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+\documentclass[12pt,openany,leqno,twocolumn]{book}
+%Licensed under LaTeX Project Public License 1.3c.
+%This is a list of definitions for use with the principia package, Version 2.0.
+%Copyright Landon D. C. Elkind, 2021 (https://landonelkind.com/contact/).
+
+\usepackage{newtxtext}
+%\usepackage{mathptmx}
+
+%Principia package requirements
+\usepackage{pifont} %This loads the eight-pointed asterisk.
+\usepackage{amssymb} %This loads the relation domain and converse domain limitation symbols.
+\usepackage{graphicx} %This loads commands that flip iota for definite descriptions, Lambda for the universal class, and so on. The (superseded) graphics package should also work here, but is not recommended.
+%\usepackage{amssymb}
+\usepackage{amsmath} %This loads the circumflex, substitution into theorems, \text{}, \mathbf{}, \boldsymbol{}, \overleftarrow{}, \overrightarrow{}, etc.
+
+\usepackage{fullpage}
+\usepackage{perpage}
+\usepackage[T1]{fontenc}
+\usepackage[utf8]{inputenc}
+\usepackage{mathrsfs}
+\usepackage[hidelinks,pdfencoding=unicode]{hyperref}
+\usepackage{enumitem}
+\usepackage{moreenum}
+\usepackage[normalem]{ulem}
+\usepackage[perpage,symbol]{footmisc}
+\usepackage{setspace}
+
+%Volume I
+%Mathematical logic
+%The theory of deduction
+%Meta-logical symbols
+\newcommand{\pmfd}{\begin{center} \rule{5cm}{.5pt} \end{center}} %Dividing line between introductory remarks in a starred number and the formal deductions.
+\newcommand{\pmdem}{\textit{Dem}.} %This notation begins a proof.
+\newcommand{\pmdemi}{\indent \pmdem} %This idents the notation that begins a proof.
+\newcommand{\pmhp}{\text{Hp}} %This typesets Hp (short for antecedent), which occurs at the beginning of a proof.
+\newcommand{\pmprop}{\text{Prop}} %This occurs at the end of a proof.
+\newcommand{\pmithm}{\pmimp\;\pmthm} %This occurs when a meta-theoretic implication is asserted.
+\newcommand{\pmbr}[1]{\bigg \lbrack \normalsize #1 \bigg \rbrack} %These are larger brackets for substitution.
+\newcommand{\pmsub}[2]{\bigg \lbrack \small \begin{array}{c} #1 \\ \hline #2 \end{array} \bigg \rbrack} %This is the substitution command.
+\newcommand{\pmsubb}[4]{\bigg \lbrack \small \begin{array}{c c} #1, & #3 \\ \hline #2, & #4 \end{array} \bigg \rbrack} %This is the substitution command.
+\newcommand{\pmsubbb}[6]{\bigg \lbrack \small \begin{array}{c c c} #1, & #3, & #5 \\ \hline #2, & #4, & #6 \end{array} \bigg \rbrack} %This is the substitution command.
+\newcommand{\pmsubbbb}[8]{\bigg \lbrack \small \begin{array}{c c c c} #1, & #3, & #5, & #7 \\ \hline #2, & #4, & #6, & #8 \end{array} \bigg \rbrack} %This is the substitution command.
+\newcommand{\pmSub}[3]{\bigg \lbrack \normalsize #1 \text{ } \small \begin{array}{c} #2 \\ \hline #3 \end{array} \bigg \rbrack} %This is the substitution command.
+\newcommand{\pmSubb}[5]{\bigg \lbrack \normalsize #1 \text{ } \small \begin{array}{c c} #2, & #4 \\ \hline #3, & #5 \end{array} \bigg \rbrack} %This is the substitution command.
+\newcommand{\pmSubbb}[7]{\bigg \lbrack \normalsize #1 \text{ } \small \begin{array}{c c c} #2, & #4, & #6 \\ \hline #3, & #5, & #7 \end{array} \bigg \rbrack} %This is the substitution command.
+\newcommand{\pmSubbbb}[9]{\bigg \lbrack \normalsize #1 \text{ } \small \begin{array}{c c c c} #1, & #3, & #5, & #7 \\ \hline #2, & #4, & #6, & #8 \end{array} \bigg \rbrack} %This is the substitution command.
+\newcommand{\pmsUb}[2]{\small \begin{array}{c} #1 \\ \hline #2 \end{array}} %This is the substitution command.
+\newcommand{\pmsUbb}[4]{\small \begin{array}{c c} #1, & #3 \\ \hline #2, & #4 \end{array}} %This is the substitution command.
+\newcommand{\pmsUbbb}[6]{\small \begin{array}{c c c} #1, & #3, & #5 \\ \hline #2, & #4, & #6 \end{array}} %This is the substitution command.
+\newcommand{\pmsUbbbb}[8]{\small \begin{array}{c c c c} #1, & #3, & #5, & #7 \\ \hline #2, & #4, & #6, & #8 \end{array}} %This is the substitution command.
+\newcommand{\pmSUb}[3]{\normalsize #1 \text{ } \small \begin{array}{c} #2 \\ \hline #3 \end{array}} %This is the substitution command.
