ChDistIndex.tex

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\SecS{Index of  distributions}
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\footnotetext[8]{Citations in this table document the origin (or early usage) of the distribution name. }

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% Alphabetize book index order

\noindent
invert, inverted, or reciprocal		\dotfill	See inverse\ncite
squared						\dotfill	See square\ncite
of the first kind					\dotfill	See type I\ncite
of the second kind				\dotfill	See type II\ncite
~\\
\noindent
{\bf Distribution} \hfill {\bf Synonym or Equation}								\ncite
%
$\beta$ 						\dotfill	beta							  	\ncite	% checked
$\beta'$ 						\dotfill	beta prime							\ncite	% checked
$\chi$ 							\dotfill	chi									\ncite	% checked
$\chi^2$ 						\dotfill	chi-square							\ncite 	% checked
$\Gamma$ 						\dotfill	gamma 								\ncite 	% checked
$\Lambda$						\dotfill	log-normal 							\mcite{Aitchison1966}   	% checked
$\Phi$							\dotfill	standard normal 					\ncite	% checked
%
Amoroso							\dotfill	\eqref{Amoroso}						\mcite{Kleiber2003}	% checked
anchored Amoroso				\dotfill	Stacy								\mcite{\self}
anchored exponential			\dotfill	See exponential \eqref{Exp}			\ncite	% checked
anchored log-normal				\dotfill	See log-normal \eqref{LogNormal}	\ncite
anti-log-normal 				\dotfill	log-normal 							\ncite	% checked
arcsine 						\dotfill	\eqref{Arcsine} 					 \ncite	% checked
Appell beta						\dotfill	\eqref{AppellBeta}					\mcite{Nadarajah2006a} 
ascending wedge					\dotfill	See wedge \eqref{Wedge} 			\ncite	% checked
%
ballasted Pareto				\dotfill	Lomax								\ncite	% checked
Bates							\dotfill	\eqref{Bates}						\ncite
bell curve 						\dotfill	normal 								\ncite	% checked
beta 							\dotfill	\eqref{Beta} 						\ncite	% checked
beta, J shaped					\dotfill	See beta \eqref{Beta} 				\ncite	% checked
beta, U shaped					\dotfill	See beta \eqref{Beta} 				\ncite	% checked
beta-exponential				\dotfill	\eqref{BetaExp}						\ncite	% checked
beta-Fisher-Tippett				\dotfill	\eqref{BetaFisherTippett}			\ncite	
beta-k							\dotfill	Dagum								\mcite{McDonald1984}	% checked 	   
beta-kappa 						\dotfill	Dagum  								\mcite{McDonald1984}	% checked 		   
beta-logistic					\dotfill	\eqref{BetaLogistic}				\mcite{\self}	% checked
beta-log-logistic				\dotfill	generalized beta-prime				\mcite{\self}	% checked
beta type I 					\dotfill	beta 								\ncite	% checked
beta type II 					\dotfill	beta prime							\ncite	% checked
beta-P 							\dotfill	Burr 				 				\mcite{McDonald1984}	% checked
beta-pert						\dotfill	pert 								\ncite	% checked
beta-power						\dotfill	generalized beta					\ncite	% checked
beta-prime 						\dotfill	\eqref{BetaPrime} 					\ncite	% checked
beta-prime exponential			\dotfill	beta-logistic						\mcite{\self} % checked
biexponential					\dotfill	Laplace								\ncite	% checked
bilateral exponential  			\dotfill	Laplace 							\ncite	% checked
Birnbaum-Saunders				\dotfill	\eqref{BirnbaumSaunders}			\ncite
biweight						\dotfill	\eqref{Biweight}					\ncite
BHP								\dotfill	\eqref{BHP}							\ncite	% checked
Box-Tiao						\dotfill	exponential power					\ncite
Bramwell-Holdsworth-Pinton 		\dotfill	BHP 								\ncite	% checked
Breit-Wigner  					\dotfill	Cauchy 								\ncite	% checked
Brody							\dotfill	Fisher-Tippett						\ncite	%
Burr							\dotfill	\eqref{Burr} 						\ncite	% checked
Burr type I						\dotfill	uniform 							\ncite	% checked	
Burr type II					\dotfill	\eqref{BurrII} 						\ncite	% checked
Burr type III					\dotfill	Dagum								\ncite	% checked
Burr type XII					\dotfill	Burr 								\ncite	% checked
%
