,5.929979905614082,2.435155006486052,1.835720659366676,2.873015873015873,3.772254866459294,0.5983641147613525,6.728839634802004,2.5940007006171,2.0702927394045725,3.1555555555555554,4.093113759341851,0.3475751280784607,9.84186794846877,3.137175154254026,2.270846424334579,3.3222222222222224,3.8839492437974856,
-Emotions_ready_data_gazes_0.05_Disgust_label,Disgust_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T08:27:31.660650,0.5806740087803909,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.534008335102054,6.631017950601824,2.575076299957309,2.013222314547138,2.873015873015873,3.772254866459294,0.410760778911347,9.871866575137604,3.1419526691434427,2.502094645884344,3.1555555555555554,4.093113759341851,0.4145384318573464,8.831723895034902,2.9718216458991784,2.231560316098846,3.3222222222222224,3.8839492437974856,
-Emotions_ready_data_gazes_0.05_Disgust_label,Disgust_label,simple_features,regression,LGBMRegressor,15.0,252.0,90.0,90.0,2026-02-22T08:22:31.381008,0.5704987072850001,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.5403384799419713,6.540940579641566,2.5575262617696746,2.0283375273332744,2.873015873015873,3.772254866459294,0.4533469562183458,9.15839563621551,3.026284130119892,2.3995033159303083,3.1555555555555554,4.093113759341851,0.3874268373541284,9.24070397167116,3.0398526233472505,2.3058599123365675,3.3222222222222224,3.8839492437974856,
-Emotions_ready_data_gazes_0.05_Sadness_label,Sadness_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T09:07:33.445766,0.4256177971343464,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6345704494993479,4.724459028024083,2.1735820729901327,1.650944928201809,3.007936507936508,3.595623512050894,0.5587023053600453,7.433904831595947,2.72651881189108,2.1487519460392592,3.433333333333333,4.104333752944021,0.6040997076719818,6.092025720500804,2.4682029334114333,1.8956603030592551,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.05_Sadness_label,Sadness_label,complex_features,regression,LGBMRegressor,93.0,252.0,90.0,90.0,2026-02-22T08:57:32.883070,0.4011504088146544,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.9981957792658104,0.0233258829903379,0.1527281342462414,0.1137131847980146,3.007936507936508,3.595623512050894,0.99774657946934,0.0379601207392618,0.1948335718998701,0.136628126909748,3.433333333333333,4.104333752944021,0.4931532427956419,7.799245267247951,2.792712886647668,2.020830678402846,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.05_Sadness_label,Sadness_label,distance_features,regression,LGBMRegressor,27.0,252.0,90.0,90.0,2026-02-22T09:02:32.978409,0.3898021787006791,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.8252503207403203,2.259252703268268,1.5030810700917858,1.0837110018316252,3.007936507936508,3.595623512050894,0.825799642604331,2.934501798306376,1.7130387614722489,1.2679535758288516,3.433333333333333,4.104333752944021,0.5425640667775203,7.038922487997913,2.6530967732063435,1.949546875727119,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.05_Sadness_label,Sadness_label,extended_features,regression,LGBMRegressor,56.0,252.0,90.0,90.0,2026-02-22T08:52:32.668347,0.4526145742656986,LGBMRegressor,,,,,,,,,,,,,,,,,,,,,,0.733754673952757,3.4421549450223474,1.855304542392528,1.3525087740580697,3.007936507936508,3.595623512050894,0.7229091459456223,4.667749375909357,2.1604974834304613,1.5357058093744744,3.433333333333333,4.104333752944021,0.6272243771233941,5.736188445797907,2.3950341220529423,1.7820465275003674,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.05_Sadness_label,Sadness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T08:47:32.543837,0.4169490228317316,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.6393824545694866,4.662246979859485,2.159223698429481,1.537040933451692,3.007936507936508,3.595623512050894,0.572579121092752,7.200142161236428,2.6833080630513577,1.9879383180058905,3.433333333333333,4.104333752944021,0.6317208128485685,5.666998292066861,2.3805457970950403,1.7330147971115604,3.7,3.922725809660647,
-Emotions_ready_data_gazes_0.05_Tenderness_label,Tenderness_label,all_features,regression,ExtraTreesRegressor,183.0,252.0,90.0,90.0,2026-02-22T09:32:34.546237,0.7461747742145691,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3084349396078243,3.859136464100462,1.9644684940462809,1.3512595985259963,1.3134920634920637,2.362264624189872,0.2830073497694573,3.1777822399106777,1.7826335125063362,1.2197720630944546,1.1111111111111112,2.1052550357218247,0.2453806239642906,6.5944417176927965,2.5679645086513165,1.556196883689722,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.05_Tenderness_label,Tenderness_label,complex_features,regression,ExtraTreesRegressor,93.0,252.0,90.0,90.0,2026-02-22T09:22:34.089464,0.7405185284231153,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3342879405804158,3.714869113891684,1.92739957297175,1.277283597561593,1.3134920634920637,2.362264624189872,0.2815499528370303,3.184241567055632,1.7844443300522523,1.1975664349531,1.1111111111111112,2.1052550357218247,0.2839013824850307,6.257817844713529,2.501563080298702,1.4792596532303832,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.05_Tenderness_label,Tenderness_label,distance_features,regression,XGBRegressor,27.0,252.0,90.0,90.0,2026-02-22T09:27:34.183899,0.7327069640159607,XGBRegressor,,,,,,,,,,,,,,,,,,,,,,0.5443247556686401,2.5428023076553474,1.5946166647992073,1.073627239887765,1.3134920634920637,2.362264624189872,0.5620473623275757,1.9410491070351343,1.3932153842945945,0.9432437394435208,1.1111111111111112,2.1052550357218247,0.1436526775360107,7.483418821323562,2.7355838172725693,1.5847704887597098,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.05_Tenderness_label,Tenderness_label,extended_features,regression,ExtraTreesRegressor,56.0,252.0,90.0,90.0,2026-02-22T09:17:33.817229,0.7605371603291078,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.2804876751437216,4.015090420629319,2.0037690537158515,1.3898730683873903,1.3134920634920637,2.362264624189872,0.2855868456445138,3.1663496594274028,1.7794239684311894,1.2115949540882056,1.1111111111111112,2.1052550357218247,0.2497326740333337,6.556410172990679,2.56054880308708,1.5602818180204672,1.711111111111111,2.956140293033936,
-Emotions_ready_data_gazes_0.05_Tenderness_label,Tenderness_label,simple_features,regression,ExtraTreesRegressor,15.0,252.0,90.0,90.0,2026-02-22T09:12:33.616292,0.7616373535184514,ExtraTreesRegressor,,,,,,,,,,,,,,,,,,,,,,0.3043436999767266,3.881966784699349,1.970270738933954,1.377271026637056,1.3134920634920637,2.362264624189872,0.3073933832895373,3.0697009308525454,1.7520562008259168,1.2229763275306254,1.1111111111111112,2.1052550357218247,0.2555656917915438,6.505436799040414,2.550575777945132,1.5724752064234788,1.711111111111111,2.956140293033936,
diff --git a/experiments/collection_experiments/training.ipynb b/experiments/collection_experiments/training.ipynb
deleted file mode 100644
index 67472a5..0000000
--- a/experiments/collection_experiments/training.ipynb
+++ /dev/null
@@ -1,151 +0,0 @@
-{
- "cells": [
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "# ML & DL training\n",
- "\n",
- "Single notebook for **FLAML AutoML** (feature CSVs) and **DL training** (Parquet + splits).\n",
- "\n",
- "- **Data**: `eyefeatures.data` (Parquet + meta); split info from `collection_experiments` (e.g. `features_output/splits/`).\n",
- "- **Training logic**: `utils/flaml_training.py`, `utils/dl_training_utils.py`.\n",
- "\n",
- "Run **create_splits** and **feature_extraction_all** first so splits and feature files exist."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "import sys\n",
- "from pathlib import Path\n",
- "\n",
- "sys.path.insert(0, str(Path('.').resolve()))\n",
- "\n",
- "from utils.flaml_training import run_training_battery as run_flaml_battery, print_results_summary as print_flaml_summary\n",
- "from utils.dl_training_utils import (\n",
- " run_dl_training_battery,\n",
- " print_results_summary as print_dl_summary,\n",
- " ALL_REPRESENTATIONS,\n",
- " DEFAULT_TIMESERIES_FEATURES,\n",
- " DEFAULT_MAX_LENGTH,\n",
- " DEFAULT_IMAGE_SHAPE,\n",
- ")\n",
- "\n",
- "from utils.benchmark_utils import get_collection_dir, find_datasets_parquet, load_dataset_parquet\n",
- "from utils.feature_extraction_utils import setup_paths"
- ],
- "execution_count": 1,
- "outputs": []
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "# Shared paths\n",
- "paths = setup_paths(output_dir='features_output', splits_dir='features_output/splits')\n",
- "COLLECTION_DIR = paths['collection_dir']\n",
- "FEATURES_DIR = paths['output_dir']\n",
- "SPLITS_DIR = paths['splits_dir']\n",
- "\n",
- "Path('flaml_results').mkdir(exist_ok=True)\n",
- "Path('dl_results').mkdir(exist_ok=True)\n",
- "\n",
- "print(f\"Collection: {COLLECTION_DIR}\")\n",
- "print(f\"Features: {FEATURES_DIR}\")\n",
- "print(f\"Splits: {SPLITS_DIR}\")"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## Part 1: ML (FLAML AutoML)\n",
- "\n",
- "Trains on precomputed feature train/val/test CSVs from `features_output/`."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "FLAML_RESULTS_FILE = Path('results') / 'flaml_results_all_batteries.csv'\n",
- "TIME_BUDGET = 300\n",
- "FEATURE_BATTERIES = ['simple_features', 'extended_features', 'complex_features', 'distance_features']\n",
- "\n",
- "results_flaml = run_flaml_battery(\n",
- " FEATURES_DIR,\n",
- " SPLITS_DIR,\n",
- " FLAML_RESULTS_FILE,\n",
- " FEATURE_BATTERIES,\n",
- " time_budget=TIME_BUDGET,\n",
- ")\n",
- "\n",
- "print_flaml_summary(results_flaml)"
- ],
- "execution_count": null,
- "outputs": []
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "## Part 2: DL training\n",
- "\n",
- "Uses Parquet datasets and split info; fit on 2d, timeseries, merged representations."
- ]
- },
- {
- "cell_type": "code",
- "metadata": {},
- "source": [
- "DL_RESULTS_FILE = Path('results') / 'dl_training_results.csv'\n",
- "load_func = load_dataset_parquet\n",
- "\n",
- "results_dl = run_dl_training_battery(\n",
- " SPLITS_DIR,\n",
- " DL_RESULTS_FILE,\n",
- " find_datasets_parquet,\n",
- " load_func,\n",
- " dataset_types=['2d', 'timeseries', 'merged'],\n",
- " representations=ALL_REPRESENTATIONS,\n",
- " cnn_architecture='large_resnet',\n",
- " max_epochs=30,\n",
- " batch_size=32,\n",
- " image_shape=DEFAULT_IMAGE_SHAPE,\n",
- " timeseries_features=DEFAULT_TIMESERIES_FEATURES,\n",
- " max_length=DEFAULT_MAX_LENGTH,\n",
- " skip_existing=True,\n",
- ")\n",
- "\n",
- "print_dl_summary(results_dl)"
- ],
- "execution_count": null,
- "outputs": []
- }
- ],
- "metadata": {
- "kernelspec": {
- "display_name": "eyefeatures-dev",
- "language": "python",
- "name": "python3"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.12.0"
- }
- },
- "nbformat": 4,
- "nbformat_minor": 4
-}
\ No newline at end of file
diff --git a/experiments/collection_experiments/utils/__init__.py b/experiments/collection_experiments/utils/__init__.py
deleted file mode 100644
index be2bf12..0000000
--- a/experiments/collection_experiments/utils/__init__.py
+++ /dev/null
@@ -1,2 +0,0 @@
-# Collection experiment utilities: benchmark_utils, feature_extraction_utils, distance_extraction_utils,
-# split_utils, training_common, flaml_training, dl_training_utils.
diff --git a/experiments/collection_experiments/utils/benchmark_utils.py b/experiments/collection_experiments/utils/benchmark_utils.py
deleted file mode 100644
index 3c87eee..0000000
--- a/experiments/collection_experiments/utils/benchmark_utils.py
+++ /dev/null
@@ -1,420 +0,0 @@
-"""
-Shared collection utilities using eyefeatures.data (Parquet + meta.json).
-
-- Load data via eyefeatures.data.load_dataset / list_datasets
-- Resolve split groups from data/collection/meta.json (labels[*].splitting_column)
-- Create and apply train/val/test splits by group (no CSV)
-"""
-
-from __future__ import annotations
-
-import json
-from pathlib import Path
-from typing import Any
-
-import pandas as pd
-from sklearn.model_selection import train_test_split
-
-from eyefeatures.data import (
- list_datasets as _list_datasets,
- load_dataset,
-)
-
-
-def get_collection_dir() -> Path:
- """Return collection root (Parquet + meta.json)."""
- return Path(__file__).resolve().parent.parent.parent.parent / "data" / "collection"
-
-
-def list_datasets(
- *,
- dataset_type: str | None = "fixation",
- include_extensive_collection: bool = True,
- extracted_fixations_only: bool = False,
- extensive_collection_only: bool = False,
- subdir: str | None = None,
-) -> list[str]:
- """
- List dataset names from the benchmark (Parquet). Uses eyefeatures.data.list_datasets.
- Default: fixation datasets only (same as old experiments that skipped gaze).
- subdir: optional subfolder of benchmark root (e.g. 'extracted_fixations').
- """
- bdir = get_collection_dir() if subdir is None else get_collection_dir() / subdir
- return _list_datasets(
- bdir,
- include_extensive_collection=include_extensive_collection,
- extensive_collection_only=extensive_collection_only,
- extracted_fixations_only=extracted_fixations_only,
- include_extracted_fixations=not extensive_collection_only,
- dataset_type=dataset_type,
- )
-
-
-def load_dataset_with_meta(
- dataset_name: str,
- *,
- normalize: bool = True,
-) -> tuple[pd.DataFrame, dict[str, Any]]:
- """
- Load one dataset and its meta using eyefeatures.data.
- Returns (df, meta_info) with meta_info['pk'], 'labels', 'meta', 'info' (from meta.json).
- """
- bdir = get_collection_dir()
- df, meta_info = load_dataset(dataset_name, collection_dir=bdir, normalize=normalize)
- df = ensure_duration(df)
- return df, meta_info
-
-
-def ensure_duration(df: pd.DataFrame) -> pd.DataFrame:
- """Add 'duration' column if missing but timestamp_start/timestamp_end or start_time/end_time exist."""
- if "duration" in df.columns:
- return df
- df = df.copy()
- if "timestamp_start" in df.columns and "timestamp_end" in df.columns:
- df["duration"] = df["timestamp_end"] - df["timestamp_start"]
- elif "start_time" in df.columns and "end_time" in df.columns:
- df["duration"] = df["end_time"] - df["start_time"]
- return df
-
-
-def col_info_from_meta(df: pd.DataFrame, meta_info: dict[str, Any]) -> dict[str, Any]:
- """Build extractor-friendly col_info from loaded df and meta_info (x, y, t, duration, pk)."""
- pk = meta_info.get("pk") or [c for c in df.columns if c.startswith("group_")]
- x_col = (
- "norm_pos_x"
- if "norm_pos_x" in df.columns
- else ("x" if "x" in df.columns else None)
- )
- y_col = (
- "norm_pos_y"
- if "norm_pos_y" in df.columns
- else ("y" if "y" in df.columns else None)
- )
- t_col = (
- "timestamp"
- if "timestamp" in df.columns
- else ("timestamp_start" if "timestamp_start" in df.columns else None)
- )
- duration_col = "duration" if "duration" in df.columns else None
- return {
- "x_col": x_col,
- "y_col": y_col,
- "t_col": t_col,
- "duration": duration_col,
- "group_cols": pk,
- "has_duration": duration_col is not None,
- }
-
-
-def get_split_group_cols_from_meta(
- meta_info: dict[str, Any],
- label_col: str,
-) -> list[str] | None:
- """
- Get the list of group columns to use for splitting for a given label.
- Reads from meta_info['info']['labels'][label_col]['splitting_column'].
- Meta stores a single column name; returns [splitting_column].
- Returns None if no meta or label/splitting_column missing.
- """
- info = meta_info.get("info") or {}
- labels = info.get("labels") or {}
- label_meta = labels.get(label_col)
- if not label_meta:
- return None
- col = label_meta.get("splitting_column")
- if not col:
- return None
- return [col] if isinstance(col, str) else list(col)
-
-
-def create_composite_index(df: pd.DataFrame, pk_cols: list[str]) -> pd.Series:
- """Composite index from pk columns (e.g. group_subject_group_trial -> 's1_t1')."""
- if not pk_cols:
- raise ValueError("pk_cols must be non-empty")
- if len(pk_cols) == 1:
- return df[pk_cols[0]].astype(str)
- return df[pk_cols].astype(str).agg("_".join, axis=1)
-
-
-def create_split_info(
- df: pd.DataFrame,
- pk_cols: list[str],
- split_group_cols: list[str],
- label_col: str | None = None,
- *,
- test_size: float = 0.2,
- val_size: float = 0.2,
- random_state: int = 42,
-) -> dict[str, Any]:
- """
- Create train/val/test split info by splitting at group level, then mapping to scanpath indexes.
- split_group_cols: columns that define the split unit (e.g. [group_subject]).
- Returns dict with 'train', 'val', 'test' (lists of composite pk strings), 'split_pk', 'label_col'.
- """
- if not split_group_cols or not pk_cols:
- raise ValueError("pk_cols and split_group_cols must be non-empty")
- # Group-level id
- df = df.copy()
- df["_split_group_"] = create_composite_index(df, split_group_cols)
- groups = df["_split_group_"].unique().tolist()
- # First split: test
- groups_train_val, groups_test = train_test_split(
- groups, test_size=test_size, random_state=random_state
- )
- # Second split: train / val
- val_ratio = val_size / (1 - test_size) if test_size < 1 else 0.0
- groups_train, groups_val = train_test_split(
- groups_train_val, test_size=val_ratio, random_state=random_state
- )
- # Scanpath-level composite index
- full_index = create_composite_index(df, pk_cols)
- train_idx = set(
- full_index[df["_split_group_"].isin(groups_train)].unique().tolist()
- )
- val_idx = set(full_index[df["_split_group_"].isin(groups_val)].unique().tolist())
- test_idx = set(full_index[df["_split_group_"].isin(groups_test)].unique().tolist())
- split_pk = (
- split_group_cols[0]
- if len(split_group_cols) == 1
- else "_".join(split_group_cols)
- )
- return {
- "train": sorted(train_idx),
- "val": sorted(val_idx),
- "test": sorted(test_idx),
- "split_pk": split_pk,
- "label_col": label_col,
- }
-
-
-def create_and_save_splits_for_dataset(
- dataset_name: str,
- df: pd.DataFrame,
- meta_info: dict[str, Any],
- splits_dir: Path,
- *,
- test_size: float = 0.2,
- val_size: float = 0.2,
- random_state: int = 42,
- overwrite: bool = False,
-) -> tuple[Path, list[tuple[str, Path]]]:
- """
- Create per-label train/val/test split info from meta and save to splits_dir.
- Saves {dataset_name}_labels.csv (full) and {dataset_name}_{label}_split_info.json per label.
- Returns (labels_path, [(label_col, split_info_path), ...]).
- """
- pk_cols = meta_info.get("pk") or []
- label_cols = meta_info.get("labels") or []
- if not pk_cols:
- pk_cols = [c for c in df.columns if c.startswith("group_")]
- if not pk_cols:
- raise ValueError(f"No pk columns for dataset {dataset_name}")
-
- info = meta_info.get("info") or {}
- meta_labels = (info.get("labels") or {}).keys()
- labels_to_use = [c for c in label_cols if c in meta_labels] or label_cols
-
- # Full labels CSV (pk + label columns)
- cols_to_save = [c for c in pk_cols + label_cols if c in df.columns]
- labels_df = df[cols_to_save].drop_duplicates()
- labels_df["index"] = create_composite_index(labels_df, pk_cols)
- labels_path = splits_dir / f"{dataset_name}_labels.csv"
- labels_df.to_csv(labels_path, index=False)
-
- split_info_paths: list[tuple[str, Path]] = []
- for label_col in labels_to_use:
- # Per-label labels file so FLAML can find {dataset}_{label}_labels.csv
- if label_col in labels_df.columns:
- per_label_path = splits_dir / f"{dataset_name}_{label_col}_labels.csv"
- labels_df[["index", label_col]].drop_duplicates().to_csv(
- per_label_path, index=False
- )
- split_group_cols = get_split_group_cols_from_meta(meta_info, label_col)
- if not split_group_cols:
- split_group_cols = pk_cols
- split_info_path = splits_dir / f"{dataset_name}_{label_col}_split_info.json"
- if split_info_path.exists() and not overwrite:
- split_info_paths.append((label_col, split_info_path))
- continue
- split_info = create_split_info(
- df,
- pk_cols,
- split_group_cols,
- label_col=label_col,
- test_size=test_size,
- val_size=val_size,
- random_state=random_state,
- )
- split_info_path.parent.mkdir(parents=True, exist_ok=True)
- with open(split_info_path, "w", encoding="utf-8") as f:
- json.dump(split_info, f, indent=2)
- split_info_paths.append((label_col, split_info_path))
- return labels_path, split_info_paths
-
-
-def load_split_info(split_info_path: str | Path) -> dict[str, Any]:
- """Load split info from JSON."""
- with open(split_info_path, encoding="utf-8") as f:
- return json.load(f)
-
-
-def save_split_info(split_info: dict[str, Any], output_path: str | Path) -> None:
- """Save split info to JSON."""
- output_path = Path(output_path)
- output_path.parent.mkdir(parents=True, exist_ok=True)
- with open(output_path, "w", encoding="utf-8") as f:
- json.dump(split_info, f, indent=2, default=str)
-
-
-def split_dataframe_by_split_info(
- df: pd.DataFrame,
- pk_cols: list[str],
- split_info: dict[str, Any],
-) -> tuple[pd.DataFrame, pd.DataFrame, pd.DataFrame]:
- """
- Split a raw DataFrame into train/val/test by composite index (e.g. for distance features:
- fit on train, then transform train/val/test). Returns (train_df, val_df, test_df).
- """
- df = df.copy()
- df["_idx_"] = create_composite_index(df, pk_cols)
- train_set = set(split_info["train"])
- val_set = set(split_info["val"])
- test_set = set(split_info["test"])
- train_df = df[df["_idx_"].isin(train_set)].drop(columns=["_idx_"], errors="ignore")
- val_df = df[df["_idx_"].isin(val_set)].drop(columns=["_idx_"], errors="ignore")
- test_df = df[df["_idx_"].isin(test_set)].drop(columns=["_idx_"], errors="ignore")
- return train_df, val_df, test_df
-
-
-def get_path_pk_for_split_id(
- split_id: str,
- pk_cols: list[str],
- path_pk_per_label: dict[str, list[str]] | None = None,
-) -> list[str]:
- """
- Return path_pk (group columns for expected/reference path) for this split_id.
- From old notebook: PATH_PK_PER_LABEL[split_id]; default = full pk. Independent of split.
- """
- if path_pk_per_label and split_id in path_pk_per_label:
- return list(path_pk_per_label[split_id])
- return list(pk_cols)
-
-
-def get_split_info_paths_for_dataset(splits_dir: Path, dataset_name: str) -> list[Path]:
- """Return list of split info JSON paths for this dataset (exact or {dataset}_*_split_info.json)."""
- exact = splits_dir / f"{dataset_name}_split_info.json"
- if exact.exists():
- return [exact]
- return sorted(splits_dir.glob(f"{dataset_name}_*_split_info.json"))
-
-
-def apply_split_to_features(
- features_df: pd.DataFrame,
- split_info: dict[str, Any],
- index_column: str | None = None,
-) -> tuple[pd.DataFrame, pd.DataFrame, pd.DataFrame]:
- """
- Apply pre-defined split to features DataFrame. split_info has 'train', 'val', 'test' lists.
- Returns (train_features, val_features, test_features).
- """
- for key in ("train", "val", "test"):
- if key not in split_info:
- raise ValueError(
- f"split_info must contain 'train', 'val', 'test'; missing '{key}'"
- )
- train_indexes = set(split_info["train"])
- val_indexes = set(split_info["val"])
- test_indexes = set(split_info["test"])
- if index_column is not None:
- if index_column not in features_df.columns:
- raise ValueError(f"Index column '{index_column}' not found")
- match_values = features_df[index_column].astype(str)
- elif "index" in features_df.columns:
- match_values = features_df["index"].astype(str)
- else:
- match_values = features_df.index.astype(str)
- train_mask = match_values.isin(train_indexes)
- val_mask = match_values.isin(val_indexes)
- test_mask = match_values.isin(test_indexes)
- n_matched = train_mask.sum() + val_mask.sum() + test_mask.sum()
- if n_matched == 0:
- raise ValueError(
- "No rows matched split indexes. "
- f"Sample split: {list(train_indexes)[:3]}, sample df: {match_values.head(3).tolist()}"
- )
- return (
- features_df[train_mask].copy(),
- features_df[val_mask].copy(),
- features_df[test_mask].copy(),
- )
-
-
-def apply_split_to_labels(
- labels_df: pd.DataFrame,
- split_info: dict[str, Any],
- index_column: str = "index",
-) -> tuple[pd.DataFrame, pd.DataFrame, pd.DataFrame]:
- """Apply pre-defined split to labels DataFrame. Returns (train_labels, val_labels, test_labels)."""
- if index_column not in labels_df.columns:
- raise ValueError(
- f"Index column '{index_column}' not found. Columns: {list(labels_df.columns)}"
- )
- train_indexes = set(split_info["train"])
- val_indexes = set(split_info["val"])
- test_indexes = set(split_info["test"])
- match_values = labels_df[index_column].astype(str)
- return (
- labels_df[match_values.isin(train_indexes)].copy(),
- labels_df[match_values.isin(val_indexes)].copy(),
- labels_df[match_values.isin(test_indexes)].copy(),
- )
-
-
-# ---------------------------------------------------------------------------
-# DL training adapters (Parquet; for run_dl_training_battery find/load_func)
-# ---------------------------------------------------------------------------
-
-
-def find_datasets_parquet(
- include_extensive_collection: bool = True,
- subdir: str | None = None,
- **kwargs,
-) -> dict[str, list[Path]]:
- """
- Return structure {'fixation': [Path(...), ...], ...} for DL training battery.
- Paths are dummy (stem = dataset name) so load_dataset_parquet can use path.stem.
- subdir: optional subfolder of benchmark root (e.g. 'extracted_fixations').
- """
- names = list_datasets(
- dataset_type="fixation",
- include_extensive_collection=include_extensive_collection,
- subdir=subdir,
- **kwargs,
- )
- prefix = f"/x/{subdir}/" if subdir else "/x/"
- return {
- "fixation": [Path(f"{prefix}{n}.parquet") for n in names],
- "unknown": [],
- "skip": [],
- "gaze": [],
- "saccade": [],
- }
-
-
-def load_dataset_parquet(
- dataset_path: Path,
-) -> tuple[pd.DataFrame, dict[str, Any], str]:
- """
- Load one dataset by name (dataset_path.stem) using eyefeatures.data.
- Returns (df, col_info, 'fixation') for compatibility with run_dl_training_battery.
- """
- name = dataset_path.stem
- parts = getattr(dataset_path, "parts", ()) or ()
- if len(parts) >= 2 and parts[1] == "extracted_fixations":
- bdir = get_collection_dir() / "extracted_fixations"
- df, meta_info = load_dataset(name, collection_dir=bdir, normalize=True)
- df = ensure_duration(df)
- else:
- df, meta_info = load_dataset_with_meta(name)
- col_info = col_info_from_meta(df, meta_info)
- return df, col_info, "fixation"
diff --git a/experiments/collection_experiments/utils/distance_extraction_utils.py b/experiments/collection_experiments/utils/distance_extraction_utils.py
deleted file mode 100644
index 3a0987f..0000000
--- a/experiments/collection_experiments/utils/distance_extraction_utils.py
+++ /dev/null
@@ -1,253 +0,0 @@
-"""
-Distance-feature pipeline: split data first, then fit on train only and transform train/val/test.
-Uses path_pk per split for expected-path computation. Saves one train/val/test set per split_id.
-"""
-
-from __future__ import annotations
-
-from pathlib import Path
-from typing import Any
-
-import pandas as pd
-
-from eyefeatures.features.dist import (
- MultiMatchDist,
- SimpleDistances,
- TDEDist,
-)
-
-from .benchmark_utils import (
- create_composite_index,
- get_path_pk_for_split_id,
- get_split_info_paths_for_dataset,
- load_split_info,
- split_dataframe_by_split_info,
-)
-
-SIMPLE_DISTANCE_METHODS = ["euc", "hau", "dtw", "man", "eye", "dfr"]
-ADVANCED_DISTANCE_METHODS = ["tde", "multimatch"]
-EXPECTED_PATH_METHODS = ["mean", "fwp"]
-
-
-def _create_composite_index_for_features(source_df: pd.DataFrame, pk: list[str]):
- """Composite index for feature rows: one per unique group in source_df (order preserved)."""
- comp = create_composite_index(source_df, pk)
- return comp.drop_duplicates(keep="first").values
-
-
-def run_distance_extraction_for_split(
- train_df: pd.DataFrame,
- val_df: pd.DataFrame,
- test_df: pd.DataFrame,
- split_id: str,
- path_pk: list[str],
- pk: list[str],
- col_info: dict[str, Any],
- output_dir: Path,
- *,
- simple_methods: list[str] = None,
- advanced_methods: list[str] = None,
- expected_path_methods: list[str] = None,
- tde_k: int = 1,
-) -> dict[str, Any]:
- """
- Fit distance transformers on train only, transform train/val/test. Combine all
- method×expected_path combinations, add index, save to output_dir. Returns result dict.
- """
- if simple_methods is None:
- simple_methods = SIMPLE_DISTANCE_METHODS
- if advanced_methods is None:
- advanced_methods = ADVANCED_DISTANCE_METHODS
- if expected_path_methods is None:
- expected_path_methods = EXPECTED_PATH_METHODS
-
- x_col = col_info["x_col"]
- y_col = col_info["y_col"]
- has_duration = (
- col_info.get("has_duration", False) and "duration" in train_df.columns
- )
-
- train_frames: list[pd.DataFrame] = []
- val_frames: list[pd.DataFrame] = []
- test_frames: list[pd.DataFrame] = []
- successful: list[str] = []
-
- for ep_method in expected_path_methods:
- for d_method in simple_methods:
- try:
- trans = SimpleDistances(
- methods=[d_method],
- x=x_col,
- y=y_col,
- pk=pk,
- path_pk=path_pk,
- expected_paths_method=ep_method,
- return_df=True,
- )
- trans.fit(train_df)
- t_f = trans.transform(train_df)
- v_f = trans.transform(val_df)
- s_f = trans.transform(test_df)
- if t_f is not None and len(t_f) > 0:
- successful.append(f"{d_method}_{ep_method}")
- train_frames.append(t_f)
- val_frames.append(v_f)
- test_frames.append(s_f)
- except Exception:
- pass
-
- for ep_method in expected_path_methods:
- for d_method in advanced_methods:
- if d_method in ("scanmatch", "multimatch") and not has_duration:
- continue
- try:
- if d_method == "tde":
- trans = TDEDist(
- k=tde_k,
- x=x_col,
- y=y_col,
- pk=pk,
- path_pk=path_pk,
- expected_paths_method=ep_method,
- return_df=True,
- )
- elif d_method == "multimatch":
- trans = MultiMatchDist(
- x=x_col,
- y=y_col,
- duration="duration",
- pk=pk,
- path_pk=path_pk,
- expected_paths_method=ep_method,
- return_df=True,
- )
- else:
- continue
- trans.fit(train_df)
- t_f = trans.transform(train_df)
- v_f = trans.transform(val_df)
- s_f = trans.transform(test_df)
- if t_f is not None and len(t_f) > 0:
- successful.append(f"{d_method}_{ep_method}")
- train_frames.append(t_f)
- val_frames.append(v_f)
- test_frames.append(s_f)
- except Exception:
- pass
-
- if not train_frames:
- return {
- "status": "skipped",
- "reason": "No distance features computed",
- "split_id": split_id,
- }
-
- train_out = pd.concat(train_frames, axis=1)
- val_out = pd.concat(val_frames, axis=1)
- test_out = pd.concat(test_frames, axis=1)
-
- train_out["index"] = _create_composite_index_for_features(train_df, pk)
- val_out["index"] = _create_composite_index_for_features(val_df, pk)
- test_out["index"] = _create_composite_index_for_features(test_df, pk)
-
- train_path = output_dir / f"{split_id}_distance_features_train.csv"
- val_path = output_dir / f"{split_id}_distance_features_val.csv"
- test_path = output_dir / f"{split_id}_distance_features_test.csv"
- train_out.to_csv(train_path, index=True)
- val_out.to_csv(val_path, index=True)
- test_out.to_csv(test_path, index=True)
-
- return {
- "status": "success",
- "split_id": split_id,
- "n_train_scanpaths": len(train_out),
- "n_val_scanpaths": len(val_out),
- "n_test_scanpaths": len(test_out),
- "num_features": train_out.shape[1] - 1,
- "combinations": successful,
- "train_output_path": str(train_path),
- "val_output_path": str(val_path),
- "test_output_path": str(test_path),
- }
-
-
-def extract_and_save_distance_features(
- df: pd.DataFrame,
- dataset_name: str,
- meta_info: dict[str, Any],
- col_info: dict[str, Any],
- paths: dict[str, Path],
- *,
- simple_methods: list[str] = None,
- advanced_methods: list[str] = None,
- expected_path_methods: list[str] = None,
- path_pk_per_label: dict[str, list[str]] | None = None,
- check_cache_per_split: bool = True,
-) -> list[dict[str, Any]]:
- """
- For each split: split df into train/val/test; path_pk (reference path grouping) from
- path_pk_per_label[split_id] (old notebook PATH_PK_PER_LABEL), default = full pk.
- Fit on train, transform all. Returns list of result dicts (one per split_id).
- """
- pk = col_info["group_cols"]
- splits_dir = paths["splits_dir"]
- output_dir = paths["output_dir"]
- split_paths = get_split_info_paths_for_dataset(splits_dir, dataset_name)
- if not split_paths:
- return [{"dataset": dataset_name, "status": "error", "error": "No split info"}]
-
- results: list[dict[str, Any]] = []
- for split_path in split_paths:
- split_id = split_path.stem.replace("_split_info", "")
- path_pk = get_path_pk_for_split_id(split_id, pk, path_pk_per_label)
- missing = [c for c in path_pk if c not in df.columns]
- if missing:
- results.append(
- {
- "dataset": dataset_name,
- "split_id": split_id,
- "status": "error",
- "error": f"path_pk columns missing: {missing}",
- }
- )
- continue
-
- if check_cache_per_split:
- t_p = output_dir / f"{split_id}_distance_features_train.csv"
- v_p = output_dir / f"{split_id}_distance_features_val.csv"
- s_p = output_dir / f"{split_id}_distance_features_test.csv"
- if t_p.exists() and v_p.exists() and s_p.exists():
- tr = pd.read_csv(t_p, index_col=0)
- results.append(
- {
- "dataset": dataset_name,
- "status": "cached",
- "split_id": split_id,
- "n_train_scanpaths": len(tr),
- "n_val_scanpaths": len(pd.read_csv(v_p, index_col=0)),
- "n_test_scanpaths": len(pd.read_csv(s_p, index_col=0)),
- "num_features": tr.shape[1] - 1,
- }
- )
- print(f" Cached: {split_id}")
- continue
-
- split_info = load_split_info(split_path)
- train_df, val_df, test_df = split_dataframe_by_split_info(df, pk, split_info)
- print(f" Split: {split_id} (path_pk: {path_pk})")
- res = run_distance_extraction_for_split(
- train_df,
- val_df,
- test_df,
- split_id,
- path_pk,
- pk,
- col_info,
- output_dir,
- simple_methods=simple_methods,
- advanced_methods=advanced_methods,
- expected_path_methods=expected_path_methods,
- )
- res["dataset"] = dataset_name
- results.append(res)
- return results
diff --git a/experiments/collection_experiments/utils/dl_training_utils.py b/experiments/collection_experiments/utils/dl_training_utils.py
deleted file mode 100644
index 8db43a0..0000000
--- a/experiments/collection_experiments/utils/dl_training_utils.py
+++ /dev/null
@@ -1,1256 +0,0 @@
-"""
-Deep Learning Training Utilities for Eye Features Benchmark.
-
-Uses find_datasets_parquet and load_dataset_parquet from utils.benchmark_utils.
-splits_dir: create_splits output; get_split_info_paths_for_dataset(splits_dir, dataset_name) finds
- {dataset_name}_split_info.json or {dataset_name}_*_split_info.json (per-label splits).
-load_dataset_func(dataset_path) receives Path with .stem = dataset name; returns (df, col_info, type).
