simplified chinese inclusion

Author: thomasWeise

bookbase

@@ -190,7 +190,7 @@
 But we can never really write it down.
 
 Well, we I say \inQuotes{we can compute it}, then the question \inQuotes{How?} immediately arises.
-One particularly ingenious answer was given by the Chinese mathematician LIU Hui~(\zhb{刘徽}) somewhere in the third century~AD~\cite{OR2003LH} in his commentary to the famous Chinese mathematics book \emph{Jiu Zhang Suanshu}~(\zhb{九章算术})~\cite{OR2003LH,SCL1999TNCOTMACAC,S1998LHATFGAOCM,D2010AALHOCAS,C2002LFLHADWTDM}.
+One particularly ingenious answer was given by the Chinese mathematician LIU Hui~(刘徽) somewhere in the third century~AD~\cite{OR2003LH} in his commentary to the famous Chinese mathematics book \emph{Jiu Zhang Suanshu}~(九章算术)~\cite{OR2003LH,SCL1999TNCOTMACAC,S1998LHATFGAOCM,D2010AALHOCAS,C2002LFLHADWTDM}.
 In \cref{fig:liuHuiCircle}, we show how~\numberPi, i.e., the ratio of the circumference and the diameter of a circle can be approximated by inscribing regular~$e$\nobreakdashes-gons into a circle.
 The corners of the $e$\nobreakdashes-gons lie on the circle.
 

text/main/basics/variables/assignment/assignment.tex

@@ -4,7 +4,7 @@
 After gaining this ability, we finally can begin to write \inQuotes{real} programs.
 We do no longer just execute single commands in the \python\ console.
 Instead, we can write \python\ program files (with the name suffix~\textil{.py}) that perform computations in multiple steps.
-Our implementation of the ideas of LIU Hui~(\zhb{刘徽}) to approximate the ratio of the circumference of a circle to its diameter, i.e., the number~\numberPi, \cref{lst:variables:pi_liu_hui}, was a first example.
+Our implementation of the ideas of LIU Hui~(刘徽) to approximate the ratio of the circumference of a circle to its diameter, i.e., the number~\numberPi, \cref{lst:variables:pi_liu_hui}, was a first example.
 Here, we refined the approximation in several steps and ended up with some pretty good estimate.
 
 The elegant syntax of \python\ allows us to assign and reassign variables.

text/main/basics/variables/summary/summary.tex

@@ -280,7 +280,7 @@
 \FloatBarrier%
 %
 We now want to implement our first maybe actually useful piece of code, something that can be used in a real productive system.\footnote{%
-Yes, we did implement the method of LIU Hui~(\zhb{刘徽}) for approximating~\numberPi\ and Heron's Method for approximating the square root. %
+Yes, we did implement the method of LIU Hui~(刘徽) for approximating~\numberPi\ and Heron's Method for approximating the square root. %
 These implementations were not more accurate than the constant and function \python\ already has built in. %
 But they are nice, though, I did enjoy doing them.}
 To do such a cool thing, let us first revisit the limitations of the datatype \pythonil{float} from way back in \cref{sec:float}. %

text/main/classes/basics/basics.tex

@@ -541,7 +541,7 @@
 We can create code that branches and conditionally performs actions via \pythonil{if}-\pythonil{else}.
 And we can repeatedly perform actions via \pythonil{for} and \pythonil{while}.
 Our examples also have become more elaborate and interesting.
-We can now approximate~\numberPi\ with arbitrarily many steps of the approach of LIU Hui~(\zhb{刘徽}).
+We can now approximate~\numberPi\ with arbitrarily many steps of the approach of LIU Hui~(刘徽).
 We can implement Heron's Method to compute the square root of a number and we perform binary search over arbitarily large (sorted) data.
 We can do quite a lot!