separate package statex (3nov10)

git-svn-id: svn://tug.org/texlive/trunk@20306 c570f23f-e606-0410-a88d-b1316a301751

1 files changed, 0 insertions, 441 deletions

diff --git a/Master/texmf-dist/tex/latex/ltxmisc/statex.sty b/Master/texmf-dist/tex/latex/ltxmisc/statex.sty
deleted file mode 100644
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--- a/Master/texmf-dist/tex/latex/ltxmisc/statex.sty
+++ /dev/null
@@ -1,441 +0,0 @@
-%%
-%% This is file `statex.sty'.
-%% 
-%% Copyright (C) 2002-2006 by Rodney A Sparapani <rsparapa@mcw.edu>
-%% 
-%% This file may be distributed and/or modified under the
-%% conditions of the LaTeX Project Public License, either version 1.2
-%% of this license or (at your option) any later version.
-%% The latest version of this license is in
-%%
-%%    http://www.latex-project.org/lppl.txt
-%%
-%% and version 1.2 or later is part of all distributions of LaTeX
-%% version 1999/12/01 or later.
-%% 
-\NeedsTeXFormat{LaTeX2e}
-\ProvidesPackage{statex}[2006/05/17 v1.6 a statistics style for latex]
-\RequirePackage{ifthen}
-\RequirePackage{amsmath}
-\RequirePackage{amssymb}
-\RequirePackage{bm}
-\RequirePackage{color}
-%\RequirePackage[dvipsnames,usenames]{color}
-
-%begin: borrowed from upgreek; thanks to Walter Schmidt <was@VR-Web.de>
-%use Adobe Symbol for upright pi (constant)
-   \DeclareSymbolFont{ugrf@m}{U}{psy}{m}{n}
-   \DeclareMathSymbol{\cpi}{\mathord}{ugrf@m}{`p}
-%to use Euler Roman comment previous lines and uncomment rest of block
-%  \DeclareFontFamily{U}{eur}{\skewchar\font'177}
-%  \DeclareFontShape{U}{eur}{m}{n}{%
-%    <-6> eurm5 <6-8> eurm7 <8-> eurm10}{}
-%  \DeclareFontShape{U}{eur}{b}{n}{%
-%    <-6> eurb5 <6-8> eurb7 <8-> eurb10}{}
-%  \DeclareSymbolFont{ugrf@m}{U}{eur}{m}{n}
-%  \SetSymbolFont{ugrf@m}{bold}{U}{eur}{b}{n}
-%  \DeclareMathSymbol{\cpi}{\mathord}{ugrf@m}{"19}
-%end
-
-%new commands 
-\DeclareMathAlphabet{\sfsl}{OT1}{cmss}{m}{sl}
-%the next command seems to have no effect when used in conjunction with bm!?!
-\SetMathAlphabet{\sfsl}{bold}{OT1}{cmss}{bx}{sl}
-\DeclareMathOperator{\logit}{logit}
-\DeclareMathOperator{\diag}{diag}
-\DeclareMathOperator{\erf}{erf}
-\newcommand*{\chisq}{\relax\ifmmode\chi^2\else$\chi^2$\fi}