-"""
-
-import gc
-import warnings
-from pathlib import Path
-from typing import Any
-
-import matplotlib
-
-matplotlib.use("Agg") # Use non-interactive backend to prevent figure accumulation
-import matplotlib.pyplot as plt
-import numpy as np
-import pandas as pd
-import pytorch_lightning as pl
-import torch
-from sklearn.metrics import (
- accuracy_score,
- f1_score,
- mean_absolute_error,
- mean_squared_error,
- precision_score,
- r2_score,
- recall_score,
-)
-from sklearn.preprocessing import LabelEncoder
-from torch import nn
-from torch.utils.data import DataLoader, Subset
-from tqdm import tqdm
-
-from eyefeatures.deep.datasets import (
- Dataset2D,
- DatasetTimeSeries,
- TimeSeries_2D_Dataset,
-)
-from eyefeatures.deep.models import (
- Classifier,
- Regressor,
- SimpleRNN,
- VitNet,
- create_simple_CNN,
-)
-from eyefeatures.utils import _split_dataframe
-
-from .benchmark_utils import get_collection_dir, get_split_info_paths_for_dataset
-from .training_common import (
- SKIP_DATASET_SUBSTRINGS,
- get_task_type,
- get_task_type_for_dataset_label,
-)
-
-# ============================================================================
-# Configuration
-# ============================================================================
-
-DEFAULT_IMAGE_SHAPE = (100, 100)
-ALL_REPRESENTATIONS = [
- "heatmap_fixed",
- "heatmap_zoomed",
- "baseline_fixed",
- "baseline_zoomed",
- "gaf_fixed",
- "mtf_fixed", # GAF/MTF have no zoom variant
-]
-DEFAULT_TIMESERIES_FEATURES = ["duration"]
-DEFAULT_MAX_LENGTH = 300
-
-# CNN architecture options
-CNN_ARCHITECTURES = {
- "large_resnet": {
- 0: {"type": "Resnet_block", "params": {"out_channels": 32}},
- 1: {"type": "MaxPool2d", "params": {"kernel_size": 2, "stride": 2}},
- 2: {"type": "Resnet_block", "params": {"out_channels": 64}},
- 3: {"type": "MaxPool2d", "params": {"kernel_size": 2, "stride": 2}},
- 4: {"type": "Resnet_block", "params": {"out_channels": 128}},
- 5: {"type": "Resnet_block", "params": {"out_channels": 256}},
- 6: {"type": "Resnet_block", "params": {"out_channels": 256}},
- }
-}
-
-
-# ============================================================================
-# Model Wrappers
-# ============================================================================
-
-
-class DictWrapperRNN(nn.Module):
- """Wrapper to make RNN models accept dict inputs."""
-
- def __init__(self, rnn):
- super().__init__()
- self.rnn = rnn
-
- def forward(self, sequences=None, lengths=None, **kwargs):
- if sequences is None:
- sequences = kwargs.get("sequences")
- if lengths is None:
- lengths = kwargs.get("lengths")
- # Ensure lengths is on CPU (required by pack_padded_sequence)
- if lengths is not None and hasattr(lengths, "is_cuda") and lengths.is_cuda:
- lengths = lengths.cpu()
- return self.rnn(sequences, lengths)
-
-
-class DictWrapperVitNet(nn.Module):
- """Wrapper to make VitNet models accept dict inputs."""
-
- def __init__(self, vitnet):
- super().__init__()
- self.vitnet = vitnet
-
- def forward(self, images=None, sequences=None, lengths=None, **kwargs):
- if images is None:
- images = kwargs.get("images")
- if sequences is None:
- sequences = kwargs.get("sequences")
- if lengths is None:
- lengths = kwargs.get("lengths")
- # Ensure lengths is on CPU (required by pack_padded_sequence)
- if lengths is not None and hasattr(lengths, "is_cuda") and lengths.is_cuda:
- lengths = lengths.cpu()
- return self.vitnet(images, sequences, lengths)
-
-
-# ============================================================================
-# Label Preparation
-# ============================================================================
-
-
-def prepare_labels(
- df: pd.DataFrame, col_info: dict, pk: list[str]
-) -> tuple[pd.DataFrame, list[str]]:
- """Extract labels and encode string labels to numeric class IDs.
-
- Args:
- df: Input dataframe
- col_info: Column information dictionary with 'label_cols'
- pk: Primary key columns for grouping
-
- Returns:
- Tuple of (Y dataframe with pk columns and 'label' column, pk columns list)
-
- Raises:
- ValueError: If label_cols or pk are not provided
- """
- label_cols = col_info.get("label_cols", [])
- if not label_cols:
- raise ValueError("label_cols must be provided")
-
- if not pk or len(pk) == 0:
- raise ValueError("pk (group_cols) must be provided")
-
- label_col = label_cols[0]
- cols_to_select = pk.copy()
- if label_col not in cols_to_select:
- cols_to_select.append(label_col)
-
- Y = df[cols_to_select].drop_duplicates()
-
- # Handle duplicate columns
- if Y.columns.tolist().count(label_col) > 1:
- Y = Y.loc[:, ~Y.columns.duplicated()].copy()
- if label_col != "label":
- Y = Y.rename(columns={label_col: "label"})
-
- # Handle DataFrame instead of Series for label column
- if isinstance(Y["label"], pd.DataFrame):
- label_series = Y["label"].iloc[:, 0]
- Y = Y.drop(columns="label")
- Y["label"] = label_series
-
- # Validate pk columns exist
- for col in pk:
- if col not in Y.columns:
- raise ValueError(f"Primary key column '{col}' is missing from Y")
-
- # Convert labels to numeric
- if Y["label"].dtype == "object" or Y["label"].dtype.name == "object":
- unique_labels = sorted(Y["label"].unique())
- label_to_id = {label: idx for idx, label in enumerate(unique_labels)}
- Y["label"] = Y["label"].map(label_to_id).astype(int)
- elif not pd.api.types.is_numeric_dtype(Y["label"]):
- try:
- Y["label"] = pd.to_numeric(Y["label"], errors="coerce").astype(int)
- except Exception:
- unique_labels = sorted(Y["label"].unique())
- label_to_id = {label: idx for idx, label in enumerate(unique_labels)}
- Y["label"] = Y["label"].map(label_to_id).astype(int)
- else:
- Y["label"] = Y["label"].astype(int)
-
- return Y, pk
-
-
-# ============================================================================
-# Split Utilities
-# ============================================================================
-
-
-def get_split_indices(
- df: pd.DataFrame, pk_cols: list[str], split_info: dict[str, Any]
-) -> tuple[list[int], list[int], list[int]]:
- """Map split info composite indexes to dataset indices.
-
- Args:
- df: Input DataFrame
- pk_cols: Primary key column names
- split_info: Dictionary with 'train', 'val', 'test' composite indexes
-
- Returns:
- Tuple of (train_indices, val_indices, test_indices)
- """
- # Get split indexes from split_info
- train_indexes = set(split_info.get("train", split_info.get("train_indexes", [])))
- val_indexes = set(split_info.get("val", split_info.get("val_indexes", [])))
- test_indexes = set(split_info.get("test", split_info.get("test_indexes", [])))
-
- # Group DataFrame by pk to get scanpath-level mapping
- groups = list(_split_dataframe(df, pk_cols, encode=True))
- group_to_idx = {}
- for idx, (group_id, _) in enumerate(groups):
- if isinstance(group_id, str):
- composite_pk = group_id
- elif isinstance(group_id, tuple):
- composite_pk = "_".join(str(g) for g in group_id)
- else:
- composite_pk = str(group_id)
- group_to_idx[composite_pk] = idx
-
- # Map split indexes to dataset indices
- train_indices = [group_to_idx[pk] for pk in train_indexes if pk in group_to_idx]
- val_indices = [group_to_idx[pk] for pk in val_indexes if pk in group_to_idx]
- test_indices = [group_to_idx[pk] for pk in test_indexes if pk in group_to_idx]
-
- return train_indices, val_indices, test_indices
-
-
-# ============================================================================
-# Dataset Creation
-# ============================================================================
-
-
-def create_2d_dataset(
- df: pd.DataFrame,
- Y: pd.DataFrame,
- x_col: str,
- y_col: str,
- pk: list[str],
- rep_type: str,
- image_shape: tuple[int, int] = DEFAULT_IMAGE_SHAPE,
-) -> Dataset2D:
- """Create a 2D dataset for a single representation type.
-
- Args:
- df: Input DataFrame with fixation data
- Y: Labels DataFrame
- x_col: X coordinate column name
- y_col: Y coordinate column name
- pk: Primary key columns
- rep_type: Representation type (e.g., 'heatmap_fixed')
- image_shape: Shape of output images
-
- Returns:
- Dataset2D instance
- """
- dataset = Dataset2D(
- df, Y, x=x_col, y=y_col, pk=pk, shape=image_shape, representations=[rep_type]
- )
- # Clear matplotlib figures to prevent memory accumulation
- plt.close("all")
- return dataset
-
-
-def create_timeseries_dataset(
- df: pd.DataFrame,
- Y: pd.DataFrame,
- x_col: str,
- y_col: str,
- pk: list[str],
- features: list[str] | None = None,
- max_length: int = DEFAULT_MAX_LENGTH,
-) -> DatasetTimeSeries:
- """Create a TimeSeries dataset.
-
- Args:
- df: Input DataFrame with fixation data
- Y: Labels DataFrame
- x_col: X coordinate column name
- y_col: Y coordinate column name
- pk: Primary key columns
- features: List of additional features (e.g., ['duration'])
- max_length: Maximum sequence length
-
- Returns:
- DatasetTimeSeries instance
- """
- # Validate features exist
- if features is not None:
- valid_features = [f for f in features if f in df.columns]
- if len(valid_features) != len(features):
- missing = set(features) - set(valid_features)
- warnings.warn(
- f"Features {missing} not found in DataFrame, using only {valid_features or 'coordinates'}"
- )
- features = valid_features if valid_features else None
-
- return DatasetTimeSeries(
- df, Y, x=x_col, y=y_col, pk=pk, features=features, max_length=max_length
- )
-
-
-def create_merged_dataset(
- dataset_2d: Dataset2D, dataset_ts: DatasetTimeSeries
-) -> TimeSeries_2D_Dataset:
- """Create a merged dataset combining 2D and TimeSeries.
-
- Args:
- dataset_2d: 2D dataset
- dataset_ts: TimeSeries dataset
-
- Returns:
- TimeSeries_2D_Dataset instance
- """
- return TimeSeries_2D_Dataset(dataset_2d, dataset_ts)
-
-
-# ============================================================================
-# Model Creation
-# ============================================================================
-
-
-def create_cnn_backbone(
- in_channels: int, cnn_architecture: str = "small_vgg"
-) -> nn.Module:
- """Create CNN backbone based on architecture configuration.
-
- Args:
- in_channels: Number of input channels
- cnn_architecture: Architecture name ('small_vgg', 'large_vgg', 'large_resnet')
-
- Returns:
- CNN model
-
- Raises:
- ValueError: If architecture is unknown
- """
- if cnn_architecture not in CNN_ARCHITECTURES:
- raise ValueError(
- f"Unknown CNN architecture: {cnn_architecture}. "
- f"Must be one of: {list(CNN_ARCHITECTURES.keys())}"
- )
- return create_simple_CNN(
- CNN_ARCHITECTURES[cnn_architecture], in_channels=in_channels
- )
-
-
-def create_model(
- dataset_type: str,
- train_dataset,
- task_type: str,
- n_classes: int | None = None,
- cnn_architecture: str = "small_vgg",
-) -> pl.LightningModule:
- """Create appropriate model based on dataset type.
-
- Args:
- dataset_type: Type of dataset ('2d', 'timeseries', 'merged')
- train_dataset: Training dataset (for inferring input dimensions)
- task_type: 'classification' or 'regression'
- n_classes: Number of classes (for classification)
- cnn_architecture: CNN architecture name
-
- Returns:
- PyTorch Lightning model (Classifier or Regressor)
-
- Raises:
- ValueError: If dataset type is unknown or dataset is empty
- """
- if len(train_dataset) == 0:
- raise ValueError("Cannot create model from empty dataset")
-
- sample = train_dataset[0]
- if isinstance(sample, dict):
- sample_x = sample
- else:
- sample_x, _ = sample
-
- if dataset_type == "2d":
- # CNN for 2D images
- images = sample_x["images"] if isinstance(sample_x, dict) else sample_x
- in_channels = images.shape[0] if len(images.shape) == 3 else images.shape[1]
- cnn = create_cnn_backbone(in_channels, cnn_architecture=cnn_architecture)
- if task_type == "classification":
- return Classifier(cnn, n_classes=n_classes, learning_rate=1e-3)
- else:
- return Regressor(cnn, output_dim=1, learning_rate=1e-3)
-
- elif dataset_type == "timeseries":
- # RNN for TimeSeries
- sequences = sample_x["sequences"] if isinstance(sample_x, dict) else sample_x
- input_size = sequences.shape[-1] if len(sequences.shape) > 1 else 1
- rnn = SimpleRNN("LSTM", input_size=input_size, hidden_size=64, num_layers=2)
- rnn_wrapped = DictWrapperRNN(rnn)
- if task_type == "classification":
- return Classifier(rnn_wrapped, n_classes=n_classes, learning_rate=1e-3)
- else:
- return Regressor(rnn_wrapped, output_dim=1, learning_rate=1e-3)
-
- elif dataset_type == "merged":
- # VitNet for Merged (2D + TimeSeries)
- if "images" not in sample_x or "sequences" not in sample_x:
- raise ValueError(
- f"Merged dataset missing required keys. Got: {list(sample_x.keys())}"
- )
- images = sample_x["images"]
- sequences = sample_x["sequences"]
- in_channels = images.shape[0] if len(images.shape) == 3 else images.shape[1]
-
- # Note: VitNet projects sequences to embed_dim BEFORE feeding to RNN
- # So RNN input_size should be embed_dim, not the raw sequence features
- embed_dim = 64
- cnn = create_cnn_backbone(in_channels, cnn_architecture=cnn_architecture)
- rnn = SimpleRNN("LSTM", input_size=embed_dim, hidden_size=64, num_layers=2)
-
- vitnet = VitNet(cnn, rnn, fusion_mode="concat", embed_dim=embed_dim)
- vitnet_wrapped = DictWrapperVitNet(vitnet)
- if task_type == "classification":
- return Classifier(vitnet_wrapped, n_classes=n_classes, learning_rate=1e-3)
- else:
- return Regressor(vitnet_wrapped, output_dim=1, learning_rate=1e-3)
-
- raise ValueError(f"Unknown dataset type: {dataset_type}")
-
-
-# ============================================================================
-# Training Utilities
-# ============================================================================
-
-
-def get_collate_fn(dataset):
- """Get collate function from dataset."""
- if hasattr(dataset, "collate_fn"):
- return dataset.collate_fn
- elif hasattr(dataset, "dataset") and hasattr(dataset.dataset, "collate_fn"):
- return dataset.dataset.collate_fn
- return None
-
-
-def get_all_labels_from_dataset(dataset) -> list[int]:
- """Extract ALL labels from dataset.
-
- Args:
- dataset: PyTorch dataset
-
- Returns:
- List of integer labels
- """
- if len(dataset) == 0:
- raise ValueError("Cannot extract labels from empty dataset")
- labels = []
- for i in range(len(dataset)):
- sample = dataset[i]
- if isinstance(sample, dict):
- label = sample["y"]
- else:
- _, label = sample
- labels.append(int(label.item()) if torch.is_tensor(label) else int(label))
- return labels
-
-
-def compute_metrics(y_true, y_pred, task_type: str) -> dict[str, Any]:
- """Compute metrics based on task type.
-
- Args:
- y_true: True labels
- y_pred: Predicted labels
- task_type: 'classification' or 'regression'
-
- Returns:
- Dictionary of metric names to values
- """
- y_true = np.array(y_true)
- y_pred = np.array(y_pred)
-
- if task_type == "classification":
- return {
- "accuracy": accuracy_score(y_true, y_pred),
- "precision": precision_score(
- y_true, y_pred, average="macro", zero_division=0
- ),
- "recall": recall_score(y_true, y_pred, average="macro", zero_division=0),
- "f1": f1_score(y_true, y_pred, average="macro", zero_division=0),
- "n_classes": len(np.unique(y_true)),
- }
- else:
- return {
- "r2": r2_score(y_true, y_pred),
- "mse": mean_squared_error(y_true, y_pred),
- "rmse": np.sqrt(mean_squared_error(y_true, y_pred)),
- "mae": mean_absolute_error(y_true, y_pred),
- }
-
-
-def create_collate_with_label_remap(
- base_collate_fn,
- label_encoder: LabelEncoder | None,
- task_type: str = "classification",
-):
- """Create a collate function that remaps labels using the encoder.
-
- Args:
- base_collate_fn: Original collate function
- label_encoder: Fitted LabelEncoder (or None for no remapping)
- task_type: 'classification' or 'regression'; regression targets are cast to float
-
- Returns:
- Collate function
- """
-
- def collate_with_label_remap(batch):
- if base_collate_fn is not None:
- result = base_collate_fn(batch)
- else:
- result = {}
- if "images" in batch[0]:
- result["images"] = torch.stack([x["images"] for x in batch])
- if "sequences" in batch[0]:
- result["sequences"] = torch.stack([x["sequences"] for x in batch])
- dtype = torch.float32 if task_type == "regression" else None
- result["y"] = torch.tensor(
- [x["y"].item() if torch.is_tensor(x["y"]) else x["y"] for x in batch],
- dtype=dtype,
- )
-
- # Ensure all float tensors are float32 (not float64/Double)
- # This fixes "mat1 and mat2 must have the same dtype" errors
- for key in ["images", "sequences"]:
- if key in result and result[key] is not None:
- if result[key].dtype == torch.float64:
- result[key] = result[key].float() # Convert to float32
-
- # Remap labels if needed (classification only)
- if label_encoder is not None and "y" in result:
- y = result["y"]
- if torch.is_tensor(y):
- y_np = y.cpu().numpy()
- y_remapped = label_encoder.transform(y_np)
- result["y"] = torch.tensor(y_remapped, dtype=torch.long)
- elif task_type == "regression" and "y" in result:
- # Regression: ensure target is float (MSELoss expects Float, not Long)
- if result["y"].dtype in (torch.long, torch.int, torch.int32, torch.int64):
- result["y"] = result["y"].float()
-
- return result
-
- return collate_with_label_remap
-
-
-# ============================================================================
-# Epoch-wise progress callback
-# ============================================================================
-
-
-class EpochTqdmCallback(pl.Callback):
- """Lightning callback that shows a tqdm progress bar over epochs."""
-
- def __init__(self):
- self._pbar: tqdm | None = None
-
- def on_train_start(
- self, trainer: pl.Trainer, pl_module: pl.LightningModule
- ) -> None:
- self._pbar = tqdm(total=trainer.max_epochs, desc="Epoch", unit="epoch")
-
- def on_train_epoch_end(
- self, trainer: pl.Trainer, pl_module: pl.LightningModule
- ) -> None:
- if self._pbar is not None:
- self._pbar.update(1)
- if trainer.current_epoch + 1 < trainer.max_epochs:
- self._pbar.set_postfix({"epoch": trainer.current_epoch + 1})
-
- def on_train_end(self, trainer: pl.Trainer, pl_module: pl.LightningModule) -> None:
- if self._pbar is not None:
- self._pbar.close()
- self._pbar = None
-
-
-# ============================================================================
-# Main Training Function
-# ============================================================================
-
-
-def train_model(
- train_dataset,
- val_dataset,
- test_dataset,
- dataset_type: str,
- task_type: str,
- n_classes: int | None = None,
- cnn_architecture: str = "small_vgg",
- max_epochs: int = 50,
- batch_size: int = 32,
- label_encoder: LabelEncoder | None = None,
-) -> dict[str, Any]:
- """Train a model and return metrics.
-
- Args:
- train_dataset: Training dataset
- val_dataset: Validation dataset
- test_dataset: Test dataset
- dataset_type: Type of dataset ('2d', 'timeseries', 'merged')
- task_type: 'classification' or 'regression'
- n_classes: Number of classes
- cnn_architecture: CNN architecture name
- max_epochs: Maximum training epochs
- batch_size: Batch size
- label_encoder: Label encoder for remapping
-
- Returns:
- Dictionary with metrics and training info
- """
- # Create model
- model = create_model(
- dataset_type,
- train_dataset,
- task_type,
- n_classes,
- cnn_architecture=cnn_architecture,
- )
-
- # Get collate function with label remapping
- base_collate_fn = get_collate_fn(train_dataset)
- collate_fn = create_collate_with_label_remap(
- base_collate_fn, label_encoder, task_type=task_type
- )
-
- # Create data loaders
- train_loader = DataLoader(
- train_dataset,
- batch_size=batch_size,
- shuffle=True,
- num_workers=0,
- collate_fn=collate_fn,
- )
- val_loader = DataLoader(
- val_dataset,
- batch_size=batch_size,
- shuffle=False,
- num_workers=0,
- collate_fn=collate_fn,
- )
- test_loader = DataLoader(
- test_dataset,
- batch_size=batch_size,
- shuffle=False,
- num_workers=0,
- collate_fn=collate_fn,
- )
-
- # Train (epoch-wise tqdm)
- trainer = pl.Trainer(
- max_epochs=max_epochs,
- enable_progress_bar=False,
- logger=False,
- enable_checkpointing=False,
- callbacks=[EpochTqdmCallback()],
- )
- trainer.fit(model, train_loader, val_loader)
-
- # Evaluate
- model.eval()
- y_true_train, y_pred_train = [], []
- y_true_val, y_pred_val = [], []
- y_true_test, y_pred_test = [], []
-
- with torch.no_grad():
- for loader, y_true_list, y_pred_list in [
- (train_loader, y_true_train, y_pred_train),
- (val_loader, y_true_val, y_pred_val),
- (test_loader, y_true_test, y_pred_test),
- ]:
- for batch in loader:
- y = batch.pop("y")
- pred = model(batch)
- if task_type == "classification":
- pred = torch.argmax(torch.softmax(pred, dim=1), dim=1)
- y_true_list.extend(y.cpu().numpy())
- y_pred_list.extend(pred.cpu().numpy().flatten())
-
- # Compute metrics
- train_metrics = compute_metrics(y_true_train, y_pred_train, task_type)
- val_metrics = compute_metrics(y_true_val, y_pred_val, task_type)
- test_metrics = compute_metrics(y_true_test, y_pred_test, task_type)
-
- return {
- "task_type": task_type,
- "n_classes": n_classes,
- "train_size": len(train_dataset),
- "val_size": len(val_dataset),
- "test_size": len(test_dataset),
- "train_metrics": train_metrics,
- "val_metrics": val_metrics,
- "test_metrics": test_metrics,
- }
-
-
-# ============================================================================
-# Full Pipeline
-# ============================================================================
-
-
-def process_dataset_label(
- df: pd.DataFrame,
- Y: pd.DataFrame,
- x_col: str,
- y_col: str,
- pk: list[str],
- split_info: dict[str, Any],
- dataset_type: str,
- rep_type: str | None = None,
- cnn_architecture: str = "small_vgg",
- max_epochs: int = 50,
- batch_size: int = 32,
- image_shape: tuple[int, int] = DEFAULT_IMAGE_SHAPE,
- timeseries_features: list[str] | None = None,
- max_length: int = DEFAULT_MAX_LENGTH,
- label_name: str | None = None,
- dataset_name: str | None = None,
-) -> dict[str, Any] | None:
- """Process a single dataset+label+type combination.
-
- Creates datasets in memory, trains model, and returns metrics.
-
- Args:
- df: Input DataFrame
- Y: Labels DataFrame
- x_col: X coordinate column
- y_col: Y coordinate column
- pk: Primary key columns
- split_info: Split information dictionary
- dataset_type: '2d', 'timeseries', or 'merged'
- rep_type: Representation type (for 2d/merged)
- cnn_architecture: CNN architecture name
- max_epochs: Maximum training epochs
- batch_size: Batch size
- image_shape: Image shape for 2D datasets
- timeseries_features: Features for TimeSeries dataset
- max_length: Max sequence length
- label_name: Label column name for task type inference
- dataset_name: Optional dataset name (base or full) for regression-override rule
- (surgical / cognitive load / emotion → regression except group_task_label)
-
- Returns:
- Dictionary with results or None on failure
- """
- try:
- # Create appropriate dataset
- if dataset_type == "2d":
- if rep_type is None:
- raise ValueError("rep_type required for 2d dataset")
- full_dataset = create_2d_dataset(
- df, Y, x_col, y_col, pk, rep_type, image_shape
- )
-
- elif dataset_type == "timeseries":
- full_dataset = create_timeseries_dataset(
- df, Y, x_col, y_col, pk, timeseries_features, max_length
- )
-
- elif dataset_type == "merged":
- if rep_type is None:
- raise ValueError("rep_type required for merged dataset")
- dataset_2d = create_2d_dataset(
- df, Y, x_col, y_col, pk, rep_type, image_shape
- )
- dataset_ts = create_timeseries_dataset(
- df, Y, x_col, y_col, pk, timeseries_features, max_length
- )
- full_dataset = create_merged_dataset(dataset_2d, dataset_ts)
-
- else:
- raise ValueError(f"Unknown dataset type: {dataset_type}")
-
- # Get split indices
- train_indices, val_indices, test_indices = get_split_indices(df, pk, split_info)
-
- if not train_indices or not val_indices or not test_indices:
- print(" ⚠️ Empty split indices, skipping")
- return None
-
- # Create subset datasets
- train_dataset = Subset(full_dataset, train_indices)
- val_dataset = Subset(full_dataset, val_indices)
- test_dataset = Subset(full_dataset, test_indices)
-
- # Get labels and determine task type
- train_labels = get_all_labels_from_dataset(train_dataset)
- val_labels = get_all_labels_from_dataset(val_dataset)
- test_labels = get_all_labels_from_dataset(test_dataset)
-
- all_labels = train_labels + val_labels + test_labels
- all_labels_series = pd.Series(all_labels)
- if dataset_name is not None and label_name is not None:
- task_type = get_task_type_for_dataset_label(
- dataset_name, label_name, all_labels_series
- )
- else:
- task_type = get_task_type(all_labels_series, label_name=label_name)
-
- # Handle label encoding for classification
- label_encoder = None
- n_classes = None
- if task_type == "classification":
- unique_labels = sorted(set(all_labels))
- n_classes = len(unique_labels)
-
- if n_classes < 2:
- print(" ⚠️ Less than 2 classes, skipping")
- return None
-
- # Create label encoder
- label_encoder = LabelEncoder()
- label_encoder.fit(unique_labels)
-
- # Check if remapping is needed
- min_label = min(unique_labels)
- max_label = max(unique_labels)
- needs_remapping = min_label != 0 or max_label != n_classes - 1
-
- if needs_remapping:
- print(
- f" Remapping labels: {unique_labels[:5]}... -> [0, {n_classes-1}]"
- )
-
- # Train model
- results = train_model(
- train_dataset,
- val_dataset,
- test_dataset,
- dataset_type,
- task_type,
- n_classes,
- cnn_architecture=cnn_architecture,
- max_epochs=max_epochs,
- batch_size=batch_size,
- label_encoder=label_encoder,
- )
-
- results["rep_type"] = rep_type or ""
- results["cnn_architecture"] = (
- cnn_architecture if dataset_type in ["2d", "merged"] else ""
- )
-
- # Clean up
- del full_dataset, train_dataset, val_dataset, test_dataset
- gc.collect()
- plt.close("all")
-
- return results
-
- except Exception as e:
- print(f" ❌ Error: {str(e)}")
- import traceback
-
- traceback.print_exc()
- return {"error": str(e)}
-
-
-def _append_result_to_csv(results_file: Path, result_dict: dict[str, Any]) -> None:
- """Append a single result row to the CSV and dedupe. Used for incremental saving."""
- results_file = Path(results_file)
- dedup_cols = ["dataset", "label", "dataset_type", "rep_type"]
- if "cnn_architecture" in result_dict:
- dedup_cols.append("cnn_architecture")
- row_df = pd.DataFrame([result_dict])
- if results_file.exists():
- existing_df = pd.read_csv(results_file)
- combined_df = pd.concat([existing_df, row_df], ignore_index=True)
- # Only dedupe on columns that exist
- dedup_cols = [c for c in dedup_cols if c in combined_df.columns]
- combined_df = combined_df.drop_duplicates(subset=dedup_cols, keep="last")
- combined_df.to_csv(results_file, index=False)
- else:
- row_df.to_csv(results_file, index=False)
-
-
-def run_dl_training_battery(
- splits_dir: str | Path,
- results_file: str | Path,
- find_datasets_func,
- load_dataset_func,
- dataset_types: list[str] | None = None,
- representations: list[str] = None,
- cnn_architecture: str = "small_vgg",
- max_epochs: int = 50,
- batch_size: int = 32,
- image_shape: tuple[int, int] = DEFAULT_IMAGE_SHAPE,
- timeseries_features: list[str] | None = None,
- max_length: int = DEFAULT_MAX_LENGTH,
- skip_existing: bool = True,
- test_mode: bool = False,
- test_max_samples: int = 100,
-) -> pd.DataFrame:
- """Run DL training battery for all datasets.
-
- Args:
- splits_dir: Directory with split JSONs from create_splits ({dataset}_*_split_info.json)
- results_file: Path to save results CSV
- find_datasets_func: Function to find all datasets
- load_dataset_func: Function to load and preprocess a dataset
- dataset_types: List of dataset types to train
- representations: List of representation types (for 2d/merged)
- cnn_architecture: CNN architecture name
- max_epochs: Maximum training epochs
- batch_size: Batch size
- image_shape: Image shape for 2D datasets
- timeseries_features: Features for TimeSeries dataset
- max_length: Max sequence length
- skip_existing: Skip combinations that already have results
- test_mode: If True, use limited samples for faster testing
- test_max_samples: Maximum number of samples to use in test mode
-
- Returns:
- DataFrame with all results
- """
- import json
-
- collection_dir = get_collection_dir()
- splits_dir = Path(splits_dir)
- results_file = Path(results_file)
-
- if dataset_types is None:
- dataset_types = ["2d", "timeseries", "merged"]
- if representations is None:
- representations = ALL_REPRESENTATIONS
- if timeseries_features is None:
- timeseries_features = DEFAULT_TIMESERIES_FEATURES
-
- # Load existing results
- existing_keys = set()
- if results_file.exists() and skip_existing:
- existing_df = pd.read_csv(results_file)
- if all(
- col in existing_df.columns
- for col in ["dataset", "label", "dataset_type", "rep_type"]
- ):
- if "cnn_architecture" in existing_df.columns:
- existing_keys = set(
- zip(
- existing_df["dataset"],
- existing_df["label"],
- existing_df["dataset_type"],
- existing_df["rep_type"].fillna(""),
- existing_df["cnn_architecture"].fillna(""),
- strict=False,
- )
- )
- else:
- existing_keys = set(
- zip(
- existing_df["dataset"],
- existing_df["label"],
- existing_df["dataset_type"],
- existing_df["rep_type"].fillna(""),
- strict=False,
- )
- )
-
- # Find all datasets (main + extensive; include extracted_fixations if present)
- all_datasets = find_datasets_func(include_extensive_collection=True)
- datasets_to_process = all_datasets.get("fixation", []) + all_datasets.get(
- "unknown", []
- )
- extracted_dir = collection_dir / "extracted_fixations"
- if extracted_dir.exists():
- ext = find_datasets_func(
- include_extensive_collection=False, subdir="extracted_fixations"
- )
- datasets_to_process = (
- datasets_to_process + ext.get("fixation", []) + ext.get("saccade", [])
- )
-
- # For Cognitive_load and Emotions, keep only 0.02 dispersion to reduce computation
- def _keep_dataset(path: Path) -> bool:
- stem = path.stem
- if stem.startswith("Cognitive_load_ready_data_gazes_") or stem.startswith(
- "Emotions_ready_data_gazes_"
- ):
- return "_0.02" in stem
- return True
-
- datasets_to_process = [p for p in datasets_to_process if _keep_dataset(p)]
- print(f"Found {len(datasets_to_process)} datasets to process")
-
- results = []
-
- for dataset_path in tqdm(datasets_to_process, desc="Datasets"):
- dataset_name = dataset_path.stem
-
- # Per-label splits: get all split files for this dataset
- split_paths = get_split_info_paths_for_dataset(splits_dir, dataset_name)
- if not split_paths:
- continue
-
- # Load and preprocess dataset once per dataset
- df, col_info, _ = load_dataset_func(dataset_path)
- if df is None or len(df) == 0:
- print(f"\n⚠️ Failed to load {dataset_name}, skipping...")
- continue
-
- pk = col_info.get("group_cols", [])
- x_col, y_col = col_info["x_col"], col_info["y_col"]
-
- print(f"\n{'='*60}")
- print(
- f"Dataset: {dataset_name} ({len(df):,} rows, {len(split_paths)} split(s))"
- )
- print(f"{'='*60}")
-
- # Process each label split (one split file = one label)
- for split_path in split_paths:
- split_id = split_path.stem.replace("_split_info", "")
- if any(skip in split_id for skip in SKIP_DATASET_SUBSTRINGS):
- continue
- with open(split_path) as f:
- split_info = json.load(f)
-
- # Label for this split (from split_info or inferred from split_id)
- label_col = split_info.get("label_col")
- if not label_col and len(split_id) > len(dataset_name) + 1:
- label_col = split_id[len(dataset_name) + 1 :]
- if not label_col:
- print(f"\n⚠️ Could not infer label for {split_id}, skipping...")
- continue
-
- # In test mode, limit the number of samples in each split
- if test_mode:
- for split_key in ["train", "val", "test"]:
- if (
- split_key in split_info
- and len(split_info[split_key]) > test_max_samples
- ):
- split_info[split_key] = split_info[split_key][:test_max_samples]
- print(f" [TEST MODE] Limited to {test_max_samples} samples per split")
-
- # In test mode, filter DataFrame to only include samples in the limited splits
- if test_mode:
- all_split_samples = set(
- split_info.get("train", [])
- + split_info.get("val", [])
- + split_info.get("test", [])
- )
- if len(pk) == 1:
- df_composite_idx = df[pk[0]].astype(str)
- else:
- df_composite_idx = df[pk].astype(str).agg("_".join, axis=1)
- df_work = df[df_composite_idx.isin(all_split_samples)].copy()
- print(f" [TEST MODE] Filtered DataFrame to {len(df_work):,} rows")
- else:
- df_work = df.copy()
-
- # Process this (dataset, label) with this split_info
- pk_work = pk.copy()
-
- # Handle label column conflicts
- if label_col in pk_work:
- label_col_copy = f"{label_col}_label"
- if label_col_copy not in df_work.columns:
- df_work[label_col_copy] = df_work[label_col].copy()
- label_col_to_use = label_col_copy
- else:
- label_col_to_use = label_col
-
- col_info_single = col_info.copy()
- col_info_single["label_cols"] = [label_col_to_use]
-
- try:
- Y, pk_work = prepare_labels(df_work, col_info_single, pk_work)
- except Exception as e:
- print(f" ⚠️ Can't prepare labels for '{label_col}': {e}")
- continue
-
- if Y["label"].nunique() < 2:
- print(f" ⚠️ Constant label '{label_col}', skipping...")
- continue
-
- print(f"\n Label: {label_col}")
-
- # Process each dataset type
- for dataset_type in dataset_types:
- if dataset_type in ["2d", "merged"]:
- rep_types_to_use = representations
- else:
- rep_types_to_use = [None]
-
- for rep_type in rep_types_to_use:
- # Check if already exists
- cnn_key = (
- cnn_architecture if dataset_type in ["2d", "merged"] else ""
- )
- if len(existing_keys) > 0 and len(next(iter(existing_keys))) == 5:
- key = (
- dataset_name,
- label_col,
- dataset_type,
- rep_type or "",
- cnn_key,
- )
- else:
- key = (dataset_name, label_col, dataset_type, rep_type or "")
-
- if key in existing_keys:
- desc_skip = f"{dataset_type}" + (
- f"/{rep_type}" if rep_type else ""
- )
- print(f"Skipping {desc_skip} (already in results)")
- continue
-
- desc = f"{dataset_type}"
- if rep_type:
- desc += f"/{rep_type}"
- print(f" Training {desc}...", end=" ")
-
- result = process_dataset_label(
- df_work,
- Y,
- x_col,
- y_col,
- pk_work,
- split_info,
- dataset_type,
- rep_type,
- cnn_architecture=cnn_architecture,
- max_epochs=max_epochs,
- batch_size=batch_size,
- image_shape=image_shape,
- timeseries_features=timeseries_features,
- max_length=max_length,
- label_name=label_col,
- dataset_name=dataset_name,
- )
-
- if result and "error" not in result:
- result_dict = {
- "dataset": dataset_name,
- "label": label_col,
- "dataset_type": dataset_type,
- **result,
- }
-
- # Flatten metrics
- for split in ["train", "val", "test"]:
- metrics_key = f"{split}_metrics"
- if metrics_key in result_dict:
- for k, v in result_dict[metrics_key].items():
- result_dict[f"{split}_{k}"] = v
- del result_dict[metrics_key]
-
- results.append(result_dict)
- _append_result_to_csv(results_file, result_dict)
-
- if result.get("task_type") == "classification":
- acc = result_dict.get("test_accuracy", 0)
- f1 = result_dict.get("test_f1", 0)
- print(f"✅ acc={acc:.4f}, f1_macro={f1:.4f}")
- else:
- r2 = result_dict.get("test_r2", 0)
- print(f"✅ r2={r2:.4f}")
- elif result and "error" in result:
- print(f"❌ {result['error'][:50]}")
- error_row = {
- "dataset": dataset_name,
- "label": label_col,
- "dataset_type": dataset_type,
- "rep_type": rep_type or "",
- "error": result["error"],
- }
- if dataset_type in ["2d", "merged"]:
- error_row["cnn_architecture"] = cnn_key
- results.append(error_row)
- _append_result_to_csv(results_file, error_row)
- else:
- print("⚠️ Skipped")
-
- # Clean up after each label
- del df_work, Y
- gc.collect()
-
- # Clean up after each dataset
- del df, col_info
- gc.collect()
-
- # Results were saved incrementally after each iteration
- if results:
- print(f"\n✅ Saved {len(results)} results incrementally to {results_file}")
- else:
- print("\n✅ No new results to save")
- if results_file.exists():
- return pd.read_csv(results_file)
- return pd.DataFrame()
-
-
-def print_results_summary(results_df: pd.DataFrame):
- """Print summary statistics for results DataFrame."""