+\newcommand{\pmSUbb}[5]{\normalsize #1 \text{ } \small \begin{array}{c c} #2, & #4 \\ \hline #3, & #5 \end{array}} %This is the substitution command.
+\newcommand{\pmSUbbb}[7]{\normalsize #1 \text{ } \small \begin{array}{c c c} #2, & #4, & #6 \\ \hline #3, & #5, & #7 \end{array}} %This is the substitution command.
+\newcommand{\pmSUbbbb}[9]{\normalsize #1 \text{ } \small \begin{array}{c c c c} #1, & #3, & #5, & #7 \\ \hline #2, & #4, & #6, & #8 \end{array}} %This is the substitution command.
+\newcommand{\pmthm}{\mathpunct{\text{\scalebox{.5}[1]{$\boldsymbol\vdash$}}}} %This is the theorem sign.
+\newcommand{\pmast}{\text{\resizebox{!}{.75\height}{\ding{107}}}} %This is the sign introducing a theorem number.
+\newcommand{\pmcdot}{\text{\raisebox{.05cm}{$\boldsymbol{\cdot}$}}} %This is a sign introducing a theorem sub-number.
+\newcommand{\pmiddf}{\mathbin{=}}
+\newcommand{\pmdf}{\quad \text{Df}}
+\newcommand{\pmpp}{\quad \text{Pp}}
+
+%Square dots for scope, defined for up to six dots
+\newcommand{\pmdot}{\mathrel{\hbox{\rule{.3ex}{.3ex}}}}
+\newcommand{\pmdott}{\mathrel{\overset{\pmdot}{\pmdot}}}
+\newcommand{\pmdottt}{\pmdott\hspace{.1em}\pmdot}
+\newcommand{\pmdotttt}{\pmdott\hspace{.1em}\pmdott}
+\newcommand{\pmdottttt}{\pmdott\hspace{.1em}\pmdott\hspace{.1em}\pmdot}
+\newcommand{\pmdotttttt}{\pmdott\hspace{.1em}\pmdott\hspace{.1em}\pmdott}
+
+%Logical connectives
+\newcommand{\pmnot}{\mathord{\ooalign{$\boldsymbol{\sim}\mkern.5mu$\hidewidth\cr$\boldsymbol{\sim}$\cr\hidewidth$\mkern.5mu\boldsymbol{\sim}$}}}
+\newcommand{\pmor}{\mathbin{\ooalign{$\boldsymbol{\vee}\mkern.5mu$\hidewidth\cr$\boldsymbol{\vee}$\cr\hidewidth$\mkern.5mu\boldsymbol{\vee}$}}}
+\newcommand{\pmimp}{\mathbin{\ooalign{$\boldsymbol{\supset}\mkern.5mu$\hidewidth\cr$\boldsymbol{\supset}$\cr\hidewidth$\mkern.5mu\boldsymbol{\supset}$}}} %1.01
+\newcommand{\pmand}{\mathrel{\hbox{\rule{.3ex}{.3ex}}}} %3.01
+\newcommand{\pmandd}{\overset{\pmand}{\pmand}}
+\newcommand{\pmanddd}{\pmandd\hspace{.1em}\pmand}
+\newcommand{\pmandddd}{\pmandd\hspace{.1em}\pmandd}
+\newcommand{\pmanddddd}{\pmandd\hspace{.1em}\pmandd\hspace{.1em}\pmand}
+\newcommand{\pmandddddd}{\pmandd\hspace{.1em}\pmandd\hspace{.1em}\pmandd}
+\newcommand{\pmprod}{\mathbin{\ooalign{$\boldsymbol{\wedge}\mkern.5mu$\hidewidth\cr$\boldsymbol{\wedge}$\cr\hidewidth$\mkern.5mu\boldsymbol{\wedge}$}}} %Not in Principia, but added here as a dual of its symbol for disjunction.