Cauchy	 						\dotfill	\eqref{Cauchy} 						\mcite{Stigler1974}	% checked
Cauchy-Lorentz 					\dotfill	Cauchy 								\ncite	% checked
centered arcsine 				\dotfill	\eqref{CenteredArcsine} 			\ncite	% checked
central-beta 					\dotfill	\eqref{CentralBeta}					\mcite{\self}
central-logistic 				\dotfill	\eqref{CentralLogistic}				\mcite{\self}
Champernowne					\dotfill	Perks								\ncite
chi								\dotfill	\eqref{Chi}							\ncite	% checked
chi-square						\dotfill	\eqref{ChiSqr}						\ncite	% checked
chi-square-exponential			\dotfill	\eqref{ChiSqrExp}					\mcite{\self}	% checked
circular normal					\dotfill	Rayleigh							\ncite % checked
Coale-McNeil 					\dotfill	gamma-exponential 					\mcite{Coale1972}     % checked % also Kaneko2003
Cobb-Douglas					\dotfill	log-normal 							\ncite	% checked
compound gamma					\dotfill	beta prime							\mcite{Nadarajah2003}	% checked
confluent hypergeometric 		\dotfill	\eqref{Confluent}					\ncite
%
Dagum 							\dotfill	\eqref{Dagum} 						\ncite	% checked
Dagum type I 					\dotfill	Dagum								\ncite	% checked
de Moivre						\dotfill	normal 								\ncite	% checked
degenerate						\dotfill	See uniform \eqref{Uniform} 		\ncite	% checked
delta  							\dotfill	degenerate  						\ncite 	% checked
descending wedge				\dotfill	See wedge \eqref{Wedge} 			\ncite	% checked
Dirac							\dotfill	degenerate							\ncite	
double exponential 				\dotfill	Gumbel or Laplace 					\ncite	% checked
doubly exponential				\dotfill	Gumbel								\ncite	% checked
doubly noncentral F       		\dotfill	See noncentral F  					\eqref{NoncentralF} 	\ncite 
%
Epanechnikov					\dotfill	\eqref{Epanechnikov}				\ncite
Erlang							\dotfill	See gamma \eqref{Gamma} 			\ncite 	% checked
error 							\dotfill	normal 								\ncite	% checked
error function					\dotfill	See normal \eqref{Normal}			\ncite	% checked
exponential 					\dotfill	\eqref{Exp} 						\ncite	% checked
exponential Burr				\dotfill	Burr type II 						\ncite	% checked
exponential gamma				\dotfill	Burr or gamma-exponential		\mcite{Dubey1970}  		% checked 		
exponential generalized beta type I 	\dotfill	beta-exponential			\mcite{McDonald1995} 	% checked
exponential generalized beta type II 	\dotfill	beta-logistic				\mcite{McDonald1995} 	% checked
exponential generalized beta prime 	\dotfill	beta-logistic					\ncite	% checked
exponential power				\dotfill	\eqref{ExpPower}					\ncite
exponential ratio				\dotfill	\eqref{ExpRatio}					\ncite	% checked
exponentiated exponential		\dotfill	\eqref{ExpExp}						\ncite	% checked	
exponentiated Weibull 			\dotfill	See Beta-Fisher-Tippett \eqref{BetaFisherTippett}\ncite	% scipy
extended Pearson				\dotfill	\eqref{ExtPearson}					\ncite
extreme value					\dotfill	Gumbel 								\ncite
extreme value type N 			\dotfill	Fisher-Tippett type N 				\ncite	% checked
%
F								\dotfill	\eqref{F} 							\ncite	% checked
F-ratio							\dotfill	F									\ncite	% checked
fatigue life distribution		\dotfill	Birnbaum-Saunders					\ncite
Feller-Pareto					\dotfill	generalized beta prime 				\ncite	% checked
Fisher							\dotfill	F or Student's t 					\ncite	% checked
Fisher-F 						\dotfill	F 									\ncite	% checked
Fisher-Snedecor 				\dotfill	F 									\ncite	% checked
Fisher-Tippett					\dotfill	\eqref{FisherTippett} 				\ncite	% checked
Fisher-Tippett type I			\dotfill	Gumbel 								\ncite	% checked
Fisher-Tippett type II			\dotfill	Fr\'{e}chet  						\ncite	% checked
Fisher-Tippett type III			\dotfill	Weibull 							\ncite	% checked
Fisher-Tippett-Gumbel			\dotfill	Gumbel  							\ncite	% checked
Fisher-z						\dotfill	beta-logistic						\ncite	% checked
Fisk							\dotfill	log-logistic						\ncite 	% checked