- if results_df.empty:
- print("⚠️ No results to summarize.")
- return
-
- print("\nSummary Statistics:")
- print(f" Total results: {len(results_df)}")
-
- if "dataset" in results_df.columns:
- print(f" Datasets: {results_df['dataset'].nunique()}")
- if "dataset_type" in results_df.columns:
- print(f" Dataset types: {list(results_df['dataset_type'].unique())}")
- if "label" in results_df.columns:
- print(f" Labels: {results_df['label'].nunique()}")
-
- # Filter out error rows
- valid_results = results_df[
- ~results_df.get("error", pd.Series([None] * len(results_df))).notna()
- ]
-
- if "task_type" in valid_results.columns:
- print("\n Task types:")
- print(valid_results["task_type"].value_counts().to_string())
-
- if (
- "test_accuracy" in valid_results.columns
- and "task_type" in valid_results.columns
- ):
- classification_results = valid_results[
- valid_results["task_type"] == "classification"
- ]
- if len(classification_results) > 0:
- print(f"\n Classification (n={len(classification_results)}):")
- print(
- f" Mean Test Accuracy: {classification_results['test_accuracy'].mean():.4f}"
- )
- print(
- f" Std Test Accuracy: {classification_results['test_accuracy'].std():.4f}"
- )
-
- if "test_r2" in valid_results.columns and "task_type" in valid_results.columns:
- regression_results = valid_results[valid_results["task_type"] == "regression"]
- if len(regression_results) > 0:
- print(f"\n Regression (n={len(regression_results)}):")
- print(f" Mean Test R²: {regression_results['test_r2'].mean():.4f}")
- print(f" Std Test R²: {regression_results['test_r2'].std():.4f}")
diff --git a/experiments/collection_experiments/utils/feature_extraction_utils.py b/experiments/collection_experiments/utils/feature_extraction_utils.py
deleted file mode 100644
index a6cab07..0000000
--- a/experiments/collection_experiments/utils/feature_extraction_utils.py
+++ /dev/null
@@ -1,243 +0,0 @@
-"""
-Common utilities for feature extraction notebooks. Uses eyefeatures.data and benchmark_utils only.
-"""
-
-from __future__ import annotations
-
-from pathlib import Path
-from typing import Any
-
-import pandas as pd
-
-from .benchmark_utils import (
- apply_split_to_features,
- apply_split_to_labels,
- get_collection_dir,
- get_split_info_paths_for_dataset,
- load_split_info,
-)
-
-
-def setup_paths(
- output_dir: str | Path | None = None,
- splits_dir: str | Path | None = None,
-) -> dict[str, Path]:
- """
- Set up paths for feature extraction.
- output_dir default 'features_output'; splits_dir default output_dir / 'splits'.
- """
- collection_path = get_collection_dir()
- if output_dir is None:
- output_dir = Path("features_output")
- else:
- output_dir = Path(output_dir)
- output_dir.mkdir(parents=True, exist_ok=True)
- if splits_dir is None:
- splits_dir = output_dir / "splits"
- else:
- splits_dir = Path(splits_dir)
- splits_dir.mkdir(parents=True, exist_ok=True)
- return {
- "collection_dir": collection_path,
- "output_dir": output_dir,
- "splits_dir": splits_dir,
- }
-
-
-def apply_splits_and_save(
- features_df: pd.DataFrame,
- dataset_name: str,
- feature_type: str,
- paths: dict[str, Path],
- split_info: dict[str, Any] | None = None,
-) -> dict[str, Any]:
- """
- Apply splits to features and save train/val/test files. When multiple label-based
- splits exist, saves one set per label. Optionally saves labels per split.
- """
- output_dir = paths["output_dir"]
- splits_dir = paths["splits_dir"]
- features_df = features_df.copy()
- features_df["index"] = features_df.index.astype(str)
-
- if split_info is not None:
- split_infos = [(None, split_info)]
- else:
- split_paths = get_split_info_paths_for_dataset(splits_dir, dataset_name)
- if not split_paths:
- out_path = output_dir / f"{dataset_name}_{feature_type}.csv"
- features_df.set_index("index").to_csv(out_path)
- return {
- "status": "success",
- "num_scanpaths": len(features_df),
- "num_features": features_df.shape[1] - 1,
- "output_path": str(out_path),
- "note": "No split info",
- }
- split_infos = [(p, load_split_info(p)) for p in split_paths]
-
- features_indexed = features_df.set_index("index")
- labels_path = splits_dir / f"{dataset_name}_labels.csv"
- labels_df = pd.read_csv(labels_path) if labels_path.exists() else None
- split_results = []
-
- for idx, (split_path, si) in enumerate(split_infos):
- split_id = (
- split_path.stem.replace("_split_info", "")
- if split_path is not None
- else dataset_name
- )
- n = len(split_infos)
- if n > 1:
- print(f" Split [{idx + 1}/{n}] {split_id} (by: {si.get('split_pk', '?')})")
- train_f, val_f, test_f = apply_split_to_features(
- features_indexed, si, index_column=None
- )
- print(f" Train {len(train_f)}, Val {len(val_f)}, Test {len(test_f)}")
- for name, data in (
- ("train", train_f),
- ("val", val_f),
- ("test", test_f),
- ):
- p = output_dir / f"{split_id}_{feature_type}_{name}.csv"
- data.to_csv(p)
- if labels_df is not None:
- train_l, val_l, test_l = apply_split_to_labels(
- labels_df, si, index_column="index"
- )
- for name, data in (("train", train_l), ("val", val_l), ("test", test_l)):
- (splits_dir / f"{split_id}_labels_{name}.csv").parent.mkdir(
- parents=True, exist_ok=True
- )
- data.to_csv(splits_dir / f"{split_id}_labels_{name}.csv", index=False)
- split_results.append(
- {
- "split_id": split_id,
- "n_train_scanpaths": len(train_f),
- "n_val_scanpaths": len(val_f),
- "n_test_scanpaths": len(test_f),
- "num_features": train_f.shape[1],
- }
- )
-
- r = split_results[0]
- return {
- "status": "success",
- "n_train_scanpaths": r["n_train_scanpaths"],
- "n_val_scanpaths": r["n_val_scanpaths"],
- "n_test_scanpaths": r["n_test_scanpaths"],
- "num_features": r["num_features"],
- "train_output_path": str(
- output_dir / f"{split_results[0]['split_id']}_{feature_type}_train.csv"
- ),
- "val_output_path": str(
- output_dir / f"{split_results[0]['split_id']}_{feature_type}_val.csv"
- ),
- "test_output_path": str(
- output_dir / f"{split_results[0]['split_id']}_{feature_type}_test.csv"
- ),
- }
-
-
-def check_cache(
- dataset_name: str,
- feature_type: str,
- paths: dict[str, Path],
-) -> dict[str, Any] | None:
- """Return cached result dict if train/val/test files exist for this dataset and feature_type."""
- output_dir = paths["output_dir"]
- splits_dir = paths["splits_dir"]
- split_paths = get_split_info_paths_for_dataset(splits_dir, dataset_name)
- if split_paths:
- split_ids = [p.stem.replace("_split_info", "") for p in split_paths]
- for split_id in split_ids:
- t = output_dir / f"{split_id}_{feature_type}_train.csv"
- v = output_dir / f"{split_id}_{feature_type}_val.csv"
- s = output_dir / f"{split_id}_{feature_type}_test.csv"
- if not (t.exists() and v.exists() and s.exists()):
- return None
- sid = split_ids[0]
- train_df = pd.read_csv(
- output_dir / f"{sid}_{feature_type}_train.csv", index_col=0
- )
- val_df = pd.read_csv(output_dir / f"{sid}_{feature_type}_val.csv", index_col=0)
- test_df = pd.read_csv(
- output_dir / f"{sid}_{feature_type}_test.csv", index_col=0
- )
- return {
- "status": "cached",
- "n_train_scanpaths": len(train_df),
- "n_val_scanpaths": len(val_df),
- "n_test_scanpaths": len(test_df),
- "num_features": train_df.shape[1],
- "train_output_path": str(output_dir / f"{sid}_{feature_type}_train.csv"),
- "val_output_path": str(output_dir / f"{sid}_{feature_type}_val.csv"),
- "test_output_path": str(output_dir / f"{sid}_{feature_type}_test.csv"),
- }
- single = output_dir / f"{dataset_name}_{feature_type}.csv"
- if single.exists():
- df = pd.read_csv(single, index_col=0)
- return {
- "status": "cached",
- "num_scanpaths": len(df),
- "num_features": df.shape[1],
- "output_path": str(single),
- }
- return None
-
-
-def print_summary(
- results: list[dict[str, Any]],
- feature_type: str = "features",
-) -> None:
- """Print summary of extraction results."""
- ok = [r for r in results if r.get("status") in ("success", "cached")]
- failed = [r for r in results if r.get("status") == "error"]
- print("\n" + "=" * 80)
- print(f"{feature_type.upper()} EXTRACTION SUMMARY")
- print("=" * 80)
- print(f"\nProcessed/cached: {len(ok)}, Failed: {len(failed)}")
- if ok:
- print(f"\n{'Dataset':<45} {'Train':>8} {'Val':>8} {'Test':>8} {'Features':>10}")
- print("-" * 85)
- for r in ok:
- if "n_train_scanpaths" in r:
- print(
- f" {r.get('dataset', '?'):<43} "
- f"{r.get('n_train_scanpaths', 0):>8} "
- f"{r.get('n_val_scanpaths', 0):>8} "
- f"{r.get('n_test_scanpaths', 0):>8} "
- f"{r.get('num_features', 0):>10}"
- )
- else:
- print(
- f" {r.get('dataset', '?'):<43} {r.get('num_scanpaths', 0):>8} scanpaths, {r.get('num_features', 0)} features"
- )
- for r in failed:
- print(f" FAILED {r.get('dataset', '?')}: {r.get('error', '')}")
-
-
-def extract_and_save_features(
- df: pd.DataFrame,
- dataset_name: str,
- feature_type: str,
- extractor,
- meta_info: dict[str, Any],
- paths: dict[str, Path],
- check_cache_first: bool = True,
-) -> dict[str, Any]:
- """
- Optionally load from cache; else run extractor.fit_transform, then apply splits and save.
- meta_info is the dict returned by load_dataset_with_meta (used only for split resolution).
- """
- if check_cache_first:
- cached = check_cache(dataset_name, feature_type, paths)
- if cached:
- cached["dataset"] = dataset_name
- return cached
- features_df = extractor.fit_transform(df)
- result = apply_splits_and_save(
- features_df, dataset_name, feature_type, paths, split_info=None
- )
- result["dataset"] = dataset_name
- return result
diff --git a/experiments/collection_experiments/utils/flaml_training.py b/experiments/collection_experiments/utils/flaml_training.py
deleted file mode 100644
index 6a62c8d..0000000
--- a/experiments/collection_experiments/utils/flaml_training.py
+++ /dev/null
@@ -1,1331 +0,0 @@
-"""
-FLAML Training Module for Eye Features Benchmark.
-
-Expects collection_experiments layout produced by create_splits + feature_extraction_all:
-- Splits: splits_dir with {dataset}_{label_col}_split_info.json and {dataset}_{label_col}_labels.csv
- (or per-split labels: {split_id}_labels_train/val/test.csv from apply_splits_and_save).
-- Features: features_dir with {split_id}_{battery}_train/val/test.csv (split_id = dataset_label).
-- No Parquet loading here; works on pre-extracted feature CSVs and label CSVs.
-"""
-
-import warnings
-from pathlib import Path
-from typing import Any
-
-import numpy as np
-import pandas as pd
-from sklearn.preprocessing import LabelEncoder
-
-from .benchmark_utils import load_split_info
-from .training_common import (
- SKIP_DATASET_SUBSTRINGS,
- get_task_type,
- get_task_type_for_dataset_label,
-)
-
-warnings.filterwarnings("ignore")
-
-try:
- from flaml import AutoML
-except ImportError as err:
- raise ImportError(
- "FLAML is not installed. Install it with: pip install flaml[notebook]"
- ) from err
-
-
-def get_labels_path(splits_dir: str | Path, dataset_name: str) -> Path | None:
- """
- Return path to labels file for a dataset.
- Supports both layouts:
- - Single file: {dataset_name}_labels.csv
- - Proper splits: {dataset_name}_labels_train.csv (train split only; used to discover columns)
- """
- splits_dir = Path(splits_dir)
- combined = splits_dir / f"{dataset_name}_labels.csv"
- if combined.exists():
- return combined
- train = splits_dir / f"{dataset_name}_labels_train.csv"
- if train.exists():
- return train
- return None
-
-
-def identify_label_column(df: pd.DataFrame) -> str | None:
- """Identify the label column in the dataframe."""
- exclude_cols = {"index", "Unnamed: 0"}
-
- label_cols = [
- col
- for col in df.columns
- if col not in exclude_cols
- and not col.startswith("group_")
- and not ("." in col and col.split(".")[-1].isdigit())
- and (col.endswith("_label") or "label" in col.lower())
- ]
-
- if label_cols:
- return label_cols[0]
-
- common_names = ["label", "target", "y", "class", "category"]
- for name in common_names:
- if (
- name in df.columns
- and name not in exclude_cols
- and not name.startswith("group_")
- ):
- return name
-
- return None
-
-
-def get_available_labels(features_path: str | Path) -> list[str]:
- """Get list of available label columns for a dataset."""
- features_path = Path(features_path)
-
- stem = features_path.stem
- for split_suffix in ["_train", "_val", "_test"]:
- if stem.endswith(split_suffix):
- stem = stem[: -len(split_suffix)]
- break
-
- dataset_name = stem
- for suffix in [
- "_simple_features",
- "_extended_features",
- "_complex_features",
- "_distance_features",
- "_all_features",
- ]:
- if dataset_name.endswith(suffix):
- dataset_name = dataset_name[: -len(suffix)]
- break
-
- splits_dir = features_path.parent / "splits"
- labels_path = get_labels_path(splits_dir, dataset_name)
-
- if labels_path is not None:
- labels_df = pd.read_csv(labels_path)
- label_columns = []
- for col in labels_df.columns:
- if col == "index":
- continue
- if col.startswith("group_"):
- continue
- if "." in col and col.split(".")[-1].isdigit():
- continue
- if col.endswith("_label"):
- label_columns.append(col)
- return label_columns
-
- return []
-
-
-def filter_valid_labels(
- features_path: str | Path,
- label_columns: list[str],
- split_info: dict[str, Any] | None = None,
- min_unique_values: int = 2,
-) -> tuple[list[str], list[str]]:
- """Filter label columns to only include those with enough unique values in the training set."""
- features_path = Path(features_path)
-
- stem = features_path.stem
- for split_suffix in ["_train", "_val", "_test"]:
- if stem.endswith(split_suffix):
- stem = stem[: -len(split_suffix)]
- break
-
- dataset_name = stem
- for suffix in [
- "_simple_features",
- "_extended_features",
- "_complex_features",
- "_distance_features",
- "_all_features",
- ]:
- if dataset_name.endswith(suffix):
- dataset_name = dataset_name[: -len(suffix)]
- break
-
- splits_dir = features_path.parent / "splits"
- labels_path = get_labels_path(splits_dir, dataset_name)
-
- if labels_path is None:
- return label_columns, []
-
- labels_df = pd.read_csv(labels_path)
- labels_df["index"] = labels_df["index"].astype(str)
-
- # If we have the combined file (not _labels_train), filter to train indexes when split_info is available
- is_train_only = "_labels_train.csv" in str(labels_path)
- if not is_train_only and split_info is not None:
- if "train" in split_info:
- train_indexes = set(split_info["train"])
- elif "train_indexes" in split_info:
- train_indexes = set(split_info["train_indexes"])
- else:
- train_indexes = None
-
- if train_indexes is not None:
- train_mask = labels_df["index"].isin(train_indexes)
- labels_df = labels_df[train_mask]
-
- valid_labels = []
- skipped_labels = []
-
- for label_col in label_columns:
- if label_col not in labels_df.columns:
- skipped_labels.append(label_col)
- continue
-
- n_unique = labels_df[label_col].nunique()
- if n_unique >= min_unique_values:
- valid_labels.append(label_col)
- else:
- skipped_labels.append(label_col)
-
- return valid_labels, skipped_labels
-
-
-def annotate_label_task_types(
- labels_df: pd.DataFrame,
- label_columns: list[str] | None = None,
- task_type_overrides: dict[str, str] | None = None,
-) -> dict[str, str]:
- """Annotate label columns with their task types (classification or regression)."""
- if label_columns is None:
- exclude_cols = {"index", "Unnamed: 0"}
- label_columns = [col for col in labels_df.columns if col not in exclude_cols]
-
- if task_type_overrides is None:
- task_type_overrides = {}
-
- label_task_types = {}
-
- for col in label_columns:
- if col not in labels_df.columns:
- continue
-
- if col in task_type_overrides:
- label_task_types[col] = task_type_overrides[col]
- else:
- y = labels_df[col].dropna()
- if len(y) == 0:
- continue
- label_task_types[col] = get_task_type(y)
-
- return label_task_types
-
-
-def get_hyperparameter_search_space(task_type: str) -> dict[str, Any]:
- """Get hyperparameter search space for FLAML based on task type."""
- if task_type == "classification":
- return {
- "time_budget": 300,
- "metric": "macro_f1",
- "task": "classification",
- "estimator_list": ["lgbm", "xgboost", "catboost", "rf", "extra_tree"],
- "n_jobs": -1,
- "verbose": 1,
- }
- else:
- return {
- "time_budget": 300,
- "metric": "r2",
- "task": "regression",
- "estimator_list": ["lgbm", "xgboost", "catboost", "rf", "extra_tree"],
- "n_jobs": -1,
- "verbose": 1,
- }
-
-
-def compute_metrics(
- y_true: pd.Series | np.ndarray,
- y_pred: pd.Series | np.ndarray,
- task_type: str,
-) -> dict[str, float]:
- """Compute evaluation metrics based on task type."""
- from sklearn.metrics import (
- accuracy_score,
- f1_score,
- mean_absolute_error,
- mean_squared_error,
- precision_score,
- r2_score,
- recall_score,
- roc_auc_score,
- )
-
- metrics = {}
-
- if task_type == "classification":
- y_true = np.array(y_true)
- y_pred = np.array(y_pred)
-
- metrics["accuracy"] = accuracy_score(y_true, y_pred)
- metrics["precision"] = precision_score(
- y_true, y_pred, average="macro", zero_division=0
- )
- metrics["recall"] = recall_score(
- y_true, y_pred, average="macro", zero_division=0
- )
- metrics["f1"] = f1_score(y_true, y_pred, average="macro", zero_division=0)
-
- try:
- if len(np.unique(y_true)) == 2:
- metrics["roc_auc"] = roc_auc_score(y_true, y_pred)
- else:
- metrics["roc_auc"] = roc_auc_score(
- y_true, y_pred, multi_class="ovr", average="macro"
- )
- except Exception:
- metrics["roc_auc"] = np.nan
-
- metrics["n_classes"] = len(np.unique(y_true))
- metrics["class_distribution"] = str(
- dict(zip(*np.unique(y_true, return_counts=True), strict=False))
- )
- else:
- y_true = np.array(y_true)
- y_pred = np.array(y_pred)
-
- metrics["r2"] = r2_score(y_true, y_pred)
- metrics["mse"] = mean_squared_error(y_true, y_pred)
- metrics["rmse"] = np.sqrt(mean_squared_error(y_true, y_pred))
- metrics["mae"] = mean_absolute_error(y_true, y_pred)
- metrics["mean_target"] = np.mean(y_true)
- metrics["std_target"] = np.std(y_true)
-
- return metrics
-
-
-def train_flaml(
- X_train: pd.DataFrame,
- y_train: pd.Series,
- X_val: pd.DataFrame | None = None,
- y_val: pd.Series | None = None,
- task_type: str | None = None,
- time_budget: int = 300,
- metric: str | None = None,
- estimator_list: list[str] | None = None,
- n_jobs: int = -1,
- verbose: int = 1,
- **kwargs,
-) -> tuple[AutoML, dict[str, Any]]:
- """Train FLAML AutoML model."""
- if task_type is None:
- task_type = get_task_type(y_train)
-
- search_space = get_hyperparameter_search_space(task_type)
-
- if metric is not None:
- search_space["metric"] = metric
- if estimator_list is not None:
- search_space["estimator_list"] = estimator_list
- search_space["time_budget"] = time_budget
- search_space["n_jobs"] = n_jobs
- search_space["verbose"] = verbose
- search_space.update(kwargs)
-
- automl = AutoML()
-
- if X_val is not None and y_val is not None:
- X_train_full = pd.concat([X_train, X_val], ignore_index=True)
- y_train_full = pd.concat([y_train, y_val], ignore_index=True)
- search_space["eval_method"] = "holdout"
- search_space["split_ratio"] = len(X_train) / len(X_train_full)
- else:
- X_train_full = X_train
- y_train_full = y_train
- search_space["eval_method"] = "holdout"
-
- automl.fit(X_train=X_train_full, y_train=y_train_full, **search_space)
-
- training_info = {
- "task_type": task_type,
- "best_model": automl.model.estimator.__class__.__name__,
- "best_config": automl.best_config,
- "best_loss": automl.best_loss,
- "time_budget": time_budget,
- "n_features": X_train.shape[1],
- "n_train_samples": len(X_train),
- "n_val_samples": len(X_val) if X_val is not None else 0,
- }
-
- return automl, training_info
-
-
-def evaluate_flaml(
- model: AutoML,
- X_test: pd.DataFrame,
- y_test: pd.Series,
- task_type: str | None = None,
-) -> tuple[np.ndarray, dict[str, float]]:
- """Evaluate FLAML model on test set."""
- if task_type is None:
- task_type = get_task_type(y_test)
-
- y_pred = model.predict(X_test)
- metrics = compute_metrics(y_test, y_pred, task_type)
-
- return y_pred, metrics
-
-
-def run_flaml_pipeline_presplit(
- train_features_path: str | Path,
- val_features_path: str | Path,
- test_features_path: str | Path,
- split_info_path: str | Path | None = None,
- label_column: str | None = None,
- time_budget: int = 300,
- **flaml_kwargs,
-) -> dict[str, Any]:
- """
- Run FLAML pipeline with pre-split data.
-
- Labels are loaded from separate CSV files in the splits directory.
- """
- train_features_path = Path(train_features_path)
- val_features_path = Path(val_features_path)
- test_features_path = Path(test_features_path)
-
- print("Loading features...")
- df_train = pd.read_csv(train_features_path)
- df_val = pd.read_csv(val_features_path)
- df_test = pd.read_csv(test_features_path)
- print(f" Train: {len(df_train)} samples, {df_train.shape[1]} columns")
- print(f" Val: {len(df_val)} samples")
- print(f" Test: {len(df_test)} samples")
-
- split_info = None
- if split_info_path is not None:
- split_info = load_split_info(split_info_path)
- print(f" Split by: {split_info.get('split_pk', 'unknown')}")
-
- # Derive dataset name from features path
- stem = train_features_path.stem
- for split_suffix in ["_train", "_val", "_test"]:
- if stem.endswith(split_suffix):
- stem = stem[: -len(split_suffix)]
- break
- dataset_name = stem
- for suffix in [
- "_simple_features",
- "_extended_features",
- "_complex_features",
- "_distance_features",
- "_all_features",
- ]:
- if dataset_name.endswith(suffix):
- dataset_name = dataset_name[: -len(suffix)]
- break
-
- # Load labels from separate CSV files
- splits_dir = train_features_path.parent / "splits"
- train_labels_path = splits_dir / f"{dataset_name}_labels_train.csv"
- val_labels_path = splits_dir / f"{dataset_name}_labels_val.csv"
- test_labels_path = splits_dir / f"{dataset_name}_labels_test.csv"
-
- print("Loading labels from separate CSV files...")
- train_labels = pd.read_csv(train_labels_path)
- val_labels = pd.read_csv(val_labels_path)
- test_labels = pd.read_csv(test_labels_path)
-
- # Merge labels with features using index column
- index_col = "index" if "index" in df_train.columns else "Unnamed: 0"
- if index_col not in df_train.columns:
- raise ValueError(
- f"Index column '{index_col}' not found in features. Cannot merge labels."
- )
-
- # Convert to string for matching
- for df in [df_train, df_val, df_test]:
- df[index_col] = df[index_col].astype(str)
- for labels_df in [train_labels, val_labels, test_labels]:
- labels_df["index"] = labels_df["index"].astype(str)
-
- # Merge labels
- train_labels_indexed = train_labels.set_index("index")
- val_labels_indexed = val_labels.set_index("index")
- test_labels_indexed = test_labels.set_index("index")
-
- df_train = df_train.merge(
- train_labels_indexed, left_on=index_col, right_index=True, how="left"
- )
- df_val = df_val.merge(
- val_labels_indexed, left_on=index_col, right_index=True, how="left"
- )
- df_test = df_test.merge(
- test_labels_indexed, left_on=index_col, right_index=True, how="left"
- )
-
- # Validate alignment: ensure all features have matching labels
- train_features_indexes = set(df_train[index_col].astype(str))
- val_features_indexes = set(df_val[index_col].astype(str))
- test_features_indexes = set(df_test[index_col].astype(str))
-
- train_labels_indexes = set(train_labels["index"].astype(str))
- val_labels_indexes = set(val_labels["index"].astype(str))
- test_labels_indexes = set(test_labels["index"].astype(str))
-
- # Check for missing labels
- train_missing = train_features_indexes - train_labels_indexes
- val_missing = val_features_indexes - val_labels_indexes
- test_missing = test_features_indexes - test_labels_indexes
-
- if train_missing or val_missing or test_missing:
- error_msg = (
- "Label alignment error: Some features do not have matching labels.\n"
- )
- if train_missing:
- error_msg += f" Train: {len(train_missing)} features without labels (e.g., {list(train_missing)[:3]})\n"
- if val_missing:
- error_msg += f" Val: {len(val_missing)} features without labels (e.g., {list(val_missing)[:3]})\n"
- if test_missing:
- error_msg += f" Test: {len(test_missing)} features without labels (e.g., {list(test_missing)[:3]})\n"
- raise ValueError(error_msg)
-
- # Check for extra labels (labels without features)
- train_extra = train_labels_indexes - train_features_indexes
- val_extra = val_labels_indexes - val_features_indexes
- test_extra = test_labels_indexes - test_features_indexes
-
- if train_extra or val_extra or test_extra:
- print("Warning: Some labels do not have matching features:")
- if train_extra:
- print(f" Train: {len(train_extra)} labels without features")
- if val_extra:
- print(f" Val: {len(val_extra)} labels without features")
- if test_extra:
- print(f" Test: {len(test_extra)} labels without features")
-
- print("Label alignment verified: All features have matching labels")
-
- # Identify label column
- if label_column is None:
- label_column = identify_label_column(df_train)
-
- if label_column not in df_train.columns:
- raise ValueError(
- f"Label column '{label_column}' not found after merging labels. "
- f"Available columns: {[c for c in df_train.columns if c.endswith('_label')]}"
- )
-
- print(f"Using label column: {label_column}")
-
- # Validate that all features have non-null labels
- train_nan = df_train[label_column].isna().sum()
- val_nan = df_val[label_column].isna().sum()
- test_nan = df_test[label_column].isna().sum()
-
- if train_nan > 0 or val_nan > 0 or test_nan > 0:
- error_msg = f"Label alignment error: Found NaN values in label column '{label_column}' after merge.\n"
- if train_nan > 0:
- error_msg += f" Train: {train_nan} missing labels\n"
- if val_nan > 0:
- error_msg += f" Val: {val_nan} missing labels\n"
- if test_nan > 0:
- error_msg += f" Test: {test_nan} missing labels\n"
- raise ValueError(error_msg)
-
- # Check if label has enough unique values for training
- n_unique_train = df_train[label_column].nunique()
- if n_unique_train < 2:
- raise ValueError(
- f"Label column '{label_column}' has only {n_unique_train} unique value(s) in training set. "
- "Need at least 2 unique values to train a model."
- )
-
- # Separate features and labels
- exclude_cols = {label_column, "index", "Unnamed: 0", "level_0"} # Index columns
- exclude_cols.update([col for col in df_train.columns if col.startswith("group_")])
-
- feature_cols = [col for col in df_train.columns if col not in exclude_cols]
-
- X_train = df_train[feature_cols].copy()
- y_train = pd.Series(df_train[label_column].squeeze())
- X_val = df_val[feature_cols].copy()
- y_val = pd.Series(df_val[label_column].squeeze())
- X_test = df_test[feature_cols].copy()
- y_test = pd.Series(df_test[label_column].squeeze())
-
- # Sanitize feature column names (remove special JSON characters for LightGBM/XGBoost)
- def sanitize_column_name(name):
- # Replace characters that cause issues with tree-based models
- for char in ["[", "]", "{", "}", '"', "'", ",", ":", ";", "<", ">", "\\", "/"]:
- name = str(name).replace(char, "_")
- return name
-
- sanitized_cols = {col: sanitize_column_name(col) for col in X_train.columns}
- X_train = X_train.rename(columns=sanitized_cols)
- X_val = X_val.rename(columns=sanitized_cols)
- X_test = X_test.rename(columns=sanitized_cols)
- feature_cols = list(X_train.columns)
-
- # Handle missing values and infinity
- # Guard against empty DataFrames or DataFrames with no numeric columns
- if len(X_train) > 0:
- numeric_cols = X_train.select_dtypes(include=[np.number]).columns
- if len(numeric_cols) > 0:
- # Replace infinity values with NaN first
- X_train[numeric_cols] = X_train[numeric_cols].replace(
- [np.inf, -np.inf], np.nan
- )
- X_val[numeric_cols] = X_val[numeric_cols].replace([np.inf, -np.inf], np.nan)
- X_test[numeric_cols] = X_test[numeric_cols].replace(
- [np.inf, -np.inf], np.nan
- )
-
- # Fill numeric columns with mean
- train_mean = X_train[numeric_cols].mean()
- X_train[numeric_cols] = X_train[numeric_cols].fillna(train_mean)
- X_val[numeric_cols] = X_val[numeric_cols].fillna(train_mean)
- X_test[numeric_cols] = X_test[numeric_cols].fillna(train_mean)
-
- # Fill non-numeric columns with mode (most frequent value) or empty string
- non_numeric_cols = X_train.select_dtypes(exclude=[np.number]).columns
- if len(non_numeric_cols) > 0:
- for col in non_numeric_cols:
- mode_value = X_train[col].mode()
- fill_value = mode_value[0] if len(mode_value) > 0 else ""
- X_train[col] = X_train[col].fillna(fill_value)
- X_val[col] = X_val[col].fillna(fill_value)
- X_test[col] = X_test[col].fillna(fill_value)
- else:
- # If empty DataFrame, just fill with 0 for numeric, empty string for non-numeric
- numeric_cols = X_train.select_dtypes(include=[np.number]).columns
- non_numeric_cols = X_train.select_dtypes(exclude=[np.number]).columns
- if len(numeric_cols) > 0:
- # Replace infinity values with NaN first, then fill with 0
- X_train[numeric_cols] = (
- X_train[numeric_cols].replace([np.inf, -np.inf], np.nan).fillna(0)
- )
- X_val[numeric_cols] = (
- X_val[numeric_cols].replace([np.inf, -np.inf], np.nan).fillna(0)
- )
- X_test[numeric_cols] = (
- X_test[numeric_cols].replace([np.inf, -np.inf], np.nan).fillna(0)
- )
- if len(non_numeric_cols) > 0:
- X_train[non_numeric_cols] = X_train[non_numeric_cols].fillna("")
- X_val[non_numeric_cols] = X_val[non_numeric_cols].fillna("")
- X_test[non_numeric_cols] = X_test[non_numeric_cols].fillna("")
-
- # Determine task type and encode labels if needed (surgical/cognitive load/emotion → regression except group_task_label)
- task_type = get_task_type_for_dataset_label(dataset_name, label_column, y_train)
- label_encoder = None
-
- if task_type == "classification" and not pd.api.types.is_numeric_dtype(y_train):
- label_encoder = LabelEncoder()
- label_encoder.fit(pd.concat([y_train, y_val, y_test]))
- y_train = pd.Series(label_encoder.transform(y_train), index=y_train.index)
- y_val = pd.Series(label_encoder.transform(y_val), index=y_val.index)
- y_test = pd.Series(label_encoder.transform(y_test), index=y_test.index)
- print(f"Encoded {len(label_encoder.classes_)} classes")
-
- print(f"Training set: {len(X_train)}, Val: {len(X_val)}, Test: {len(X_test)}")
-
- # Train model
- print("Training FLAML model...")
- model, training_info = train_flaml(
- X_train,
- y_train,
- X_val,
- y_val,
- task_type=task_type,
- time_budget=time_budget,
- **flaml_kwargs,
- )
-
- # Evaluate on training set
- print("Evaluating on training set...")
- y_train_pred, train_metrics_eval = evaluate_flaml(
- model, X_train, y_train, task_type
- )
- train_metrics = {
- "best_loss": training_info["best_loss"],
- "best_model": training_info["best_model"],
- **train_metrics_eval,
- }
-
- # Evaluate on validation set
- print("Evaluating on validation set...")
- y_val_pred, val_metrics = evaluate_flaml(model, X_val, y_val, task_type)
-
- # Evaluate on test set
- print("Evaluating on test set...")
- y_test_pred, test_metrics = evaluate_flaml(model, X_test, y_test, task_type)
-
- results = {
- "model": model,
- "task_type": task_type,
- "train_metrics": train_metrics,
- "val_metrics": val_metrics,
- "test_metrics": test_metrics,
- "training_info": training_info,
- "predictions": {
- "y_train": y_train.values,
- "y_train_pred": y_train_pred,
- "y_test": y_test.values,
- "y_test_pred": y_test_pred,
- "y_val": y_val.values,
- "y_val_pred": y_val_pred,
- },
- "label_encoder": label_encoder,
- "feature_columns": feature_cols,
- "n_features": len(feature_cols),
- "n_samples": {"train": len(X_train), "val": len(X_val), "test": len(X_test)},
- "split_info": split_info,
- }
-
- return results
-
-
-def find_all_datasets_with_splits(splits_dir: str | Path) -> list[str]:
- """Find all datasets that have split info files. Skips datasets whose name contains any SKIP_DATASET_SUBSTRINGS (e.g. label_Anger)."""
- splits_dir = Path(splits_dir)
- split_files = list(splits_dir.glob("*_split_info.json"))
- datasets = []
- for split_file in split_files:
- dataset_name = split_file.stem.replace("_split_info", "")
- if any(skip in dataset_name for skip in SKIP_DATASET_SUBSTRINGS):
- continue
- datasets.append(dataset_name)
- return sorted(datasets)
-
-
-def create_all_features_battery(
- dataset_name: str,
- features_dir: str | Path,
- base_batteries: list[str] | None = None,
-) -> bool:
- """
- Create concatenated 'all_features' battery by merging all base feature batteries on index.