-%\newcommand*{\e}[1]{\mathrm{e}\ifthenelse{\equal{#1}{}}{}{^{#1}}}
-\newcommand*{\e}[1]{\mathrm{e}^{#1}}
-%\newcommand*{\exp}[1]{\mathrm{e}^{#1}}
-\newcommand*{\E}[2][]{\text{E}\ifthenelse{\equal{#1}{}}{}{_{#1}} \wrap{#2}}
-\newcommand*{\ha}{{\frac{\alpha}{2}}}
-\newcommand*{\I}[2][]{\text{I}\ifthenelse{\equal{#1}{}}{}{_{#1}} \wrap[()]{#2}}
-\newcommand*{\IBeta}[2]{\frac{\Gamma[#1+#2]}{\Gamma[#1]\Gamma[#2]}}
-\newcommand*{\If}{\;\text{if}\;\;}
-%\newcommand*{\ij}{{i,j}}
-\newcommand*{\im}{\mathrm{i}}
-%\newcommand*{\lb}{\left[}
-%\newcommand*{\lp}{\left(}
-%\newcommand*{\lr}[1][]{\left[ #1 \right]}
-\newcommand*{\ol}{\overline}
-\newcommand*{\ow}{\;\text{otherwise}\;\;}
-\newcommand*{\rb}{\right]}
-\newcommand*{\rp}{\right)}
-\newcommand*{\sd}{\sigma}
-\newcommand*{\ul}{\underline}
-\newcommand*{\V}[2][]{\text{V}\ifthenelse{\equal{#1}{}}{}{_{#1}} \wrap{#2}}
-\newcommand*{\where}{\;\;\text{where}\;\;}
-\newcommand*{\wrap}[2][]%
-{\ifthenelse{\equal{#1}{}}{\left[ #2 \right]}%
-{\ifthenelse{\equal{#1}{()}}{\left( #2 \right)}%
-{\ifthenelse{\equal{#1}{\{\}}}{\left\{ #2 \right\}}%
-%{\ifthenelse{\equal{#1}{(.}}{\left( #2 \right.}%
-%{\ifthenelse{\equal{#1}{[.}}{\left[ #2 \right.}%
-{\ifthenelse{\equal{#1}{\{.}}{\left\{ #2 \right.}{}}}}}
-\newcommand*{\xy}{{xy}}
-\newcommand*{\XY}{{XY}}
-%\newcommand*{\n}[1][]{_{n #1}}
-%\def\bp(#1){\left(#1\right)}
-%\newcommand*{\bb}[1][]{\left[ #1 \right]}
-
-%re-definitions
-%\def~{\relax\ifmmode\sim\else\nobreakspace{}\fi}
-\renewcommand*{~}{\relax\ifmmode\sim\else\nobreakspace{}\fi}
-
-\newcommand*{\iid}{\;\stackrel{\text{iid}}{~}\;}
-\newcommand*{\ind}{\;\stackrel{\text{ind}}{~}\;}
-\newcommand*{\indpr}{\;\stackrel{\text{ind}}{\stackrel{\text{prior}}{~}}\;}
-\newcommand*{\post}{\;\stackrel{\text{post}}{~}\;}
-\newcommand*{\prior}{\;\stackrel{\text{prior}}{~}\;}
-
-%\let\STATEXi=\i
-%\renewcommand*{\i}[1][]{\ifthenelse{\equal{#1}{}}{\STATEXi}{_{i #1}}}
-
-\let\STATEXGamma=\Gamma
-\renewcommand*{\Gamma}[1][]{\STATEXGamma\ifthenelse{\equal{#1}{}}{}{\wrap[()]{#1}}}
-
-\let\STATEXand=\and
-\renewcommand*{\and}{\relax\ifmmode\expandafter\;\;\text{and}\;\;\else\expandafter\STATEXand\fi}
-
-\let\STATEXH=\H