flat 							\dotfill	uniform 							\ncite	% checked
folded normal					\dotfill    See pp.~\pageref{FoldedNormal}		\ncite
Fr\'{e}chet 					\dotfill	\eqref{Frechet} 					\ncite	% checked
FTG								\dotfill	Fisher-Tippett-Gumbel 				\ncite	% checked
%
Galton							\dotfill	log-normal 							\ncite	% checked	
Galton-McAlister				\dotfill	log-normal 							\ncite	% checked
gamma							\dotfill	\eqref{Gamma} 						\ncite	% checked
gamma-exponential				\dotfill	\eqref{GammaExp}					\ncite	% checked
gamma ratio						\dotfill	beta prime							\ncite	% checked	
Gaussian 						\dotfill	normal 								\ncite	% checked
Gauss 							\dotfill	normal 								\ncite	% checked
Gauss hypergeometric			\dotfill	\eqref{GaussHypergeometric}			\ncite
generalized arcsin				\dotfill	central-beta	 					\mcite{Johnson1995}   	% \cite{Johnson1995}
generalized beta 				\dotfill	\eqref{GenBeta} 					\ncite	% checked
generalized beta-exponential	\dotfill	beta-Fisher-Tippett					\ncite
generalized beta-prime 			\dotfill	\eqref{GenBetaPrime} 				\mcite{Patil1984} % See McDonald1995
generalized beta type II		\dotfill	generalized beta prime				\mcite{McDonald1995}
generalized Cauchy				\dotfill	generalized Pearson type VII		\ncite
generalized error				\dotfill	exponential power					\ncite
generalized exponential			\dotfill	exponentiated exponential 			\mcite{Gupta2007}    % checked
generalized extreme value		\dotfill	Fisher-Tippett						\ncite	% checked
generalized F					\dotfill	beta-logistic 						\ncite	% checked
generalized Feller-Pareto		\dotfill	generalized beta prime				\mcite{Arnold1983}
generalized Fisher-Tippett		\dotfill	\eqref{GenFisherTippett} 			\ncite	% checked
generalized Fr\'{e}chet 		\dotfill	\eqref{GenFrechet} 					\ncite	% checked
generalized gamma 				\dotfill	Stacy or Amoroso 					\ncite	% checked
generalized gamma ratio			\dotfill	generalized beta prime				\mcite{Coelho2007} 	% checked
generalized generalized inverse Gaussian	\dotfill	generalized Sichel		\mcite{Shakil2010a}
generalized Gompertz			\dotfill	gamma-exponential					\mcite{Johnson1995}
generalized Gompertz-Verhulst type I \dotfill	gamma-exponential				\mcite{Ahuja1967}    	% checked
generalized Gompertz-Verhulst type II \dotfill	beta-logistic  					\mcite{Ahuja1967}    	% checked
generalized Gompertz-Verhulst type III \dotfill	beta-exponential 				\mcite{Ahuja1967}   		% checked
generalized Gumbel				\dotfill	\eqref{GenGumbel}					\ncite	% checked
generalized Halphen				\dotfill	\eqref{GenHalphen}					\ncite
generalized inverse gamma 		\dotfill	See Stacy \eqref{Stacy} 			\ncite	% checked
generalized inverse Gaussian	\dotfill	Sichel								\ncite
generalized K					\dotfill	\eqref{GenK}						\mcite{\self} 
generalized log-logistic		\dotfill	Burr 								\ncite	% checked
generalized logistic type I		\dotfill	Burr type II 						\ncite	% checked
generalized logistic type II	\dotfill	reversed Burr type II 				\ncite	% checked
generalized logistic type III	\dotfill	central logistic 					\ncite	% checked
generalized logistic type IV	\dotfill	beta-logistic 						\mcite{Ahuja1967}   		% checked
generalized normal	 			\dotfill	Nakagami or exponential power		\ncite	% checked
generalized Pareto				\dotfill	\eqref{GenPareto}					\ncite	% checked
generalized Pearson type I		\dotfill	Nakagami							\mcite{Shakil2010a}
generalized Pearson type II		\dotfill	generalized Sichel					\mcite{Shakil2010a}
generalized Pearson type III	\dotfill	generalized beta prime				\mcite{Shakil2010a}
generalized Pearson type VII	\dotfill	\eqref{GenPearsonVII}				\ncite
generalized Rayleigh	 		\dotfill	scaled-chi or Rice					\ncite	% checked
generalized Sichel				\dotfill	\eqref{GenSichel}					\mcite{\self}