+\newcommand{\pmiff}{\mathbin{\ooalign{$\boldsymbol{\equiv}\mkern.5mu$\hidewidth\cr$\boldsymbol{\equiv}$\cr\hidewidth$\mkern.5mu\boldsymbol{\equiv}$}}} %4.01
+
+%The theory of apparent variables
+\newcommand{\pmall}[1]{(#1)}
+\newcommand{\pmsome}[1]{(\text{\raisebox{.5em}{\rotatebox{180}{\textbf{E}}}}#1)} %10.01
+\newcommand{\pmSome}{\text{\raisebox{.5em}{\rotatebox{180}{\textbf{E}}}}}
+
+%Additional defined logic signs
+\newcommand{\pmhat}[1]{\mathbf{\hat{\text{$#1$}}}}
+\newcommand{\pmbreve}[1]{\mathbf{\breve{\text{$#1$}}}}
+\newcommand{\pmcirc}[1]{\mathbf{\dot{\text{$#1$}}}}
+\newcommand{\pmpf}[2]{#1#2} %for propositional functions of one variable
+\newcommand{\pmpff}[3]{#1(#2, #3)} %for propositional functions of two variables
+\newcommand{\pmpfff}[4]{#1(#2, #3, #4)} %for propositional functions of three variables
+\newcommand{\pmshr}{\textbf{!}} %*12.1 and *12.11, used for predicative propositional functions
+\newcommand{\pmpred}[2]{#1\pmshr#2} %for predicates (``predicative functions'') of one variable
+\newcommand{\pmpredd}[3]{#1\pmshr(#2, #3)} %for predicates (``predicative functions'') of two variables
+\newcommand{\pmpreddd}[4]{#1\pmshr(#2, #3, #4)} %for predicates (``predicative functions'') of three variables
+\newcommand{\pmnid}{\mathrel{\ooalign{$=$\cr\hidewidth\footnotesize\rotatebox[origin=c]{210}{\textbf{/}}\hidewidth\cr}}} %*13.02
+\newcommand{\pmiota}{\ooalign{\rotatebox[origin=c]{180}{$\mathbf{\iota}$}\cr\hidewidth\raisebox{.0125em}{\rotatebox[origin=c]{180}{$\mathbf{\iota}$}}\cr\hidewidth\raisebox{.025em}{\rotatebox[origin=c]{180}{$\mathbf{\iota}$}}\cr\hidewidth\raisebox{.0375em}{\rotatebox[origin=c]{180}{$\mathbf{\iota}$}}\cr\hidewidth\raisebox{.05em}{\rotatebox[origin=c]{180}{$\mathbf{\iota}$}}}} %the rotated Greek iota used in definite descriptions
+\newcommand{\pmdsc}[1]{(\pmiota#1)} %*14.01
+\newcommand{\pmDsc}{\pmiota}
+\newcommand{\pmexists}{\textbf{E}\hspace{.1em}\pmshr} %*14.02
+
+%Classes and relations
+%Class signs
+\newcommand{\pmcls}[2]{\pmhat{#1}(#2)} %20.01
+\newcommand{\pmcin}{\mathop{\boldsymbol{\epsilon}}} %20.02
+\newcommand{\pmCls}{\text{Cls}} %20.03
+\newcommand{\pmClsn}[1]{\text{Cls}^{#1}}
+\newcommand{\pmcinn}{\pmnot\pmcin} %20.06
+\newcommand{\pmcinc}{\mathop{\ooalign{$\boldsymbol{\subset}$\cr\hidewidth$\hspace{.1em}\boldsymbol{\subset}$\cr\hidewidth$\hspace{.15em}\boldsymbol{\subset}$\cr\hidewidth$\hspace{.2em}\boldsymbol{\subset}$}}} %22.01
+\newcommand{\pmccap}{\mathop{\ooalign{\scalebox{1.3}[1.75]{$\put(3, 2){\oval(4,1)[t]}\phantom{\circ}$}\cr\hidewidth\hspace{.1em}\scalebox{1.3}[1.75]{$\put(3, 2){\oval(4,1)[t]}\phantom{\circ}$}\cr\hidewidth\hspace{.2em}\scalebox{1.3}[1.75]{$\put(3, 2){\oval(4,1)[t]}\phantom{\circ}$}\cr\hidewidth\hspace{.3em}\scalebox{1.3}[1.75]{$\put(3, 2){\oval(4,1)[t]}\phantom{\circ}$}\cr\hidewidth\hspace{.4em}\scalebox{1.3}[1.75]{$\put(3, 2){\oval(4,1)[t]}\phantom{\circ}$}\cr\hidewidth\hspace{.5em}\scalebox{1.3}[1.75]{$\put(3, 2){\oval(4,1)[t]}\phantom{\circ}$}\cr\hidewidth\hspace{.6em}\scalebox{1.3}[1.75]{$\put(3, 2){\oval(4,1)[t]}\phantom{\circ}$}}}} %22.02
+\newcommand{\pmccup}{\mathop{\ooalign{\scalebox{1.3}[1.75]{$\put(3, 2.5){\oval(4,4)[b]}\phantom{\circ}$}\cr\hidewidth\hspace{.1em}\scalebox{1.3}[1.75]{$\put(3, 2.5){\oval(4,4)[b]}\phantom{\circ}$}\cr\hidewidth\hspace{.2em}\scalebox{1.3}[1.75]{$\put(3, 2.5){\oval(4,4)[b]}\phantom{\circ}$}\cr\hidewidth\hspace{.3em}\scalebox{1.3}[1.75]{$\put(3, 2.5){\oval(4,4)[b]}\phantom{\circ}$}\cr\hidewidth\hspace{.4em}\scalebox{1.3}[1.75]{$\put(3, 2.5){\oval(4,4)[b]}\phantom{\circ}$}\cr\hidewidth\hspace{.5em}\scalebox{1.3}[1.75]{$\put(3, 2.5){\oval(4,4)[b]}\phantom{\circ}$}\cr\hidewidth\hspace{.6em}\scalebox{1.3}[1.75]{$\put(3, 2.5){\oval(4,4)[b]}\phantom{\circ}$}}}} %22.03
+\newcommand{\pmccmp}[1]{\boldsymbol{-}#1} %22.04
+\newcommand{\pmcmin}[2]{#1\boldsymbol{-}#2} %22.05
+\newcommand{\pmcuni}{\text{\rotatebox[origin=c]{180}{$\Lambda$}}} %24.01
+\newcommand{\pmcnull}{\mathrm{\Lambda}} %24.02
+\newcommand{\pmcexists}{\text{\raisebox{.5em}{\rotatebox{180}{\textbf{E}}}}\hspace{-.1em}\mathop{\pmshr}} %24.03
+
+%Relation signs
+\newcommand{\pmrel}[3]{\pmhat{#1}\pmhat{#2}#3} %21.01
+\newcommand{\pmrele}[5]{#1\{\pmhat{#2}\pmhat{#3}#4(#2, #3)\}#5} %21.02
+\newcommand{\pmrelep}[3]{#1\{#2\}#3} %21.08, 21.081, 21.082, etc.