-\renewcommand*{\H}{\relax\ifmmode\expandafter\text{H}\else\expandafter\STATEXH\fi}
-
-\let\STATEXP=\P
-\renewcommand*{\P}[2][]{\ifthenelse{\equal{#2}{}}{\STATEXP}%
-{\text{P}\ifthenelse{\equal{#1}{}}{}{_{#1}}\wrap{#2}}}
-
-\renewcommand*{\|}{\relax\ifmmode\expandafter\mid\else\expandafter$\mid$\fi}
-
-%%Discrete distributions 
-%declarations
-\newcommand*{\B}[1]{\mathrm{B}\wrap[()]{#1}}
-\newcommand*{\BB}[1]{\mathrm{Beta\!-\!Bin}\wrap[()]{#1}}
-\newcommand*{\Bin}[1]{\mathrm{Bin}\wrap[()]{#1}}
-\newcommand*{\Dir}[1]{\mathrm{Dirichlet}\wrap[()]{#1}}
-\newcommand*{\HG}[1]{\mathrm{Hypergeometric}\wrap[()]{#1}}
-\newcommand*{\M}[1]{\mathrm{Multinomial}\wrap[()]{#1}}
-\newcommand*{\NB}[1]{\mathrm{Neg\!-\!Bin}\wrap[()]{#1}}
-\newcommand*{\Poi}[1]{\mathrm{Poisson}\wrap[()]{#1}}
-\let\Poisson=\Poi
-%probability mass functions
-\newcommand*{\pBB}[4][x]{\frac{\Gamma[#2+1]\Gamma[#3+#1]\Gamma[#2+#4-#1]\Gamma[#3+#4]}%
-{\Gamma[#1+1]\Gamma[#2-#1+1]\Gamma[#2+#3+#4]\Gamma[#3]\Gamma[#4]}%
-\I[#1]{\{0, 1,\., #2\}}, \where #3>0,\; #4>0 \and n=1, 2,\.}
-%\newcommand{\pBB}[4][x]{\frac{\Gamma[#2+1]}{\Gamma[#1+1]\Gamma[#2-#1+1]}%
-%\frac{\Gamma[#3+#1]\Gamma[#2+#4-#1]}{\Gamma[#2+#3+#4]}%
-%\frac{\Gamma[#3+#4]}{\Gamma[#3]\Gamma[#4]}\I[#1]{\{0, 1,\., #2\}},%
-%\where #3>0,\; #4>0 \and n=1, 2,\.}
-\newcommand*{\pBin}[3][x]{\binom{#2}{#1}#3^#1 \wrap[()]{1-#3}^{#2-#1}%
-\I[#1]{\{0,1,\.,#2\}}, \where p \in \wrap[()]{0, 1} \and n=1, 2,\.}
-\newcommand*{\pPoi}[2][x]{\frac{1}{#1!}#2^{#1}\e{-#2}\I[#1]{\{0, 1,\.\}}, \where #2>0}
-
-%%Continuous distributions
-%declarations
-\newcommand*{\Cau}[1]{\mathrm{Cauchy}\wrap[()]{#1}}
-\let\Cauchy=\Cau
-\newcommand*{\Chi}[1]{\mathrm{\chi^2}\wrap[()]{#1}}
-\let\Chisq=\Chi
-\newcommand*{\Bet}[1]{\mathrm{Beta}\wrap[()]{#1}}
-\let\Beta=\Bet
-\newcommand*{\Exp}[1]{\mathrm{Exp}\wrap[()]{#1}}
-\newcommand*{\F}[1]{\mathrm{F}\wrap[()]{#1}}
-\newcommand*{\Gam}[1]{\mathrm{Gamma}\wrap[()]{#1}}
-\newcommand*{\IC}[1]{\mathrm{\chi^{-2}}\wrap[()]{#1}}
-\newcommand*{\IG}[1]{\mathrm{Gamma^{-1}}\wrap[()]{#1}}
-\newcommand*{\IW}[1]{\mathrm{Wishart^{-1}}\wrap[()]{#1}}
-\newcommand*{\Log}[1]{\mathrm{Logistic}\wrap[()]{#1}}
-\newcommand*{\LogN}[1]{\mathrm{Log\!-\!N}\wrap[()]{#1}}
-\newcommand*{\N}[3][]{\mathrm{N}\ifthenelse{\equal{#1}{}}{}{_{#1}}\wrap[()]{#2,\ #3}}