-
- Returns:
- True if successfully created, False otherwise
- """
- if base_batteries is None:
- base_batteries = [
- "simple_features",
- "extended_features",
- "complex_features",
- "distance_features",
- ]
- features_dir = Path(features_dir)
-
- # Check if all base batteries exist
- all_exist = True
- for battery in base_batteries:
- train_file = features_dir / f"{dataset_name}_{battery}_train.csv"
- val_file = features_dir / f"{dataset_name}_{battery}_val.csv"
- test_file = features_dir / f"{dataset_name}_{battery}_test.csv"
- if not (train_file.exists() and val_file.exists() and test_file.exists()):
- all_exist = False
- break
-
- if not all_exist:
- return False
-
- # Check if already exists
- all_features_train = features_dir / f"{dataset_name}_all_features_train.csv"
- all_features_val = features_dir / f"{dataset_name}_all_features_val.csv"
- all_features_test = features_dir / f"{dataset_name}_all_features_test.csv"
-
- if (
- all_features_train.exists()
- and all_features_val.exists()
- and all_features_test.exists()
- ):
- return True # Already created
-
- try:
- # Load all feature batteries for each split
- train_dfs = []
- val_dfs = []
- test_dfs = []
-
- for battery in base_batteries:
- train_file = features_dir / f"{dataset_name}_{battery}_train.csv"
- val_file = features_dir / f"{dataset_name}_{battery}_val.csv"
- test_file = features_dir / f"{dataset_name}_{battery}_test.csv"
-
- train_df = pd.read_csv(train_file)
- val_df = pd.read_csv(val_file)
- test_df = pd.read_csv(test_file)
-
- # Ensure index column exists
- index_col = "index" if "index" in train_df.columns else "Unnamed: 0"
- if index_col not in train_df.columns:
- raise ValueError(
- f"Index column '{index_col}' not found in {train_file}"
- )
-
- # Set index for merging
- train_df = train_df.set_index(index_col)
- val_df = val_df.set_index(index_col)
- test_df = test_df.set_index(index_col)
-
- # Remove group_ columns and index-like columns from feature columns
- feature_cols = [
- col
- for col in train_df.columns
- if not col.startswith("group_") and col != index_col
- ]
-
- # Add battery prefix to feature columns to avoid conflicts
- train_df_features = train_df[feature_cols].copy()
- val_df_features = val_df[feature_cols].copy()
- test_df_features = test_df[feature_cols].copy()
-
- # Rename columns with battery prefix
- train_df_features.columns = [
- f"{battery}_{col}" for col in train_df_features.columns
- ]
- val_df_features.columns = [
- f"{battery}_{col}" for col in val_df_features.columns
- ]
- test_df_features.columns = [
- f"{battery}_{col}" for col in test_df_features.columns
- ]
-
- train_dfs.append(train_df_features)
- val_dfs.append(val_df_features)
- test_dfs.append(test_df_features)
-
- # Concatenate all features on index
- train_combined = pd.concat(train_dfs, axis=1)
- val_combined = pd.concat(val_dfs, axis=1)
- test_combined = pd.concat(test_dfs, axis=1)
-
- # Reset index to make it a column
- # The index name should be the same as index_col, but we want it to be 'index'
- train_combined = train_combined.reset_index()
- val_combined = val_combined.reset_index()
- test_combined = test_combined.reset_index()
-
- # Ensure the index column is named 'index'
- # After reset_index, the index becomes a column with its original name (index_col)
- # We need to rename it to 'index' for consistency
- index_col_name = train_combined.columns[0] # First column is the index
- if index_col_name != "index":
- train_combined = train_combined.rename(columns={index_col_name: "index"})
- val_combined = val_combined.rename(columns={index_col_name: "index"})
- test_combined = test_combined.rename(columns={index_col_name: "index"})
-
- # Save concatenated features
- train_combined.to_csv(all_features_train, index=False)
- val_combined.to_csv(all_features_val, index=False)
- test_combined.to_csv(all_features_test, index=False)
-
- return True
- except Exception as e:
- print(f"Warning: Failed to create all_features battery for {dataset_name}: {e}")
- return False
-
-
-def find_available_feature_batteries(
- dataset_name: str, features_dir: str | Path, feature_batteries: list[str]
-) -> list[str]:
- """Find which feature batteries are available for a dataset."""
- features_dir = Path(features_dir)
- available = []
- for battery in feature_batteries:
- if battery == "all_features":
- # For all_features, check if it exists or can be created
- train_file = features_dir / f"{dataset_name}_all_features_train.csv"
- val_file = features_dir / f"{dataset_name}_all_features_val.csv"
- test_file = features_dir / f"{dataset_name}_all_features_test.csv"
-
- if train_file.exists() and val_file.exists() and test_file.exists():
- available.append(battery)
- else:
- # Try to create it
- if create_all_features_battery(dataset_name, features_dir):
- available.append(battery)
- else:
- # Check if train/val/test files exist
- train_file = features_dir / f"{dataset_name}_{battery}_train.csv"
- val_file = features_dir / f"{dataset_name}_{battery}_val.csv"
- test_file = features_dir / f"{dataset_name}_{battery}_test.csv"
-
- if train_file.exists() and val_file.exists() and test_file.exists():
- available.append(battery)
- return available
-
-
-def train_flaml_for_dataset_label_battery(
- dataset_name: str,
- label_column: str,
- feature_battery: str,
- features_dir: str | Path,
- splits_dir: str | Path,
- time_budget: int = 300,
-) -> dict[str, Any] | None:
- """
- Train FLAML model for a specific dataset, label, and feature battery.
-
- Returns:
- Dictionary with results or None if training failed
- """
- from datetime import datetime
-
- features_dir = Path(features_dir)
- splits_dir = Path(splits_dir)
-
- # Construct file paths
- train_features_path = features_dir / f"{dataset_name}_{feature_battery}_train.csv"
- val_features_path = features_dir / f"{dataset_name}_{feature_battery}_val.csv"
- test_features_path = features_dir / f"{dataset_name}_{feature_battery}_test.csv"
- split_info_path = splits_dir / f"{dataset_name}_split_info.json"
-
- # Check if all files exist
- if not all(
- [
- train_features_path.exists(),
- val_features_path.exists(),
- test_features_path.exists(),
- split_info_path.exists(),
- ]
- ):
- return None
-
- try:
- # Train FLAML model
- results = run_flaml_pipeline_presplit(
- train_features_path=train_features_path,
- val_features_path=val_features_path,
- test_features_path=test_features_path,
- split_info_path=split_info_path,
- label_column=label_column,
- time_budget=time_budget,
- )
-
- # Extract metrics and metadata
- result_dict = {
- "dataset": dataset_name,
- "label": label_column,
- "feature_battery": feature_battery,
- "task_type": results["task_type"],
- "best_model": results["training_info"]["best_model"],
- "n_features": results["n_features"],
- "n_train": results["n_samples"]["train"],
- "n_val": results["n_samples"]["val"],
- "n_test": results["n_samples"]["test"],
- "timestamp": datetime.now().isoformat(),
- }
-
- # Add train metrics
- for metric_name, metric_value in results["train_metrics"].items():
- if isinstance(metric_value, (int, float, str)):
- result_dict[f"train_{metric_name}"] = metric_value
-
- # Add validation metrics
- for metric_name, metric_value in results["val_metrics"].items():
- if isinstance(metric_value, (int, float, str)):
- result_dict[f"val_{metric_name}"] = metric_value
-
- # Add test metrics
- for metric_name, metric_value in results["test_metrics"].items():
- if isinstance(metric_value, (int, float, str)):
- result_dict[f"test_{metric_name}"] = metric_value
-
- return result_dict
-
- except Exception as e:
- from datetime import datetime
-
- return {
- "dataset": dataset_name,
- "label": label_column,
- "feature_battery": feature_battery,
- "error": str(e),
- "timestamp": datetime.now().isoformat(),
- }
-
-
-def save_results_incremental(
- new_result: dict[str, Any], results_file: str | Path
-) -> None:
- """
- Save a single result incrementally to the results file.
- This ensures results are saved after each experiment to prevent data loss.
-
- Args:
- new_result: Dictionary containing result data for one experiment
- results_file: Path to CSV file to save/load results
- """
- results_file = Path(results_file)
-
- # Ensure results directory exists
- results_file.parent.mkdir(parents=True, exist_ok=True)
-
- # Convert single result to DataFrame
- new_df = pd.DataFrame([new_result])
-
- # Load existing results if file exists
- if results_file.exists():
- existing_df = pd.read_csv(results_file)
- required_cols = ["dataset", "label", "feature_battery"]
- use_aoi_key = "aoi_column" in new_result and "aoi_column" in existing_df.columns
- if use_aoi_key:
- required_cols = required_cols + ["aoi_column"]
-
- if all(col in existing_df.columns for col in required_cols):
- # Check if this combination already exists
- mask = (
- (existing_df["dataset"] == new_result.get("dataset"))
- & (existing_df["label"] == new_result.get("label"))
- & (existing_df["feature_battery"] == new_result.get("feature_battery"))
- )
- if use_aoi_key:
- mask = mask & (
- existing_df["aoi_column"] == new_result.get("aoi_column")
- )
-
- if mask.any():
- # Update existing row
- existing_df.loc[mask] = new_df.iloc[0]
- results_df = existing_df
- else:
- # Append new row
- results_df = pd.concat([existing_df, new_df], ignore_index=True)
- else:
- # If required columns don't exist, just append
- results_df = pd.concat([existing_df, new_df], ignore_index=True)
- else:
- # Create new file
- results_df = new_df
-
- # Sort by dataset, label, feature_battery (and aoi_column if present)
- sort_cols = ["dataset", "label", "feature_battery"]
- if "aoi_column" in results_df.columns:
- sort_cols.append("aoi_column")
- if all(col in results_df.columns for col in sort_cols):
- results_df = results_df.sort_values(sort_cols)
-
- # Save to CSV
- results_df.to_csv(results_file, index=False)
-
-
-def run_training_battery(
- features_dir: str | Path,
- splits_dir: str | Path,
- results_file: str | Path,
- feature_batteries: list[str],
- time_budget: int = 300,
- skip_existing: bool = True,
-) -> pd.DataFrame:
- """
- Run FLAML training for all datasets, labels, and feature batteries.
-
- Args:
- features_dir: Directory containing feature CSV files
- splits_dir: Directory containing split info and label files
- results_file: Path to CSV file to save/load results
- feature_batteries: List of feature battery names to process
- time_budget: Time budget per model in seconds
- skip_existing: If True, skip combinations that already have results
-
- Returns:
- DataFrame with all results
- """
- from tqdm import tqdm
-
- features_dir = Path(features_dir)
- splits_dir = Path(splits_dir)
- results_file = Path(results_file)
-
- all_results = []
- existing_keys = set()
-
- # Load existing results if file exists
- if results_file.exists() and skip_existing:
- existing_df = pd.read_csv(results_file)
- required_cols = ["dataset", "label", "feature_battery"]
- if all(col in existing_df.columns for col in required_cols):
- existing_keys = set(
- zip(
- existing_df["dataset"],
- existing_df["label"],
- existing_df["feature_battery"],
- strict=False,
- )
- )
-
- # Find all datasets
- all_datasets = find_all_datasets_with_splits(splits_dir)
-
- # Pre-pass: count total FLAML runs (dataset × label × feature_battery)
- total_runs = 0
- for dataset_name in all_datasets:
- available_batteries = find_available_feature_batteries(
- dataset_name, features_dir, feature_batteries
- )
- if not available_batteries:
- continue
- labels_path = get_labels_path(splits_dir, dataset_name)
- if labels_path is None:
- continue
- labels_df = pd.read_csv(labels_path)
- all_label_columns = [col for col in labels_df.columns if col.endswith("_label")]
- if not all_label_columns:
- continue
- for lc in all_label_columns:
- if dataset_name.endswith("_" + lc):
- all_label_columns = [lc]
- break
- split_info_path = splits_dir / f"{dataset_name}_split_info.json"
- split_info = (
- load_split_info(split_info_path) if split_info_path.exists() else None
- )
- for feature_battery in available_batteries:
- train_features_path = (
- features_dir / f"{dataset_name}_{feature_battery}_train.csv"
- )
- if not train_features_path.exists():
- continue
- valid_labels, _ = filter_valid_labels(
- train_features_path,
- all_label_columns,
- split_info=split_info,
- min_unique_values=2,
- )
- for label_column in valid_labels:
- key = (dataset_name, label_column, feature_battery)
- if key not in existing_keys:
- total_runs += 1
- print(f"Total FLAML runs (trials): {total_runs}")
-
- # Iterate over all datasets
- for dataset_name in tqdm(all_datasets, desc="Datasets"):
- print(f"\n{'='*80}")
- print(f"Processing dataset: {dataset_name}")
- print(f"{'='*80}")
-
- # Find available feature batteries for this dataset
- available_batteries = find_available_feature_batteries(
- dataset_name, features_dir, feature_batteries
- )
- if not available_batteries:
- print(f" ⚠️ No feature batteries found for {dataset_name}, skipping...")
- continue
-
- print(
- f" Found {len(available_batteries)} feature batteries: {', '.join(available_batteries)}"
- )
-
- # Load labels to find all available labels (supports both _labels.csv and _labels_train.csv)
- labels_path = get_labels_path(splits_dir, dataset_name)
- if labels_path is None:
- print(f" ⚠️ No labels file found for {dataset_name}, skipping...")
- continue
-
- labels_df = pd.read_csv(labels_path)
-
- # Get all label columns (ending with '_label')
- all_label_columns = [col for col in labels_df.columns if col.endswith("_label")]
-
- if not all_label_columns:
- print(f" ⚠️ No label columns found for {dataset_name}, skipping...")
- continue
-
- # If dataset name is per-label (e.g. ..._effort_label or ..._temporal_label), train only for that label
- for lc in all_label_columns:
- if dataset_name.endswith("_" + lc):
- all_label_columns = [lc]
- print(f" Per-label dataset: training only for {lc}")
- break
-
- print(
- f" Found {len(all_label_columns)} labels: {', '.join(all_label_columns)}"
- )
-
- # Load split info to filter valid labels
- split_info_path = splits_dir / f"{dataset_name}_split_info.json"
- split_info = (
- load_split_info(split_info_path) if split_info_path.exists() else None
- )
-
- # Iterate over feature batteries
- for feature_battery in available_batteries:
- print(f"\n Processing feature battery: {feature_battery}")
-
- # Find valid labels for this feature battery
- train_features_path = (
- features_dir / f"{dataset_name}_{feature_battery}_train.csv"
- )
- if not train_features_path.exists():
- continue
-
- # Filter labels that have enough unique values in training set
- valid_labels, skipped_labels = filter_valid_labels(
- train_features_path,
- all_label_columns,
- split_info=split_info,
- min_unique_values=2,
- )
-
- if skipped_labels:
- print(
- f" Skipped {len(skipped_labels)} labels (insufficient unique values): {', '.join(skipped_labels)}"
- )
-
- if not valid_labels:
- print(
- f" ⚠️ No valid labels found for {feature_battery}, skipping..."
- )
- continue
-
- print(
- f" Training on {len(valid_labels)} labels: {', '.join(valid_labels)}"
- )
-
- # Iterate over labels
- for label_column in valid_labels:
- # Check if we already have results for this combination
- key = (dataset_name, label_column, feature_battery)
- if key in existing_keys:
- print(f" ⏭️ Skipping {label_column} (already trained)")
- continue
-
- print(
- f"\n Training: {dataset_name} / {label_column} / {feature_battery}"
- )
-
- # Train model
- result = train_flaml_for_dataset_label_battery(
- dataset_name=dataset_name,
- label_column=label_column,
- feature_battery=feature_battery,
- features_dir=features_dir,
- splits_dir=splits_dir,
- time_budget=time_budget,
- )
-
- if result:
- all_results.append(result)
-
- # Save result immediately after each experiment
- try:
- save_results_incremental(result, results_file)
- print(f" 💾 Result saved to {results_file}")
- except Exception as e:
- print(f" ⚠️ Warning: Failed to save result: {e}")
-
- # Print key metrics
- if "error" not in result:
- if result["task_type"] == "classification":
- test_accuracy = result.get("test_accuracy", "N/A")
- test_f1 = result.get("test_f1", "N/A")
- print(
- f" ✅ Test Accuracy: {test_accuracy}, Macro F1: {test_f1}"
- )
- else:
- test_metric = result.get("test_r2", "N/A")
- print(f" ✅ Test R²: {test_metric}")
- else:
- print(
- f" ❌ Training failed: {result.get('error', 'Unknown error')}"
- )
-
- print(f"\n{'='*80}")
- print("Training complete!")
- print(f" Total models trained: {len(all_results)}")
- print(f"{'='*80}")
-
- # Final consolidation: reload from file to get all results (including incrementally saved ones)
- # This ensures we have all results even if some were saved incrementally but not in all_results
- if results_file.exists():
- results_df = pd.read_csv(results_file)
-
- # Sort by dataset, label, feature_battery
- if all(
- col in results_df.columns for col in ["dataset", "label", "feature_battery"]
- ):
- results_df = results_df.sort_values(["dataset", "label", "feature_battery"])
-
- # Remove duplicates (keep latest) in case of any duplicates
- results_df = results_df.drop_duplicates(
- subset=["dataset", "label", "feature_battery"], keep="last"
- )
-
- # Save consolidated results
- results_df.to_csv(results_file, index=False)
- print(
- f"\n✅ Final consolidation: {len(results_df)} total results in {results_file}"
- )
-
- return results_df
- elif all_results:
- # If file doesn't exist but we have results, save them
- results_df = pd.DataFrame(all_results)
-
- # Sort by dataset, label, feature_battery
- if all(
- col in results_df.columns for col in ["dataset", "label", "feature_battery"]
- ):
- results_df = results_df.sort_values(["dataset", "label", "feature_battery"])
-
- # Save to CSV
- results_df.to_csv(results_file, index=False)
- print(f"\n✅ Saved {len(results_df)} results to {results_file}")
-
- return results_df
- else:
- # No results at all
- return pd.DataFrame()
-
-
-def print_results_summary(results_df: pd.DataFrame):
- """Print summary statistics for results DataFrame."""
- if results_df.empty:
- print("⚠️ No results to summarize.")
- return
-
- print("\nSummary Statistics:")
- print(f" Total results: {len(results_df)}")
-
- if "dataset" in results_df.columns:
- print(f" Datasets: {results_df['dataset'].nunique()}")
- if "feature_battery" in results_df.columns:
- print(f" Feature batteries: {results_df['feature_battery'].nunique()}")
- if "label" in results_df.columns:
- print(f" Labels: {results_df['label'].nunique()}")
-
- if "task_type" in results_df.columns:
- print("\n Task types:")
- print(results_df["task_type"].value_counts().to_string())
-
- if "test_accuracy" in results_df.columns and "task_type" in results_df.columns:
- classification_results = results_df[results_df["task_type"] == "classification"]
- if len(classification_results) > 0:
- print(f"\n Classification (n={len(classification_results)}):")
- print(
- f" Mean Test Accuracy: {classification_results['test_accuracy'].mean():.4f}"
- )
- print(
- f" Std Test Accuracy: {classification_results['test_accuracy'].std():.4f}"
- )
-
- if "test_r2" in results_df.columns and "task_type" in results_df.columns:
- regression_results = results_df[results_df["task_type"] == "regression"]
- if len(regression_results) > 0:
- print(f"\n Regression (n={len(regression_results)}):")
- print(f" Mean Test R²: {regression_results['test_r2'].mean():.4f}")
- print(f" Std Test R²: {regression_results['test_r2'].std():.4f}")
-
- # Display first few rows
- print("\nFirst 5 results:")
- display_cols = []
- for col in ["dataset", "label", "feature_battery", "task_type", "best_model"]:
- if col in results_df.columns:
- display_cols.append(col)
- if "test_accuracy" in results_df.columns:
- display_cols.append("test_accuracy")
- if "test_r2" in results_df.columns:
- display_cols.append("test_r2")
- if display_cols:
- print(results_df[display_cols].head().to_string(index=False))
- else:
- print(" No displayable columns found")
diff --git a/experiments/collection_experiments/utils/split_utils.py b/experiments/collection_experiments/utils/split_utils.py
deleted file mode 100644
index f22bb4d..0000000
--- a/experiments/collection_experiments/utils/split_utils.py
+++ /dev/null
@@ -1,28 +0,0 @@
-"""
-Split utilities for collection experiments. Thin wrapper over benchmark_utils.
-"""
-
-from .benchmark_utils import (
- apply_split_to_features,
- apply_split_to_labels,
- create_composite_index,
- get_split_info_paths_for_dataset,
- load_split_info,
- save_split_info,
-)
-
-SPLIT_CONFIG = {
- "test_size": 0.2,
- "val_size": 0.2,
- "random_state": 42,
-}
-
-__all__ = [
- "SPLIT_CONFIG",
- "create_composite_index",
- "load_split_info",
- "save_split_info",
- "apply_split_to_features",
- "apply_split_to_labels",
- "get_split_info_paths_for_dataset",
-]
diff --git a/experiments/collection_experiments/utils/training_common.py b/experiments/collection_experiments/utils/training_common.py
deleted file mode 100644
index c8401ec..0000000
--- a/experiments/collection_experiments/utils/training_common.py
+++ /dev/null
@@ -1,49 +0,0 @@
-"""
-Shared constants and helpers for FLAML and DL training (no cross-import between them).
-"""
-
-import pandas as pd
-
-REGRESSION_DATASET_PREFIXES = ("Cognitive_load", "Emotions", "Surgical")
-
-# Dataset/split names containing any of these substrings are skipped in training.
-SKIP_DATASET_SUBSTRINGS = ("label_Anger",)
-
-
-def get_task_type(y: pd.Series, label_name: str | None = None) -> str:
- """Determine task type (classification or regression) from target variable."""
- if pd.api.types.is_numeric_dtype(y):
- n_unique = y.nunique()
- n_samples = len(y)
- if pd.api.types.is_integer_dtype(y):
- if n_unique < 20 and n_unique < n_samples * 0.1:
- return "classification"
- if n_unique <= 10:
- return "classification"
- else:
- if n_unique < 10:
- return "classification"
- return "regression"
- return "classification"
-
-
-def get_task_type_for_dataset_label(
- dataset_name: str,
- label_column: str,
- y: pd.Series,
-) -> str:
- """
- Effective task type for a (dataset, label) pair.
- Surgical, Cognitive load, and Emotion datasets use regression for all labels
- except group_task_label, which remains classification.
- """
- if label_column == "group_task_label":
- return get_task_type(y)
- full_name = (
- dataset_name
- if (label_column and dataset_name.endswith("_" + label_column))
- else (dataset_name + "_" + label_column) if label_column else dataset_name
- )
- if any(full_name.startswith(prefix) for prefix in REGRESSION_DATASET_PREFIXES):
- return "regression"
- return get_task_type(y)
diff --git a/experiments/experiment_1.ipynb b/experiments/experiment_1.ipynb
new file mode 100644
index 0000000..710240f
--- /dev/null
+++ b/experiments/experiment_1.ipynb
@@ -0,0 +1,530 @@
+{
+ "cells": [
+ {
+ "cell_type": "code",
+ "id": "initial_id",
+ "metadata": {
+ "collapsed": true,
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:47:15.450820Z",
+ "start_time": "2025-07-30T10:47:14.821573Z"
+ }
+ },
+ "source": [
+ "import os\n",
+ "\n",
+ "import pandas as pd\n",
+ "import numpy as np\n",
+ "from typing import Dict, List\n",
+ "from os.path import join\n",
+ "from eyefeatures.preprocessing.fixation_extraction import IVT\n",
+ "from timeit import default_timer\n",
+ "\n",
+ "from eyefeatures.visualization.static_visualization import scanpath_visualization\n",
+ "\n",
+ "DATA_PATH = join(\n",
+ " \"..\", \"data\", \"experiments\", \"Eye-Tracking-Data\"\n",
+ ")\n",
+ "\n",
+ "x = 'Gaze X'\n",
+ "y = 'Gaze Y'\n",
+ "t = 'EventIDE TimeStamp'\n",
+ "xx, yy = 'Center X (pix)', 'Center Y (pix)'"
+ ],
+ "outputs": [],
+ "execution_count": 1
+ },
+ {
+ "metadata": {},
+ "cell_type": "markdown",
+ "source": [
+ "## Code for experiment\n",
+ "\n",
+ "### Gazes processing and fixation extraction"
+ ],
+ "id": "84b356f8c0a981a1"
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:47:15.463806Z",
+ "start_time": "2025-07-30T10:47:15.456751Z"
+ }
+ },
+ "cell_type": "code",
+ "source": [
+ "from collections import defaultdict\n",
+ "\n",
+ "def normalize(df, x, y):\n",
+ " df[x] = (df[x] - df[x].min()) / (df[x].max() - df[x].min())\n",
+ " df[y] = (df[y] - df[y].min()) / (df[y].max() - df[y].min())\n",
+ " return df\n",
+ "\n",
+ "def get_gazes(part_path: str) -> pd.DataFrame:\n",
+ " part_id = int(os.path.basename(part_path))\n",
+ " gazes = pd.read_csv(join(part_path, \"TrackerLog.csv\"), sep=',', skiprows=3)\n",
+ " gazes[\"PartID\"] = part_id\n",
+ " gazes[\"TextID\"] = -1\n",
+ " gazes[\"LoopID\"] = -1\n",
+ " text_id = defaultdict(lambda: 1)\n",
+ " loop_id = -1\n",
+ " l, r = 0, 0 # [l, r)\n",
+ " is_end = True\n",
+ " while r < len(gazes):\n",
+ " event = gazes.loc[r, \"Current Event\"]\n",
+ " if \"Text\" in event:\n",
+ " loop_id = int(event.split(' ')[1][-1])\n",
+ " if is_end:\n",
+ " is_end = False\n",
+ " l = r\n",
+ " else:\n",
+ " if not is_end:\n",
+ " is_end = True\n",
+ " if l != r:\n",
+ " gazes.loc[l:r, \"TextID\"] = text_id[loop_id]\n",
+ " gazes.loc[l:r, \"LoopID\"] = loop_id\n",
+ " text_id[loop_id] += 1\n",
+ " r += 1\n",
+ "\n",
+ " if not is_end:\n",
+ " gazes.loc[l:r, \"TextID\"] = text_id\n",
+ " gazes.loc[l:r, \"LoopID\"] = loop_id\n",
+ "\n",
+ " return gazes\n",
+ "\n",
+ "def get_fixations(part_path: str, folder: str) -> pd.DataFrame:\n",
+ " part_id = int(os.path.basename(part_path))\n",
+ " loop_id = int(folder[-1])\n",
+ " path = join(part_path, folder)\n",
+ " scanpath_files = sorted(os.listdir(path))\n",
+ " scanpath_dfs = []\n",
+ " for scanpath_file in scanpath_files:\n",
+ " text_id = int(scanpath_file.split('_')[1].split('.')[0])\n",
+ " fixations = pd.read_csv(join(path, scanpath_file), index_col=\"Fixation Number\")\n",
+ " fixations[\"TextID\"] = text_id\n",
+ " fixations[\"PartID\"] = part_id\n",
+ " fixations[\"LoopID\"] = loop_id\n",
+ " scanpath_dfs.append(fixations)\n",
+ " return pd.concat(scanpath_dfs)\n",
+ "\n",
+ "def get_comparison(threshold, min_duration, input_gazes, verbose=True):\n",
+ " def _print(x):\n",
+ " if verbose:\n",
+ " print(x)\n",
+ "\n",
+ " results = {}\n",
+ "\n",
+ " part_paths = [\n",
+ " join(DATA_PATH, part)\n",
+ " for part in os.listdir(DATA_PATH)\n",
+ " ]\n",
+ "\n",
+ " for part_path in part_paths:\n",
+ " if \".\" in os.path.basename(part_path):\n",
+ " continue\n",
+ "\n",
+ " _print(part_path)\n",
+ "\n",
+ " part_id = int(os.path.basename(part_path))\n",
+ " part_gazes = input_gazes[input_gazes[\"PartID\"] == part_id]\n",
+ " for folder in os.listdir(part_path):\n",
+ " if \"loop\" not in folder:\n",
+ " continue\n",
+ " _print(folder)\n",
+ "\n",
+ " loop_id = int(folder[-1])\n",
+ " fixations = get_fixations(part_path, folder)\n",
+ " fixations = normalize(fixations, xx, yy)\n",
+ " loop_gazes = part_gazes[part_gazes.LoopID == loop_id]\n",
+ "\n",
+ " for text_id in loop_gazes.TextID.value_counts().index:\n",
+ " gazes = loop_gazes[loop_gazes.TextID == text_id][[x, y, t]].reset_index(drop=True)\n",
+ "\n",
+ " _print(f\"PartID: {part_id}, LoopID: {loop_id}, TextID: {text_id}, n_gazes: {len(gazes)}\")\n",
+ "\n",
+ " our_params = {'threshold': threshold, 'min_duration': min_duration}\n",
+ " fixations_extractor = IVT(x=x, y=y, t=t, pk=None,\n",
+ " threshold=our_params['threshold'],\n",
+ " min_duration=our_params['min_duration'])\n",
+ "\n",
+ " start_ts = default_timer()\n",
+ " our_fixations = fixations_extractor.fit_transform(gazes)\n",
+ " end_ts = default_timer()\n",
+ "\n",
+ " their_fixations = fixations[(fixations.TextID == text_id) & (fixations.LoopID == loop_id) & (fixations.PartID == part_id)]\n",
+ "\n",
+ " results_our = {\n",
+ " \"time\": end_ts - start_ts,\n",
+ " \"fixation_count\": len(our_fixations),\n",
+ " \"avg_duration\" : our_fixations['duration'].mean()\n",
+ " }\n",
+ " results_their = {\n",
+ " \"fixation_count\": len(their_fixations),\n",
+ " \"avg_duration\" : their_fixations['Duration'].mean()\n",
+ " }\n",
+ " results[join(part_path, folder, f\"text_{text_id}\")] = {\n",
+ " \"part_id\": part_id,\n",
+ " \"loop_id\": loop_id,\n",
+ " \"text_id\": text_id,\n",
+ " \"our\": results_our,\n",
+ " \"their\": results_their,\n",
+ " \"our_fixations\": our_fixations,\n",
+ " \"their_fixations\": their_fixations,\n",
+ " \"gazes\": gazes\n",
+ " }\n",
+ " return results"
+ ],
+ "id": "b86e1ad4e40a5429",
+ "outputs": [],
+ "execution_count": 2
+ },
+ {
+ "metadata": {},
+ "cell_type": "markdown",
+ "source": "### Helper functions",
+ "id": "83f61aa3d05e5f59"
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:47:15.543188Z",
+ "start_time": "2025-07-30T10:47:15.540281Z"
+ }
+ },
+ "cell_type": "code",
+ "source": [
+ "def print_results(results):\n",
+ " results_dfs = {}\n",
+ " for k, v in results.items():\n",
+ " our = pd.DataFrame.from_dict(v['our'], orient='index')\n",
+ " our.columns = ['our']\n",
+ " their = pd.DataFrame.from_dict(v['their'], orient='index')\n",
+ " their.columns = ['their']\n",
+ " df = pd.concat([our, their], axis=1)\n",
+ " \n",
+ " results_dfs[k] = df\n",
+ " print(df)\n",
+ " print(\"\\n\")\n",
+ "\n",
+ "def plot_diff(results, k): \n",
+ " our_fixations = results[k][\"our_fixations\"]\n",
+ " their_fixations = results[k][\"their_fixations\"]\n",
+ " \n",
+ " print(\"OUR\")\n",
+ " scanpath_visualization(\n",
+ " our_fixations,\n",
+ " x,\n",
+ " y,\n",
+ " path_width=1,\n",
+ " show_plot=True,\n",
+ " fig_size=(6, 6)\n",
+ " )\n",
+ " print(\"THEIRS\")\n",
+ " scanpath_visualization(\n",
+ " their_fixations,\n",
+ " 'Center X (pix)',\n",
+ " 'Center Y (pix)',\n",
+ " path_width=1,\n",
+ " show_plot=True,\n",
+ " fig_size=(6, 6)\n",
+ " )"
+ ],
+ "id": "985ab520ffeb8a87",
+ "outputs": [],
+ "execution_count": 3
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:47:15.801203Z",
+ "start_time": "2025-07-30T10:47:15.585376Z"
+ }
+ },
+ "cell_type": "code",
+ "source": [
+ "from eyefeatures.features.scanpath_dist import calc_dtw_dist, calc_hau_dist, calc_euc_dist\n",
+ "\n",
+ "\n",
+ "def print_metrics(metrics):\n",
+ " print(f\"Cnt diff: {metrics[\"cnt\"]:.2f}\")\n",
+ " print(f\"Euc diff: {metrics[\"euc\"]:.5f}\")\n",
+ " print(f\"Hau diff: {metrics[\"hau\"]:.5f}\")\n",
+ " print(f\"Dtw diff: {metrics[\"dtw\"]:.5f}\")\n",
+ "\n",
+ "def calc_metrics(results, verbose=True, banned_keys=None):\n",
+ " total_cnt_diff = []\n",
+ " total_euc_diff = []\n",
+ " total_hau_diff = []\n",
+ " total_dtw_diff = []\n",
+ " all_metrics = {}\n",
+ " for k, v in results.items():\n",
+ " if k in banned_keys:\n",
+ " continue\n",
+ " o, t = v[\"our_fixations\"][[x, y]], v[\"their_fixations\"][[xx, yy]]\n",
+ " n = min([len(o), len(t)])\n",
+ " if n <= 1:\n",
+ " continue\n",
+ " cnt, euc, hau, dtw = abs(len(o) - len(t)), calc_euc_dist(o, t) / n, calc_hau_dist(o, t) / n, calc_dtw_dist(o, t) / n\n",
+ " total_cnt_diff.append(cnt)\n",
+ " total_euc_diff.append(euc)\n",
+ " total_hau_diff.append(hau)\n",
+ " total_dtw_diff.append(dtw)\n",
+ " \n",
+ " all_metrics[k] = {\n",
+ " \"cnt\": cnt,\n",
+ " \"euc\": euc,\n",
+ " \"hau\": hau,\n",
+ " \"dtw\": dtw\n",
+ " }\n",
+ "\n",
+ " avg_metrics = {\n",
+ " \"cnt\": sum(total_cnt_diff) / len(total_cnt_diff),\n",
+ " \"euc\": sum(total_euc_diff) / len(total_euc_diff),\n",
+ " \"hau\": sum(total_hau_diff) / len(total_hau_diff),\n",
+ " \"dtw\": sum(total_dtw_diff) / len(total_dtw_diff)\n",
+ " }\n",
+ " if verbose:\n",
+ " print_metrics(avg_metrics)\n",
+ " return avg_metrics, all_metrics"
+ ],
+ "id": "b283ef80bf3ff67b",
+ "outputs": [],
+ "execution_count": 4
+ },
+ {
+ "metadata": {},
+ "cell_type": "markdown",
+ "source": "## Results",
+ "id": "516067f2d0bf8ec8"
+ },
+ {
+ "metadata": {},
+ "cell_type": "markdown",
+ "source": [
+ "### Metrics\n",
+ "\n",
+ "**Note**: participant with ID $1104$ is removed from consideration, since his scanpaths are spoiled."