+\newcommand{\pmrcmp}[1]{\ooalign{$\hidewidth\raisebox{.25em}{$\boldsymbol{\cdot}$}\hidewidth$\cr$\mathbf{\pmccmp}$}#1} %23.04
+\newcommand{\pmrmin}[2]{#1\mathrel{\ooalign{$\hidewidth\raisebox{.25em}{$\boldsymbol{\cdot}$}\hidewidth$\cr$\mathbf{\pmccmp}$}}#2} %23.05
+\newcommand{\pmruni}{\pmcirc{\text{\rotatebox[origin=c]{180}{$\Lambda$}}}} %25.01
+\newcommand{\pmrnull}{\pmcirc{\mathrm{\Lambda}}} %25.02
+\newcommand{\pmrexists}{\pmcirc{\mathop{\text{\raisebox{.5em}{\rotatebox{180}{E}}}}}\mathop{\pmshr}} %25.03
+\newcommand{\pmrinc}{\mathrel{\ooalign{$\hidewidth\boldsymbol{\cdot}\hidewidth$\cr$\mathbf{\pmcinc}$}}} %23.01
+\newcommand{\pmrcap}{\mathrel{\ooalign{$\hidewidth\raisebox{.3em}{$\boldsymbol{\cdot}$}\hidewidth$\cr$\mathbf{\pmccap}$}}} %23.02
+\newcommand{\pmrcup}{\mathrel{\ooalign{$\hidewidth\raisebox{.1em}{$\boldsymbol{\cdot}$}\hidewidth$\cr$\mathbf{\pmccup}$}}} %23.03
+
+%Logic of Relations
+\newcommand{\pmdscf}[2]{#1\textbf{`}#2} %30.01
+\newcommand{\pmcnv}[1]{\text{Cnv}\textbf{`}#1} %31.01
+\newcommand{\pmCnv}{\text{Cnv}}
+\newcommand{\pmcrel}[1]{\pmbreve{#1}} %31.02
+\newcommand{\pmrrf}[2]{\overset{\boldsymbol{\rightarrow}}{#1\textbf{`}}#2} %32.01
+\newcommand{\pmRrf}[1]{\overset{\boldsymbol{\rightarrow}}{#1}}
+\newcommand{\pmrrl}[2]{\overset{\boldsymbol{\leftarrow}}{#1\textbf{`}}#2} %32.02
+\newcommand{\pmRrl}[1]{\overset{\boldsymbol{\leftarrow}}{#1}}
+\newcommand{\pmsg}[1]{\text{sg}\textbf{`}#1} %32.03
+\newcommand{\pmSg}{\text{sg}}
+\newcommand{\pmgs}[1]{\text{gs}\textbf{`}#1} %32.04
+\newcommand{\pmGs}{\text{gs}}
+\newcommand{\pmdm}[1]{\text{D}\textbf{`}#1} %33.01
+\newcommand{\pmDm}{\text{D}}
+\newcommand{\pmcdm}[1]{\text{\rotatebox[origin=c]{180}{D}}\textbf{`}#1} %33.02
+\newcommand{\pmCdm}{\text{\rotatebox[origin=c]{180}{D}}}
+\newcommand{\pmcmp}[1]{C\textbf{`}#1} %33.03
+\newcommand{\pmCmp}{C}
+\newcommand{\pmfld}[1]{F\textbf{`}#1} %33.04
+\newcommand{\pmFld}{F}
+\newcommand{\pmrprd}[2]{{#1}\mathop{|}{#2}} %34.01
+\newcommand{\pmRprd}{\mathop{|}}
+\newcommand{\pmrprdn}[2]{#1^{#2}} %34.02, 34.03, etc.