-\newcommand*{\Par}[1]{\mathrm{Pareto}\wrap[()]{#1}}
-\let\Pareto=\Par
-\newcommand*{\Tsq}[1]{\mathrm{T^2}\wrap[()]{#1}}
-\newcommand*{\U}[1]{\mathrm{U}\wrap[()]{#1}}
-\newcommand*{\W}[1]{\mathrm{Wishart}\wrap[()]{#1}}
-
-\let\STATEXt=\t
-\renewcommand*{\t}[1]{\relax\ifmmode\expandafter\mathrm{t}\wrap[()]{#1}%
-\else\expandafter\STATEXt{#1}\fi}
-%probability density functions
-\newcommand*{\pBet}[3][x]{\IBeta{#2}{#3}%
-#1^{#2-1}\wrap[()]{1-#1}^{#3-1}\I[#1]{0,\ 1}, \where #2>0 \and #3>0}
-\newcommand*{\pCau}[3][x]{\ifthenelse{\equal{#2, #3}{0, 1}}{\frac{1}{\cpi\wrap[()]{1+#1}^2}}%
-{\frac{1}{#3\cpi\left\{1+\wrap{\wrap[()]{x-#2}/#3}^2\right\}}, \where #3>0}}
-\newcommand*{\pChi}[2][x]{\frac{2^{-#2/2}}{\Gamma[#2/2]}#1^{#2/2-1}\e{-#1/2}%
-\I[#1]{0,\infty}, \where #2>0}
-\newcommand*{\pExp}[2][x]{\frac{1}{#2}\e{-#1/#2}\I[#1]{0,\infty},%
-\where #2>0}
-\newcommand*{\pGam}[3][x]{\frac{#3^{#2}}{\Gamma[#2]}#1^{#2-1}\e{-#3#1}%
-\I[#1]{0,\infty}, \where #2>0 \and #3>0}
-\newcommand*{\pN}[3][x]{\ifthenelse{\equal{#2, #3}{0, 1}}%
-{\frac{1}{\sqrt{2\cpi}}\e{-#1^2/2}}%
-{\frac{1}{\sqrt{2\cpi#3}}\e{-\wrap[()]{#1-#2}^2/2#3}}}
-\newcommand*{\pPar}[3][x]{\frac{#3}{#2\wrap[()]{1+#1/#2}^{#3+1}}\I[#1]{0,\infty},%
-\where #2>0 \and #3>0}
-\newcommand*{\pU}[3][x]{\ifthenelse{\equal{#2, #3}{0, 1}}{\I[#1]{0,\ 1}}%
-{\frac{1}{#3-#2}\I[#1]{#2,\ #3}, \where #2<#3}}
-
-%re-define other accents
-\let\STATEXequal=\=
-\renewcommand*{\=}{\relax\ifmmode\expandafter\bar\else\expandafter\STATEXequal\fi}
-\let\STATEXhat=\^
-\renewcommand*{\^}{\relax\ifmmode\expandafter\widehat\else\expandafter\STATEXhat\fi}
-\let\STATEXtilde=\~
-\renewcommand*{\~}{\relax\ifmmode\expandafter\widetilde\else\expandafter\STATEXtilde\fi}
-\let\STATEXsinglequote=\'
-\renewcommand*{\'}[1]{\relax\ifmmode\expandafter{\wrap[()]{#1}}\else\expandafter\STATEXsinglequote{#1}\fi}
-\let\STATEXb=\b
-\renewcommand*{\b}{\relax\ifmmode\expandafter\bar\else\expandafter\STATEXb\fi}
-\let\STATEXc=\c
-\renewcommand*{\c}[1]{\relax\ifmmode\expandafter\mathrm{#1}\else\expandafter\STATEXc{#1}\fi}
-\let\STATEXd=\d
-\renewcommand*{\d}[1]{\relax\ifmmode\expandafter\,\mathrm{d}#1\else\expandafter\STATEXd{#1}\fi}
-\let\STATEXdot=\.