generalized semi-normal			\dotfill	Stacy 								\mcite{Johnson1994}   	% checked  
generalized-t					\dotfill	generalized Pearson type VII		\ncite
generalized Weibull				\dotfill	\eqref{GenWeibull} or Stacy			\ncite	% checked
GEV 							\dotfill	generalized extreme value 			\ncite	% checked
Gibrat							\dotfill	standard log-normal 				\ncite 	% checked
Gompertz						\dotfill 	See pp.~\pageref{Gompertz}			\ncite
Gompertz-Verhulst				\dotfill	beta-exponential 					\mcite{Gupta2007}    	% checked
grand unified distribution		\dotfill	See \eqref{GUD}						\mcite{\self}	% checked
Grassia							\dotfill	unit gamma							\mcite{Devroye1986}
greater grand unified distribution \dotfill	\eqref{GUD}							\mcite{\self}
GUD								\dotfill	grand unified distribution			\mcite{\self}	% checked
Gumbel 							\dotfill	\eqref{Gumbel} 						\ncite	% checked
Gumbel-Fisher-Tippett			\dotfill	Gumbel 								\ncite 	% checked
Gumbel type N 					\dotfill	Fisher-Tippett type N 				\ncite	% checked
%
half-Cauchy						\dotfill	\eqref{HalfCauchy}					\ncite	% checked
half-exponential power			\dotfill	\eqref{HalfExpPower}				\ncite	% checked
half generalized Pearson VII	\dotfill	\eqref{HalfGenPearsonVII}			\ncite	% checked
half-Laha						\dotfill	See half generalized Pearson VII \eqref{HalfGenPearsonVII}	\mcite{\self}	% checked
half-normal 					\dotfill	\eqref{HalfNormal}					\ncite	% checked
half-Pearson type VII			\dotfill	\eqref{HalfPearsonVII} 				\ncite	% checked
half-Subbotin					\dotfill	half exponential power				\ncite	% checked
half-t							\dotfill	half-Pearson type VII				\ncite	% checked
half-uniform 					\dotfill	See uniform \eqref{Uniform} 		\ncite	% checked
Halphen							\dotfill	\eqref{Halphen}						\ncite
Halphen A						\dotfill	Halphen								\ncite
Halphen B						\dotfill	\eqref{HalphenB}					\ncite
harmonic						\dotfill	hyperbola							\ncite
Hohlfeld						\dotfill	\eqref{Hohlfeld}					\mcite{\self}	% checked
Holtsmark						\dotfill	\eqref{Holtsmark}					\ncite
hyperbola						\dotfill	\eqref{Hyperbola}					\ncite	
hyperbolic secant 				\dotfill	\eqref{HyperbolicSecant}			\ncite	% checked
hyperbolic secant square		\dotfill	logistic 							\ncite	% checked
hyperbolic sine					\dotfill	\eqref{HyperbolicSine}				\mcite{\self}	% checked
hydrograph						\dotfill	Stacy 								\ncite	% checked
hyper gamma   					\dotfill	Stacy								\ncite	% checked
%
inverse beta					\dotfill	beta prime 							\ncite	% checked
inverse beta exponential 		\dotfill	See Beta-Fisher-Tippett \eqref{BetaFisherTippett}\ncite
inverse Burr					\dotfill	Dagum 								\ncite	% checked
inverse chi  					\dotfill	\eqref{InvChi}						\ncite	% checked
inverse chi-square 				\dotfill	\eqref{InvChiSqr}					\ncite	% checked
inverse cosh					\dotfill	hyperbolic secant					\ncite
inverse exponential 			\dotfill	\eqref{InvExp} or exponential		\ncite	% checked
inverse gamma 					\dotfill	\eqref{InvGamma}					\ncite	% checked
inverse Gaussian				\dotfill	\eqref{InvGaussian}					\ncite	% checked
inverse half-normal				\dotfill	\eqref{InvHalfNormal}				\ncite
inverse Halphen B				\dotfill	\eqref{InvHalphenB}					\ncite	
inverse hyperbolic cosine		\dotfill	hyperbolic secant 					\ncite	% checked
inverse Lomax					\dotfill	\eqref{InvLomax}					\ncite	% checked
inverse Nakagami				\dotfill	\eqref{InvNakagami}					\mcite{Louzada2018a}
inverse normal					\dotfill	inverse Gaussian					\ncite	% checked
inverse Maxwell					\dotfill	\eqref{InvMaxwell}					\mcite{Shakil2010a}
inverse Rayleigh  				\dotfill	\eqref{InvRayleigh}					\ncite	% checked
inverse paralogistic			\dotfill	\eqref{InvParalogistic} 			\ncite	% checked
inverse Pareto					\dotfill	inverse Lomax 						\ncite 	% checked	% Or power function?