+\newcommand{\pmrld}[2]{#1 \boldsymbol{\upharpoonleft} #2} %35.01
+\newcommand{\pmrlcd}[2]{#1 \boldsymbol{\upharpoonright} #2} %35.02
+\newcommand{\pmrlf}[3]{#1 \boldsymbol{\upharpoonleft} #2 \boldsymbol{\upharpoonright} #3} %35.03
+\newcommand{\pmrl}[2]{#1 \boldsymbol{\uparrow} #2} %35.04
+\newcommand{\pmrlF}[2]{#1 \mathbin{\ooalign{$\upharpoonright$\cr\hidewidth\rotatebox[origin=c]{180}{\text{$\upharpoonleft$}}\hidewidth\cr}} #2} %36.01
+\newcommand{\pmdscff}[2]{#1\textbf{`}\textbf{`}#2} %37.01
+\newcommand{\pmdscfr}[2]{#1_{\pmcin}\textbf{`}#2} %37.02
+\newcommand{\pmdscfR}[1]{#1_{\pmcin}}
+\newcommand{\pmdscfcr}[2]{\pmbreve{#1}_{\pmcin}\textbf{`}#2} %37.03
+\newcommand{\pmdscfcR}[1]{\pmbreve{#1}_{\pmcin}}
+\newcommand{\pmdscfff}[2]{#1\textbf{`}\textbf{`}\textbf{`}#2} %37.04
+\newcommand{\pmdscfe}[2]{\mathop{\text{E}}\mathop{\pmshr\pmshr}\pmdscff{#1}{#2}} %37.05
+\newcommand{\Female}{{\usefont{U}{mvs}{m}{n}\symbol{126}}} %from the Marvosym package
+\newcommand{\pmop}{\mathop{\text{\Female}}} %38.01, 38.02
+\newcommand{\pmopc}[2]{#1 \mathop{\underset{\textbf{''}}{\text{\Female}}} #2} %38.03
+
+%Products and sums of classes of classes or relations
+\newcommand{\pmccsum}[1]{p\textbf{`}#1} %40.01
+\newcommand{\pmccprd}[1]{s\textbf{`}#1} %40.02
+\newcommand{\pmcrsum}[1]{\pmcirc{p}\textbf{`}#1} %41.01
+\newcommand{\pmcrprd}[1]{\pmcirc{s}\textbf{`}#1} %41.02
+\newcommand{\pmrprdd}[2]{{#1}\mathop{||}{#2}} %43.01
+\newcommand{\pmRprdd}{\mathop{||}}
+
+%Prolegomena to Cardinal Arithmetic
+%Unit Classes and Couples
+%Identity and Diversity
+\newcommand{\pmrid}{I} %50.01
+\newcommand{\pmrdiv}{J} %50.02
+\newcommand{\pmcunit}[1]{\iota\textbf{`}#1} %51.01
+\newcommand{\pmcUnit}{\iota}
+\newcommand{\pmcunits}[1]{\pmbreve{\iota}\textbf{`}#1} %52.01
+
+%Cardinal numbers
+\newcommand{\pmcn}[1]{#1} %52.01, 54.01, 54.02, etc.
+
+%Ordinal numbers
+\newcommand{\pmoc}[2]{#1 \boldsymbol{\downarrow} #2} %55.01, 55.02, etc.
+\newcommand{\pmdn}[1]{\pmcirc{#1}} %56.01
+\newcommand{\pmorn}[1]{#1_r} %56.02, 56.03, etc.
+
+%Sub-classes, Sub-relations, and Relative Types
+%Sub-classes
+\newcommand{\pmscl}[1]{\text{Cl}\textbf{`}#1} %60.01
+\newcommand{\pmsCl}{\text{Cl}}
+\newcommand{\pmscle}[1]{\text{Cl ex}\textbf{`}#1} %60.02
+\newcommand{\pmsCle}{\text{Cl ex}}
+\newcommand{\pmscls}[1]{\text{Cls}\textbf{`}#1} %60.03
+\newcommand{\pmsrl}[1]{\text{Rl}\textbf{`}#1} %61.01
+\newcommand{\pmsRl}{\text{Rl}}
+\newcommand{\pmsrle}[1]{\text{Rl ex}\textbf{`}#1} %61.02
+\newcommand{\pmsRle}{\text{Rl ex}}
+\newcommand{\pmsrel}[1]{\text{Rel}\textbf{`}#1} %61.03
+\newcommand{\pmRel}{\text{Rel}}
+\newcommand{\pmReln}[1]{\text{Rel}^{#1}} %61.04
+\newcommand{\pmrin}{\mathop{\boldsymbol{\epsilon}}} %62.01
+
+%Relative type symbols
+\newcommand{\pmrt}[1]{t\textbf{`}#1} %63.01
+\newcommand{\pmrti}[2]{t^{#1}\textbf{`}#2} %63.011
+\newcommand{\pmrtc}[2]{t_{#1}\textbf{`}#2} %63.02, 63.03, etc.
+\newcommand{\pmrtri}[2]{t^{#1}\textbf{`}#2} %63.04
+\newcommand{\pmrtrc}[2]{t_{#1}\textbf{`}#2} %64.02, 64.021, 64.022, etc.
+\newcommand{\pmrtrci}[3]{t_{#1}^{\text{ }#2}\textbf{`}#3} %64.03, 64.031, etc.
+\newcommand{\pmrtric}[3]{{}^{#1}t_{#2}\textbf{`}#3} %64.04, 64.041, etc.
