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63 | 63 | - in `constructive_ereal.v`: |
64 | 64 | + lemmas `adde_def_doppeD`, `adde_def_doppeB` |
65 | 65 | + lemma `fin_num_sume_distrr` |
66 | | - + lemmas `set_compose_subset`, `compose_diag` |
67 | | - + notation `\;` for the composition of relations |
68 | | -- OPAM package `coq-mathcomp-classical` containing `boolp.v` |
69 | | -- file `all_classical.v` |
70 | | -- in file `mathcomp_extra.v`: |
71 | | - + lemmas `pred_oappE` and `pred_oapp_set` (from `classical_sets.v`) |
72 | | - + lemma `sumr_le0` |
73 | | -- in file `fsbigop.v`: |
74 | | - + lemmas `fsumr_ge0`, `fsumr_le0`, `fsumr_gt0`, `fsumr_lt0`, `pfsumr_eq0`, |
75 | | - `pair_fsbig`, `exchange_fsbig` |
76 | | -- in file `ereal.v`: |
77 | | - + notation `\sum_(_ \in _) _` (from `fsbigop.v`) |
78 | | - + lemmas `fsume_ge0`, `fsume_le0`, `fsume_gt0`, `fsume_lt0`, |
79 | | - `pfsume_eq0`, `lee_fsum_nneg_subset`, `lee_fsum`, |
80 | | - `ge0_mule_fsumr`, `ge0_mule_fsuml` (from `fsbigop.v`) |
81 | | - + lemmas `finite_supportNe`, `dual_fsumeE`, `dfsume_ge0`, `dfsume_le0`, |
82 | | - `dfsume_gt0`, `dfsume_lt0`, `pdfsume_eq0`, `le0_mule_dfsumr`, `le0_mule_dfsuml` |
83 | | -- file `classical/set_interval.v` |
84 | | -- in file `classical/set_interval.v`: |
85 | | - + definitions `neitv`, `set_itv_infty_set0`, `set_itvE`, |
86 | | - `disjoint_itv`, `conv`, `factor`, `ndconv` (from `set_interval.v`) |
87 | | - + lemmas `neitv_lt_bnd`, `set_itvP`, `subset_itvP`, `set_itvoo`, `set_itv_cc`, |
88 | | - `set_itvco`, `set_itvoc`, `set_itv1`, `set_itvoo0`, `set_itvoc0`, `set_itvco0`, |
89 | | - `set_itv_infty_infty`, `set_itv_o_infty`, `set_itv_c_infty`, `set_itv_infty_o`, |
90 | | - `set_itv_infty_c`, `set_itv_pinfty_bnd`, `set_itv_bnd_ninfty`, `setUitv1`, |
91 | | - `setU1itv`, `set_itvI`, `neitvE`, `neitvP`, `setitv0`, `has_lbound_itv`, |
92 | | - `has_ubound_itv`, `hasNlbound`, `hasNubound`, `opp_itv_bnd_infty`, |
93 | | - `opp_itv_infty_bnd`, `opp_itv_bnd_bnd`, `opp_itvoo`, |
94 | | - `setCitvl`, `setCitvr`, `set_itv_splitI`, `setCitv`, `set_itv_splitD`, |
95 | | - `mem_1B_itvcc`, `conv_id`, `convEl`, `convEr`, `conv10`, `conv0`, |
96 | | - `conv1`, `conv_sym`, `conv_flat`, `leW_conv`, `leW_factor`, |
97 | | - `factor_flat`, `factorl`, `ndconvE`, `factorr`, `factorK`, |
98 | | - `convK`, `conv_inj`, `factor_inj`, `conv_bij`, `factor_bij`, |
99 | | - `le_conv`, `le_factor`, `lt_conv`, `lt_factor`, `conv_itv_bij`, |
100 | | - `factor_itv_bij`, `mem_conv_itv`, `mem_conv_itvcc`, `range_conv`, |
101 | | - `range_factor`, `mem_factor_itv`, |
102 | | - `set_itv_ge`, `trivIset_set_itv_nth`, `disjoint_itvxx`, `lt_disjoint`, |
103 | | - `disjoint_neitv`, `neitv_bnd1`, `neitv_bnd2` (from `set_interval.v`) |
104 | | - + lemmas `setNK`, `lb_ubN`, `ub_lbN`, `mem_NE`, `nonemptyN`, `opp_set_eq0`, |
105 | | - `has_lb_ubN`, `has_ubPn`, `has_lbPn` (from `reals.v`) |
106 | | -- in `classical_sets.v`: |
107 | | - + lemma `bigsetU_sup` |
108 | | -- in `lebesgue_integral.v`: |
109 | | - + lemmas `emeasurable_fun_fsum`, `ge0_integral_fsum` |
110 | | -- in `ereal.v`: |
111 | | - + lemma `fsumEFin` |
112 | | -- in `lebesgue_measure.v`: |
113 | | - + definition `ErealGenInftyO.R` and lemma `ErealGenInftyO.measurableE` |
114 | | - + lemma `sub1set` |
115 | | -- in `constructive_ereal.v`: |
116 | | - + lemmas `lteN10`, `leeN10` |
117 | | - + lemmas `le0_fin_numE` |
118 | | - + lemmas `fine_lt0`, `fine_le0` |
119 | | -- in `sequences.v`: |