+ ],
+ "id": "1212ad4a15d7074e"
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:47:59.986891Z",
+ "start_time": "2025-07-30T10:47:15.806267Z"
+ }
+ },
+ "cell_type": "code",
+ "source": [
+ "input_gazes = pd.read_csv(join(DATA_PATH, \"Eye-Tracking-Data-All-Gazes.csv\"))\n",
+ "results = get_comparison(threshold=0.0005, min_duration=70, input_gazes=input_gazes, verbose=False)\n",
+ "banned_keys = [k for k in results if results[k]['part_id'] == 1104]\n",
+ "avg_metrics, all_metrics = calc_metrics(results, verbose=False, banned_keys=banned_keys)\n",
+ "print_metrics(avg_metrics)"
+ ],
+ "id": "85384ea0ad175b0e",
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Cnt diff: 7.14\n",
+ "Euc diff: 0.11485\n",
+ "Hau diff: 0.00182\n",
+ "Dtw diff: 0.05950\n"
+ ]
+ }
+ ],
+ "execution_count": 5
+ },
+ {
+ "metadata": {},
+ "cell_type": "markdown",
+ "source": "### Plots",
+ "id": "725b0cc913b9e07c"
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:48:00.117793Z",
+ "start_time": "2025-07-30T10:48:00.113707Z"
+ }
+ },
+ "cell_type": "code",
+ "source": [
+ "metric_name = \"dtw\"\n",
+ "min_k, max_k = -1, -1\n",
+ "min_dist, max_dist = np.inf, -np.inf\n",
+ "for k in all_metrics:\n",
+ " if all_metrics[k][metric_name] > max_dist:\n",
+ " max_dist = all_metrics[k][metric_name]\n",
+ " max_k = k\n",
+ " if all_metrics[k][metric_name] < min_dist:\n",
+ " min_dist = all_metrics[k][metric_name]\n",
+ " min_k = k"
+ ],
+ "id": "b7dbd8d16373ac6",
+ "outputs": [],
+ "execution_count": 6
+ },
+ {
+ "metadata": {},
+ "cell_type": "markdown",
+ "source": "Scanpath with smallest metric value:",
+ "id": "4fa4c2328527a516"
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:48:00.240514Z",
+ "start_time": "2025-07-30T10:48:00.238632Z"
+ }
+ },
+ "cell_type": "code",
+ "source": "print(f\"{min_dist:.4f}\")",
+ "id": "ebfec5822bcd726e",
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "0.0253\n"
+ ]
+ }
+ ],
+ "execution_count": 7
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:48:00.478274Z",
+ "start_time": "2025-07-30T10:48:00.354991Z"
+ }
+ },
+ "cell_type": "code",
+ "source": "plot_diff(results, min_k)",
+ "id": "37bbb50b8d2b2529",
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "OUR\n",
+ "THEIRS\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ],
+ "image/png": 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"
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ],
+ "image/png": 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"
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "execution_count": 8
+ },
+ {
+ "metadata": {},
+ "cell_type": "markdown",
+ "source": "Scanpath with largest metric value:",
+ "id": "3f3ea8b8a2e42315"
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:48:00.563026Z",
+ "start_time": "2025-07-30T10:48:00.561293Z"
+ }
+ },
+ "cell_type": "code",
+ "source": "print(f\"{max_dist:.4f}\")",
+ "id": "7245de358c98d7b0",
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "0.0978\n"
+ ]
+ }
+ ],
+ "execution_count": 9
+ },
+ {
+ "metadata": {
+ "ExecuteTime": {
+ "end_time": "2025-07-30T10:48:00.724441Z",
+ "start_time": "2025-07-30T10:48:00.635074Z"
+ }
+ },
+ "cell_type": "code",
+ "source": "plot_diff(results, max_k)",
+ "id": "3d3e787404e58365",
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "OUR\n",
+ "THEIRS\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ],
+ "image/png": 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"
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ],
+ "image/png": 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"
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "execution_count": 10
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "Python 3",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 2
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython2",
+ "version": "2.7.6"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/experiments/experiment_2.ipynb b/experiments/experiment_2.ipynb
new file mode 100644
index 0000000..3dabd43
--- /dev/null
+++ b/experiments/experiment_2.ipynb
@@ -0,0 +1,282 @@
+{
+ "cells": [
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "24c9b935",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import pandas as pd\n",
+ "from eyefeatures.features.extractor import Extractor\n",
+ "import eyefeatures.features.stats as eye_stats\n",
+ "import numpy as np\n",
+ "import eyefeatures.features.scanpath_dist as eye_dist"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "de8f541f",
+ "metadata": {},
+ "source": [
+ "# Extraction of simple features"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "3b028aba",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "dyslexia = pd.read_excel('Fixation_report.xlsx', sheet_name=0)\n",
+ "dyslexia.Group = 2\n",
+ "norm = pd.read_excel('Fixation_report.xlsx', sheet_name=1)\n",
+ "norm.Group = 1\n",
+ "risk = pd.read_excel('Fixation_report.xlsx', sheet_name=2)\n",
+ "risk.Group = 0\n",
+ "print(dyslexia.shape, norm.shape, risk.shape)\n",
+ "data = pd.concat([dyslexia, norm, risk], ignore_index=True)\n",
+ "data['timestamp'] = list(range(len(data)))\n",
+ "data\n",
+ "\n",
+ "extractor = Extractor(\n",
+ " features=[ # list of features\n",
+ " eye_stats.SaccadeFeatures(\n",
+ " features_stats={\n",
+ " 'length': ['mean', 'std', 'max', 'min', 'sum', 'count'],\n",
+ " }\n",
+ " ),\n",
+ " eye_stats.FixationFeatures(\n",
+ " features_stats={\n",
+ " 'duration': ['mean', 'std', 'min', 'max', 'sum'],\n",
+ " }\n",
+ " ),\n",
+ " eye_stats.RegressionFeatures(\n",
+ " rule = (90,),\n",
+ " deviation = 70,\n",
+ " features_stats={\n",
+ " 'length': ['mean', 'std', 'max', 'min','count'],\n",
+ " }\n",
+ " )\n",
+ " \n",
+ " ],\n",
+ " x='FIX_X', # column with x-coordinate of fixations\n",
+ " y='FIX_Y', # column with y-coordinate of fixations\n",
+ " duration='FIX_DURATION', # column with duration in ms\n",
+ " t = 'timestamp',\n",
+ " pk=['SubjectID', 'Sentence_ID'], # list of columns being primary key\n",
+ " return_df=True, # return as pd.DataFrame\n",
+ " extra=['Group'],\n",
+ " aggr_extra='mean',\n",
+ " leave_pk = True\n",
+ ")\n",
+ "\n",
+ "simple_stats = extractor.fit_transform(data)\n",
+ "\n",
+ "X_train = simple_stats.drop(columns = ['Group', 'SubjectID', 'Sentence_ID'])\n",
+ "y_train = simple_stats['Group'].astype(int) \n",
+ "\n",
+ "\n",
+ "norm_demo = pd.read_excel('demo.xlsx', sheet_name=0)\n",
+ "risk_demo = pd.read_excel('demo.xlsx', sheet_name=1)\n",
+ "dyslexia_demo = pd.read_excel('demo.xlsx', sheet_name=2)\n",
+ "data_demo = pd.concat([dyslexia_demo, norm_demo, risk_demo], ignore_index=True).drop(columns=['Group'])\n",
+ "simple_stats_demo = simple_stats.merge(data_demo, on='SubjectID')\n",
+ "X_train_demo = simple_stats_demo.drop(columns = ['Group', 'SubjectID', 'Sentence_ID'])\n",
+ "y_train_demo = simple_stats_demo['Group'].astype(int) "
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "1b85f33b",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "from sklearn.ensemble import GradientBoostingClassifier, RandomForestClassifier\n",
+ "from sklearn.metrics import f1_score, make_scorer, classification_report\n",
+ "from skopt import BayesSearchCV\n",
+ "from skopt.space import Integer, Real, Categorical\n",
+ "\n",
+ "X_test, y_test = None, None\n",
+ "\n",
+ "f1_micro = make_scorer(f1_score, average=\"micro\")\n",
+ "f1_micro._deprecation_msg ='xui'\n",
+ "\n",
+ "rf_search_space = {\n",
+ " \"n_estimators\": Integer(100, 1000),\n",
+ " \"max_depth\": Categorical([None] + list(range(2, 33))),\n",
+ " \"min_samples_split\": Integer(2, 20),\n",
+ " \"min_samples_leaf\": Integer(1, 10),\n",
+ " \"max_features\": Categorical([\"sqrt\", \"log2\", None]),\n",
+ " \"bootstrap\": Categorical([True, False]),\n",
+ "}\n",
+ "\n",
+ "gb_search_space = {\n",
+ " \"n_estimators\": Integer(50, 1000),\n",
+ " \"learning_rate\": Real(1e-3, 0.3, prior=\"log-uniform\"),\n",
+ " \"max_depth\": Integer(1, 10),\n",
+ " \"subsample\": Real(0.5, 1.0),\n",
+ " \"min_samples_split\": Integer(2, 20),\n",
+ " \"min_samples_leaf\": Integer(1, 20),\n",
+ " \"max_features\": Categorical([\"sqrt\", \"log2\", None]),\n",
+ "}\n",
+ "\n",
+ "def bayes_search(\n",
+ " model,\n",
+ " search_space,\n",
+ " name: str,\n",
+ " X_train,\n",
+ " y_train,\n",
+ " X_test=None,\n",
+ " y_test=None,\n",
+ " *,\n",
+ " n_iter=64,\n",
+ " cv=10,\n",
+ " random_state=228,\n",
+ " scoring=f1_micro,\n",
+ " verbose=0,\n",
+ " n_jobs=-1,\n",
+ " return_train_score=False\n",
+ "):\n",
+ " \"\"\"\n",
+ " Run Bayesian hyperparameter optimization with explicit data inputs.\n",
+ "\n",
+ " Parameters\n",
+ " ----------\n",
+ " model : estimator\n",
+ " Base (unfitted) sklearn estimator.\n",
+ " search_space : dict\n",
+ " skopt space definition.\n",
+ " name : str\n",
+ " Label for prints/logs.\n",
+ " X_train, y_train : array-like\n",
+ " Training data.\n",
+ " X_test, y_test : array-like, optional\n",
+ " If provided, a classification report will be printed.\n",
+ " n_iter : int\n",
+ " Number of parameter evaluations.\n",
+ " cv : int or CV splitter\n",
+ " Cross-validation strategy.\n",
+ " random_state : int\n",
+ " Seed for BayesSearchCV.\n",
+ " scoring : str or callable\n",
+ " Scoring metric.\n",
+ " verbose : int\n",
+ " Verbosity (0,1,2 like GridSearchCV).\n",
+ " n_jobs : int\n",
+ " Parallel jobs for fitting inside CV.\n",
+ " return_train_score : bool\n",
+ " If True, also returns train predictions & scores.\n",
+ "\n",
+ " Returns\n",
+ " -------\n",
+ " opt : BayesSearchCV (fitted)\n",
+ " results : dict\n",
+ " Contains optional test predictions/report and optionally train predictions.\n",
+ " \"\"\"\n",
+ " opt = BayesSearchCV(\n",
+ " estimator=model,\n",
+ " search_spaces=search_space,\n",
+ " n_iter=n_iter,\n",
+ " scoring=scoring,\n",
+ " cv=cv,\n",
+ " n_jobs=n_jobs,\n",
+ " random_state=random_state,\n",
+ " verbose=verbose,\n",
+ " refit=True,\n",
+ " return_train_score=return_train_score\n",
+ " )\n",
+ " opt.fit(X_train, y_train)\n",
+ "\n",
+ " print(f\"\\n{name} best parameters → {opt.best_params_}\")\n",
+ " print(f\"{name} CV-best ({scoring if isinstance(scoring,str) else 'custom'}) → {opt.best_score_:.4f}\")\n",
+ "\n",
+ " results = {\"best_estimator\": opt.best_estimator_, \"cv_best_score\": opt.best_score_}\n",
+ "\n",
+ " if X_test is not None and y_test is not None:\n",
+ " y_pred_test = opt.predict(X_test)\n",
+ " print(\"\\nTest-set report:\")\n",
+ " print(classification_report(y_test, y_pred_test))\n",
+ " results[\"y_test_pred\"] = y_pred_test\n",
+ "\n",
+ " if return_train_score:\n",
+ " y_pred_train = opt.predict(X_train)\n",
+ " results[\"y_train_pred\"] = y_pred_train\n",
+ "\n",
+ " return opt, results\n",
+ "\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "cf483623",
+ "metadata": {},
+ "source": [
+ "# Experiments run"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "4ea57812",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "rf_opt, rf_res = bayes_search(RandomForestClassifier(random_state=228),\n",
+ " rf_search_space,\n",
+ " \"Random Forest\",\n",
+ " X_train, y_train, n_iter=256)\n",
+ "\n",
+ "gb_opt, gb_res = bayes_search(GradientBoostingClassifier(random_state=228),\n",
+ " gb_search_space,\n",
+ " \"Random Forest\",\n",
+ " X_train.fillna(-10000), y_train, n_iter=256)\n",
+ "\n",
+ "rf_res['cv_best_score'], gb_res['cv_best_score']"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "ee794ada",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "rf_opt, rf_res = bayes_search(RandomForestClassifier(random_state=228),\n",
+ " rf_search_space,\n",
+ " \"Random Forest\",\n",
+ " X_train_demo, y_train_demo, n_iter=256)\n",
+ "\n",
+ "gb_opt, gb_res = bayes_search(GradientBoostingClassifier(random_state=228),\n",
+ " gb_search_space,\n",
+ " \"Random Forest\",\n",
+ " X_train_demo.fillna(-10000), y_train_demo, n_iter=256)\n",
+ "\n",
+ "rf_res['cv_best_score'], gb_res['cv_best_score']"
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "eyefeatures_env",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.12.0"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/experiments/experiment_3.ipynb b/experiments/experiment_3.ipynb
new file mode 100644
index 0000000..3593727
--- /dev/null
+++ b/experiments/experiment_3.ipynb
@@ -0,0 +1,837 @@
+{
+ "cells": [
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "bc54a942",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import pandas as pd\n",
+ "import eyefeatures.features.scanpath_complex as eye_complex\n",
+ "import eyefeatures.features.scanpath_complex as eye_complex\n",
+ "import eyefeatures.features.scanpath_dist as eye_dist\n",
+ "from matplotlib import pyplot as plt\n",
+ "from sklearn.model_selection import train_test_split"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "5dacc4d0",
+ "metadata": {},
+ "source": [
+ "# Getting distance matrices"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 49,
+ "id": "b32a57d7",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "data = pd.read_excel('data_for_scanpath_analysis.xlsx')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 50,
+ "id": "8bdd7892",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "scanpaths = [x[1][['x', 'y']] for x in data.groupby(['participant', 'item'])]\n",
+ "y = [0 if x[1]['gr'].iloc[0]=='norm' else 1 for x in data.groupby(['participant', 'item'])]\n",
+ "sentence = [x[1]['item'].iloc[0] for x in data.groupby(['participant', 'item'])]"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 51,
+ "id": "59346017",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "#hau_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_hau_dist)\n",
+ "#euc_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_euc_dist)\n",
+ "#man_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_man_dist)\n",
+ "#eye_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_eye_dist)\n",
+ "#dfr_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_dfr_dist)\n",
+ "#dtw_matrix = eye_complex.get_dist_matrix(scanpaths, dist_metric=eye_dist.calc_dtw_dist)\n",
+ "\n",
+ "#eye_matrix.to_csv('eye_matrix.csv')\n",
+ "#dfr_matrix.to_csv('dfr_matrix.csv')\n",
+ "#dtw_matrix.to_csv('dtw_matrix.csv')\n",
+ "#hau_matrix.to_csv('hau_matrix.csv')\n",
+ "#euc_matrix.to_csv('euc_matrix.csv')\n",
+ "#man_matrix.to_csv('man_matrix.csv')"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 52,
+ "id": "7596f00b",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "eye_matrix = pd.read_csv('eye_matrix.csv', index_col=0)\n",
+ "dfr_matrix = pd.read_csv('dfr_matrix.csv', index_col=0)\n",
+ "dtw_matrix = pd.read_csv('dtw_matrix.csv', index_col=0)\n",
+ "hau_matrix = pd.read_csv('hau_matrix.csv', index_col=0)\n",
+ "euc_matrix = pd.read_csv('euc_matrix.csv', index_col=0)\n",
+ "man_matrix = pd.read_csv('man_matrix.csv', index_col=0)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "40b24df1",
+ "metadata": {},
+ "source": [
+ "# Running umap to get embeddings from distances"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "cc9c11f5",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Hausdorff | groups: 0%| | 0/30 [00:00, ?it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 3%|▎ | 1/30 [00:00<00:03, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 7%|▋ | 2/30 [00:00<00:03, 8.25it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 10%|█ | 3/30 [00:00<00:03, 8.40it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 13%|█▎ | 4/30 [00:00<00:03, 8.49it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 17%|█▋ | 5/30 [00:00<00:02, 8.44it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 20%|██ | 6/30 [00:00<00:02, 8.59it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 23%|██▎ | 7/30 [00:00<00:02, 8.51it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 27%|██▋ | 8/30 [00:00<00:02, 8.72it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 30%|███ | 9/30 [00:01<00:02, 8.71it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 33%|███▎ | 10/30 [00:01<00:02, 8.79it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 37%|███▋ | 11/30 [00:01<00:02, 8.87it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 40%|████ | 12/30 [00:01<00:02, 8.81it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 43%|████▎ | 13/30 [00:01<00:01, 8.80it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 47%|████▋ | 14/30 [00:01<00:01, 8.63it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 50%|█████ | 15/30 [00:01<00:01, 8.71it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 53%|█████▎ | 16/30 [00:01<00:01, 8.81it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 57%|█████▋ | 17/30 [00:01<00:01, 8.79it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 60%|██████ | 18/30 [00:02<00:01, 8.78it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 63%|██████▎ | 19/30 [00:02<00:01, 8.76it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 67%|██████▋ | 20/30 [00:02<00:01, 8.76it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 70%|███████ | 21/30 [00:02<00:01, 8.56it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 73%|███████▎ | 22/30 [00:02<00:00, 8.64it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 77%|███████▋ | 23/30 [00:02<00:00, 8.73it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 80%|████████ | 24/30 [00:02<00:00, 8.72it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 83%|████████▎ | 25/30 [00:02<00:00, 8.71it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 87%|████████▋ | 26/30 [00:03<00:00, 8.58it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 90%|█████████ | 27/30 [00:03<00:00, 8.55it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 93%|█████████▎| 28/30 [00:03<00:00, 8.55it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 97%|█████████▋| 29/30 [00:03<00:00, 8.63it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Hausdorff | groups: 100%|██████████| 30/30 [00:03<00:00, 8.67it/s]\n",
+ "C:\\Users\\LEGION\\AppData\\Local\\Temp\\ipykernel_17552\\2177509832.py:81: UserWarning: No data for colormapping provided via 'c'. Parameters 'cmap' will be ignored\n",
+ " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n",
+ "DTW | groups: 0%| | 0/30 [00:00, ?it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 3%|▎ | 1/30 [00:00<00:03, 8.39it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 7%|▋ | 2/30 [00:00<00:03, 8.30it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 10%|█ | 3/30 [00:00<00:03, 8.29it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 13%|█▎ | 4/30 [00:00<00:03, 8.25it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 17%|█▋ | 5/30 [00:00<00:03, 8.16it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 20%|██ | 6/30 [00:00<00:02, 8.22it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 23%|██▎ | 7/30 [00:00<00:02, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 27%|██▋ | 8/30 [00:00<00:02, 8.12it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 30%|███ | 9/30 [00:01<00:02, 8.12it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 33%|███▎ | 10/30 [00:01<00:02, 8.11it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 37%|███▋ | 11/30 [00:01<00:02, 8.06it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 40%|████ | 12/30 [00:01<00:02, 8.05it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 43%|████▎ | 13/30 [00:01<00:02, 8.00it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 47%|████▋ | 14/30 [00:01<00:01, 8.08it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 50%|█████ | 15/30 [00:01<00:01, 8.04it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 53%|█████▎ | 16/30 [00:01<00:01, 8.00it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 57%|█████▋ | 17/30 [00:02<00:01, 7.95it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 60%|██████ | 18/30 [00:02<00:01, 7.84it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 63%|██████▎ | 19/30 [00:02<00:01, 7.81it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 67%|██████▋ | 20/30 [00:02<00:01, 7.94it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 70%|███████ | 21/30 [00:02<00:01, 7.99it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 73%|███████▎ | 22/30 [00:02<00:00, 8.11it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 77%|███████▋ | 23/30 [00:02<00:00, 8.22it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 80%|████████ | 24/30 [00:02<00:00, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 83%|████████▎ | 25/30 [00:03<00:00, 8.04it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 87%|████████▋ | 26/30 [00:03<00:00, 8.01it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 90%|█████████ | 27/30 [00:03<00:00, 8.00it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 93%|█████████▎| 28/30 [00:03<00:00, 8.02it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 97%|█████████▋| 29/30 [00:03<00:00, 8.10it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DTW | groups: 100%|██████████| 30/30 [00:03<00:00, 8.08it/s]\n",
+ "C:\\Users\\LEGION\\AppData\\Local\\Temp\\ipykernel_17552\\2177509832.py:81: UserWarning: No data for colormapping provided via 'c'. Parameters 'cmap' will be ignored\n",
+ " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n",
+ "DFR | groups: 0%| | 0/30 [00:00, ?it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 3%|▎ | 1/30 [00:00<00:03, 8.72it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 7%|▋ | 2/30 [00:00<00:03, 8.69it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 10%|█ | 3/30 [00:00<00:03, 8.94it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 13%|█▎ | 4/30 [00:00<00:02, 8.81it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 17%|█▋ | 5/30 [00:00<00:02, 8.87it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 20%|██ | 6/30 [00:00<00:02, 9.01it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 23%|██▎ | 7/30 [00:00<00:02, 9.08it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 27%|██▋ | 8/30 [00:00<00:02, 9.09it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 30%|███ | 9/30 [00:01<00:02, 9.08it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 33%|███▎ | 10/30 [00:01<00:02, 9.13it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 37%|███▋ | 11/30 [00:01<00:02, 9.08it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 40%|████ | 12/30 [00:01<00:01, 9.21it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 43%|████▎ | 13/30 [00:01<00:01, 9.13it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 47%|████▋ | 14/30 [00:01<00:01, 9.13it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 50%|█████ | 15/30 [00:01<00:01, 9.09it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 53%|█████▎ | 16/30 [00:01<00:01, 9.23it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 57%|█████▋ | 17/30 [00:01<00:01, 9.16it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 60%|██████ | 18/30 [00:01<00:01, 9.05it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 63%|██████▎ | 19/30 [00:02<00:01, 8.89it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 67%|██████▋ | 20/30 [00:02<00:01, 8.99it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 70%|███████ | 21/30 [00:02<00:00, 9.01it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 73%|███████▎ | 22/30 [00:02<00:00, 9.05it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 77%|███████▋ | 23/30 [00:02<00:00, 9.14it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 80%|████████ | 24/30 [00:02<00:00, 9.06it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 83%|████████▎ | 25/30 [00:02<00:00, 9.11it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 87%|████████▋ | 26/30 [00:02<00:00, 9.01it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 90%|█████████ | 27/30 [00:02<00:00, 8.86it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 93%|█████████▎| 28/30 [00:03<00:00, 8.98it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 97%|█████████▋| 29/30 [00:03<00:00, 8.85it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "DFR | groups: 100%|██████████| 30/30 [00:03<00:00, 9.02it/s]\n",
+ "C:\\Users\\LEGION\\AppData\\Local\\Temp\\ipykernel_17552\\2177509832.py:81: UserWarning: No data for colormapping provided via 'c'. Parameters 'cmap' will be ignored\n",
+ " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n",
+ "Manhattan | groups: 0%| | 0/30 [00:00, ?it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 3%|▎ | 1/30 [00:00<00:03, 8.50it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 7%|▋ | 2/30 [00:00<00:03, 8.16it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 10%|█ | 3/30 [00:00<00:03, 8.21it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 13%|█▎ | 4/30 [00:00<00:03, 8.22it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 17%|█▋ | 5/30 [00:00<00:03, 8.32it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 20%|██ | 6/30 [00:00<00:02, 8.39it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 23%|██▎ | 7/30 [00:00<00:02, 8.26it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 27%|██▋ | 8/30 [00:00<00:02, 8.37it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 30%|███ | 9/30 [00:01<00:02, 8.36it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 33%|███▎ | 10/30 [00:01<00:02, 8.30it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 37%|███▋ | 11/30 [00:01<00:02, 8.28it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 40%|████ | 12/30 [00:01<00:02, 8.32it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 43%|████▎ | 13/30 [00:01<00:02, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 47%|████▋ | 14/30 [00:01<00:01, 8.05it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 50%|█████ | 15/30 [00:01<00:01, 8.00it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 53%|█████▎ | 16/30 [00:01<00:01, 8.06it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 57%|█████▋ | 17/30 [00:02<00:01, 8.06it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 60%|██████ | 18/30 [00:02<00:01, 8.14it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 63%|██████▎ | 19/30 [00:02<00:01, 8.26it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 67%|██████▋ | 20/30 [00:02<00:01, 8.31it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 70%|███████ | 21/30 [00:02<00:01, 8.28it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 73%|███████▎ | 22/30 [00:02<00:00, 8.31it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 77%|███████▋ | 23/30 [00:02<00:00, 8.34it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 80%|████████ | 24/30 [00:02<00:00, 8.19it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 83%|████████▎ | 25/30 [00:03<00:00, 8.18it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 87%|████████▋ | 26/30 [00:03<00:00, 8.27it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 90%|█████████ | 27/30 [00:03<00:00, 8.26it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 93%|█████████▎| 28/30 [00:03<00:00, 8.27it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 97%|█████████▋| 29/30 [00:03<00:00, 8.28it/s]c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1865: UserWarning: using precomputed metric; inverse_transform will be unavailable\n",
+ " warn(\"using precomputed metric; inverse_transform will be unavailable\")\n",
+ "c:\\Users\\LEGION\\anaconda3\\envs\\eyefeatures_env\\Lib\\site-packages\\umap\\umap_.py:1952: UserWarning: n_jobs value 1 overridden to 1 by setting random_state. Use no seed for parallelism.\n",
+ " warn(\n",
+ "Manhattan | groups: 100%|██████████| 30/30 [00:03<00:00, 8.26it/s]\n",
+ "C:\\Users\\LEGION\\AppData\\Local\\Temp\\ipykernel_17552\\2177509832.py:81: UserWarning: No data for colormapping provided via 'c'. Parameters 'cmap' will be ignored\n",
+ " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n"
+ ]
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "import re\n",
+ "from itertools import cycle\n",
+ "from tqdm import tqdm\n",
+ "import numpy as np\n",
+ "from umap import UMAP\n",
+ "from sklearn.svm import SVC\n",
+ "\n",
+ "# --------------------------------------------------------------------------\n",
+ "# helper to sort IDs naturally: \"10\" comes after \"2\", \"text_12\" after \"text_3\"\n",
+ "# --------------------------------------------------------------------------\n",
+ "def _natkey(s):\n",
+ " return [int(tok) if tok.isdigit() else tok.lower()\n",
+ " for tok in re.split(r'(\\d+)', str(s))]\n",
+ "\n",
+ "# --------------------------------------------------------------------------\n",
+ "# Low‑level helper – plots ONE distance matrix (one row in the final grid)\n",
+ "# --------------------------------------------------------------------------\n",
+ "def _plot_one_umap_best_groups(\n",
+ " D, labels, groups, *, ax,\n",
+ " n_components=2, random_state=228,\n",
+ " test_size=.30, top_n=4,\n",
+ " cmap_cycle=(\"tab10\", \"Set2\", \"Dark2\"),\n",
+ " global_handles=None,\n",
+ " title_prefix=\"\",\n",
+ " umap_params=None):\n",
+ "\n",
+ " # -- validation ------------------------------------------------------\n",
+ " D, labels, groups = map(np.asarray, (D, labels, groups))\n",
+ " n = D.shape[0]\n",
+ " if D.shape != (n, n):\n",
+ " raise ValueError(\"D must be square\")\n",
+ " if labels.shape[0] != n or groups.shape[0] != n:\n",
+ " raise ValueError(\"labels / groups length mismatch\")\n",
+ " if global_handles is None:\n",
+ " global_handles = {}\n",
+ "\n",
+ " uniq_groups = np.unique(groups)\n",
+ "\n",
+ " # -- per‑group UMAP + SVM -------------------------------------------\n",
+ " embeddings = np.full((n, n_components), np.nan)\n",
+ " svm_scores, svms = {}, {}\n",
+ " for g in tqdm(uniq_groups, desc=f\"{title_prefix} groups\"):\n",
+ " idx = np.where(groups == g)[0]\n",
+ " if len(idx) < 4 or len(np.unique(labels[idx])) < 2:\n",
+ " continue\n",
+ "\n",
+ " reducer = UMAP(n_components=n_components,\n",
+ " metric=\"precomputed\",\n",
+ " random_state=random_state,\n",
+ " **(umap_params or {}))\n",
+ " embeddings[idx] = reducer.fit_transform(D[np.ix_(idx, idx)])\n",
+ " X_emb = embeddings[idx]\n",
+ "\n",
+ " # you can keep / drop the split – here we still split:\n",
+ " Xtr, Xte, ytr, yte = train_test_split(\n",
+ " X_emb, labels[idx], test_size=test_size,\n",
+ " stratify=labels[idx], random_state=random_state)\n",
+ " svm = SVC(kernel=\"linear\", C=1, random_state=random_state)\n",
+ " svm.fit(Xtr, ytr)\n",
+ " acc = svm.score(Xte, yte)\n",
+ "\n",
+ " svm_scores[g] = acc\n",
+ " svms[g] = svm\n",
+ "\n",
+ " if not svm_scores:\n",
+ " raise ValueError(\"No scorable groups\")\n",
+ "\n",
+ " # ---------- choose & **order** groups --------------------------------\n",
+ " best = sorted(svm_scores, key=svm_scores.get, reverse=True)[:top_n] # pick by score\n",
+ " chosen = sorted(best, key=_natkey) # order by text_id\n",
+ "\n",
+ " # ---------- plot -----------------------------------------------------\n",
+ " cmaps = cycle(cmap_cycle)\n",
+ " for axis, g, cmap in zip(ax, chosen, cmaps):\n",
+ " mask = groups == g\n",
+ " Xg, yg = embeddings[mask], labels[mask]\n",
+ "\n",
+ " # points\n",
+ " for cls in np.unique(yg):\n",
+ " pts = yg == cls\n",
+ " sc = axis.scatter(Xg[pts, 0], Xg[pts, 1],\n",
+ " s=45, alpha=.85, cmap=cmap,\n",
+ " label=str(cls))\n",
+ " if cls not in global_handles:\n",
+ " global_handles[cls] = sc\n",
+ "\n",
+ " # linear boundary\n",
+ " w, b = svms[g].coef_[0], svms[g].intercept_[0]\n",
+ " if abs(w[1]) > 1e-10:\n",
+ " xlim = np.array(axis.get_xlim())\n",
+ " ylim = -(w[0] * xlim + b) / w[1]\n",
+ " axis.plot(xlim, ylim, '--', lw=1, c='black', label='_nolegend_')\n",
+ " else:\n",
+ " axis.axvline(x=-b / w[0], ls='--', lw=1, c='black', label='_nolegend_')\n",
+ "\n",
+ " axis.set_title(f\"{title_prefix}text_id = {g}\\nAcc={svm_scores[g]:.2%}\",\n",
+ " fontsize=9)\n",
+ " axis.set_xlabel(\"UMAP‑1\"); axis.set_ylabel(\"UMAP‑2\")\n",
+ "\n",
+ " # hide unused axes (if < top_n groups were plottable)\n",
+ " for axis in ax[len(chosen):]:\n",
+ " axis.set_visible(False)\n",
+ "\n",
+ " return {\"chosen_groups\": chosen,\n",
+ " \"test_accuracy\": {g: svm_scores[g] for g in chosen}}\n",
+ "\n",
+ "\n",
+ "\n",
+ "def plot_umap_best_groups_grid(\n",
+ " matrices,\n",
+ " names,\n",
+ " labels: np.ndarray,\n",
+ " groups: np.ndarray,\n",
+ " *,\n",
+ " top_n: int = 4,\n",
+ " n_components: int = 2,\n",
+ " random_state: int = 228,\n",
+ " test_size: float = .30,\n",
+ " size_per_plot: Tuple[int, int] = (4, 3),\n",
+ " cmap_cycle: Tuple[str, ...] = (\"tab10\", \"Set2\", \"Dark2\"),\n",
+ " figure_title: str = \"UMAP – best texts for each distance function\",\n",
+ " umap_params: Dict | None = None\n",
+ "):\n",
+ " \"\"\"\n",
+ " Create a single figure with one *row per distance matrix* and\n",
+ " `top_n` columns – the best‑performing groups.\n",
+ "\n",
+ " Parameters\n",
+ " ----------\n",
+ " matrices, names\n",
+ " Sequences of equal length. `names` appear as row titles.\n",
+ " labels, groups\n",
+ " 1‑D arrays of length n.\n",
+ " umap_params\n",
+ " Extra keyword arguments forwarded to `UMAP(...)` (e.g. `n_neighbors`).\n",
+ " \"\"\"\n",
+ "\n",
+ " n_rows, n_cols = len(matrices), top_n\n",
+ " w, h = size_per_plot\n",
+ " fig, axes = plt.subplots(\n",
+ " n_rows, n_cols,\n",
+ " figsize=(w * n_cols, h * n_rows),\n",
+ " squeeze=False\n",
+ " )\n",
+ "\n",
+ " global_handles = {}\n",
+ " summaries = {}\n",
+ "\n",
+ " for r, (D, title) in enumerate(zip(matrices, names)):\n",
+ " row_axes = axes[r]\n",
+ " summaries[title] = _plot_one_umap_best_groups(\n",
+ " D, labels, groups,\n",
+ " ax=row_axes,\n",
+ " n_components=n_components,\n",
+ " random_state=random_state,\n",
+ " test_size=test_size,\n",
+ " top_n=top_n,\n",
+ " cmap_cycle=cmap_cycle,\n",
+ " global_handles=global_handles,\n",
+ " title_prefix=f\"{title} | \",\n",
+ " umap_params=umap_params\n",
+ " )\n",
+ "\n",
+ " # annotate row name once along left margin\n",
+ " row_axes[0].annotate(title, xy=(0, .5),\n",
+ " xytext=(-row_axes[0].yaxis.labelpad - 25, 0),\n",
+ " xycoords=row_axes[0].yaxis.label,\n",
+ " textcoords='offset points',\n",
+ " size='large', ha='right', va='center',\n",
+ " rotation=90)\n",
+ "\n",
+ " # global legend (right‑hand side)\n",
+ " fig.legend(global_handles.values(), global_handles.keys(),\n",
+ " loc=\"center right\", title=\"class\")\n",
+ " fig.subplots_adjust(right=.85)\n",
+ " fig.suptitle(figure_title, fontsize=16, y=.995)\n",
+ " plt.tight_layout()\n",
+ " plt.show()\n",
+ "\n",
+ " return summaries\n",
+ "\n",
+ "\n",
+ "# ──────────────────────────────────────────────────────────────────────────────\n",
+ "# Example usage\n",
+ "# ──────────────────────────────────────────────────────────────────────────────\n",
+ "\n",
+ "if True:\n",
+ " summaries = plot_umap_best_groups_grid(\n",
+ " matrices=[\n",
+ " hau_matrix, \n",
+ " dtw_matrix, \n",
+ " dfr_matrix, \n",
+ " man_matrix, \n",
+ " ],\n",
+ " names=[\n",
+ " \"Hausdorff\", \n",
+ " \"DTW\", \n",
+ " \"DFR\", \n",
+ " \"Manhattan\", \n",
+ " ],\n",
+ " labels=y,\n",
+ " groups=sentence,\n",
+ " top_n=4,\n",
+ " )\n"
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "eyefeatures_env",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.12.0"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/eyefeatures/data/__init__.py b/eyefeatures/data/__init__.py
deleted file mode 100644
index e7d2787..0000000
--- a/eyefeatures/data/__init__.py
+++ /dev/null
@@ -1,21 +0,0 @@
-"""
-Simple data loading utilities for the eye-tracking collection.
-"""
-
-from eyefeatures.data.utils import (
- DEFAULT_COLLECTION_DIR,
- get_labels,
- get_meta,
- get_pk,
- list_datasets,
- load_dataset,
-)
-
-__all__ = [
- "DEFAULT_COLLECTION_DIR",
- "list_datasets",
- "load_dataset",
- "get_pk",
- "get_labels",
- "get_meta",
-]
diff --git a/eyefeatures/data/utils.py b/eyefeatures/data/utils.py
deleted file mode 100644
index 7a3226d..0000000
--- a/eyefeatures/data/utils.py
+++ /dev/null
@@ -1,259 +0,0 @@
-"""
-Simple data loading utilities for the eye-tracking collection.
-
-Collection data lives in this repo at ``data/collection`` as Parquet files
-(tracked with Git LFS). You can pass a custom path or use the default.
-
-Column conventions:
-- Primary key (pk): columns starting with ``group_``
-- Labels: columns ending with ``_label``
-- Meta: columns starting with ``meta_``
-"""
-
-import json
-from pathlib import Path
-from typing import Any
-
-import pandas as pd
-
-#: Default root directory for collection Parquet files (``data/collection`` in the repo, Git LFS).
-DEFAULT_COLLECTION_DIR = Path("data/collection")
-
-
-def _classify_dataset_type(dataset_name: str) -> str:
- """Classify dataset type by name suffix: 'gaze' or 'fixation'."""
- if dataset_name.endswith("_gaze") or dataset_name.endswith("_gazes"):
- return "gaze"
- if dataset_name.endswith("_fixations") or dataset_name.endswith("_fixation"):
- return "fixation"
- # Default: treat as fixation
- return "fixation"
-
-
-def list_datasets(
- collection_dir: str | Path | None = None,
- *,
- include_extensive_collection: bool = True,
- extensive_collection_only: bool = False,
- include_extracted_fixations: bool = True,
- extracted_fixations_only: bool = False,
- dataset_type: str | None = None,
-) -> list[str]:
- """List available dataset names in the collection directory.
-
- Parameters
- ----------
- collection_dir : path, optional
- Root directory containing collection Parquet files.
- Defaults to ``data/collection`` (repo data tracked with Git LFS).
- include_extensive_collection : bool, default True
- If True, also search in extensive_collection subfolder.
- Ignored when extensive_collection_only or extracted_fixations_only is True.
- extensive_collection_only : bool, default False
- If True, list only datasets from extensive_collection subfolder
- (main directory is not scanned).
- include_extracted_fixations : bool, default True
- If True, also search in extracted_fixations subfolder.
- Ignored when extensive_collection_only or extracted_fixations_only is True.
- extracted_fixations_only : bool, default False
- If True, list only datasets from extracted_fixations subfolder
- (main directory is not scanned).
- dataset_type : str, optional
- If "gaze", return only gaze datasets (names ending with _gaze/_gazes).
- If "fixation", return only fixation datasets (names ending with
- _fixations/_fixation or default). If None, return all.
-
- Returns
- -------
- list of str
- Sorted list of dataset names (without .parquet extension).
- """
- collection_path = (
- Path(collection_dir) if collection_dir is not None else DEFAULT_COLLECTION_DIR
- )
- dataset_names = set()
-
- if extracted_fixations_only:
- extracted_dir = collection_path / "extracted_fixations"
- if extracted_dir.exists():
- for f in extracted_dir.glob("*.parquet"):
- dataset_names.add(f.stem)
- elif extensive_collection_only:
- extensive_dir = collection_path / "extensive_collection"
- if extensive_dir.exists():
- for f in extensive_dir.glob("*.parquet"):
- dataset_names.add(f.stem)
- else:
- for f in collection_path.glob("*.parquet"):
- dataset_names.add(f.stem)
- if include_extensive_collection:
- extensive_dir = collection_path / "extensive_collection"
- if extensive_dir.exists():
- for f in extensive_dir.glob("*.parquet"):
- dataset_names.add(f.stem)
- if include_extracted_fixations:
- extracted_dir = collection_path / "extracted_fixations"
- if extracted_dir.exists():
- for f in extracted_dir.glob("*.parquet"):
- dataset_names.add(f.stem)
-
- if dataset_type is not None:
- dataset_names = {
- name
- for name in dataset_names
- if _classify_dataset_type(name) == dataset_type
- }
-
- return sorted(dataset_names)
-
-
-def load_dataset(
- dataset_name: str,
- collection_dir: str | Path | None = None,
- *,
- normalize: bool = True,
-) -> tuple[pd.DataFrame, dict]:
- """Load a collection dataset by name.
-
- Parameters
- ----------
- dataset_name : str
- Name of the dataset (e.g. "ASD_ready_data_fixations").
- Will search for {dataset_name}.parquet in collection_dir.
- collection_dir : path, optional
- Root directory containing collection Parquet files.
- Defaults to ``data/collection`` (repo data tracked with Git LFS).
- normalize : bool, default True
- If True and dataset has unnormalized x/y columns, normalize them
- and rename to norm_pos_x/norm_pos_y.