+\newcommand{\pmrtdi}[2]{#1_{#2}} %65.01
+\newcommand{\pmrtdc}[2]{#1(#2)} %65.02
+\newcommand{\pmrtdri}[2]{#1_{#2}} %65.03
+\newcommand{\pmrtdrc}[2]{#1(#2)} %65.04
+
+%One-many, Many-one, and One-one relations
+%Similarity relation signs
+\newcommand{\pmrdc}[2]{#1\boldsymbol{\to}#2} %70.01
+\newcommand{\pmsmbar}{\mathrel{\overline{\text{sm}}}} %73.01
+\newcommand{\pmsm}{\mathrel{\text{sm}}} %73.02
+\newcommand{\pmSM}{\text{sm}}
+\newcommand{\pmsmarr}{\overrightarrow{{\pmsm}}}
+\newcommand{\pmonemany}{1\boldsymbol{\to}\pmCls}
+\newcommand{\pmmanyone}{\pmCls\boldsymbol{\to}1}
+\newcommand{\pmoneone}{1\boldsymbol{\to}1}
+
+%Selections
+\newcommand{\pmselp}[1]{P_{\small\Delta}\mathbf{`}#1} %80.01
+\newcommand{\pmSelp}{P_{\Delta}}
+\newcommand{\pmsele}[1]{\pmcin_{\small\Delta}\mathbf{`}#1}
+\newcommand{\pmSele}{\pmcin_{\Delta}}
+\newcommand{\pmself}[1]{F_{\small\Delta}\mathbf{`}#1}
+\newcommand{\pmSelf}{F_{\Delta}}
+\newcommand{\pmexc}{\text{Cls}^2 \mathop{\text{excl}}} %84.01
+\newcommand{\pmexcc}[1]{\text{Cl} \mathop{\text{excl}}\textbf{`}#1} %84.02
+\newcommand{\pmex}{\text{Cls excl}}
+\newcommand{\pmexcn}{\text{Cls} \mathop{\text{ex}^2} \mathop{\text{excl}}} %84.03
+\newcommand{\pmselc}[2]{#1 \mathrel{\ooalign{\rotatebox[origin=c]{270}{$\mathbf{\mapsto}$}}} #2}
+\newcommand{\pmmultr}{\mathop{\text{Rel}} \mathop{\text{Mult}}} %88.01
+\newcommand{\pmmultc}{\mathop{\text{Cls}^2} \mathop{\text{Mult}}} %88.02
+\newcommand{\pmmultax}{\mathop{\text{Mult}} \mathop{\text{ax}}} %88.03
+
+ %Inductive relations
+\newcommand{\pmanc}[1]{#1_\pmast} %90.01
+\newcommand{\pmancc}[1]{\pmcrel{#1}_\pmast} %90.02
+\newcommand{\pmrst}[1]{#1_\text{st}} %91.01
+\newcommand{\pmrts}[1]{#1_\text{ts}} %91.02
+\newcommand{\pmpot}[1]{\text{Pot}\mathbf{`}#1} %91.03
+\newcommand{\pmpotid}[1]{\text{Potid}\mathbf{`}#1} %91.04
+\newcommand{\pmpo}[1]{#1_\text{po}} %91.05
+\newcommand{\pmB}{B} %93.01
+\newcommand{\pmmin}[1]{\text{min}_{#1}} %93.02
+\newcommand{\pmMin}{\text{min}}
+\newcommand{\pmmax}[1]{\text{max}_{#1}} %93.021
+\newcommand{\pmMax}{\text{max}}
+\newcommand{\pmgen}[1]{\text{gen}\mathbf{`}#1} %93.03
+\newcommand{\pmGen}{\text{gen}}
+\newcommand{\pmefr}[2]{#1\pmast#2} %95.05
+\newcommand{\pmipr}[2]{I_{#1}\textbf{`}#2} %96.01
+\newcommand{\pmjpr}[2]{J_{#1}\textbf{`}#2} %96.02
+\newcommand{\pmfr}[2]{\overset{\boldsymbol{\leftrightarrow}}{#1}\textbf{`}#2} %97.01
+
+ %Volume II
+ %Cardinal arithmetic
+ %Definition and Logical Properties of Cardinal Numbers
+\newcommand{\pmnc}[1]{\text{Nc}\textbf{`}#1} %100.01
+\newcommand{\pmNc}{\text{Nc}}
+\newcommand{\pmNC}{\text{NC}} %100.02
+\newcommand{\pmNCat}[2]{\text{NC}^{#1}({#2})} %102.01
+\newcommand{\pmnoc}[1]{\text{N}_0\text{c}\textbf{`}#1} %103.01
+\newcommand{\pmNoc}{\text{N}_0\text{c}}
+\newcommand{\pmNoC}{\text{N}_0\text{C}} %103.02
+\newcommand{\pmnca}[2]{\text{N}^{#1}\text{c}\textbf{`}#2} %104.01, 104.011, etc.
+\newcommand{\pmNca}[1]{\text{N}^{#1}\text{C}} %104.02, 104.021, etc.
+\newcommand{\pmch}[2]{#1^{(#2)}} %104.03, 104.031, etc.
+\newcommand{\pmncd}[2]{\text{N}_{#1}\text{c}\textbf{`}#2} %105.01
+\newcommand{\pmNcd}[1]{\text{N}_{#1}\text{C}} %105.02, 105.021, etc.
+\newcommand{\pmcl}[2]{#1_{(#2)}} %105.03, 105.031, etc.
+\newcommand{\pmncll}[3]{\text{N}_{#1#2}\text{c}\textbf{`}#3} %106.01, 106.012, etc.