inverse Weibull 				\dotfill	Fr\'{e}chet  						\ncite	% checked
Irwin-Hall						\dotfill	\eqref{IrwinHall}					\ncite
%
Johnson							\dotfill	Johnson $S_U$						\ncite
Johnson $S_B$					\dotfill	see Johnson $S_U$, \eqref{JohnsonSU} \ncite
Johnson $S_L$					\dotfill	log-normal, see Johnson $S_U$, \eqref{JohnsonSU}		\ncite
Johnson $S_N$					\dotfill	normal, see Johnson $S_U$, \eqref{JohnsonSU}			\ncite
Johnson $S_U$					\dotfill	\eqref{JohnsonSU}					\ncite
%
K								\dotfill	\eqref{K}							\ncite	%???
Kumaraswamy						\dotfill	\eqref{Kumaraswamy} 				\ncite	% checked
%
Laha							\dotfill	\eqref{Laha}						\ncite
Landau							\dotfill	\eqref{Landau}						\ncite
Laplace							\dotfill	\eqref{Laplace} 					\ncite	% checked
Laplace's first law of error	\dotfill	Laplace 							\ncite	% checked
Laplace's second law of error  	\dotfill	normal 								\ncite	% checked
Laplace-Gauss					\dotfill	normal 								\ncite	% checked
Laplacian  						\dotfill	Laplace								\ncite 	% checked
law of error					\dotfill	normal 								\ncite	% checked
left triangular					\dotfill	descending wedge					\ncite	% checked
Leonard hydrograph				\dotfill	Stacy 								\ncite	% checked
L\'{e}vy 						\dotfill	\eqref{Levy}						\ncite	% checked
L\'evy skew alpha-stable		\dotfill	stable								\ncite
L\'{e}vy stable					\dotfill	stable								\ncite
L\'evy symmetric alpha-stable	\dotfill   	See stable \eqref{Stable}			\ncite
Libby-Novick					\dotfill	\eqref{LibbyNovick}					\ncite	
log-beta						\dotfill	beta-exponential					\mcite{Jones2004} 	% checked
log-Cauchy						\dotfill	\eqref{LogCauchy}					\ncite
log-chi-square					\dotfill	chi-square-exponential				\ncite	% checked
log-F							\dotfill	beta-logistic						\ncite	% checked
log-gamma 						\dotfill	gamma-exponential or unit-gamma		\ncite	% checked
log-Gaussian					\dotfill	log-normal							\ncite	% checked
log-Gumbel						\dotfill	Fisher-Tippett						\ncite	% 
log-logistic					\dotfill	\eqref{LogLogistic}  				\ncite	% checked
log-normal						\dotfill	\eqref{LogNormal}					\ncite	% checked
log-normal, two parameter		\dotfill	anchored log-normal					\ncite	% checked
log-Pearson III					\dotfill	unit gamma							\ncite
log-stable						\dotfill	See stable \eqref{Stable}			\ncite
log-Weibull 					\dotfill	Gumbel 								\ncite	% checked
logarithmic-normal				\dotfill	log-normal 							\ncite	% checked
logarithmico-normal				\dotfill	log-normal 							\ncite	% checked
logistic 						\dotfill	\eqref{Logistic} 					\ncite	% checked
logit							\dotfill	logistic 							\ncite	% checked
Lomax 							\dotfill	\eqref{Lomax}						\ncite	% checked
Lorentz  						\dotfill	Cauchy 								\ncite	% checked
Lorentzian  					\dotfill	Cauchy 								\ncite	% checked
%
m 								\dotfill	Nakagami 							\mcite{Nakagami1960} 	% checked   
m-Erlang						\dotfill	Erlang 								\ncite	% checked
Majumder-Chakravart				\dotfill	generalized beta prime				\mcite{McDonald1995} %Majumder1990 % checked
March 							\dotfill	inverse gamma						\ncite	% checked
max stable						\dotfill	See Fisher-Tippett \eqref{FisherTippett}	\ncite
Maxwell 						\dotfill	\eqref{Maxwell} 					\ncite	% checked
Maxwell-Boltzmann 				\dotfill	Maxwell 							\ncite 	% checked
Maxwell speed					\dotfill	Maxwell 							\ncite	% checked
Meridian						\dotfill	Meridian							\ncite