-
- Returns
- -------
- tuple (DataFrame, meta_info)
- - DataFrame: loaded and optionally normalized data
- - meta_info: dict with 'pk', 'labels', 'meta' column lists and 'info'
- (from collection_dir/meta.json under key dataset_name, if present).
- """
- collection_path = (
- Path(collection_dir) if collection_dir is not None else DEFAULT_COLLECTION_DIR
- )
- dataset_path = collection_path / f"{dataset_name}.parquet"
-
- if not dataset_path.exists():
- # Try in extensive_collection
- extensive_path = (
- collection_path / "extensive_collection" / f"{dataset_name}.parquet"
- )
- if extensive_path.exists():
- dataset_path = extensive_path
- else:
- # Try in extracted_fixations
- extracted_path = (
- collection_path / "extracted_fixations" / f"{dataset_name}.parquet"
- )
- if extracted_path.exists():
- dataset_path = extracted_path
- else:
- raise FileNotFoundError(
- f"Dataset '{dataset_name}' not found in {collection_path}, "
- f"{collection_path / 'extensive_collection'}, or "
- f"{collection_path / 'extracted_fixations'}"
- )
-
- df = pd.read_parquet(dataset_path)
-
- # Parquet preserves types; ensure numeric for x/y if present (e.g. from older exports)
- if "x" in df.columns and not pd.api.types.is_numeric_dtype(df["x"]):
- df["x"] = pd.to_numeric(
- df["x"].astype(str).str.replace(",", "."), errors="coerce"
- )
- if "y" in df.columns and not pd.api.types.is_numeric_dtype(df["y"]):
- df["y"] = pd.to_numeric(
- df["y"].astype(str).str.replace(",", "."), errors="coerce"
- )
-
- # Handle left/right eye columns
- if "x_left" in df.columns and "x_right" in df.columns:
- if "x" not in df.columns:
- df["x"] = (df["x_left"] + df["x_right"]) / 2
- if "y" not in df.columns:
- df["y"] = (df["y_left"] + df["y_right"]) / 2
-
- # Normalize if requested and needed
- if normalize and "x" in df.columns and "y" in df.columns:
- if "norm_pos_x" not in df.columns:
- max_x = df["x"].max()
- max_y = df["y"].max()
- df["norm_pos_x"] = df["x"] / max_x if max_x > 0 else df["x"]
- df["norm_pos_y"] = df["y"] / max_y if max_y > 0 else df["y"]
-
- # Build meta info
- meta_info = {
- "pk": get_pk(df),
- "labels": get_labels(df),
- "meta": get_meta(df),
- "info": _load_meta_info(collection_path, dataset_name),
- }
-
- return df, meta_info
-
-
-def _load_meta_info(collection_path: Path, dataset_name: str) -> Any | None:
- """Load meta.json from collection dir and return value for dataset_name key."""
- meta_path = collection_path / "meta.json"
- if not meta_path.exists():
- return None
- try:
- with open(meta_path, encoding="utf-8") as f:
- data = json.load(f)
- return data.get(dataset_name)
- except (json.JSONDecodeError, OSError):
- return None
-
-
-def get_pk(df: pd.DataFrame) -> list[str]:
- r"""Get primary key column names (columns starting with ``group\_``).
-
- Parameters
- ----------
- df : DataFrame
- Benchmark dataset DataFrame.
-
- Returns
- -------
- list of str
- Primary key column names.
- """
- return [col for col in df.columns if col.startswith("group_")]
-
-
-def get_labels(df: pd.DataFrame) -> list[str]:
- """Get label column names (columns ending with _label).
-
- Parameters
- ----------
- df : DataFrame
- Benchmark dataset DataFrame.
-
- Returns
- -------
- list of str
- Label column names.
- """
- return [col for col in df.columns if col.endswith("_label")]
-
-
-def get_meta(df: pd.DataFrame) -> list[str]:
- r"""Get meta column names (columns starting with ``meta\_``).
-
- Parameters
- ----------
- df : DataFrame
- Benchmark dataset DataFrame.
-
- Returns
- -------
- list of str
- Meta column names.
- """
- return [col for col in df.columns if col.startswith("meta_")]
diff --git a/eyefeatures/deep/datasets.py b/eyefeatures/deep/datasets.py
index a34e4d9..1f7b22e 100644
--- a/eyefeatures/deep/datasets.py
+++ b/eyefeatures/deep/datasets.py
@@ -1,21 +1,64 @@
+import warnings
from collections.abc import Callable
from copy import copy
from functools import partial
import numpy as np
import pandas as pd
+import pytorch_lightning as pl
import torch
from numpy.typing import ArrayLike
-from torch.utils.data import Dataset
+from sklearn.model_selection import train_test_split
+from skmultilearn.model_selection import IterativeStratification
+from torch.utils.data import DataLoader, Dataset
from torch_geometric.data import Data
from tqdm import tqdm
-from eyefeatures.features.feature_maps import get_gafs, get_heatmaps, get_mtfs
+from eyefeatures.features.complex import get_heatmaps
from eyefeatures.preprocessing.base import BaseFixationPreprocessor
from eyefeatures.utils import _split_dataframe
from eyefeatures.visualization.static_visualization import get_visualizations
+def iterative_split(
+ df: pd.DataFrame, y: ArrayLike, test_size: float, stratify_columns: list[str]
+):
+ """Custom iterative train test split which
+ 'maintains balanced representation with respect
+ to order-th label combinations.'
+
+ Args:
+ df (pd.DataFrame): Input dataframe to split.
+ y (np.ndarray): Labels corresponding to the dataframe.
+ test_size (float): Proportion of the dataset to include in the test split.
+ stratify_columns (List[str]): List of column names to stratify by.
+
+ Returns:
+ tuple (pd.DataFrame, pd.DataFrame, np.ndarray, np.ndarray): A tuple
+ (X_train, X_test, y_train, y_test):
+ (1) Training split of the dataframe.
+ (2) Test split of the dataframe.
+ (3) Training labels.
+ (4) Test labels.
+
+ Note:
+ From https://madewithml.com/courses/mlops/splitting/#stratified-split
+ """
+ # One-hot encode the stratify columns and concatenate them
+ one_hot_cols = [pd.get_dummies(df[col]) for col in stratify_columns]
+ one_hot_cols = pd.concat(one_hot_cols, axis=1).to_numpy()
+ stratifier = IterativeStratification(
+ n_splits=2,
+ order=len(stratify_columns),
+ sample_distribution_per_fold=[test_size, 1 - test_size],
+ )
+ train_indices, test_indices = next(stratifier.split(df.to_numpy(), one_hot_cols))
+ # Return the train and test set dataframes
+ X_train, X_test = df.iloc[train_indices], df.iloc[test_indices]
+ y_train, y_test = y[train_indices], y[test_indices]
+ return X_train, X_test, y_train, y_test
+
+
def _coord_to_grid(coords: np.array, xlim: tuple, ylim: tuple, shape: tuple):
"""Maps 2D coordinates to grid indices based on the grid resolution.
@@ -277,41 +320,11 @@ def create_graph_data_from_dataframe(
return data
-# Representation types with zoom options:
-# - *_fixed: uses fixed [0,1] coordinate space (shows absolute position)
-# - *_zoomed: zooms to data range (fills the image with the scanpath region)
_representations = {
- # Heatmaps
- "heatmap": get_heatmaps, # Default: fixed [0,1] space (backward compat)
- "heatmap_fixed": partial(get_heatmaps, zoom_to_data=False),
- "heatmap_zoomed": partial(get_heatmaps, zoom_to_data=True),
- # Baseline visualization
- "baseline_visualization": partial(
- get_visualizations, pattern="baseline"
- ), # Default: zoomed (backward compat)
- "baseline_fixed": partial(
- get_visualizations, pattern="baseline", zoom_to_data=False
- ),
- "baseline_zoomed": partial(
- get_visualizations, pattern="baseline", zoom_to_data=True
- ),
- # AOI visualization
+ "heatmap": get_heatmaps,
+ "baseline_visualization": partial(get_visualizations, pattern="baseline"),
"aoi_visualization": partial(get_visualizations, pattern="aoi"),
- "aoi_fixed": partial(get_visualizations, pattern="aoi", zoom_to_data=False),
- "aoi_zoomed": partial(get_visualizations, pattern="aoi", zoom_to_data=True),
- # Saccade visualization (with sequential colormap)
- "saccade_visualization": partial(
- get_visualizations, pattern="saccades"
- ), # Default: zoomed
- "saccade_fixed": partial(
- get_visualizations, pattern="saccades", zoom_to_data=False
- ),
- "saccade_zoomed": partial(
- get_visualizations, pattern="saccades", zoom_to_data=True
- ),
- # GAF (Gramian Angular Field) and MTF (Markov Transition Field) 2D maps for DL (no zoom variant)
- "gaf_fixed": get_gafs,
- "mtf_fixed": get_mtfs,
+ "saccade_visualization": partial(get_visualizations, pattern="saccades"),
}
@@ -341,16 +354,16 @@ def __init__(
transforms=None,
):
self.pmk = pk
- rep_tensors = []
- for i in representations:
- rep_data = _representations[i](X, x, y, pk=pk, shape=shape)
- rep_tensor = torch.tensor(rep_data, dtype=torch.float32)
- # Only add channel dimension if not already present
- # Heatmaps return (n, h, w), visualizations return (n, c, h, w)
- if rep_tensor.ndim == 3:
- rep_tensor = rep_tensor.unsqueeze(1)
- rep_tensors.append(rep_tensor)
- self.X = torch.cat(rep_tensors, dim=1)
+ self.X = torch.cat(
+ [
+ torch.tensor(
+ _representations[i](X, x, y, pk=pk, shape=shape),
+ dtype=torch.float32,
+ ).unsqueeze(1)
+ for i in representations
+ ],
+ dim=1,
+ )
self.channels_dim = self.X.shape[1]
print(f"Number of channels = {self.channels_dim}.")
if not isinstance(Y, pd.Series):
@@ -369,32 +382,23 @@ def __len__(self):
return self.X.shape[0]
def __getitem__(self, idx: int):
- X = self.X[idx, :, :, :]
- label = self.y[idx]
-
- if self.transforms is not None:
- X = self.transforms(X)
+ if self.transforms is None:
+ X = self.X[idx, :, :, :]
+ label = self.y[idx]
return {
"images": X,
- "y": label,
+ "y": label, #
}
def collate_fn(self, batch):
images = torch.stack([x["images"] for x in batch])
y = torch.tensor([x["y"] for x in batch])
return {"images": images, "y": y}
+ return batch
def _get_features(X, features, x, y, t, pk):
- # Handle None features case - return only x and y coordinates
- if features is None:
- output = []
- groups = _split_dataframe(X, pk)
- for group_id, group_X in tqdm(groups):
- output.append(group_X[[x, y]].values)
- return output
-
preprocessor = BaseFixationPreprocessor(x, y, t, pk)
features_to_get = copy(features)
for i in features:
@@ -416,7 +420,7 @@ class DatasetTimeSeries(Dataset):
X: Input time-series data.
Y: Labels for the data.
pk: Primary keys for grouping.
- features: List of features to extract. If None, only x and y coordinates are used.
+ features: List of features to extract.
transforms: Transformations to apply to the data.
max_length: maximum length of scanpath.
"""
@@ -428,7 +432,7 @@ def __init__(
x: str,
y: str,
pk: list[str],
- features: list[str] | None = None,
+ features: list[str],
transforms: Callable = None,
max_length: int = 10,
):
@@ -442,7 +446,7 @@ def __init__(
else:
self.Y = torch.tensor(self.Y, dtype=torch.float)
- self.n_features = 2 + (len(features) if features is not None else 0)
+ self.n_features = 2 + len(features)
self.transforms = transforms
self.max_length = max_length
@@ -526,12 +530,8 @@ def __getitem__(self, idx):
image = self.image_dataset.X[idx, :, :, :]
sequence = self.sequence_dataset.X[idx]
y = self.image_dataset.y[idx]
- # Use float32 so batch matches model parameters (avoid Double vs Float mismatch)
- return {
- "images": torch.as_tensor(image, dtype=torch.float32),
- "sequences": torch.as_tensor(sequence, dtype=torch.float32),
- "y": y,
- }
+
+ return {"images": image, "sequences": torch.tensor(sequence), "y": y}
def collate_fn(self, batch):
lengths = [x["sequences"].shape[0] for x in batch]
@@ -540,11 +540,7 @@ def collate_fn(self, batch):
torch.cat(
[
x["sequences"],
- torch.zeros(
- max_len - x["sequences"].shape[0],
- self.sequence_dataset.n_features,
- dtype=torch.float32,
- ),
+ torch.zeros(max_len - x["sequences"].shape[0], self.n_features),
],
axis=0,
)
@@ -556,7 +552,7 @@ def collate_fn(self, batch):
return {
"sequences": torch.stack(padded_batch),
"lengths": torch.tensor(lengths),
- "images": torch.stack([x["images"] for x in batch]),
+ "images": batch["images"],
"y": y,
}
@@ -631,3 +627,267 @@ def __getitem__(self, idx):
def collate_fn(self, batch):
return batch
+
+
+class DatasetLightningBase(pl.LightningDataModule):
+ """Base PyTorch Lightning DataModule for managing datasets and dataloaders.
+
+ Args:
+ X: Input data.
+ y: Labels for the data.
+ x: X coordinate column name.
+ y: Y coordinate column name.
+ pk: Primary keys for grouping.
+ test_size: Test size for the train-validation split.
+ batch_size: Batch size for the dataloaders.
+ split_type: Type of train-validation split.
+ """
+
+ def __init__(
+ self,
+ X: pd.DataFrame,
+ Y: ArrayLike,
+ x: str,
+ y: str,
+ pk: list[str],
+ test_size: int,
+ batch_size: int,
+ split_type: str = "simple",
+ ):
+ super().__init__()
+ self.X = X
+ self.Y = Y
+
+ self.x = x
+ self.y = y
+ self.pk = pk
+ self.test_size = test_size
+ self.batch_size = batch_size
+ self.split_type = split_type
+
+ def setup(self, stage=None):
+ X_train, y_train, X_val, y_val = self.split_train_val()
+ self.create_train_val_datasets(X_train, y_train, X_val, y_val)
+
+ def train_dataloader(self):
+ return DataLoader(
+ self.train_dataset,
+ batch_size=self.batch_size,
+ shuffle=True,
+ collate_fn=self.train_dataset.collate_fn,
+ )
+
+ def val_dataloader(self):
+ return DataLoader(
+ self.val_dataset,
+ batch_size=self.batch_size,
+ shuffle=False,
+ collate_fn=self.val_dataset.collate_fn,
+ )
+
+ def split_train_val(self):
+ pk = self.pk
+ groups = self.X[self.pk].drop_duplicates()
+ if len(self.pk) == 1 or self.split_type == "simple":
+ if self.split_type != "simple":
+ warnings.warn(
+ """Ignoring split type.
+ Split type cannot != "simple" if there is a
+ single primary key."""
+ )
+ groups_train, groups_val = train_test_split(
+ groups, test_size=self.test_size
+ )
+ elif self.split_type == "all_categories_unique":
+ groups_train, groups_val = groups.copy(), groups.copy()
+ for i in self.pk:
+ gr = (
+ groups[i]
+ .drop_duplicates()
+ .sort_values()
+ .sample(frac=1 - self.test_size)
+ .astype(str)
+ )
+ groups_train = groups_train[groups_train[i].isin(gr)]
+ groups_val = groups_val[~groups_val[i].isin(gr)]
+ elif self.split_type == "all_categories_repetitive":
+ groups_train, groups_val = iterative_split(groups, self.test_size, self.pk)
+ elif self.split_type == "first_category_repetitive":
+ groups_train, groups_val = train_test_split(
+ groups, test_size=self.test_size, stratify=groups.iloc[:, 0]
+ )
+ elif self.split_type == "first_category_unique":
+ pk_col = self.pk[0]
+ unique_vals = groups[pk_col].drop_duplicates()
+ vals_train, vals_val = train_test_split(
+ unique_vals, test_size=self.test_size
+ )
+ groups_train = groups[groups[pk_col].isin(vals_train)]
+ groups_val = groups[groups[pk_col].isin(vals_val)]
+ else:
+ raise ValueError(
+ f"""Invalid split type: {self.split_type}.
+ Supported split types are: simple,
+ first_category_unique, first_category_repetitive,
+ all_categories_unique, all_categories_repetitive."""
+ )
+
+ X_train = self.X.merge(groups_train, on=pk)
+ y_train = self.Y.merge(groups_train, on=pk)
+ X_val = self.X.merge(groups_val, on=pk)
+ y_val = self.Y.merge(groups_val, on=pk)
+
+ return X_train, y_train, X_val, y_val
+
+ def create_train_val_datasets(self, X_train, y_train, X_val, y_val):
+ raise NotImplementedError("This method should be implemented by subclasses")
+
+
+class DatasetLightning2D(DatasetLightningBase):
+ """PyTorch Lightning DataModule for 2D datasets and dataloaders."""
+
+ def __init__(
+ self,
+ X: pd.DataFrame,
+ Y: ArrayLike,
+ x: str,
+ y: str,
+ pk: list[str],
+ shape: tuple[int] | int,
+ representations: list[str],
+ test_size: int,
+ batch_size: int,
+ split_type: str = "simple",
+ ):
+ super().__init__(X, Y, x, y, pk, test_size, batch_size, split_type)
+ self.shape = shape
+ self.representations = representations
+ self.train_dataset = None
+ self.val_dataset = None
+
+ def create_train_val_datasets(self, X_train, y_train, X_val, y_val):
+ self.train_dataset = Dataset2D(
+ X_train,
+ y_train,
+ self.x,
+ self.y,
+ pk=self.pk,
+ shape=self.shape,
+ representations=self.representations,
+ )
+ self.val_dataset = Dataset2D(
+ X_val,
+ y_val,
+ self.x,
+ self.y,
+ pk=self.pk,
+ shape=self.shape,
+ representations=self.representations,
+ )
+
+
+class DatasetLightningTimeSeries(DatasetLightningBase):
+ """PyTorch Lightning DataModule for Time Series datasets and dataloaders."""
+
+ def __init__(
+ self,
+ X: pd.DataFrame,
+ Y: ArrayLike,
+ x: str,
+ y: str,
+ pk: list[str],
+ features: list[str],
+ test_size: int,
+ batch_size: int,
+ split_type: str = "simple",
+ max_length=10,
+ ):
+ super().__init__(X, Y, x, y, pk, test_size, batch_size, split_type)
+ self.features = features
+ self.max_length = max_length
+
+ def create_train_val_datasets(self, X_train, y_train, X_val, y_val):
+ self.train_dataset = DatasetTimeSeries(
+ X_train,
+ y_train,
+ self.x,
+ self.y,
+ pk=self.pk,
+ features=self.features,
+ max_length=self.max_length,
+ )
+ self.val_dataset = DatasetTimeSeries(
+ X_val,
+ y_val,
+ self.x,
+ self.y,
+ pk=self.pk,
+ features=self.features,
+ max_length=self.max_length,
+ )
+
+
+class DatasetLightningTimeSeries2D(DatasetLightningBase):
+ """PyTorch Lightning DataModule for Time Series 2D datasets and dataloaders."""
+
+ def __init__(
+ self,
+ X: pd.DataFrame,
+ Y: ArrayLike,
+ x: str,
+ y: str,
+ pk: list[str],
+ shape: tuple[int] | int,
+ representations: list[str],
+ features: list[str],
+ test_size: int,
+ batch_size: int,
+ split_type: str = "simple",
+ max_length: int = 10,
+ ):
+ super().__init__(X, Y, x, y, pk, test_size, batch_size, split_type)
+ self.shape = shape
+ self.representations = representations
+ self.features = features
+ self.max_length = max_length
+
+ def create_train_val_datasets(self, X_train, y_train, X_val, y_val):
+ data2D = Dataset2D(
+ X_train,
+ y_train,
+ self.x,
+ self.y,
+ pk=self.pk,
+ shape=self.shape,
+ representations=self.representations,
+ )
+ dataTime = DatasetTimeSeries(
+ X_train,
+ y_train,
+ self.x,
+ self.y,
+ pk=self.pk,
+ features=self.features,
+ max_length=self.max_length,
+ )
+ self.train_dataset = TimeSeries_2D_Dataset(data2D, dataTime)
+
+ data2D = Dataset2D(
+ X_val,
+ y_val,
+ self.x,
+ self.y,
+ pk=self.pk,
+ shape=self.shape,
+ representations=self.representations,
+ )
+ dataTime = DatasetTimeSeries(
+ X_val,
+ y_val,
+ self.x,
+ self.y,
+ pk=self.pk,
+ features=self.features,
+ max_length=self.max_length,
+ )
+ self.val_dataset = TimeSeries_2D_Dataset(data2D, dataTime)
diff --git a/eyefeatures/deep/models.py b/eyefeatures/deep/models.py
index b86ae25..5254f1c 100644
--- a/eyefeatures/deep/models.py
+++ b/eyefeatures/deep/models.py
@@ -82,14 +82,9 @@ def __init__(
out_channels, out_channels, kernel_size=kernel_size, padding=padding
)
self.bn2 = nn.BatchNorm2d(out_channels)
- # Shortcut when channels or spatial size change (standard ResNet)
- if in_channels != out_channels or stride != 1:
- self.shortcut = nn.Conv2d(in_channels, out_channels, 1, stride=stride)
- else:
- self.shortcut = nn.Identity()
def forward(self, images):
- identity = self.shortcut(images)
+ identity = images
out = self.conv1(images)
out = self.bn1(out)
out = self.relu(out)
@@ -212,9 +207,7 @@ def create_simple_CNN(
Args:
config: (Dict) Configuration dictionary where each key represents
- a layer/block and its corresponding parameters. Supported types:
- - Block types: 'VGG_block', 'Resnet_block', 'DSC_block', 'Inception_block'
- - Pooling: 'MaxPool2d' (with params: kernel_size, stride, padding)
+ a layer/block and its corresponding parameters.
in_channels: (int) Number of input channels for the first layer.
shape: (Tuple[int, int], optional) Input shape for the CNN. If provided,
checks that the final output shape is valid.
@@ -232,26 +225,7 @@ def create_simple_CNN(
block_type = block_config["type"]
params = block_config.get("params", {})
- # Handle MaxPool2d separately (doesn't change channel count)
- if block_type == "MaxPool2d":
- kernel_size = params.get("kernel_size", 2)
- stride = params.get("stride", kernel_size)
- padding = params.get("padding", 0)
- module = nn.MaxPool2d(
- kernel_size=kernel_size, stride=stride, padding=padding
- )
- if shape is not None:
- shape = (
- (shape[0] + 2 * padding - kernel_size) // stride + 1,
- (shape[1] + 2 * padding - kernel_size) // stride + 1,
- )
- if shape[0] < 1 or shape[1] < 1:
- raise ValueError(
- """Your CNN backbone is too large for the input shape!
- Increase resolution or consider reducing the number of
- layers/removing stride/adding padding."""
- )
- elif block_type != "Inception_block":
+ if block_type != "Inception_block":
module = _blocks[block_type](in_channels=in_channels, **params)
in_channels = params.get("out_channels", in_channels)
if shape is not None:
@@ -858,54 +832,28 @@ def validation_step(self, batch, batch_idx):
# Log precision, recall, and F1-score for each class
if getattr(self, "_trainer", None) is not None:
- # Handle both binary (scalar) and multiclass (array) metrics
- if precision.dim() == 0:
- # Binary classification - metrics are scalars
+ for i in range(len(precision)):
self.log(
- "val_precision_class_1",
- precision,
+ f"val_precision_class_{i}",
+ precision[i],
on_step=False,
on_epoch=True,
prog_bar=False,
)
self.log(
- "val_recall_class_1",
- recall,
+ f"val_recall_class_{i}",
+ recall[i],
on_step=False,
on_epoch=True,
prog_bar=False,
)
self.log(
- "val_f1_class_1",
- f1,
+ f"val_f1_class_{i}",
+ f1[i],
on_step=False,
on_epoch=True,
prog_bar=False,
)
- else:
- # Multiclass classification - metrics are arrays
- for i in range(len(precision)):
- self.log(
- f"val_precision_class_{i}",
- precision[i],
- on_step=False,
- on_epoch=True,
- prog_bar=False,
- )
- self.log(
- f"val_recall_class_{i}",
- recall[i],
- on_step=False,
- on_epoch=True,
- prog_bar=False,
- )
- self.log(
- f"val_f1_class_{i}",
- f1[i],
- on_step=False,
- on_epoch=True,
- prog_bar=False,
- )
# Log macro averages
if getattr(self, "_trainer", None) is not None:
diff --git a/eyefeatures/features/feature_maps.py b/eyefeatures/features/complex.py
similarity index 75%
rename from eyefeatures/features/feature_maps.py
rename to eyefeatures/features/complex.py
index 7bb5f50..f63fca1 100644
--- a/eyefeatures/features/feature_maps.py
+++ b/eyefeatures/features/complex.py
@@ -6,7 +6,6 @@
import pandas as pd
from numpy.typing import NDArray
from PyEMD.EMD2d import EMD2D
-from scipy.ndimage import gaussian_filter, zoom as ndimage_zoom
from scipy.signal import convolve2d
from scipy.stats import gaussian_kde
@@ -25,11 +24,7 @@ def _check_shape(shape: tuple[int, int]):
def get_heatmap(
- x: NDArray,
- y: NDArray,
- shape: tuple[int, int],
- check: bool = True,
- zoom_to_data: bool = False,
+ x: NDArray, y: NDArray, shape: tuple[int, int], check: bool = True
) -> np.ndarray:
"""Get heatmap from scanpath (given coordinates are scaled and
sorted in time) using Gaussian KDE.
@@ -41,8 +36,6 @@ def get_heatmap(
otherwise k must be (height, width) tuple and rectangular matrix
is returned.
check: whether to check 'shape' for correct typing.
- zoom_to_data: if True, normalize coordinates to fill the entire heatmap.
- If False, use coordinates as-is (assumes [0,1] range).
Returns:
heatmap matrix.
@@ -50,97 +43,22 @@ def get_heatmap(
if check:
_check_shape(shape)
- x = np.asarray(x)
- y = np.asarray(y)
-
- # Handle edge cases where KDE cannot be applied
- if len(x) <= 2:
+ if len(x) <= 2: # TODO warning
# in case of small number of samples, KDE cannot be applied and
# default kernel estimate is returned instead
x, y = np.array([0.25, 0.50, 0.75]), np.array([0.50, 0.50, 0.50])
- # Normalize coordinates to [0, 1] if zoom_to_data is enabled
- if zoom_to_data:
- x_min, x_max = x.min(), x.max()
- y_min, y_max = y.min(), y.max()
- # Add small margin to avoid edge effects
- x_range = x_max - x_min if x_max > x_min else 1.0
- y_range = y_max - y_min if y_max > y_min else 1.0
- x = (x - x_min) / x_range
- y = (y - y_min) / y_range
-
- # Check if all points are the same (zero variance)
- if len(np.unique(x)) == 1 and len(np.unique(y)) == 1:
- # All points at same location - return uniform heatmap centered at that point
- heatmap = np.zeros(shape)
- center_x = int(np.clip(x[0] * shape[1], 0, shape[1] - 1))
- center_y = int(np.clip(y[0] * shape[0], 0, shape[0] - 1))
- heatmap[center_y, center_x] = 1.0
- return heatmap
-
- # Check if points are collinear (all x same or all y same)
- if len(np.unique(x)) == 1 or len(np.unique(y)) == 1:
- # Points lie on a line - use histogram-based approach instead
- return _get_heatmap_histogram(x, y, shape)
-
- # Try to create KDE, with fallback to histogram if it fails
- try:
- scanpath = np.vstack([x, y])
- kernel = gaussian_kde(scanpath)
- interval_x, interval_y = np.linspace(0, 1, shape[1]), np.linspace(
- 0, 1, shape[0]
- )
- x_grid, y_grid = np.meshgrid(interval_x, interval_y)
-
- # Query KDE with same [x, y] order as training data
- positions = np.vstack([x_grid.ravel(), y_grid.ravel()])
- return np.reshape(kernel(positions), x_grid.shape)
- except (np.linalg.LinAlgError, ValueError):
- # KDE failed due to singular covariance matrix - fallback to histogram
- return _get_heatmap_histogram(x, y, shape)
-
-
-def _get_heatmap_histogram(
- x: NDArray, y: NDArray, shape: tuple[int, int]
-) -> np.ndarray:
- """Fallback method: create heatmap using 2D histogram when KDE fails.
-
- Args:
- x: X coordinates (normalized 0-1)
- y: Y coordinates (normalized 0-1)
- shape: Output shape (height, width)
-
- Returns:
- heatmap matrix
- """
- # Convert normalized coordinates to pixel indices
- x_indices = np.clip((x * shape[1]).astype(int), 0, shape[1] - 1)
- y_indices = np.clip((y * shape[0]).astype(int), 0, shape[0] - 1)
-
- # Create histogram
- heatmap = np.zeros(shape)
- for xi, yi in zip(x_indices, y_indices, strict=False):
- heatmap[yi, xi] += 1.0
-
- # Normalize
- if heatmap.sum() > 0:
- heatmap = heatmap / heatmap.sum()
+ scanpath = np.vstack([x, y])
+ kernel = gaussian_kde(scanpath)
+ interval_x, interval_y = np.linspace(0, 1, shape[1]), np.linspace(0, 1, shape[0])
+ x, y = np.meshgrid(interval_x, interval_y)
- # Apply slight Gaussian smoothing to avoid completely sparse heatmaps
- if heatmap.sum() > 0:
- heatmap = gaussian_filter(heatmap, sigma=0.5)
- heatmap = heatmap / heatmap.sum() if heatmap.sum() > 0 else heatmap
-
- return heatmap
+ positions = np.vstack([y.ravel(), x.ravel()])
+ return np.reshape(kernel(positions), x.shape)
def get_heatmaps(
- data: pd.DataFrame,
- x: str,
- y: str,
- shape: tuple[int, int],
- pk: list[str] = None,
- zoom_to_data: bool = False,
+ data: pd.DataFrame, x: str, y: str, shape: tuple[int, int], pk: list[str] = None
) -> np.ndarray:
"""Get heatmaps from scanpaths (given coordinates are scaled and
sorted in time) using Gaussian KDE.
@@ -153,8 +71,6 @@ def get_heatmaps(
otherwise k must be (height, width) tuple and rectangular matrix
is returned.
pk: List of columns being primary key.
- zoom_to_data: if True, normalize coordinates to fill the entire heatmap.
- If False, use coordinates as-is (assumes [0,1] range).
Returns:
heatmap matrices.
@@ -163,7 +79,7 @@ def get_heatmaps(
if pk is None:
x_path, y_path = data[x].values, data[y].values
- heatmap = get_heatmap(x_path, y_path, shape, zoom_to_data=zoom_to_data)
+ heatmap = get_heatmap(x_path, y_path, shape)
heatmaps = heatmap[np.newaxis, :, :]
else:
groups: list[str, pd.DataFrame] = _split_dataframe(data, pk)
@@ -172,9 +88,7 @@ def get_heatmaps(
heatmaps = np.zeros(hshape)
for i, (_, group_X) in enumerate(groups):
x_path, y_path = group_X[x], group_X[y]
- heatmaps[i, :, :] = get_heatmap(
- x_path, y_path, shape, check=False, zoom_to_data=zoom_to_data
- )
+ heatmaps[i, :, :] = get_heatmap(x_path, y_path, shape, check=False)
return heatmaps
@@ -559,116 +473,6 @@ def _encode_car(x: np.array, t: np.array) -> tuple[np.ndarray, np.ndarray]:
return rho, phi
-def _resize_2d_maps_to_shape(maps: np.ndarray, shape: tuple[int, int]) -> np.ndarray:
- """Resize (2, h, w) or (c, h, w) array to (c, shape[0], shape[1]) using bilinear interpolation."""
- _check_shape(shape)
- if maps.shape[1] == shape[0] and maps.shape[2] == shape[1]:
- return maps
- n, h, w = maps.shape
- zoom_factors = (1, shape[0] / h, shape[1] / w)
- return ndimage_zoom(maps, zoom_factors, order=1, mode="nearest")
-
-
-# =========================== GAF/MTF batch (2D DL representations) ===========================
-def get_gafs(
- data: pd.DataFrame,
- x: str,
- y: str,
- shape: tuple[int, int],
- pk: list[str] = None,
- t: str = None,
- field_type: Literal["difference", "sum"] = "difference",
- to_polar: Literal["regular", "cosine"] = "cosine",
-) -> np.ndarray:
- """Batch Gramian Angular Fields for 2D DL: one (2, H, W) image per group, resized to shape.
-
- Args:
- data: input DataFrame with fixations.
- x: X coordinate column name.
- y: Y coordinate column name.
- shape: (height, width) of output images per channel.
- pk: list of primary key columns for grouping.
- t: timestamps column name.
- field_type: "difference" (GADF) or "sum" (GASF).
- to_polar: "regular" or "cosine".
-
- Returns:
- array of shape (n_groups, 2, shape[0], shape[1]), dtype float.
- """
- _check_shape(shape)
- if pk is None:
- groups = [(None, data)]
- else:
- groups = list(_split_dataframe(data, pk))
- out = np.zeros((len(groups), 2, shape[0], shape[1]), dtype=np.float64)
- for i, (_, group_X) in enumerate(groups):
- if len(group_X) < 2:
- # Pad with duplicate row so GAF is at least 2x2, then resize
- group_X = pd.concat([group_X, group_X.iloc[-1:]], ignore_index=True)
- gaf = get_gaf(
- group_X, x, y, t=t, field_type=field_type, to_polar=to_polar, flatten=False
- )
- gaf = _resize_2d_maps_to_shape(gaf, shape)
- out[i] = gaf
- return out
-
-
-def get_mtfs(
- data: pd.DataFrame,
- x: str,
- y: str,
- shape: tuple[int, int],
- pk: list[str] = None,
- n_bins: int = 10,
- shrink_strategy: Literal["max", "mean", "normal"] = "normal",
-) -> np.ndarray:
- """Batch Markov Transition Fields for 2D DL: one (2, H, W) image per group, resized to shape.
-
- Args:
- data: input DataFrame with fixations.
- x: X coordinate column name.
- y: Y coordinate column name.
- shape: (height, width) of output images per channel.
- pk: list of primary key columns for grouping.
- n_bins: number of bins for MTF discretization.
- shrink_strategy: strategy when shrinking MTF matrix.
-
- Returns:
- array of shape (n_groups, 2, shape[0], shape[1]), dtype float.
- """
- _check_shape(shape)
- if pk is None:
- groups = [(None, data)]
- else:
- groups = list(_split_dataframe(data, pk))
- out = np.zeros((len(groups), 2, shape[0], shape[1]), dtype=np.float64)
- min_len = max(n_bins + 1, 2)
- for i, (_, group_X) in enumerate(groups):
- grp = group_X
- if len(grp) < min_len:
- # Repeat rows to reach min_len
- while len(grp) < min_len:
- grp = pd.concat([grp, grp.iloc[-1:]], ignore_index=True)
- try:
- # get_mtf requires output_size in [2, len(data)] and len(data) > n_bins
- out_size = max(2, min(len(grp), shape[0], shape[1]))
- mtf = get_mtf(
- grp,
- x,
- y,
- n_bins=n_bins,
- output_size=out_size,
- shrink_strategy=shrink_strategy,
- flatten=False,
- )
- mtf = _resize_2d_maps_to_shape(mtf, shape)
- out[i] = mtf
- except Exception:
- # Fallback: zeros or small constant
- out[i] = np.zeros((2, shape[0], shape[1]), dtype=np.float64)
- return out
-
-
# =========================== HILBERT CURVE ===========================
def get_hilbert_curve_enc(
data: pd.DataFrame, x: str, y: str, scale: bool = True, p: int = 4
diff --git a/eyefeatures/features/measures.py b/eyefeatures/features/measures.py
index 7f6aaf1..a449128 100644
--- a/eyefeatures/features/measures.py
+++ b/eyefeatures/features/measures.py
@@ -9,8 +9,8 @@
from scipy.spatial.distance import euclidean, pdist, squareform
from scipy.stats import entropy, kurtosis, skew
+from eyefeatures.features.complex import get_rqa, hilbert_huang_transform
from eyefeatures.features.extractor import BaseTransformer
-from eyefeatures.features.feature_maps import get_rqa, hilbert_huang_transform
from eyefeatures.utils import _split_dataframe
@@ -25,8 +25,6 @@ class MeasureTransformer(ABC, BaseTransformer):
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
feature_name: Column name for resulting feature.
- ignore_errors: If True, return NaN values when feature computation fails
- instead of raising an error. Default is False.