+\newcommand{\pmnchh}[3]{\text{N}^{#1#2}\text{c}\textbf{`}#3} %106.011
+\newcommand{\pmncaa}[3]{\text{N}_{#1}{}^{#2}\text{c}\textbf{`}#3} %106.02
+\newcommand{\pmncdd}[3]{{}^{#1}\text{N}_{#2}\text{c}\textbf{`}#3} %106.021
+\newcommand{\pmNCll}[2]{\text{N}_{#1#2}\text{C}} %106.03
+\newcommand{\pmNChh}[2]{\text{N}^{#1#2}\text{C}}
+\newcommand{\pmcll}[3]{#1_{(#2#3)}} %106.04
+\newcommand{\pmchh}[3]{#1^{(#2#3)}} %106.041
+\newcommand{\pmncr}[1]{\text{N}_{00}\text{c}\textbf{`}#1} %106.01
+
+ %Addition, Multiplication, Exponentiation
+\newcommand{\pmarsumc}{\mathrel{+}} %110.01
+\newcommand{\pmarsumnc}{\mathrel{{+}_{\text{c}}}} %110.02
+\newcommand{\pmsmsmb}{\mathrel{\overline{\text{sm}}\;\overline{\text{sm}}}} %111.01
+\newcommand{\pmcrp}[2]{\text{Crp}(#1)\textbf{`}#2} %111.02
+\newcommand{\pmsmsm}{\mathrel{\text{sm}\;\text{sm}}} %111.03
+\newcommand{\pmarsumcc}[1]{\Sigma\textbf{`}#1} %112.01
+\newcommand{\pmarsumcnc}[1]{\Sigma\pmNc\textbf{`}#1} %112.02
+\newcommand{\pmarprodc}{\times} %113.02
+\newcommand{\pmarprodnc}{\times_\text{c}} %113.03
+\newcommand{\pmarprodcnc}[1]{\Pi\pmNc\textbf{`}#1} %114.01
+\newcommand{\pmarprodcc}[1]{\text{Prod}\textbf{`}#1} %115.01
+\newcommand{\pmarcls}{\pmClsn{3}\text{arithm}} %115.02
+\newcommand{\pmarexp}[2]{#1 \mathrel{\text{exp}} #2} %116.01
+\newcommand{\pmArexp}{\text{exp}}
+\newcommand{\pmarncexp}[2]{#1^{#2}} %116.02
+\newcommand{\pmarg}{\mathrel{\boldsymbol{>}}} %117.01
+\newcommand{\pmarl}{\mathrel{\boldsymbol{<}}} %117.04
+\newcommand{\pmargeq}{\mathrel{\ooalign{$\boldsymbol{>}$\hidewidth\cr${\hspace{-.4ex}\raise-.75ex\hbox{\rotatebox[origin=c]{-155}{$\scalebox{1.1}{$\boldsymbol{-}$}$}}}$}}} %117.05
+\newcommand{\pmarleq}{\mathrel{\ooalign{$\boldsymbol{<}$\cr\hidewidth${\raise-.75ex\hbox{\rotatebox[origin=c]{155}{$\scalebox{1.1}{$\boldsymbol{-}$}$}}}\hspace{-.375ex}$}}} %117.06
+
+ %Finite and infinite
+\newcommand{\pmarsubt}[2]{#1 \mathrel{{-}_\text{c}} #2} %119.01
+\newcommand{\pmArsubt}{{-}_\text{c}}
+\newcommand{\pmNCinduct}{\text{NC}\,\text{induct}} %120.01
+\newcommand{\pmncinduct}[1]{\text{N}_#1\text{C}\,\text{induct}} %120.011
+\newcommand{\pmClsinduct}{\text{Cls}\,\text{induct}} %120.02
+\newcommand{\pmclsinduct}[1]{\text{Cls}_{#1}\,\text{induct}} %120.021
+\newcommand{\pmInfinax}{\text{Infin}\,\text{ax}} %120.03
+\newcommand{\pminfinax}[1]{\text{Infin}\,\text{ax}(#1)} %120.04
+\newcommand{\pmspec}[1]{\text{spec}\textbf{`}#1} %120.43
+\newcommand{\pmintoo}[2]{P(#1\mathbin{\boldsymbol{-}}#2)} %121.01
+\newcommand{\pmintoc}[2]{P({#1}\mathbin{\scalebox{1.2}[.7]{$\boldsymbol{\dashv}$}}{#2})} %121.011
+\newcommand{\pmintco}[2]{P({#1}\mathbin{\scalebox{1.2}[.7]{$\boldsymbol{\vdash}$}}{#2})} %121.012
+\newcommand{\pmintcc}[2]{P({#1} \mathbin{\ooalign{$\scalebox{1.2}[.7]{$\boldsymbol{\dashv}$}$\hidewidth\cr$\scalebox{1.2}[.7]{$\boldsymbol{\vdash}$}$}} {#2})} %121.013
+\newcommand{\pmintnc}[1]{P_{#1}} %121.02
+\newcommand{\pmfinid}[1]{\text{finid}\textbf{`}#1} %121.03
+\newcommand{\pmfin}[1]{\text{fin}\textbf{`}#1} %121.031
+\newcommand{\pmintt}[2]{#1_{#2}} %121.04
+\newcommand{\pmprog}{\text{Prog}} %122.01
+\newcommand{\pmaleph}{\boldsymbol{\aleph}} %123.01
+\newcommand{\pmsucc}{\text{N}} %123.02