-\renewcommand*{\.}{\relax\ifmmode\expandafter\dots\else\expandafter\STATEXdot\fi}
-
-%commands to create documentation for TI-83 calculators
-\newcommand*{\Alpha}[1][]{{\fcolorbox{black}{ForestGreen}{\color{white}\textsf{ALPHA}}}\textbf{\color{ForestGreen}\textsf{#1}}}
-\newcommand*{\Alock}{\Snd[A-LOCK]}
-\newcommand*{\Blackbox}{\relax\ifmmode\expandafter\blacksquare\else\expandafter$\blacksquare$\fi}
-\newcommand*{\Distr}{\Snd[DISTR]}
-\newcommand*{\Down}{\framebox{\footnotesize$^\Downarrow$}}
-\newcommand*{\EE}{\Snd[EE]}
-\newcommand*{\Enter}{\framebox{\textsf{ENTER}}}
-\newcommand*{\Graph}{\framebox{\textsf{GRAPH}}}
-\newcommand*{\List}[1]{\textbf{\color{Dandelion}\textsf{$\text{L}_#1$}}}
-\newcommand*{\Left}{\framebox{$^\Leftarrow$}}
-\newcommand*{\Math}{\framebox{\textsf{MATH}}}
-\newcommand*{\Matrx}{\Snd[MATRX]}
-\newcommand*{\Prgm}{\framebox{\textsf{PRGM}}}
-\newcommand*{\Quit}{\Snd[QUIT]}
-\newcommand*{\Rect}{\rule{4pt}{6pt}}
-\newcommand*{\Right}{\framebox{$^\Rightarrow$}}
-\newcommand*{\Snd}[1][]{{\fcolorbox{black}{Dandelion}{\color{white}\textsf{2nd}}}\textbf{\color{Dandelion}\textsf{#1}}}
-\newcommand*{\Solve}{\Alpha[SOLVE]}
-\newcommand*{\Stat}{\framebox{\textsf{STAT}}}
-\newcommand*{\Statplot}{\Snd[STAT PLOT]}
-\newcommand*{\Sto}{\framebox{\textsf{STO}$\Rightarrow$}}
-\newcommand*{\Signm}{\framebox{\textsf{(-)}}}
-\newcommand*{\Up}{\framebox{\footnotesize$^\Uparrow$}}
-\newcommand*{\Window}{\framebox{\textsf{WINDOW}}}
-
-\let\STATEXBox=\Box
-\renewcommand*{\Box}{\relax\ifmmode\expandafter\STATEXBox\else\expandafter$\STATEXBox$\fi}
-
-\let\STATEXto=\to
-\renewcommand*{\to}{\relax\ifmmode\expandafter\STATEXto\else\expandafter$\STATEXto$\fi}
-
-\endinput
-
-\documentclass[dvipsnames,usenames]{report}
-\usepackage{statex}
-\usepackage{shortvrb}
-\MakeShortVerb{@}
-% Examples
-\begin{document}
-Many accents have been re-defined
-
-@ c \c{c} \pi \cpi@ $$ c \c{c} \pi \cpi$$ %upright constants like the speed of light and 3.14159...
-
-@int \e{\im x} \d{x}@ $$\int \e{\im x} \d{x}$$ %\d{x}; also note new commands \e and \im
-
-@\^{\beta_1}=b_1@ $$\^{\beta_1}=b_1$$
-
-@\=x=\frac{1}{n}\sum x_i@ $$\=x=\frac{1}{n}\sum x_i$$  %also, \b{x}, but see \ol{x} below
-
-@\b{x} = \frac{1}{n} \wrap[()]{x_1 +\.+ x_n}@ $$\b{x} = \frac{1}{n} \wrap[()]{x_1 +\.+ x_n}$$
-
-Sometimes overline is better:  @\b{x}\ vs.\ \ol{x}@ $$\b{x}\ vs.\ \ol{x}$$