"""
def __init__(
@@ -37,12 +35,10 @@ def __init__(
pk: list[str] = None,
return_df: bool = True,
feature_name: str = "feature",
- ignore_errors: bool = False,
):
super().__init__(x=x, y=y, pk=pk, return_df=return_df)
self.aoi = aoi
self.feature_name = feature_name
- self.ignore_errors = ignore_errors
def _check_init(self, X_len: int):
assert X_len != 0, "Error: there are no fixations"
@@ -58,46 +54,7 @@ def fit(self, X: pd.DataFrame, y=None):
return self
def transform(self, X: pd.DataFrame) -> pd.DataFrame | np.ndarray:
- # Handle empty DataFrame case
- if X.shape[0] == 0:
- if self.ignore_errors:
- # Return DataFrame with NaN values
- names = self.get_feature_names_out()
- if self.pk is None:
- features_df = pd.DataFrame(
- data=[[np.nan] * len(names)], columns=names, index=["all"]
- )
- else:
- # Return empty DataFrame with correct columns
- features_df = pd.DataFrame(columns=names)
- return features_df if self.return_df else features_df.values
- else:
- self._check_init(X_len=X.shape[0])
-
- # Check initialization (catch errors if ignore_errors=True)
- try:
- self._check_init(X_len=X.shape[0])
- except (AssertionError, RuntimeError) as e:
- if self.ignore_errors:
- # Return NaN for all groups
- names = self.get_feature_names_out()
- if self.pk is None:
- features_df = pd.DataFrame(
- data=[[np.nan] * len(names)], columns=names, index=["all"]
- )
- else:
- # For grouped data, return NaN for each group
- X_split = _split_dataframe(X, self.pk)
- group_names = [group for group, _ in X_split]
- gathered_features = [[np.nan] * len(names) for _ in group_names]
- features_df = pd.DataFrame(
- data=gathered_features, columns=names, index=group_names
- )
- return features_df if self.return_df else features_df.values
- else:
- raise type(e)(
- f"{e!s} Set ignore_errors=True to return NaN instead."
- ) from e
+ self._check_init(X_len=X.shape[0])
group_names = []
gathered_features = []
@@ -105,43 +62,17 @@ def transform(self, X: pd.DataFrame) -> pd.DataFrame | np.ndarray:
if self.pk is None:
group_names.append("all")
- try:
- names, values = self.calculate_features(X)
- columns_names = names
- gathered_features.append(values)
- except Exception as e:
- if self.ignore_errors:
- # Get feature names to create appropriate number of NaNs
- names = self.get_feature_names_out()
- if not columns_names:
- columns_names = names
- # Create NaN values for all features
- gathered_features.append([np.nan] * len(names))
- else:
- raise type(e)(
- f"{e!s} Set ignore_errors=True to return NaN instead."
- ) from e
+ names, values = self.calculate_features(X)
+ columns_names = names
+ gathered_features.append(values)
else:
X_split = _split_dataframe(X, self.pk)
for group, current_X in X_split:
group_names.append(group)
- try:
- names, values = self.calculate_features(current_X)
- if not columns_names:
- columns_names = names
- gathered_features.append(values)
- except Exception as e:
- if self.ignore_errors:
- # Get feature names to create appropriate number of NaNs
- names = self.get_feature_names_out()
- if not columns_names:
- columns_names = names
- # Create NaN values for all features
- gathered_features.append([np.nan] * len(names))
- else:
- raise type(e)(
- f"{e!s} Set ignore_errors=True to return NaN instead."
- ) from e
+ names, values = self.calculate_features(current_X)
+ if not columns_names:
+ columns_names = names
+ gathered_features.append(values)
features_df = pd.DataFrame(
data=gathered_features, columns=columns_names, index=group_names
@@ -172,7 +103,6 @@ class HurstExponent(MeasureTransformer):
pk: list of column names used to split pd.DataFrame.
eps: division epsilon.
return_df: Return pd.Dataframe object else np.ndarray.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
Example:
Quick start with default parameters::
@@ -191,14 +121,9 @@ def __init__(
pk: list[str] = None,
eps: float = 1e-22,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
- x=coordinate,
- pk=pk,
- return_df=return_df,
- feature_name="hurst_exponent",
- ignore_errors=ignore_errors,
+ x=coordinate, pk=pk, return_df=return_df, feature_name="hurst_exponent"
)
self.coordinate = coordinate
self.n_iters = n_iters
@@ -218,15 +143,6 @@ def _check_init(self, X_len: int):
f"Error: 'fill_strategy' must be one of " f"{','.join(fill_strategies)}."
)
- def get_feature_names_out(self, input_features=None) -> list[str]:
- """Generate feature name that includes coordinate column and hyperparameters."""
- # Determine coordinate name (x or y) from the column name
- # Build feature name with coordinate and hyperparameters
- feature_name = (
- f"hurst_{self.coordinate}_n{self.n_iters}_fill_{self.fill_strategy}"
- )
- return [feature_name]
-
def _make_pow2(self, x: np.array) -> np.array:
n = len(x)
k = np.log2(len(x)).astype(np.int32) # 2 ^ k <= n < 2 ^ (k + 1)
@@ -274,13 +190,15 @@ def calculate_features(self, X: pd.DataFrame) -> tuple[list[str], list[float]]:
# OLS via polynomial fitting
rs = rs[:cnt]
bs = bs[:cnt]
- # Hurst is slope of log(RS) vs log(n)
- X_ols = np.vstack([np.ones(cnt), np.log(bs)]).T
- grad = np.linalg.lstsq(X_ols, np.log(rs), rcond=None)[0]
- # Use dynamic feature name that includes coordinate and hyperparameters
- feature_name = self.get_feature_names_out()[0]
- return [feature_name], [grad[1]]
+ # Hurst exponent is slope of log(RS) vs log(n)
+ coeffs = np.polyfit(np.log(bs), np.log(rs), 1)
+
+ # Manual OLS (unstable)
+ # X_ols = np.vstack([np.ones(cnt), np.log(bs)]).T # [1, log(bs)]
+ # grad = (np.linalg.inv(X_ols.T @ X_ols) @ X_ols.T) @ np.log(rs)
+
+ return [self.feature_name], [coeffs[0]]
class ShannonEntropy(MeasureTransformer):
@@ -294,7 +212,6 @@ class ShannonEntropy(MeasureTransformer):
aoi: Area Of Interest column name.
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -302,15 +219,8 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
- super().__init__(
- aoi=aoi,
- pk=pk,
- return_df=return_df,
- feature_name="entropy",
- ignore_errors=ignore_errors,
- )
+ super().__init__(aoi=aoi, pk=pk, return_df=return_df, feature_name="entropy")
def _check_init(self, X_len: int):
assert self.aoi is not None, "Error: Provide aoi column"
@@ -344,7 +254,6 @@ class SpectralEntropy(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -354,15 +263,9 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
- x=x,
- y=y,
- pk=pk,
- return_df=return_df,
- feature_name="spectral_entropy",
- ignore_errors=ignore_errors,
+ x=x, y=y, pk=pk, return_df=return_df, feature_name="spectral_entropy"
)
self.aoi = aoi
@@ -390,7 +293,6 @@ class FuzzyEntropy(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -402,15 +304,9 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
- x=x,
- y=y,
- pk=pk,
- return_df=return_df,
- feature_name=f"fuzzy_m_{m}_r_{r}",
- ignore_errors=ignore_errors,
+ x=x, y=y, pk=pk, return_df=return_df, feature_name=f"fuzzy_m_{m}_r_{r}"
)
self.m = m
self.r = r
@@ -451,7 +347,6 @@ class SampleEntropy(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -463,7 +358,6 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
x=x,
@@ -471,7 +365,6 @@ def __init__(
pk=pk,
return_df=return_df,
feature_name=f"sample_entropy_m={m}_r={r}",
- ignore_errors=ignore_errors,
)
self.m = m
self.r = r
@@ -505,7 +398,6 @@ class IncrementalEntropy(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -515,15 +407,9 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
- x=x,
- y=y,
- pk=pk,
- return_df=return_df,
- feature_name="incremental_entropy",
- ignore_errors=ignore_errors,
+ x=x, y=y, pk=pk, return_df=return_df, feature_name="incremental_entropy"
)
self.aoi = aoi
@@ -555,7 +441,6 @@ class GriddedDistributionEntropy(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -566,7 +451,6 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
x=x,
@@ -574,7 +458,6 @@ def __init__(
pk=pk,
return_df=return_df,
feature_name=f"gridded_entropy_grid_size_{grid_size}",
- ignore_errors=ignore_errors,
)
self.grid_size = grid_size
self.aoi = aoi
@@ -607,7 +490,6 @@ class PhaseEntropy(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
Example:
from eyefeatures.features.measures import PhaseEntropy
@@ -625,7 +507,6 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
x=x,
@@ -633,7 +514,6 @@ def __init__(
pk=pk,
return_df=return_df,
feature_name=f"phase_entropy_m_{m}_tau_{tau}",
- ignore_errors=ignore_errors,
)
self.m = m
self.tau = tau
@@ -673,7 +553,6 @@ class LyapunovExponent(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
Example:
from eyefeatures.features.measures import LyapunovExponent
@@ -692,7 +571,6 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
x=x,
@@ -700,7 +578,6 @@ def __init__(
pk=pk,
return_df=return_df,
feature_name=f"lyapunov_exponent_m_{m}_tau_{tau}_T_{T}",
- ignore_errors=ignore_errors,
)
self.m = m
self.tau = tau
@@ -756,7 +633,6 @@ class FractalDimension(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -768,7 +644,6 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
x=x,
@@ -776,7 +651,6 @@ def __init__(
pk=pk,
return_df=return_df,
feature_name=f"fractal_dim_m_{m}_tau_{tau}",
- ignore_errors=ignore_errors,
)
self.m = m
self.tau = tau
@@ -825,7 +699,6 @@ class CorrelationDimension(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -838,7 +711,6 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
x=x,
@@ -846,7 +718,6 @@ def __init__(
pk=pk,
return_df=return_df,
feature_name=f"corr_dim_m_{m}_tau_{tau}_r_{r}",
- ignore_errors=ignore_errors,
)
self.m = m
self.tau = tau
@@ -897,7 +768,6 @@ class RQAMeasures(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
"""
def __init__(
@@ -911,18 +781,10 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
if measures is None:
measures = ["rec", "det", "lam", "corm"]
- super().__init__(
- x=x,
- y=y,
- pk=pk,
- return_df=return_df,
- feature_name="rqa",
- ignore_errors=ignore_errors,
- )
+ super().__init__(x=x, y=y, pk=pk, return_df=return_df, feature_name="rqa")
self.rho = rho
self.metric = metric
self.min_length = min_length
@@ -1035,7 +897,6 @@ class SaccadeUnlikelihood(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
Returns:
the cumulative Negative Log-Likelihood (NLL) of the saccades.
@@ -1055,15 +916,9 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
super().__init__(
- x=x,
- y=y,
- pk=pk,
- return_df=return_df,
- feature_name="saccade_nll",
- ignore_errors=ignore_errors,
+ x=x, y=y, pk=pk, return_df=return_df, feature_name="saccade_nll"
)
self.mu_p = mu_p
self.sigma_p1 = sigma_p1
@@ -1136,7 +991,6 @@ class HHTFeatures(MeasureTransformer):
aoi: Area Of Interest column name(-s).
pk: primary key.
return_df: whether to return output as DataFrame or numpy array.
- ignore_errors: If True, return NaN when feature computation fails; otherwise raise.
Returns:
features extracted from each IMF of the HHT decomposition.
@@ -1151,18 +1005,10 @@ def __init__(
aoi: str = None,
pk: list[str] = None,
return_df: bool = True,
- ignore_errors: bool = False,
):
if features is None:
features = ["mean", "std"]
- super().__init__(
- x=x,
- y=y,
- pk=pk,
- return_df=return_df,
- feature_name="hht",
- ignore_errors=ignore_errors,
- )
+ super().__init__(x=x, y=y, pk=pk, return_df=return_df, feature_name="hht")
self.max_imfs = max_imfs
self.features = features
self.aoi = aoi
diff --git a/eyefeatures/features/pairwise.py b/eyefeatures/features/scanpath_complex.py
similarity index 61%
rename from eyefeatures/features/pairwise.py
rename to eyefeatures/features/scanpath_complex.py
index 10915b1..dd707e5 100644
--- a/eyefeatures/features/pairwise.py
+++ b/eyefeatures/features/scanpath_complex.py
@@ -5,11 +5,139 @@
from numpy.typing import NDArray
from scipy.cluster.hierarchy import leaves_list, linkage, optimal_leaf_ordering
from scipy.linalg import sqrtm
+from scipy.optimize import minimize
from scipy.sparse.csgraph import laplacian
from scipy.sparse.linalg import eigsh
from sklearn.manifold import MDS
from tqdm import tqdm
+from eyefeatures.utils import Types, _split_dataframe
+
+
+def _target_norm(fwp: np.ndarray, fixations: np.ndarray) -> float:
+ return np.linalg.norm(fixations - fwp, axis=1).sum()
+
+
+def get_expected_path(
+ data: pd.DataFrame,
+ x: str,
+ y: str,
+ path_pk: list[str],
+ pk: list[str],
+ method: str = "mean",
+ duration: str = None,
+ return_df: bool = True,
+) -> dict[str, pd.DataFrame | np.ndarray]:
+ """Estimates expected path by a given method.
+
+ Args:
+ data: input Dataframe with fixations.
+ x: X coordinate column name.
+ y: Y coordinate column name.
+ path_pk: List of column names of groups to calculate
+ expected path (must be a subset of pk).
+ pk: List of column names used to split pd.Dataframe.
+ method: method to calculate expected path ("mean" or "fwp").
+ duration: Column name of fixations duration if needed.
+ return_df: Return pd.Dataframe object else np.ndarray.
+
+ Returns:
+ Dict of groups and Union[pd.Dataframe, np.ndarray] of
+ form (x_est, y_est) or (x_est, y_est, duration_est).
+ """
+
+ if not set(path_pk).issubset(set(pk)):
+ raise ValueError("path_pk must be a subset of pk")
+
+ columns = [x, y]
+ columns_ret = ["x_est", "y_est"]
+ if duration is not None:
+ columns.append(duration)
+ columns_ret.append("duration_est")
+
+ resulted_paths = {}
+ path_groups: Types.Partition = _split_dataframe(data, path_pk)
+
+ for group_nm, group_path in path_groups:
+ expected_path = []
+ data_part: Types.Partition = _split_dataframe(group_path, pk)
+ path_length = max(len(part_path) for part_nm, part_path in data_part)
+
+ if method == "mean":
+ reshaped_paths = [
+ np.pad(
+ part_path[columns],
+ pad_width=((0, path_length - len(part_path)), (0, 0)),
+ mode="constant",
+ )
+ for part_nm, part_path in data_part
+ ]
+ expected_path = np.mean(np.array(reshaped_paths), axis=0)
+ elif method == "fwp":
+ for step in range(path_length):
+ duration_sum = 0
+ observed_points = []
+ for part_nm, part_path in data_part:
+ part_path = part_path[columns].values
+ if part_path.shape[0] > step:
+ observed_points.append(part_path[step, :2])
+ if len(columns) == 3:
+ duration_sum += part_path[step, 2]
+
+ vector_points = np.array(observed_points)
+ fwp_init = np.mean(vector_points, axis=0)
+ fwp_opt = minimize(
+ _target_norm, fwp_init, args=(vector_points,), method="L-BFGS-B"
+ )
+ fix_opt = [fwp_opt.x[0], fwp_opt.x[1]]
+ if len(columns) == 3:
+ fix_opt.append(duration_sum / max(1, len(observed_points)))
+
+ expected_path.append(fix_opt)
+ else:
+ raise ValueError('Only "mean" and "fwp" methods are supported')
+
+ expected_path_df = pd.DataFrame(expected_path, columns=columns_ret)
+ resulted_paths[group_nm] = (
+ expected_path_df if return_df else expected_path_df.values
+ )
+
+ return resulted_paths
+
+
+def _get_fill_path(
+ data: list[pd.DataFrame],
+ x: str,
+ y: str,
+ method: str = "mean",
+ duration: str = None,
+) -> pd.DataFrame:
+ """Calculates fill path as expected path of given expected paths
+
+ Args:
+ data: list of Dataframes with fixations.
+ x: X coordinate column name.
+ y: Y coordinate column name.
+ method: method to calculate expected path ("mean" or "fwp").
+ duration: Column name of fixations duration if needed.
+ """
+
+ paths = pd.concat(
+ [path.assign(__dummy_id__=k) for k, path in enumerate(data)], ignore_index=True
+ )
+ paths = paths.assign(__dummy_all__="__dummy_key__")
+
+ fill_path = get_expected_path(
+ data=paths,
+ x=x,
+ y=y,
+ path_pk=["__dummy_all__"],
+ pk=["__dummy_id__", "__dummy_all__"],
+ method=method,
+ duration=duration,
+ )
+ return fill_path["__dummy_key__"]
+
# ======================== SIMILARITY MATRIX ========================
def restore_matrix(matrix: NDArray, tol=1e-9):
@@ -67,7 +195,7 @@ def get_dist_matrix(
Args:
scanpaths: List of scanpaths DataFrames of form (x, y)
- dist_metric: Metric used to calculate distance from features.dist
+ dist_metric: Metric used to calculate distance from features.scanpath_dist
"""
if len(scanpaths) == 0:
diff --git a/eyefeatures/features/dist.py b/eyefeatures/features/scanpath_dist.py
similarity index 87%
rename from eyefeatures/features/dist.py
rename to eyefeatures/features/scanpath_dist.py
index 1b1de0b..138f6ab 100644
--- a/eyefeatures/features/dist.py
+++ b/eyefeatures/features/scanpath_dist.py
@@ -7,134 +7,10 @@
from tqdm import tqdm
from eyefeatures.features.extractor import BaseTransformer
+from eyefeatures.features.scanpath_complex import _get_fill_path, get_expected_path
from eyefeatures.utils import Types, _split_dataframe
-def _target_norm(fwp: np.ndarray, fixations: np.ndarray) -> float:
- return np.linalg.norm(fixations - fwp, axis=1).sum()
-
-
-def get_expected_path(
- data: pd.DataFrame,
- x: str,
- y: str,
- path_pk: list[str],
- pk: list[str],
- method: str = "mean",
- duration: str = None,
- return_df: bool = True,
-) -> dict[str, pd.DataFrame | np.ndarray]:
- """Estimates expected path by a given method.
-
- Args:
- data: input Dataframe with fixations.
- x: X coordinate column name.
- y: Y coordinate column name.
- path_pk: List of column names of groups to calculate
- expected path (must be a subset of pk).
- pk: List of column names used to split pd.Dataframe.
- method: method to calculate expected path ("mean" or "fwp").
- duration: Column name of fixations duration if needed.
- return_df: Return pd.Dataframe object else np.ndarray.
-
- Returns:
- Dict of groups and Union[pd.Dataframe, np.ndarray] of
- form (x_est, y_est) or (x_est, y_est, duration_est).
- """
- from scipy.optimize import minimize
-
- if not set(path_pk).issubset(set(pk)):
- raise ValueError("path_pk must be a subset of pk")
-
- columns = [x, y]
- columns_ret = ["x_est", "y_est"]
- if duration is not None:
- columns.append(duration)
- columns_ret.append("duration_est")
-
- resulted_paths = {}
- path_groups: Types.Partition = _split_dataframe(data, path_pk)
-
- for group_nm, group_path in path_groups:
- expected_path = []
- data_part: Types.Partition = _split_dataframe(group_path, pk)
- path_length = max(len(part_path) for part_nm, part_path in data_part)
-
- if method == "mean":
- reshaped_paths = [
- np.pad(
- part_path[columns],
- pad_width=((0, path_length - len(part_path)), (0, 0)),
- mode="constant",
- )
- for part_nm, part_path in data_part
- ]
- expected_path = np.mean(np.array(reshaped_paths), axis=0)
- elif method == "fwp":
- for step in range(path_length):
- duration_sum = 0
- observed_points = []
- for part_nm, part_path in data_part:
- part_path = part_path[columns].values
- if part_path.shape[0] > step:
- observed_points.append(part_path[step, :2])
- if len(columns) == 3:
- duration_sum += part_path[step, 2]
-
- vector_points = np.array(observed_points)
- fwp_init = np.mean(vector_points, axis=0)
- fwp_opt = minimize(
- _target_norm, fwp_init, args=(vector_points,), method="L-BFGS-B"
- )
- fix_opt = [fwp_opt.x[0], fwp_opt.x[1]]
- if len(columns) == 3:
- fix_opt.append(duration_sum / max(1, len(observed_points)))
-
- expected_path.append(fix_opt)
- else:
- raise ValueError('Only "mean" and "fwp" methods are supported')
-
- expected_path_df = pd.DataFrame(expected_path, columns=columns_ret)
- resulted_paths[group_nm] = (
- expected_path_df if return_df else expected_path_df.values
- )
-
- return resulted_paths
-
-
-def _get_fill_path(
- data: list[pd.DataFrame],
- x: str,
- y: str,
- method: str = "mean",
- duration: str = None,
-) -> pd.DataFrame:
- """Calculates fill path as expected path of given expected paths
-
- Args:
- data: list of Dataframes with fixations.
- x: X coordinate column name.
- y: Y coordinate column name.
- method: method to calculate expected path ("mean" or "fwp").
- duration: Column name of fixations duration if needed.
- """
- paths = pd.concat(
- [path.assign(__dummy_id__=k) for k, path in enumerate(data)], ignore_index=True
- )
- paths = paths.assign(__dummy_all__="__dummy_key__")
-
- fill_path = get_expected_path(
- data=paths,
- x=x,
- y=y,
- path_pk=["__dummy_all__"],
- pk=["__dummy_id__", "__dummy_all__"],
- method=method,
- duration=duration,
- )
- return fill_path["__dummy_key__"]
-
-
class DistanceTransformer(BaseTransformer):
"""Base Transformer for distance-based features.
@@ -1115,7 +991,7 @@ def calc_mm_features(
shortest_path.reverse()
# calculate features using the shortest path
- p_fix_x, p_fix_y = p.values[:, 0], p.values[:, 1]
+ p_fix_x, p_fix_y = p.values[:, 0], p.values[:, 0]
q_fix_x, q_fix_y = q.values[:, 0], q.values[:, 1]
p_fix_dur, q_fix_dur = p.values[:, 2], q.values[:, 2]
p_sac_rho, p_sac_phi = (
diff --git a/eyefeatures/visualization/static_visualization.py b/eyefeatures/visualization/static_visualization.py
index 7d83cab..43dce4f 100644
--- a/eyefeatures/visualization/static_visualization.py
+++ b/eyefeatures/visualization/static_visualization.py
@@ -354,7 +354,6 @@ def get_visualizations(
pattern: str,
dpi: float = 100.0,
pk: list[str] = None,
- zoom_to_data: bool = True,
):
"""Get visualizations.
@@ -366,8 +365,6 @@ def get_visualizations(
pattern: visualization class to use.
dpi: dpi for images.
pk: list of column names used to split pd.DataFrame.
- zoom_to_data: if True, auto-scale to fit data (fills the image).
- If False, use fixed [0,1] coordinate space.
Returns:
output: tensor of shape [n, m, fig, fig, c], where\n
@@ -379,13 +376,11 @@ def get_visualizations(
arr = []
if pk is None:
if pattern == "baseline":
- res = baseline_visualization(data, x, y, shape, zoom_to_data=zoom_to_data)
+ res = baseline_visualization(data, x, y, shape)
elif pattern == "aoi":
- res = aoi_visualization(
- data, x, y, shape, aoi="AOI", zoom_to_data=zoom_to_data
- )
+ res = aoi_visualization(data, x, y, shape, aoi="AOI")
elif pattern == "saccades":
- res = saccade_visualization(data, x, y, shape, zoom_to_data=zoom_to_data)
+ res = saccade_visualization(data, x, y, shape)
else:
raise ValueError(f"Unsupported pattern: {pattern}")
arr.append(res)
@@ -396,34 +391,15 @@ def get_visualizations(
for group_id, group_X in tqdm(groups):
if pattern == "baseline":
res = baseline_visualization(
- group_X,
- x,
- y,
- shape,
- show_plot=False,
- dpi=dpi,
- zoom_to_data=zoom_to_data,
+ group_X, x, y, shape, show_plot=False, dpi=dpi
)
elif pattern == "aoi":
res = aoi_visualization(
- group_X,
- x,
- y,
- shape,
- aoi="AOI",
- show_plot=False,
- dpi=dpi,
- zoom_to_data=zoom_to_data,
+ group_X, x, y, shape, aoi="AOI", show_plot=False, dpi=dpi
)
elif pattern == "saccades":
res = saccade_visualization(
- group_X,
- x,
- y,
- shape,
- show_plot=False,
- dpi=dpi,
- zoom_to_data=zoom_to_data,
+ group_X, x, y, shape, show_plot=False, dpi=dpi
)
else:
raise ValueError(f"Unsupported pattern: {pattern}")
@@ -438,7 +414,6 @@ def baseline_visualization(
x: str,
y: str,
shape: tuple[int, int] = (10, 10),
- points_width: float = 75,
path_width: float = 1,
show_legend: bool = False,
path_to_img: str = None,
@@ -446,55 +421,21 @@ def baseline_visualization(
show_plot: bool = False,
return_ndarray: bool = True,
dpi: float = 100.0,
- internal_resolution: int = 256,
- zoom_to_data: bool = True,
):
- # Render at higher internal resolution for better quality, then resize
- # Use a reasonable figure size with adjusted DPI
- internal_dpi = 100.0
- fig_size = (internal_resolution / internal_dpi, internal_resolution / internal_dpi)
-
- # Scale sizes proportionally to internal resolution
- scale_factor = internal_resolution / 256.0 # Normalize to 256 as base
- scaled_points_width = points_width * scale_factor
- scaled_path_width = path_width * scale_factor
-
- # Set axes limits based on zoom_to_data
- # If zoom_to_data=True, let matplotlib auto-scale (axes_limits=None)
- # If zoom_to_data=False, use fixed [0,1] coordinate space
- axes_limits = None if zoom_to_data else (0, 1, 0, 1)
-
- arr = scanpath_visualization(
+ return scanpath_visualization(
data_,
x,
y,
- fig_size=fig_size,
+ fig_size=shape,
show_legend=show_legend,
path_to_img=path_to_img,
with_axes=with_axes,
- axes_limits=axes_limits,
- points_width=scaled_points_width,
- path_width=scaled_path_width,
+ path_width=path_width,
return_ndarray=return_ndarray,
show_plot=show_plot,
- dpi=internal_dpi,
+ dpi=dpi,
)
- # Resize to target shape if needed
- if (
- return_ndarray
- and arr is not None
- and (arr.shape[0] != shape[0] or arr.shape[1] != shape[1])
- ):
- from PIL import Image
-
- # arr is (H, W, C) with values in [0, 1]
- img = Image.fromarray((arr * 255).astype(np.uint8))
- img = img.resize((shape[1], shape[0]), Image.Resampling.LANCZOS)
- arr = np.array(img) / 255.0
-
- return arr
-
def aoi_visualization(
data_: pd.DataFrame,
@@ -517,32 +458,17 @@ def aoi_visualization(
show_plot: bool = True,
only_points: bool = True,
dpi: float = 100.0,
- internal_resolution: int = 256,
- zoom_to_data: bool = True,
):
- # Render at higher internal resolution for better quality, then resize
- internal_dpi = 100.0
- fig_size = (internal_resolution / internal_dpi, internal_resolution / internal_dpi)
-
- # Scale sizes proportionally to internal resolution
- scale_factor = internal_resolution / 256.0
- scaled_points_width = points_width * scale_factor
- scaled_path_width = path_width * scale_factor
-
- # Set axes limits based on zoom_to_data (if not explicitly provided)
- if axes_limits is None and not zoom_to_data:
- axes_limits = (0, 1, 0, 1)
-
- arr = scanpath_visualization(
+ return scanpath_visualization(
data_,
x,
y,
shape_column=shape_column,
aoi=aoi,
img_path=img_path,
- fig_size=fig_size,
- points_width=scaled_points_width,
- path_width=scaled_path_width,
+ fig_size=shape,
+ points_width=points_width,
+ path_width=path_width,
points_color=points_color,
seq_colormap=seq_colormap,
show_legend=show_legend,
@@ -554,23 +480,9 @@ def aoi_visualization(
only_points=only_points,
return_ndarray=return_ndarray,
show_plot=show_plot,
- dpi=internal_dpi,
+ dpi=dpi,
)
- # Resize to target shape if needed
- if (
- return_ndarray
- and arr is not None
- and (arr.shape[0] != shape[0] or arr.shape[1] != shape[1])
- ):
- from PIL import Image
-
- img = Image.fromarray((arr * 255).astype(np.uint8))
- img = img.resize((shape[1], shape[0]), Image.Resampling.LANCZOS)
- arr = np.array(img) / 255.0
-
- return arr
-
def saccade_visualization(
data_: pd.DataFrame,
@@ -579,13 +491,12 @@ def saccade_visualization(
shape: tuple[int, int] = (10, 10),
shape_column: str = None,
img_path: str = None,
- points_width: float = 75,
path_width: float = 1,
path_color: str = "green",
add_regressions: bool = False,
regression_color: str = "red",
is_vectors: bool = False,
- seq_colormap: bool = True, # Colors saccades by temporal order (dark to light)
+ seq_colormap: bool = False,
show_legend: bool = False,
path_to_img: str = None,
with_axes: bool = False,
@@ -595,31 +506,15 @@ def saccade_visualization(
return_ndarray: bool = True,
show_plot: bool = True,
dpi: float = 100.0,
- internal_resolution: int = 256,
- zoom_to_data: bool = True,
):
- # Render at higher internal resolution for better quality, then resize
- internal_dpi = 100.0
- fig_size = (internal_resolution / internal_dpi, internal_resolution / internal_dpi)
-
- # Scale sizes proportionally to internal resolution
- scale_factor = internal_resolution / 256.0
- scaled_points_width = points_width * scale_factor
- scaled_path_width = path_width * scale_factor
-
- # Set axes limits based on zoom_to_data (if not explicitly provided)
- if axes_limits is None and not zoom_to_data:
- axes_limits = (0, 1, 0, 1)
-
- arr = scanpath_visualization(
+ return scanpath_visualization(
data_,
x,
y,
shape_column=shape_column,
img_path=img_path,
- fig_size=fig_size,
- points_width=scaled_points_width,
- path_width=scaled_path_width,
+ fig_size=shape,
+ path_width=path_width,
seq_colormap=seq_colormap,
show_legend=show_legend,
path_to_img=path_to_img,
@@ -633,19 +528,5 @@ def saccade_visualization(
is_vectors=is_vectors,
return_ndarray=return_ndarray,
show_plot=show_plot,
- dpi=internal_dpi,
+ dpi=dpi,
)
-
- # Resize to target shape if needed
- if (
- return_ndarray
- and arr is not None
- and (arr.shape[0] != shape[0] or arr.shape[1] != shape[1])
- ):
- from PIL import Image
-
- img = Image.fromarray((arr * 255).astype(np.uint8))
- img = img.resize((shape[1], shape[0]), Image.Resampling.LANCZOS)
- arr = np.array(img) / 255.0
-
- return arr
diff --git a/pyproject.toml b/pyproject.toml
index 1486fa8..f926e98 100644
--- a/pyproject.toml
+++ b/pyproject.toml
@@ -13,12 +13,12 @@ numba = "0.60.0"
numpy = "1.26.0"
pandas = "2.2.2"
scikit-learn = "1.5.1"
+scikit_multilearn = "0.2.0"
scipy = "1.14.1"
tqdm = "4.66.4"
EMD-signal = "1.6.4"
gudhi = "3.10.1"
kaleido = "1.0.0"
-fastparquet = "*"
[tool.poetry.group.docs.dependencies]
sphinx = "8.1.3"
@@ -33,6 +33,7 @@ optional = true
[tool.poetry.group.dev.dependencies]
black = "24.10.0"
+isort = "5.12.0"
flake8 = "6.1"
openpyxl = "3.1.5"
plotly = "6.1.1"
@@ -108,6 +109,15 @@ line-length = 88
target-version = ['py310', 'py311', 'py312']
include = '\.pyi?$'
+[tool.isort]
+profile = "black"
+line_length = 88
+multi_line_output = 3
+include_trailing_comma = true
+force_grid_wrap = 0
+use_parentheses = true
+ensure_newline_before_comments = true
+
[tool.flake8]
max-line-length = 88
extend-ignore = ["E501"]
diff --git a/tests/data/__init__.py b/tests/data/__init__.py
deleted file mode 100644
index 0ccde5e..0000000
--- a/tests/data/__init__.py
+++ /dev/null
@@ -1 +0,0 @@
-"""Tests for eyefeatures.data module."""
diff --git a/tests/data/test_utils.py b/tests/data/test_utils.py
deleted file mode 100644
index 38e8864..0000000
--- a/tests/data/test_utils.py
+++ /dev/null
@@ -1,114 +0,0 @@
-"""Tests for eyefeatures.data.utils."""
-
-from pathlib import Path
-
-import pandas as pd
-import pytest
-
-from eyefeatures.data.utils import (
- get_labels,
- get_meta,
- get_pk,
- list_datasets,
- load_dataset,
-)
-
-
-class TestGetPk:
- """Tests for get_pk function."""
-
- def test_group_prefix_columns(self):
- """Test extraction of group_ prefixed columns."""
- df = pd.DataFrame(
- {
- "group_participant": ["p1", "p2"],
- "group_stimulus": ["s1", "s2"],
- "x": [1.0, 2.0],
- }
- )
- assert get_pk(df) == ["group_participant", "group_stimulus"]
-
- def test_no_pk_columns(self):
- """Test empty result when no group_ columns."""
- df = pd.DataFrame({"x": [1.0], "y": [2.0]})
- assert get_pk(df) == []
-
-
-class TestGetLabels:
- """Tests for get_labels function."""
-
- def test_label_suffix_columns(self):
- """Test extraction of _label suffixed columns."""
- df = pd.DataFrame(
- {
- "condition_label": [0, 1],
- "task_label": ["a", "b"],
- "x": [1.0, 2.0],
- }
- )
- assert get_labels(df) == ["condition_label", "task_label"]
-
- def test_no_label_columns(self):
- """Test empty result when no _label columns."""
- df = pd.DataFrame({"x": [1.0], "y": [2.0]})
- assert get_labels(df) == []
-
-
-class TestGetMeta:
- """Tests for get_meta function."""
-
- def test_meta_prefix_columns(self):
- """Test extraction of meta_ prefixed columns."""
- df = pd.DataFrame(
- {
- "meta_screen_w": [1920],
- "meta_screen_h": [1080],
- "x": [1.0],
- }
- )
- assert get_meta(df) == ["meta_screen_w", "meta_screen_h"]
-
- def test_no_meta_columns(self):
- """Test empty result when no meta_ columns."""
- df = pd.DataFrame({"x": [1.0], "y": [2.0]})
- assert get_meta(df) == []
-
-
-class TestListDatasets:
- """Tests for list_datasets function."""
-
- def test_list_returns_sorted_names(self):
- """Test listing datasets from benchmark dir returns sorted names."""
- collection_dir = (
- Path(__file__).resolve().parent.parent.parent / "data" / "collection"
- )
- if not collection_dir.exists():
- pytest.skip("Collection data dir not found")
- result = list_datasets(collection_dir=collection_dir)
- assert isinstance(result, list)
- assert result == sorted(result)
- if result:
- assert all(isinstance(name, str) for name in result)
-
-
-class TestLoadDataset:
- """Tests for load_dataset function."""
-
- def test_load_paris_experiment_fixations(self):
- """Test loading Paris_experiment_fixations dataset from collection."""
- collection_dir = (
- Path(__file__).resolve().parent.parent.parent / "data" / "collection"
- )
- dataset_path = collection_dir / "Paris_experiment_fixations.parquet"
- if not dataset_path.exists():
- pytest.skip("Paris_experiment_fixations.parquet not found (Git LFS?)")
- df, meta = load_dataset(
- "Paris_experiment_fixations", collection_dir=collection_dir
- )
- assert isinstance(df, pd.DataFrame)
- assert len(df) > 0
- assert "info" in meta
- assert "labels" in meta
- assert "general_info" in meta["info"]
- assert "reference" in meta["info"]
- assert "source_url" in meta["info"]
diff --git a/tests/deep/test_datasets.py b/tests/deep/test_datasets.py
index 07b3897..d9857ae 100644
--- a/tests/deep/test_datasets.py
+++ b/tests/deep/test_datasets.py
@@ -12,6 +12,7 @@
_cell_index,
_coord_to_grid,
create_graph_data_from_dataframe,
+ iterative_split,
)
@@ -38,6 +39,19 @@ def y_labels(deep_sample_df):
return deep_sample_df[["participant", "stimulus", "label"]].drop_duplicates()
+def test_iterative_split():
+ """Test iterative_split function."""
+ df = pd.DataFrame({"a": [1, 1, 0, 0, 1, 1, 0, 0], "b": [1, 0, 1, 0, 1, 0, 1, 0]})
+ y = np.array([1, 0, 1, 0, 1, 0, 1, 0])
+
+ X_train, X_test, y_train, y_test = iterative_split(
+ df, y, test_size=0.5, stratify_columns=["a", "b"]
+ )
+
+ assert len(X_train) == 4
+ assert len(X_test) == 4
+
+
def test_coord_helpers():
"""Test coordinate transformation helpers."""
coords = np.array([[50, 50], [150, 150]])
@@ -179,3 +193,57 @@ def test_grid_graph_dataset(deep_sample_df):
graph = ds[0]
assert hasattr(graph, "x")
assert hasattr(graph, "edge_index")
+
+
+def test_lightning_datamodules(deep_sample_df):
+ """Test PyTorch Lightning DataModules."""