Mielke							\dotfill	Dagum								\ncite	% checked
min stable						\dotfill	See Fisher-Tippett \eqref{FisherTippett}	\ncite
minimax 						\dotfill	Kumaraswamy 						\mcite{Leemis2008} 	% checked    
modified Lorentzian				\dotfill	relativistic Breit-Wigner			\mcite{Hall1977}	% checked
modified pert					\dotfill	See pert \eqref{Pert}				\ncite	% checked
Moyal							\dotfill	\eqref{Moyal}						\ncite	
%
Nadarajah-Kotz					\dotfill	\eqref{NadarajahKotz}				\mcite{\self}	% checked
Nakagami 						\dotfill	\eqref{Nakagami} 					\ncite	% checked
Nakagami-m 						\dotfill	Nakagami 							\ncite   	% checked 
negative exponential			\dotfill	exponential 						\ncite	% checked
noncentral chi					\dotfill	\eqref{NoncentralChi}				\ncite
noncentral chi-square			\dotfill	\eqref{NoncentralChiSqr}			\ncite
noncentral F					\dotfill	\eqref{NoncentralF}					\ncite	% checked
normal 							\dotfill	\eqref{Normal}						\ncite	% checked
normal ratio  					\dotfill	Cauchy 								\ncite	% checked
Nukiyama-Tanasawa 				\dotfill	Stacy 								\mcite{Nukiyama1939}   	% checked
%
one-sided normal  				\dotfill	half normal							\ncite	% checked
%%
parabolic						\dotfill	Epanechnikov						\ncite
paralogistic					\dotfill	\eqref{Paralogistic} 				\ncite	% checked
Pareto							\dotfill	\eqref{Pareto}						\ncite	% checked
Pareto type I					\dotfill	Pareto								\ncite	% checked
Pareto type II					\dotfill	Lomax 								\ncite	% checked
Pareto type III					\dotfill	log-logistic						\ncite	% checked
Pareto type IV					\dotfill	Burr								\ncite	% checked
Pearson			 				\dotfill	\eqref{Pearson}						\ncite	% checked
Pearson type I					\dotfill	beta 								\ncite	% checked
Pearson type II					\dotfill	central beta						\ncite	% checked
Pearson type III   				\dotfill	gamma 								\ncite	% checked
Pearson type IV   				\dotfill	\eqref{PearsonIV} 					\ncite	% checked
Pearson type V    				\dotfill	inverse gamma						\ncite	% checked
Pearson type VI					\dotfill	beta prime 							\ncite	% checked
Pearson type VII				\dotfill	\eqref{PearsonVII} 					\ncite	% checked
Pearson type VIII				\dotfill	See power function \eqref{PowerFn}	\ncite	% checked
Pearson type IX					\dotfill	See power function \eqref{PowerFn}	\ncite	% checked
Pearson type X    				\dotfill	exponential							\ncite	% checked
Pearson type XI    				\dotfill	Pareto								\mcite{Pearson1916}
Pearson type XII 				\dotfill	\eqref{PearsonXII}					\ncite	% checked	
Pearson exponential				\dotfill	\eqref{PearsonExp}					\mcite{\self}
Perks							\dotfill	\eqref{Perks} 						\ncite	% checked
pert							\dotfill	\eqref{Pert} 						\ncite	% checked
Poisson's first law of error	\dotfill	standard Laplace					\ncite	% checked
Porter-Thomas					\dotfill	\eqref{PorterThomas}				\ncite
positive definite normal 		\dotfill	half normal 						\ncite 	% checked
power							\dotfill	power function 						\ncite	% checked
power function					\dotfill	\eqref{PowerFn}						\ncite	% checked
power prime						\dotfill	log-logistic						\mcite{\self}
Prentice 						\dotfill	beta-logistic						\mcite{Morton2000}	
pseudo-Voigt					\dotfill	\eqref{PseudoVoigt}					\ncite
pseudo-Weibull					\dotfill	\eqref{PseudoWeibull}				\ncite	% checked
%
$q$-exponential					\dotfill	\eqref{QExp}						\ncite	% checked
$q$-Gaussian					\dotfill	\eqref{QGaussian}					\ncite	% checked
