Thesis - wip
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\begin{appendices}
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\chapter{Some title for apendix A}
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\label[appendix]{appendix:numerically_distinguished_comp}
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\label{appendix:numerically_distinguished_comp}
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\addtocontents{tocheb}{\contentsline{chapter}{\protect\numberline{נספח א}{\quad\qquadדרישת תאימות כלשהי}}{{\beginL\thepage\endL}}}
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\input{content/appendixs/appendix_a}
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\chapter{Gaussian ROLL: Gradient Derivation}
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\label{appendix:gauss-grad}
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\addtocontents{tocheb}{\contentsline{chapter}{\protect\numberline{נספח ב}{\quad\qquadנגזרת גאוסיאנית של ROLL}}{{\beginL\thepage\endL}}}
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\input{content/appendixs/appendix_gauss_grad}
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\chapter{KDE ROLL: Gradient Derivation}
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\label{appendix:kde-grad}
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\addtocontents{tocheb}{\contentsline{chapter}{\protect\numberline{נספח ג}{\quad\qquadנגזרת KDE של ROLL}}{{\beginL\thepage\endL}}}
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\input{content/appendixs/appendix_kde_grad}
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\chapter{KDE ROLL: Sigmoid Kernel — Explicit Equations}
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\label{appendix:kde-sigmoid}
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\addtocontents{tocheb}{\contentsline{chapter}{\protect\numberline{נספח ד}{\quad\qquadKDE ROLL: ניסוח מפורש עם גרעין סיגמואיד}}{{\beginL\thepage\endL}}}
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\input{content/appendixs/appendix_kde_sigmoid}
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\chapter{KDE ROLL: Bisection for CDF Inversion}
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\label{appendix:kde-bisection}
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\addtocontents{tocheb}{\contentsline{chapter}{\protect\numberline{נספח ה}{\quad\qquadKDE ROLL: היפוך CDF בשיטת חצייה}}{{\beginL\thepage\endL}}}
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\input{content/appendixs/appendix_kde_bisection}
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\chapter{KDE ROLL: Newton--Raphson Inversion (Superseded)}
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\label{appendix:kde-nr}
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\addtocontents{tocheb}{\contentsline{chapter}{\protect\numberline{נספח ו}{\quad\qquadKDE ROLL: היפוך ניוטון-רפסון}}{{\beginL\thepage\endL}}}
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\input{content/appendixs/appendix_kde_nr}
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\end{appendices}
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%~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~%
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