-
-And, underlines are nice too: @\ul{x}@ $$\ul{x}$$
-
-A few other nice-to-haves:
-
-@\Gamma[n+1]=n!@ $$\Gamma[n+1]=n!$$
-
-@\binom{n}{x}@ $$\binom{n}{x}$$ %provided by amsmath package
-
-@\e{x}@  $$\e{x}$$
-
-%$\H_0: \mu_\ij=0$ vs. $\H_1: \mu_\ij \neq 0$ %\ijk too
-
-@\logit \wrap{p} = \log \wrap{\frac{p}{1-p}}@ $$\logit \wrap{p} = \log \wrap{\frac{p}{1-p}}$$
-\pagebreak
-Common distributions along with other features follows:
-
-Normal Distribution
-
-@Z ~ \N{0}{1}, \where \E{Z}=0 \and \V{Z}=1@ $$Z ~ \N{0}{1}, \where \E{Z}=0 \and \V{Z}=1$$
-
-@\P{|Z|>z_\ha}=\alpha@ $$\P{|Z|>z_\ha}=\alpha$$
-
-@\pN[z]{0}{1}@ $$\pN[z]{0}{1}$$
-
-or, in general
-
-@\pN[z]{\mu}{\sd^2}@ $$\pN[z]{\mu}{\sd^2}$$
-
-Sometimes, we subscript the following operations:
-
-@\E[z]{Z}=0, \V[z]{Z}=1, \and \P[z]{|Z|>z_\ha}=\alpha@ $$\E[z]{Z}=0, \V[z]{Z}=1, \and \P[z]{|Z|>z_\ha}=\alpha$$
-
-Multivariate Normal Distribution
-
-@\bm{X} ~ \N[p]{\bm{\mu}}{\sfsl{\Sigma}}@ $$\bm{X} ~ \N[p]{\bm{\mu}}{\sfsl{\Sigma}}$$ %\bm provided by the bm package 
-
-Chi-square Distribution
-
-@Z_i \iid \N{0}{1}, \where i=1 ,\., n@ $$Z_i \iid \N{0}{1}, \where i=1 ,\., n$$
-
-@\chisq = \sum_i Z_i^2 ~ \Chi{n}@ $$\chisq = \sum_i Z_i^2 ~ \Chi{n}$$
-
-@\pChi[z]{n}@ $$\pChi[z]{n}$$
-
-t Distribution
-
-@\frac{\N{0}{1}}{\sqrt{\frac{\Chisq{n}}{n}}} ~ \t{n}@ $$\frac{\N{0}{1}}{\sqrt{\frac{\Chisq{n}}{n}}} ~ \t{n}$$
-\pagebreak
-F Distribution
-
-@X_i, Y_{\~i} \iid \N{0}{1} \where i=1 ,\., n; \~i=1 ,\., m \and \V{X_i, Y_{\~i}}=\sd_\xy=0@ $$X_i, Y_{\~i} \iid \N{0}{1} \where i=1 ,\., n; \~i=1 ,\., m \and \V{X_i, Y_{\~i}}=\sd_\xy=0$$%\XY too
-
-@\chisq_x = \sum_i X_i^2 ~ \Chi{n}@ $$\chisq_x = \sum_i X_i^2 ~ \Chi{n}$$
-
-@\chisq_y = \sum_{\~i} Y_{\~i}^2 ~ \Chi{m}@ $$\chisq_y = \sum_{\~i} Y_{\~i}^2 ~ \Chi{m}$$
-
-@\frac{\chisq_x}{\chisq_y} ~ \F{n, m}@ $$\frac{\chisq_x}{\chisq_y} ~ \F{n, m}$$
-
-Beta Distribution
-
-@B=\frac{\frac{n}{m}F}{1+\frac{n}{m}F} ~ \Bet{\frac{n}{2}, \frac{m}{2}}@ $$B=\frac{\frac{n}{m}F}{1+\frac{n}{m}F} ~ \Bet{\frac{n}{2}, \frac{m}{2}}$$
-
-@\pBet{\alpha}{\beta}@ $$\pBet{\alpha}{\beta}$$
-
-Gamma Distribution
-
-@G ~ \Gam{\alpha, \beta}@ $$G ~ \Gam{\alpha, \beta}$$
-
-@\pGam{\alpha}{\beta}@ $$\pGam{\alpha}{\beta}$$
-
-Cauchy Distribution
-
-@C ~ \Cau{\theta, \nu}@ $$C ~ \Cau{\theta, \nu}$$
-
-@\pCau{\theta}{\nu}@ $$\pCau{\theta}{\nu}$$
-
-Uniform Distribution
-