quartic							\dotfill	biweight							\ncite
%
Rayleigh  						\dotfill	\eqref{Rayleigh}					\ncite	% checked
Rayleigh-Rice					\dotfill	Rice								\ncite
reciprocal inverse Gaussian		\dotfill	\eqref{RecInvGaussian}				\ncite
rectangular						\dotfill	uniform 							\ncite	% checked
relativistic Breit-Wigner		\dotfill	\eqref{RelBreitWigner}				\ncite	% checked
reversed Burr type II			\dotfill	\eqref{RevBurrII} 					\ncite	% checked
reversed Weibull				\dotfill	See Weibull \eqref{Weibull}			\ncite	% checked
Rice							\dotfill	\eqref{Rice}						\ncite
Rician							\dotfill	Rice								\ncite
right triangular				\dotfill	ascending wedge 					\ncite	% checked
Rosin-Rammler 					\dotfill	Weibull								\mcite{Rosin1933}   		% checked	
Rosin-Rammler-Weibull 			\dotfill	Weibull								\ncite	% checked
%
Sato-Tate						\dotfill	semicircle 							\ncite	% checked
scaled chi						\dotfill	\eqref{ScaledChi}					\ncite	% checked
scaled chi-square 				\dotfill	\eqref{ScaledChiSqr}				\ncite	% checked
scaled inverse chi 				\dotfill	\eqref{ScaledInvChi}				\ncite	% checked
scaled inverse chi-square 		\dotfill	\eqref{ScaledInvChiSqr}				\mcite{Gelman2004} 	% checked        
sech-square 					\dotfill	logistic							\ncite	% checked
semicircle						\dotfill	\eqref{Semicircle}					\ncite	% checked
semi-normal 					\dotfill	half normal 						\ncite	% checked 
Sichel							\dotfill	\eqref{Sichel}						\ncite	
Singh-Maddala 					\dotfill	Burr 								\ncite	% checked
singly noncentral F       		\dotfill	See noncentral F  \eqref{NoncentralF}	\ncite 
skew-$t$						\dotfill	Pearson type IV 					\ncite	% checked
skew logistic					\dotfill	Burr type II 						\ncite	% checked	% Wikipedia
Slash							\dotfill	\eqref{Slash}						\ncite
Snedecor's F  					\dotfill	F 									\ncite	% checked
spherical normal				\dotfill	Maxwell								\ncite	% checked
stable							\dotfill	\eqref{Stable}						\ncite
stable Paretian 				\dotfill	See stable \eqref{Stable}			\ncite
Stacy 							\dotfill	\eqref{Stacy} 						\ncite	% checked
Stacy-Mihram					\dotfill	Amoroso								\ncite	% checked
standard Amoroso				\dotfill	standard gamma 						\ncite	% checked
standard beta					\dotfill	\eqref{StdBeta} 					\ncite	% checked
standard beta exponential		\dotfill	See beta-exponential \eqref{BetaExp}	\ncite	% checked
standard beta logistic			\dotfill	See beta-logistic \eqref{BetaLogistic}		\ncite	% checked
standard beta prime				\dotfill	\eqref{StdBetaPrime}				\ncite	% checked
standard Cauchy					\dotfill	\eqref{StdCauchy} 					\ncite	% checked
standard exponential			\dotfill	See exponential \eqref{Exp} 		\ncite	% checked
standard gamma 					\dotfill	\eqref{StdGamma} 					\ncite	% checked
standard Gumbel 				\dotfill	\eqref{StdGumbel} 					\ncite	% checked
standard gamma exponential		\dotfill	\eqref{StdGammaExp} 				\ncite	% checked
standard Laplace				\dotfill	See Laplace \eqref{Laplace}			\ncite	% checked
standard log-normal				\dotfill	See log-normal \eqref{LogNormal} 	\ncite	% checked
standard normal 				\dotfill	See normal \eqref{Normal} 			\ncite	% checked
standard uniform				\dotfill	\eqref{StdUniform}					\ncite	% checked			
standardized normal 			\dotfill	standard normal						\ncite	% checked
standardized uniform 			\dotfill	See uniform \eqref{Uniform}			\ncite	% checked
stretched exponential 			\dotfill	Weibull 							\mcite{Laherrere1998}	