+ from eyefeatures.deep.datasets import DatasetLightning2D, DatasetLightningTimeSeries
+
+ Y = deep_sample_df[["participant", "stimulus", "label"]].drop_duplicates()
+ # Need to group X and Y by PK to pass to DataModule split logic
+ X_grouped = deep_sample_df
+ Y_grouped = Y
+
+ dm2d = DatasetLightning2D(
+ X_grouped,
+ Y_grouped,
+ x="x",
+ y="y",
+ pk=["participant", "stimulus"],
+ shape=(10, 10),
+ representations=["heatmap"],
+ test_size=0.5,
+ batch_size=1,
+ )
+ dm2d.setup()
+ assert len(dm2d.train_dataloader()) == 1
+ assert len(dm2d.val_dataloader()) == 1
+
+ dmts = DatasetLightningTimeSeries(
+ X_grouped,
+ Y_grouped,
+ x="x",
+ y="y",
+ pk=["participant", "stimulus"],
+ features=["duration"],
+ test_size=0.5,
+ batch_size=1,
+ )
+ dmts.setup()
+ assert len(dmts.train_dataloader()) == 1
+
+ # Test another split type
+ dm2d_alt = DatasetLightning2D(
+ X_grouped,
+ Y_grouped,
+ x="x",
+ y="y",
+ pk=["participant", "stimulus"],
+ shape=(10, 10),
+ representations=["heatmap"],
+ test_size=0.5,
+ batch_size=1,
+ split_type="first_category_unique",
+ )
+ dm2d_alt.setup()
+ assert dm2d_alt.train_dataset is not None
diff --git a/tests/deep/test_models.py b/tests/deep/test_models.py
index 4f8ef80..0001ea9 100644
--- a/tests/deep/test_models.py
+++ b/tests/deep/test_models.py
@@ -148,7 +148,6 @@ def test_regressor():
def test_graph_models():
"""Test GCN and GIN."""
-
from torch_geometric.data import Batch, Data
# Mock some graph data
diff --git a/tests/features/test_all_features.py b/tests/features/test_all_features.py
index 93e5690..9b04f45 100644
--- a/tests/features/test_all_features.py
+++ b/tests/features/test_all_features.py
@@ -2,17 +2,6 @@
import pandas as pd
import pytest
-from eyefeatures.features.dist import (
- DFDist,
- DTWDist,
- EucDist,
- EyeAnalysisDist,
- HauDist,
- MannanDist,
- MultiMatchDist,
- ScanMatchDist,
- TDEDist,
-)
from eyefeatures.features.extractor import Extractor
from eyefeatures.features.measures import (
CorrelationDimension,
@@ -27,6 +16,17 @@
ShannonEntropy,
SpectralEntropy,
)
+from eyefeatures.features.scanpath_dist import (
+ DFDist,
+ DTWDist,
+ EucDist,
+ EyeAnalysisDist,
+ HauDist,
+ MannanDist,
+ MultiMatchDist,
+ ScanMatchDist,
+ TDEDist,
+)
from eyefeatures.features.stats import (
FixationFeatures,
MicroSaccadeFeatures,
diff --git a/tests/features/test_feature_maps.py b/tests/features/test_complex.py
similarity index 97%
rename from tests/features/test_feature_maps.py
rename to tests/features/test_complex.py
index 2b91f03..d24e03f 100644
--- a/tests/features/test_feature_maps.py
+++ b/tests/features/test_complex.py
@@ -1,8 +1,8 @@
-"""Tests for eyefeatures/features/feature_maps.py."""
+"""Tests for eyefeatures/features/complex.py."""
import numpy as np
-from eyefeatures.features.feature_maps import (
+from eyefeatures.features.complex import (
calculate_topological_features,
get_gaf,
get_heatmap,
diff --git a/tests/features/test_extractor.py b/tests/features/test_extractor.py
index 150ce07..c16d019 100644
--- a/tests/features/test_extractor.py
+++ b/tests/features/test_extractor.py
@@ -4,9 +4,9 @@
import pandas as pd
import pytest
-from eyefeatures.features.dist import SimpleDistances
from eyefeatures.features.extractor import BaseTransformer, Extractor
from eyefeatures.features.measures import RQAMeasures, ShannonEntropy
+from eyefeatures.features.scanpath_dist import SimpleDistances
from eyefeatures.features.stats import FixationFeatures, SaccadeFeatures
diff --git a/tests/features/test_pairwise.py b/tests/features/test_scanpath_complex.py
similarity index 95%
rename from tests/features/test_pairwise.py
rename to tests/features/test_scanpath_complex.py
index b0260ce..6a62bdc 100644
--- a/tests/features/test_pairwise.py
+++ b/tests/features/test_scanpath_complex.py
@@ -1,13 +1,14 @@
-"""Tests for eyefeatures/features/pairwise.py - Scanpaths."""
+"""Tests for eyefeatures/features/scanpath_complex.py - Scanpaths."""
import numpy as np
import pandas as pd
import pytest
-from eyefeatures.features.dist import _get_fill_path, get_expected_path
-from eyefeatures.features.pairwise import (
+from eyefeatures.features.scanpath_complex import (
+ _get_fill_path,
dimensionality_reduction_order,
get_compromise_matrix,
+ get_expected_path,
get_sim_matrix,
hierarchical_clustering_order,
optimal_leaf_ordering_clustering,
diff --git a/tests/features/test_dist.py b/tests/features/test_scanpath_dist.py
similarity index 96%
rename from tests/features/test_dist.py
rename to tests/features/test_scanpath_dist.py
index 30a977c..bc3a558 100644
--- a/tests/features/test_dist.py
+++ b/tests/features/test_scanpath_dist.py
@@ -1,9 +1,9 @@
-"""Tests for eyefeatures/features/dist.py - Distance transformers."""
+"""Tests for eyefeatures/features/scanpath_dist.py - Distance transformers."""
import pandas as pd
import pytest
-from eyefeatures.features.dist import (
+from eyefeatures.features.scanpath_dist import (
DistanceTransformer,
MultiMatchDist,
ScanMatchDist,
diff --git a/tutorials/AOI_definition_tutorial.ipynb b/tutorials/AOI_definition_tutorial.ipynb
index f7faca8..0b9682e 100644
--- a/tutorials/AOI_definition_tutorial.ipynb
+++ b/tutorials/AOI_definition_tutorial.ipynb
@@ -11,25 +11,24 @@
]
},
{
- "cell_type": "code",
- "execution_count": 1,
- "id": "51080fa667047f4d",
"metadata": {
"ExecuteTime": {
"end_time": "2026-01-20T19:14:43.095793Z",
"start_time": "2026-01-20T19:14:43.054615Z"
}
},
- "outputs": [],
+ "cell_type": "code",
"source": [
"from eyefeatures.preprocessing.aoi_extraction import ThresholdBased, ShapeBased, GradientBased\n",
"from eyefeatures.visualization.static_visualization import scanpath_visualization\n",
"import pandas as pd"
- ]
+ ],
+ "id": "51080fa667047f4d",
+ "outputs": [],
+ "execution_count": 1
},
{
"cell_type": "code",
- "execution_count": 2,
"id": "97d6eabee4fdec2d",
"metadata": {
"ExecuteTime": {
@@ -37,7 +36,6 @@
"start_time": "2026-01-20T19:14:43.099691Z"
}
},
- "outputs": [],
"source": [
"def load_data():\n",
" df = pd.read_csv(\"../data/aoi/em-y35-fasttext.csv\", low_memory=False)\n",
@@ -48,11 +46,12 @@
" Y = df[['SUBJ_NAME', 'TEXT', 'TEXT_TYPE', 'TEXT_TYPE_2']].drop_duplicates()\n",
" other_features = df.drop(columns = ['SUBJ_NAME', 'TEXT', 'norm_pos_x', 'norm_pos_y', 'duration'])\n",
" return X, Y, other_features"
- ]
+ ],
+ "outputs": [],
+ "execution_count": 2
},
{
"cell_type": "code",
- "execution_count": 3,
"id": "43ace9fcc346a8e8",
"metadata": {
"ExecuteTime": {
@@ -60,9 +59,33 @@
"start_time": "2026-01-20T19:14:43.165576Z"
}
},
+ "source": [
+ "x = \"norm_pos_x\"\n",
+ "y = \"norm_pos_y\"\n",
+ "pk = [\"SUBJ_NAME\", \"TEXT\"]\n",
+ "aoi = \"AOI\"\n",
+ "data, target, other = load_data()\n",
+ "data[\"to_filter\"] = data.apply(lambda row: '_'.join([str(row[column]) for column in pk]), axis=1)\n",
+ "data.head()"
+ ],
"outputs": [
{
"data": {
+ "text/plain": [
+ " SUBJ_NAME TEXT norm_pos_x norm_pos_y duration \\\n",
+ "0 s01 chasse_oiseaux-a1 0.376268 0.384969 96 \n",
+ "1 s01 chasse_oiseaux-a1 0.437754 0.383532 129 \n",
+ "2 s01 chasse_oiseaux-a1 0.546146 0.382957 280 \n",
+ "3 s01 chasse_oiseaux-a1 0.706643 0.399626 278 \n",
+ "4 s01 chasse_oiseaux-a1 0.724645 0.397615 266 \n",
+ "\n",
+ " to_filter \n",
+ "0 s01_chasse_oiseaux-a1 \n",
+ "1 s01_chasse_oiseaux-a1 \n",
+ "2 s01_chasse_oiseaux-a1 \n",
+ "3 s01_chasse_oiseaux-a1 \n",
+ "4 s01_chasse_oiseaux-a1 "
+ ],
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+ " NaN | \n",
+ " NaN | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
200 rows × 17 columns
\n",
+ "
"
],
- "source": [
- "metrics = pd.read_csv('Paris_exeperiment/CNN_model/version_0/metrics.csv')\n",
- "metrics"
+ "text/plain": [
+ " epoch step train_loss val_acc_step val_f1_class_0 val_f1_class_1 \\\n",
+ "0 0 12 NaN 0.44 0.277714 0.000000 \n",
+ "1 0 12 1.253184 NaN NaN NaN \n",
+ "2 1 25 NaN 0.47 0.332000 0.000000 \n",
+ "3 1 25 1.044438 NaN NaN NaN \n",
+ "4 2 38 NaN 0.49 0.509435 0.000000 \n",
+ ".. ... ... ... ... ... ... \n",
+ "195 97 1273 0.000512 NaN NaN NaN \n",
+ "196 98 1286 NaN 0.39 0.201905 0.327937 \n",
+ "197 98 1286 0.000978 NaN NaN NaN \n",
+ "198 99 1299 NaN 0.38 0.201905 0.301270 \n",
+ "199 99 1299 0.000517 NaN NaN NaN \n",
+ "\n",
+ " val_f1_class_2 val_macro_f1 val_macro_precision val_macro_recall \\\n",
+ "0 0.543919 0.273878 0.293333 0.372889 \n",
+ "1 NaN NaN NaN NaN \n",
+ "2 0.573610 0.301870 0.284127 0.390222 \n",
+ "3 NaN NaN NaN NaN \n",
+ "4 0.534667 0.358290 0.333191 0.448000 \n",
+ ".. ... ... ... ... \n",
+ "195 NaN NaN NaN NaN \n",
+ "196 0.408000 0.312614 0.336952 0.358222 \n",
+ "197 NaN NaN NaN NaN \n",
+ "198 0.402667 0.301947 0.328064 0.344889 \n",
+ "199 NaN NaN NaN NaN \n",
+ "\n",
+ " val_precision_class_0 val_precision_class_1 val_precision_class_2 \\\n",
+ "0 0.480000 0.000000 0.400000 \n",
+ "1 NaN NaN NaN \n",
+ "2 0.390667 0.000000 0.461714 \n",
+ "3 NaN NaN NaN \n",
+ "4 0.397238 0.000000 0.577333 \n",
+ ".. ... ... ... \n",
+ "195 NaN NaN NaN \n",
+ "196 0.246667 0.325524 0.438667 \n",
+ "197 NaN NaN NaN \n",
+ "198 0.246667 0.305524 0.432000 \n",
+ "199 NaN NaN NaN \n",
+ "\n",
+ " val_recall_class_0 val_recall_class_1 val_recall_class_2 valid_loss \n",
+ "0 0.198667 0.000000 0.920000 1.076805 \n",
+ "1 NaN NaN NaN NaN \n",
+ "2 0.330667 0.000000 0.840000 1.035904 \n",
+ "3 NaN NaN NaN NaN \n",
+ "4 0.773333 0.000000 0.530667 1.041226 \n",
+ ".. ... ... ... ... \n",
+ "195 NaN NaN NaN NaN \n",
+ "196 0.212000 0.434667 0.428000 3.408892 \n",
+ "197 NaN NaN NaN NaN \n",
+ "198 0.212000 0.394667 0.428000 3.363146 \n",
+ "199 NaN NaN NaN NaN \n",
+ "\n",
+ "[200 rows x 17 columns]"
]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "You can see NaNs. It happens due to internal operation of CSVLogger, which writes training and validation results to separate rows. For convenience we can split this dataframe to train loss Series and DataFrame with validation loss and metrics."
- ]
- },
- {
- "cell_type": "code",
- "execution_count": 18,
- "metadata": {},
- "outputs": [],
- "source": [
- "train_loss = metrics['train_loss'].dropna().reset_index(drop=True)\n",
- "val_loss_metrics = metrics.drop(columns='train_loss').dropna().reset_index(drop=True)"
- ]
- },
- {
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "Now we can easily plot results"
- ]
- },
+ },
+ "execution_count": 5,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "metrics = pd.read_csv('Paris_exeperiment/CNN_model/version_0/metrics.csv')\n",
+ "metrics"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "You can see NaNs. It happens due to internal operation of CSVLogger, which writes training and validation results to separate rows. For convenience we can split this dataframe to train loss Series and DataFrame with validation loss and metrics."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "train_loss = metrics['train_loss'].dropna().reset_index(drop=True)\n",
+ "val_loss_metrics = metrics.drop(columns='train_loss').dropna().reset_index(drop=True)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "Now we can easily plot results"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "metadata": {},
+ "outputs": [
{
- "cell_type": "code",
- "execution_count": 19,
- "metadata": {},
- "outputs": [
- {
- "data": {
- "text/plain": [
- ""
- ]
- },
- "execution_count": 19,
- "metadata": {},
- "output_type": "execute_result"
- },
- {
- "data": {
- "image/png": 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",
- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "train_loss.plot(legend='train_loss')\n",
- "val_loss_metrics['valid_loss'].plot(legend='valid_loss')"
+ "data": {
+ "text/plain": [
+ ""
]
+ },
+ "execution_count": 7,
+ "metadata": {},
+ "output_type": "execute_result"
},
{
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "From the graph we can see that model overfits, which is expected result, because we supplied very little data to model. It important to remember that Neural Networks Usually require more data than classical ML algorithms."
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
]
- },
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "train_loss.plot(legend='train_loss')\n",
+ "val_loss_metrics['valid_loss'].plot(legend='valid_loss')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "From the graph we can see that model overfits, which is expected result, because we supplied very little data to model. It important to remember that Neural Networks Usually require more data than classical ML algorithms."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Training RNNs"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "In this section we will show how to train RNN model with Dataset for time series, which will present every sample as multidimensional time series [x position of fixation, y position of fixation, duration of fixation] and pad every batch."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "from eyefeatures.deep.datasets import DatasetLightningTimeSeries\n",
+ "\n",
+ "\n",
+ "datasetTime = DatasetLightningTimeSeries(\n",
+ " X=X, \n",
+ " Y=Y, \n",
+ " x='norm_pos_x', \n",
+ " y='norm_pos_y', \n",
+ " pk=['SUBJ_NAME', 'TEXT'], #Primary keys which together determinate unique sample in common dataframe\n",
+ " features=[],# which additional features to add to coordinate features\n",
+ " test_size = 0.5, \n",
+ " batch_size= 8,\n",
+ " split_type = 'simple', #Do not consider distribution of pk when spliting\n",
+ " max_length=10 # truncate input to first 10 fixations, shorter inputs are truncated\n",
+ " )"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 9,
+ "metadata": {},
+ "outputs": [
{
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "# Training RNNs"
- ]
- },
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "c:\\Users\\toxas\\anaconda3\\Lib\\site-packages\\torch\\nn\\modules\\lazy.py:181: UserWarning: Lazy modules are a new feature under heavy development so changes to the API or functionality can happen at any moment.\n",
+ " warnings.warn('Lazy modules are a new feature under heavy development '\n"
+ ]
+ }
+ ],
+ "source": [
+ "from eyefeatures.deep.models import SimpleRNN\n",
+ "#create simple RNN of LSTM type\n",
+ "RNN_model = SimpleRNN(\n",
+ " rnn_type='LSTM', \n",
+ " input_size = 2, \n",
+ " hidden_size = 64, \n",
+ " num_layers=2, \n",
+ " bidirectional=False, \n",
+ " pre_rnn_linear_size=32\n",
+ " ) \n",
+ "#The next step is the same as for CNN model\n",
+ "RNN_classifier = Classifier(RNN_model, \n",
+ " n_classes=len(Y['TEXT_TYPE'].unique()), \n",
+ " classifier_hidden_layers=(25,), #add hidden layer with 25 neurons to classifier head\n",
+ " learning_rate = 0.01\n",
+ " )"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 10,
+ "metadata": {},
+ "outputs": [
{
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "In this section we will show how to train RNN model with Dataset for time series, which will present every sample as multidimensional time series [x position of fixation, y position of fixation, duration of fixation] and pad every batch."
- ]
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "GPU available: False, used: False\n",
+ "TPU available: False, using: 0 TPU cores\n",
+ "HPU available: False, using: 0 HPUs\n",
+ "100%|██████████| 100/100 [00:00<00:00, 1173.81it/s]\n",
+ "100%|██████████| 100/100 [00:00<00:00, 1775.81it/s]\n",
+ "\n",
+ " | Name | Type | Params | Mode \n",
+ "-----------------------------------------------------------------\n",
+ "0 | backbone | SimpleRNN | 58.5 K | train\n",
+ "1 | head | ModuleList | 0 | train\n",
+ "2 | loss_fn | CrossEntropyLoss | 0 | train\n",
+ "3 | flat | Flatten | 0 | train\n",
+ "4 | accuracy | MulticlassAccuracy | 0 | train\n",
+ "5 | precision | MulticlassPrecision | 0 | train\n",
+ "6 | recall | MulticlassRecall | 0 | train\n",
+ "7 | f1 | MulticlassF1Score | 0 | train\n",
+ "8 | macro_precision | MulticlassPrecision | 0 | train\n",
+ "9 | macro_recall | MulticlassRecall | 0 | train\n",
+ "10 | macro_f1 | MulticlassF1Score | 0 | train\n",
+ "11 | prob | Softmax | 0 | train\n",
+ "-----------------------------------------------------------------\n",
+ "58.5 K Trainable params\n",
+ "0 Non-trainable params\n",
+ "58.5 K Total params\n",
+ "0.234 Total estimated model params size (MB)\n"
+ ]
},
{
- "cell_type": "code",
- "execution_count": 20,
- "metadata": {},
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "100%|██████████| 96/96 [00:00<00:00, 6041.13it/s]\n",
- "100%|██████████| 100/100 [00:00<00:00, 6727.35it/s]\n"
- ]
- }
- ],
- "source": [
- "from eyefeatures.deep.datasets import DatasetTimeSeries\n",
- "\n",
- "# Use the same train/val split (X_train, X_val, Y_train, Y_val) from the first cell.\n",
- "train_ds_ts = DatasetTimeSeries(\n",
- " X_train, Y_train, x='norm_pos_x', y='norm_pos_y', pk=pk,\n",
- " features=['duration'], max_length=10\n",
- ")\n",
- "val_ds_ts = DatasetTimeSeries(\n",
- " X_val, Y_val, x='norm_pos_x', y='norm_pos_y', pk=pk,\n",
- " features=['duration'], max_length=10\n",
- ")\n",
- "train_loader_ts = DataLoader(train_ds_ts, batch_size=batch_size, shuffle=True, collate_fn=train_ds_ts.collate_fn)\n",
- "val_loader_ts = DataLoader(val_ds_ts, batch_size=batch_size, collate_fn=val_ds_ts.collate_fn)"
+ "data": {
+ "application/vnd.jupyter.widget-view+json": {
+ "model_id": "e3aa10fac16a4718aaaa101898fc52e0",
+ "version_major": 2,
+ "version_minor": 0
+ },
+ "text/plain": [
+ "Sanity Checking: | | 0/? [00:00, ?it/s]"
]
+ },
+ "metadata": {},
+ "output_type": "display_data"
},
{
- "cell_type": "code",
- "execution_count": 21,
- "metadata": {},
- "outputs": [],
- "source": [
- "from eyefeatures.deep.models import SimpleRNN\n",
- "#create simple RNN of LSTM type\n",
- "RNN_model = SimpleRNN(\n",
- " rnn_type='LSTM', \n",
- " input_size=3, # x, y, duration (features=['duration'])\n",
- " hidden_size = 64, \n",
- " num_layers=2, \n",
- " bidirectional=False, \n",
- " pre_rnn_linear_size=32\n",
- " ) \n",
- "#The next step is the same as for CNN model\n",
- "RNN_classifier = Classifier(RNN_model, \n",
- " n_classes=len(Y['TEXT_TYPE_label'].unique()), \n",
- " classifier_hidden_layers=(25,), #add hidden layer with 25 neurons to classifier head\n",
- " learning_rate = 0.01\n",
- " )"
- ]
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "c:\\Users\\toxas\\anaconda3\\Lib\\site-packages\\pytorch_lightning\\trainer\\connectors\\data_connector.py:424: The 'val_dataloader' does not have many workers which may be a bottleneck. Consider increasing the value of the `num_workers` argument` to `num_workers=7` in the `DataLoader` to improve performance.\n",
+ "c:\\Users\\toxas\\anaconda3\\Lib\\site-packages\\pytorch_lightning\\trainer\\connectors\\data_connector.py:424: The 'train_dataloader' does not have many workers which may be a bottleneck. Consider increasing the value of the `num_workers` argument` to `num_workers=7` in the `DataLoader` to improve performance.\n"
+ ]
},
{
- "cell_type": "code",
- "execution_count": 22,
- "metadata": {},
- "outputs": [
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "GPU available: False, used: False\n",
- "TPU available: False, using: 0 TPU cores\n",
- "HPU available: False, using: 0 HPUs\n",
- "\n",
- " | Name | Type | Params | Mode \n",
- "-----------------------------------------------------------------\n",
- "0 | backbone | SimpleRNN | 58.5 K | train\n",
- "1 | head | ModuleList | 0 | train\n",
- "2 | loss_fn | CrossEntropyLoss | 0 | train\n",
- "3 | flat | Flatten | 0 | train\n",
- "4 | accuracy | MulticlassAccuracy | 0 | train\n",
- "5 | precision | MulticlassPrecision | 0 | train\n",
- "6 | recall | MulticlassRecall | 0 | train\n",
- "7 | f1 | MulticlassF1Score | 0 | train\n",
- "8 | macro_precision | MulticlassPrecision | 0 | train\n",
- "9 | macro_recall | MulticlassRecall | 0 | train\n",
- "10 | macro_f1 | MulticlassF1Score | 0 | train\n",
- "11 | prob | Softmax | 0 | train\n",
- "-----------------------------------------------------------------\n",
- "58.5 K Trainable params\n",
- "0 Non-trainable params\n",
- "58.5 K Total params\n",
- "0.234 Total estimated model params size (MB)\n",
- "17 Modules in train mode\n",
- "0 Modules in eval mode\n"
- ]
- },
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- " "
- ]
- },
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "c:\\Users\\LEGION\\miniconda3\\envs\\eyefeatures-dev\\Lib\\site-packages\\pytorch_lightning\\trainer\\connectors\\data_connector.py:424: The 'val_dataloader' does not have many workers which may be a bottleneck. Consider increasing the value of the `num_workers` argument` to `num_workers=31` in the `DataLoader` to improve performance.\n",
- "c:\\Users\\LEGION\\miniconda3\\envs\\eyefeatures-dev\\Lib\\site-packages\\pytorch_lightning\\trainer\\connectors\\data_connector.py:424: The 'train_dataloader' does not have many workers which may be a bottleneck. Consider increasing the value of the `num_workers` argument` to `num_workers=31` in the `DataLoader` to improve performance.\n"
- ]
- },
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "Epoch 99: 100%|██████████| 12/12 [00:00<00:00, 76.82it/s, v_num=0, valid_loss=1.090, train_loss=1.090] "
- ]
- },
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
- "`Trainer.fit` stopped: `max_epochs=100` reached.\n"
- ]
- },
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "Epoch 99: 100%|██████████| 12/12 [00:00<00:00, 73.60it/s, v_num=0, valid_loss=1.090, train_loss=1.090]\n"
- ]
- },
- {
- "data": {
- "text/plain": [
- ""
- ]
- },
- "execution_count": 22,
- "metadata": {},
- "output_type": "execute_result"
- },
- {
- "data": {
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",
- "text/plain": [
- ""
- ]
- },
- "metadata": {},
- "output_type": "display_data"
- }
- ],
- "source": [
- "# same steps as before for CNN model\n",
- "logger = CSVLogger(\"Paris_exeperiment\", name=\"RNN_model\") #directory and subdirectory to store losses and metrics\n",
- "\n",
- "class LitProgressBar(TQDMProgressBar):\n",
- " def init_validation_tqdm(self):\n",
- " bar = tqdm(disable=True,)\n",
- " return bar\n",
- "\n",
- "tr = pl.Trainer(logger = logger,\n",
- " max_epochs=100,\n",
- " log_every_n_steps=1, \n",
- " callbacks=[LitProgressBar()] #if You use Jupyter in VsCode, \n",
- " ) #You may need this callback to supress redundant progress bars: https://lightning.ai/forums/t/progress-bar-in-jupyter-notebooks-visual-studio-code/4985/5\n",
- "\n",
- "tr.fit(RNN_classifier, train_dataloaders=train_loader_ts, val_dataloaders=val_loader_ts)\n",
- "\n",
- "metrics = pd.read_csv('Paris_exeperiment/RNN_model/version_0/metrics.csv')\n",
- "\n",
- "train_loss = metrics['train_loss'].dropna().reset_index(drop=True)\n",
- "val_loss_metrics = metrics.drop(columns='train_loss').dropna().reset_index(drop=True)\n",
- "\n",
- "train_loss.plot(legend='train_loss')\n",
- "val_loss_metrics['valid_loss'].plot(legend='valid_loss')"
+ "data": {
+ "application/vnd.jupyter.widget-view+json": {
+ "model_id": "e2109a506f69459f8bd3a9dbe32fe65e",
+ "version_major": 2,
+ "version_minor": 0
+ },
+ "text/plain": [
+ "Training: | | 0/? [00:00, ?it/s]"
]
+ },
+ "metadata": {},
+ "output_type": "display_data"
},
{
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "Situation is similar here - RNN need more data to learn something and differentiate between scanpaths, because network strugles to even overfit to training set."
- ]
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "`Trainer.fit` stopped: `max_epochs=100` reached.\n"
+ ]
},
{
- "cell_type": "markdown",
- "metadata": {},
- "source": [
- "# Combining CNN and RNN\n",
- "\n",
- "We, also, can combine CNN and RNN as proposed in [Sims et al. 2020](https://dl.acm.org/doi/10.1145/3382507.3418828)"
+ "data": {
+ "text/plain": [
+ ""
]
+ },
+ "execution_count": 10,
+ "metadata": {},
+ "output_type": "execute_result"
},
{
- "cell_type": "code",
- "execution_count": 23,
- "metadata": {},
- "outputs": [],
- "source": [
- "from eyefeatures.deep.datasets import TimeSeries_2D_Dataset\n",
- "from eyefeatures.deep.models import VitNet\n",
- "\n",
- "# Combine 2D and time-series datasets (same train/val split as above).\n",
- "train_combined = TimeSeries_2D_Dataset(train_ds, train_ds_ts)\n",
- "val_combined = TimeSeries_2D_Dataset(val_ds, val_ds_ts)\n",
- "train_loader_2d_ts = DataLoader(train_combined, batch_size=batch_size, shuffle=True, collate_fn=train_combined.collate_fn)\n",
- "val_loader_2d_ts = DataLoader(val_combined, batch_size=batch_size, collate_fn=val_combined.collate_fn)\n",
- "\n",
- "# VitNet projects sequences with seq_proj to embed_dim, so the RNN must take embed_dim (32) as input, not raw 3-D.\n",
- "RNN_for_VitNet = SimpleRNN(\n",
- " rnn_type='LSTM',\n",
- " input_size=32, # match VitNet's embed_dim (seq_proj output)\n",
- " hidden_size=64,\n",
- " num_layers=2,\n",
- " bidirectional=False,\n",
- " pre_rnn_linear_size=None,\n",
- ")\n",
- "\n",
- "VitNet_model = VitNet(\n",
- " CNN_model, \n",
- " RNN_for_VitNet, \n",
- " fusion_mode = 'concat', \n",
- " activation = None, \n",
- " embed_dim = 32)\n",
- "\n",
- "VitNet_classifier = Classifier(VitNet_model, \n",
- " n_classes=len(Y['TEXT_TYPE_label'].unique()), \n",
- " classifier_hidden_layers=(25,), #add hidden layer with 25 neurons to classifier head\n",
- " learning_rate = 0.01\n",
- " )\n"
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
]
+ },
+ "metadata": {},
+ "output_type": "display_data"
}
- ],
- "metadata": {
- "kernelspec": {
- "display_name": "eyefeatures-dev",
- "language": "python",
- "name": "python3"
- },
- "language_info": {
- "codemirror_mode": {
- "name": "ipython",
- "version": 3
- },
- "file_extension": ".py",
- "mimetype": "text/x-python",
- "name": "python",
- "nbconvert_exporter": "python",
- "pygments_lexer": "ipython3",
- "version": "3.12.0"
+ ],
+ "source": [
+ "# same steps as before for CNN model\n",
+ "logger = CSVLogger(\"Paris_exeperiment\", name=\"RNN_model\") #directory and subdirectory to store losses and metrics\n",
+ "\n",
+ "class LitProgressBar(TQDMProgressBar):\n",
+ " def init_validation_tqdm(self):\n",
+ " bar = tqdm(disable=True,)\n",
+ " return bar\n",
+ "\n",
+ "tr = pl.Trainer(logger = logger,\n",
+ " max_epochs=100,\n",
+ " log_every_n_steps=1, \n",
+ " callbacks=[LitProgressBar()] #if You use Jupyter in VsCode, \n",
+ " ) #You may need this callback to supress redundant progress bars: https://lightning.ai/forums/t/progress-bar-in-jupyter-notebooks-visual-studio-code/4985/5\n",
+ "\n",
+ "tr.fit(RNN_classifier, datasetTime)\n",
+ "\n",
+ "metrics = pd.read_csv('Paris_exeperiment/RNN_model/version_0/metrics.csv')\n",
+ "\n",
+ "train_loss = metrics['train_loss'].dropna().reset_index(drop=True)\n",
+ "val_loss_metrics = metrics.drop(columns='train_loss').dropna().reset_index(drop=True)\n",
+ "\n",
+ "train_loss.plot(legend='train_loss')\n",
+ "val_loss_metrics['valid_loss'].plot(legend='valid_loss')"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "Situation is similar here - RNN need more data to learn something and 10 first fixations might be not enough to differentiate between scanpaths, because network strugles to even overfit to training set."
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# Combining CNN and RNN\n",
+ "\n",
+ "We, also, can combine CNN and RNN as proposed in [Sims et al. 2020](https://dl.acm.org/doi/10.1145/3382507.3418828)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 11,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "c:\\Users\\toxas\\anaconda3\\Lib\\site-packages\\torch\\nn\\modules\\lazy.py:181: UserWarning: Lazy modules are a new feature under heavy development so changes to the API or functionality can happen at any moment.\n",
+ " warnings.warn('Lazy modules are a new feature under heavy development '\n"
+ ]
}
+ ],
+ "source": [
+ "from eyefeatures.deep.datasets import DatasetLightningTimeSeries2D\n",
+ "from eyefeatures.deep.models import VitNet\n",
+ "\n",
+ "time2d_dataset = DatasetLightningTimeSeries2D(\n",
+ " X=X, \n",
+ " Y=Y, \n",
+ " x='norm_pos_x', \n",
+ " y='norm_pos_y', \n",
+ " pk=['SUBJ_NAME', 'TEXT'], #Primary keys which together determinate unique sample in common dataframe\n",
+ " features=[],# which additional features to add to coordinate features\n",
+ " test_size = 0.5, \n",
+ " batch_size= 8,\n",
+ " shape=(16, 16), #Required shape. Can be anything, but remember that bigger images require more computational resources\n",
+ " representations=['heatmap', 'baseline_visualization'],\n",
+ " split_type = 'simple', #Do not consider distribution of pk when spliting\n",
+ " max_length=10 # truncate input to first 10 fixations\n",
+ " )\n",
+ "\n",
+ "VitNet_model = VitNet(\n",
+ " CNN_model, \n",
+ " RNN_model, \n",
+ " fusion_mode = 'concat', \n",
+ " activation = None, \n",
+ " embed_dim = 32)\n",
+ "\n",
+ "VitNet_classifier = Classifier(VitNet_model, \n",
+ " n_classes=len(Y['TEXT_TYPE'].unique()), \n",
+ " classifier_hidden_layers=(25,), #add hidden layer with 25 neurons to classifier head\n",
+ " learning_rate = 0.01\n",
+ " )\n"
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "base",
+ "language": "python",
+ "name": "python3"
},
- "nbformat": 4,
- "nbformat_minor": 2
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.12.3"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 2
}
diff --git a/tutorials/feature_maps_tutorial.ipynb b/tutorials/complex_tutorial.ipynb
similarity index 99%
rename from tutorials/feature_maps_tutorial.ipynb
rename to tutorials/complex_tutorial.ipynb
index 67591d8..9cc6d54 100644
--- a/tutorials/feature_maps_tutorial.ipynb
+++ b/tutorials/complex_tutorial.ipynb
@@ -2,73 +2,98 @@
"cells": [
{
"cell_type": "markdown",
- "metadata": {
- "collapsed": false
- },
"source": [
"## EyeFeatures: fixations complex analysis"
- ]
+ ],
+ "metadata": {
+ "collapsed": false
+ }
},
{
"cell_type": "markdown",
- "metadata": {
- "collapsed": false
- },
"source": [
- "`features.feature_maps` submodule of the library allows to get feature maps. Look at preprocessing and features tutorial first to get grasp of simpler eyetracking attributes. Here will be shown several use-cases.\n",
+ "`complex` module of the library allows to get features represented as tensors (like vectors and matrices). Look at preprocessing and features tutorial first to get grasp of simpler eyetracking attributes. Here will be shown several use-cases.\n",
"\n",
- "Let's take a dataset with fixations."
- ]
+ "Let's take Paris dataset - it contains data about people reading texts, including eyetracking data."
+ ],
+ "metadata": {
+ "collapsed": false
+ }
},
{
"cell_type": "code",
- "execution_count": 1,
- "metadata": {
- "ExecuteTime": {
- "end_time": "2026-01-20T18:54:34.357825Z",
- "start_time": "2026-01-20T18:54:33.988307Z"
- },
- "collapsed": false
- },
- "outputs": [],
"source": [
"import pandas as pd\n",
"import matplotlib.pyplot as plt\n",
"\n",
"import warnings\n",
"warnings.simplefilter(\"ignore\")"
- ]
+ ],
+ "metadata": {
+ "collapsed": false,
+ "ExecuteTime": {
+ "end_time": "2026-01-20T18:54:34.357825Z",
+ "start_time": "2026-01-20T18:54:33.988307Z"
+ }
+ },
+ "outputs": [],
+ "execution_count": 1
},
{
- "cell_type": "code",
- "execution_count": 2,
"metadata": {
"ExecuteTime": {
"end_time": "2026-01-20T18:54:34.363555Z",
"start_time": "2026-01-20T18:54:34.361637Z"
}
},
- "outputs": [],
+ "cell_type": "code",
"source": [
"participant = 'Participant'\n",
"x = 'norm_pos_x'\n",
"y = 'norm_pos_y'\n",
"t = 'start_timestamp'"
- ]
+ ],
+ "outputs": [],
+ "execution_count": 2
},
{
"cell_type": "code",
- "execution_count": 3,
+ "source": [
+ "data = pd.read_csv(\"../data/fixations/fixations_subset.csv\")\n",
+ "data.head()"
+ ],
"metadata": {
+ "collapsed": false,
"ExecuteTime": {
"end_time": "2026-01-20T18:54:34.439075Z",
"start_time": "2026-01-20T18:54:34.423316Z"
- },
- "collapsed": false
+ }
},
"outputs": [
{
"data": {
+ "text/plain": [
+ " Participant id duration confidence start_frame_index \\\n",
+ "0 1 998 208.1115 0.999697 1806 \n",
+ "1 1 999 209.2905 1.000000 1807 \n",
+ "2 1 1000 235.8615 1.000000 1809 \n",
+ "3 1 1001 231.0985 0.999868 1810 \n",
+ "4 1 1002 225.3285 0.999293 1812 \n",
+ "\n",
+ " start_timestamp end_frame_index dispersion norm_pos_x norm_pos_y \\\n",
+ "0 317242.694809 1807 1.330883 0.242478 0.508895 \n",
+ "1 317242.913454 1808 1.650276 0.246931 0.433742 \n",
+ "2 317243.128721 1810 1.249983 0.240074 0.408932 \n",
+ "3 317243.376751 1812 1.097607 0.203017 0.505386 \n",
+ "4 317243.633292 1813 1.206289 0.272986 0.503568 \n",
+ "\n",
+ " tekst id_news AOI \n",
+ "0 1 1.0 C \n",
+ "1 1 1.0 N \n",
+ "2 1 1.0 N \n",
+ "3 1 1.0 C \n",
+ "4 1 1.0 C "
+ ],
"text/html": [
"\n",
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