-@X ~ \U{0, 1}@ $$X ~ \U{0, 1}$$
-
-@\pU{0}{1}@ $$\pU{0}{1}$$
-
-or, in general
-
-@\pU{a}{b}@ $$\pU{a}{b}$$
-
-Exponential Distribution
-
-@X ~ \Exp{\lambda}@ $$X ~ \Exp{\lambda}$$
-
-@\pExp{\lambda}@ $$\pExp{\lambda}$$
-
-Hotelling's $T^2$ Distribution
-
-@X ~ \Tsq{\nu_1, \nu_2}@ $$X ~ \Tsq{\nu_1, \nu_2}$$
-
-Inverse Chi-square Distribution
-
-@X ~ \IC{\nu}@ $$X ~ \IC{\nu}$$
-
-Inverse Gamma Distribution
-
-@X ~ \IG{\alpha, \beta}@ $$X ~ \IG{\alpha, \beta}$$
-
-Pareto Distribution
-
-@X ~ \Par{\alpha, \beta}@ $$X ~ \Par{\alpha, \beta}$$
-
-@\pPar{\alpha}{\beta}@ $$\pPar{\alpha}{\beta}$$
-
-Wishart Distribution
-
-@\sfsl{X} ~ \W{\nu, \sfsl{S}}@ $$\sfsl{X} ~ \W{\nu, \sfsl{S}}$$
-
-Inverse Wishart Distribution
-
-@\sfsl{X} ~ \IW{\nu, \sfsl{S^{-1}}}@ $$\sfsl{X} ~ \IW{\nu, \sfsl{S^{-1}}}$$
-
-Binomial Distribution
-
-@X ~ \Bin{n, p}@ $$X ~ \Bin{n, p}$$
-
-@\pBin{n}{p}@ $$\pBin{n}{p}$$
-
-Bernoulli Distribution
-
-@X ~ \B{p}@ $$X ~ \B{p}$$
-
-Beta-Binomial Distribution
-
-@X ~ \BB{p}@ $$X ~ \BB{p}$$
-
-@\pBB{n}{\alpha}{\beta}@ $$\pBB{n}{\alpha}{\beta}$$
-
-Negative-Binomial Distribution
-
-@X ~ \NB{n, p}@ $$X ~ \NB{n, p}$$
-
-Hypergeometric Distribution
-
-@X ~ \HG{n, M, N}@ $$X ~ \HG{n, M, N}$$
-
-Poisson Distribution
-
-@X ~ \Poi{\mu}@ $$X ~ \Poi{\mu}$$
-
-@\pPoi{\mu}@ $$\pPoi{\mu}$$
-
-Dirichlet Distribution
-
-@\bm{X} ~ \Dir{\alpha_1 \. \alpha_k}@ $$\bm{X} ~ \Dir{\alpha_1 \. \alpha_k}$$
-
-Multinomial Distribution
-
-@\bm{X} ~ \M{n, \alpha_1 \. \alpha_k}@ $$\bm{X} ~ \M{n, \alpha_1 \. \alpha_k}$$
-
-\pagebreak
-
-To compute critical values for the Normal distribution, create the
-NCRIT program for your TI-83 (or equivalent) calculator.  At each step, the 
-calculator display is shown, followed by what you should do (\Rect\ is the 
-cursor):\\
-\Rect\\
-\Prgm\to@NEW@\to@1:Create New@\\
-@Name=@\Rect\\
-NCRIT\Enter\\
-@:@\Rect\\
-\Prgm\to@I/O@\to@2:Prompt@\\
-@:Prompt@ \Rect\\
-\Alpha[A],\Alpha[T]\Enter\\
-@:@\Rect\\
-\Distr\to@DISTR@\to@3:invNorm(@\\
-@:invNorm(@\Rect\\
-1-(\Alpha[A]$\div$\Alpha[T]))\Sto\Alpha[C]\Enter\\
-@:@\Rect\\
-\Prgm\to@I/O@\to@3:Disp@\\
-@:Disp@ \Rect\\
-\Alpha[C]\Enter\\
-@:@\Rect\\
-\Quit\\
-
-Suppose @A@ is $\alpha$ and @T@ is the number of tails.  To run the program:\\
-\Rect\\
-\Prgm\to@EXEC@\to@NCRIT@\\
-@prgmNCRIT@\Rect\\
-\Enter\\
-@A=?@\Rect\\
-0.05\Enter\\
-@T=?@\Rect\\
-2\Enter\\
-@1.959963986@
-\end{document}