Student							\dotfill 	Student's-$t$						\ncite	% checked
Student-Fisher					\dotfill	Student's-$t$						\mcite{Rider1957}	% checked
Student's $t$					\dotfill	\eqref{StudentsT}  					\ncite	% checked
Student's $t_2$					\dotfill	\eqref{StudentsT2}  				\ncite	% checked
Student's $t_3$					\dotfill	\eqref{StudentsT3}  				\ncite	
Student's $z$					\dotfill	\eqref{StudentsZ}					\ncite	% checked
Subbotin						\dotfill	exponential power					\ncite
Suzuki							\dotfill	\eqref{Suzuki}						\ncite
symmetric beta					\dotfill	central-beta	 					\ncite	
symmetric beta-logistic			\dotfill	central-logistic					\mcite{\self}
symmetric Pearson				\dotfill	$q$-Gaussian						\mcite{\self}		%checked
%
$t$								\dotfill	Student's-$t$ 						\ncite	% checked
$t_2$							\dotfill	Student's-$t_2$ 					\ncite	% checked
$t_3$							\dotfill	Student's-$t_3$ 					\ncite
tine							\dotfill	triangular							\ncite
transformed beta				\dotfill	\eqref{TransformedBeta} 			\ncite	% checked
transformed gamma				\dotfill	Stacy 								\ncite % \mcite{Venter1984}	% checked    
triangular						\dotfill	\eqref{Triangular}					\ncite
triweight						\dotfill	\eqref{Triweight}					\ncite
truncated normal				\dotfill	See pp.~\pageref{TruncatedNormal}	\ncite
two-tailed exponential			\dotfill	Laplace								\ncite % \mcite{Feller1966}    % checked		
%
uniform  						\dotfill	\eqref{Uniform}						\ncite 	% checked
uniform difference				\dotfill	\eqref{UniformDiff}					\ncite
uniform prime					\dotfill	\eqref{UniPrime}					\mcite{\self}	% checked
uniform product 				\dotfill	\eqref{UniformProduct}				\ncite 	% checked
uniform sum						\dotfill	Irwin-Hall					 		\ncite
%
unbounded uniform 				\dotfill	See uniform \eqref{Uniform}			\ncite	% checked
unit gamma						\dotfill	\eqref{UnitGamma} 					\ncite	% checked
unit normal						\dotfill	standard normal 					\ncite	% checked
%
van der Waals profile 			\dotfill	L\'{e}vy 							\ncite	% checked
variance ratio					\dotfill	beta prime 							\ncite	% checked
Verhulst						\dotfill	exponentiated exponential			\mcite{Marshall2007}
Vienna 							\dotfill	Wien 								\ncite	% checked
Vinci 							\dotfill	inverse gamma 						\ncite	% checked
Voigt							\dotfill	\eqref{Voigt}						\ncite
Voigtian						\dotfill	Voigt								\ncite
Voigt profile					\dotfill	Voigt								\ncite
von Mises extreme value			\dotfill	Fisher-Tippett 						\ncite	% checked
von Mises-Jenkinson 			\dotfill	Fisher-Tippett 						\ncite	% checked
%
waiting time					\dotfill	exponential 						\ncite	% checked
Wald							\dotfill	See inverse Gaussian	 \eqref{InvGaussian}				\ncite	% checked
wedge							\dotfill	\eqref{Wedge}  						\ncite	% checked
Weibull 						\dotfill	\eqref{Weibull} 					\ncite	% checked
Weibull-exponential 			\dotfill	log-logistic 						\ncite	% checked
Weibull-gamma					\dotfill	Burr								\ncite	% checked
Weibull-Gnedenko				\dotfill	Weibull 							\ncite	% checked
Wien							\dotfill	See gamma \eqref{Gamma}				\ncite	% checked
Wigner semicircle				\dotfill	semicircle 							\ncite	% checked
Wilson-Hilferty					\dotfill	\eqref{WilsonHilferty} 				\ncite	% checked
Witch of Agnesi					\dotfill	Cauchy								\mcite{Stigler1974}	% checked
%	
$z$								\dotfill	standard normal 					\ncite	% checked		



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