120 | | - + lemmas `is_cvg_ereal_npos_natsum_cond`, `lee_npeseries`, |
121 | | - `is_cvg_npeseries_cond`, `is_cvg_npeseries`, `npeseries_le0`, |
122 | | - `is_cvg_ereal_npos_natsum` |
123 | | - + lemma `nnseries_is_cvg` |
124 | | -- in `constructive_ereal.v`: |
125 | | - + lemma `fine_lt0E` |
126 | | -- in file `normedtype.v` |
127 | | - + lemmas `closed_ballR_compact` and `locally_compactR` |
128 | | - |
129 | | -- in `sequences.v`: |
130 | | - + lemma `invr_cvg0` and `invr_cvg_pinfty` |
131 | | - + lemma `cvgPninfty_lt`, `cvgPpinfty_near`, `cvgPninfty_near`, |
132 | | - `cvgPpinfty_lt_near` and `cvgPninfty_lt_near` |
133 | | -- in `classical_sets.v`: |
134 | | - + notations `\bigcup_(i < n) F` and `\bigcap_(i < n) F` |
135 | | -- in `classical_sets.v`: |
136 | | - + lemma `preimage_range` |
137 | | -- in `topology.v` |
138 | | - + definition `separates_points_from_closed`, `join_product` |
139 | | - + lemma `hausdorff_accessible` |
140 | | - + lemmas `weak_sep_cvg`, `weak_sep_nbhsE`, `weak_sep_openE`, |
141 | | - `join_product_continuous`, `join_product_open`, `join_product_inj`, |
142 | | - `join_product_weak` |
143 | | - |
144 | | -- in `fsbig.v`: |
145 | | - + lemma `fsbig_setU_set1` |
146 | | -- in `tooplogy.v`: |
147 | | - + lemmas `closed_bigsetU`, `accessible_finite_set_closed` |
148 | | - |
149 | | - |
150 | | -- in file `classical_sets.v`, |
151 | | - + new lemma `preimage_range`. |
152 | | -- in file `topology.v`, |
153 | | - + new lemmas `eq_cvg`, `eq_is_cvg`, `eq_near`, `cvg_toP`, `cvgNpoint`, |
154 | | - `filter_imply`, `nbhs_filter`, `near_fun`, `cvgnyPgt`, `cvgnyPgty`, |
155 | | - `cvgnyPgey`, `fcvg_ballP`, `fcvg_ball`, and `fcvg_ball2P`. |
156 | | -- in `topology.v`, added `near do` and `near=> x do` tactic notations |
157 | | - to perform some tactics under a `\forall x \near F, ...` quantification. |
158 | | -- in `normedtype.v`, added notations `^'+`, `^'-`, `+oo_R`, `-oo_R` |
159 | 66 |
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160 | 67 | - in file `topology.v`, |
161 | 68 | + new definitions `quotient_topology`, and `quotient_open`. |
162 | 69 | + new lemmas `pi_continuous`, `quotient_continuous`, and |
163 | 70 | `repr_comp_continuous`. |
164 | 71 |
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165 | | - + new definitions `hausdorff_accessible`, `separates_points_from_closed`, and |
| 72 | +- in file `boolp.v`, |
| 73 | + + new lemma `forallp_asboolPn2`. |
| 74 | +- in file `classical_sets.v`, |
| 75 | + + new lemma `preimage_range`. |
| 76 | +- in file `topology.v`, |
| 77 | + + new definitions `hausdorff_accessible`, `separate_points_from_closed`, and |
166 | 78 | `join_product`. |
167 | 79 | + new lemmas `weak_sep_cvg`, `weak_sep_nbhsE`, `weak_sep_openE`, |
168 | 80 | `join_product_continuous`, `join_product_open`, `join_product_inj`, and |
169 | | - `join_product_weak`. |
170 | | -- in `boolp.v`: |
171 | | - + lemma `forallp_asboolPn2` |
| 81 | + `join_product_weak`. |
172 | 82 |
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173 | 83 | ### Changed |
174 | 84 |
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187 | 97 | + canonical `fimfun_comRingType` |
188 | 98 | + lemma `max_fimfun_subproof` |
189 | 99 | + mixin `IsNonNegFun`, structure `NonNegFun`, notation `{nnfun _ >-> _}` |
190 | | -- in `topology.v`: |
191 | | - + `Topological.ax2` |
192 | 100 |
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193 | 101 | ### Renamed |
194 | 102 |
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