+\newcommand{\pmclsrefl}{\text{Cls}\;\text{refl}} %124.01
+\newcommand{\pmncrefl}{\text{NC}\;\text{refl}} %124.02
+\newcommand{\pmncmult}{\text{NC}\;\text{mult}} %124.03
+\newcommand{\pmncind}{\text{NC}\;\text{ind}} %126.01
+\newcommand{\pmnocind}[1]{\text{N}_0\text{Cinduct}\textbf{`}#1}
+\newcommand{\pmNocind}{\text{N}_0\text{Cinduct}}
+
+ %Relation-arithmetic
+ %Ordinal similarity and relation-numbers
+\newcommand{\pmrnsm}[2]{{#1}{\raise.4ex\hbox{\textbf{\large;}}}{#2}} %150.01
+\newcommand{\pmrnsmd}[2]{#1 \mathop{\mathbf{\dagger}} #2} %150.02
+\newcommand{\pmrnsmdf}[1]{#1\mathbf{\dagger}}
+\newcommand{\pmopsc}[2]{#1 \mathrel{\ooalign{${\raise-.7ex\hbox{$\pmdot$}}$\hidewidth\cr$\text{\Female}$\hidewidth\cr${\raise-.8ex\hbox{\hspace{.15cm}\textbf{,}}}$}} #2} %150.03
+\newcommand{\pmsmorb}[2]{#1 \mathrel{\overline{\text{smor}}} #2} %151.01
+\newcommand{\pmSmorb}{\overline{\text{smor}}} %151.01
+\newcommand{\pmsmor}[2]{#1 \mathrel{\text{smor}} #2} %151.02
+\newcommand{\pmSmor}{\text{smor}}
+\newcommand{\pmnr}[1]{\text{Nr}\textbf{`}#1} %152.01
+\newcommand{\pmNr}{\text{Nr}}
+\newcommand{\pmNR}{\text{NR}} %152.02
+\newcommand{\pmsrrn}[1]{{#1}_{s}} %153.01
+\newcommand{\pmNRat}[2]{\text{NR}^{#1}({#2})} %154.01
+\newcommand{\pmnor}[1]{\text{N}_0\text{r}\textbf{`}#1} %155.01
+\newcommand{\pmNor}{\text{N}_0\text{r}}
+\newcommand{\pmNoR}{\text{N}_0\text{R}} %155.02
+
+ %Addition of Relations, and the Product of Two Relations
+\newcommand{\pmrsum}[2]{#1\mathrel{\ooalign{${\raise-.21ex\hbox{$\boldsymbol{-}$}}$\cr\hidewidth$\boldsymbol{\uparrow}$\hidewidth\cr${\raise-.19ex\hbox{$\boldsymbol{-}$}}$}} #2} %160.01
+\newcommand{\pmRsum}{\mathrel{\ooalign{${\raise-.21ex\hbox{$\boldsymbol{-}$}}$\cr\hidewidth$\boldsymbol{\uparrow}$\hidewidth\cr${\raise-.19ex\hbox{$\boldsymbol{-}$}}$}}}
+\newcommand{\pmrsume}[2]{#1 \mathrel{\rotatebox[origin=c]{90}{$\pmRsum$}} #2} %161.01
+\newcommand{\pmRsume}{\rotatebox[origin=c]{90}{$\pmRsum$} }
+\newcommand{\pmrsumb}[2]{#1 \mathrel{\rotatebox[origin=c]{270}{$\pmRsum$}} #2} %161.02
+\newcommand{\pmRsumb}{\rotatebox[origin=c]{270}{$\pmRsum$}}
+\newcommand{\pmrsumr}[1]{\Sigma\textbf{`}#1} %162.01
+\newcommand{\pmRsumr}{\Sigma}
+\newcommand{\pmrsumrex}[1]{\mathrel{\text{Rel}^{#1}\text{excl}}} %163.01
+\newcommand{\pmsmorsmorb}[2]{#1 \mathrel{\overline{\text{smor}}\,\overline{\text{smor}}} #2} %164.01
+\newcommand{\pmSmorsmorb}{\overline{\text{smor}}\,\overline{\text{smor}}}
+\newcommand{\pmsmorsmor}[2]{#1 \mathrel{\pmSmor\,\pmSmor} #2} %164.02
+\newcommand{\pmSmorsmor}{\pmSmor\,\pmSmor}
+\newcommand{\pmrprod}[2]{#1 \times #2} %166.01
+
+ %First differences and the multiplication and exponentiation of relations
+ %On the relation of first differences among the sub-classes of a given class
+\newcommand{\pmrfdcl}[3]{#2 \mathrel{#1_{\text{cl}}} #3} %170.01
+\newcommand{\pmRfdcl}[1]{#1_{\text{cl}}}
+\newcommand{\pmrfdlc}[3]{#2 \mathrel{#1_{\text{lc}}} #3} %170.02
+\newcommand{\pmRfdlc}[1]{#1_{\text{lc}}}
+\newcommand{\pmrfddf}[3]{#2 \mathrel{#1_{\text{df}}} #3} %171.01
+\newcommand{\pmRfddf}[1]{#1_{\text{df}}}
+\newcommand{\pmrfdfd}[3]{#2 \mathrel{#1_{\text{fd}}} #3} %171.02
+\newcommand{\pmRfdfd}[1]{#1_{\text{fd}}}
+\newcommand{\pmrfprod}[1]{\Pi\textbf{`}#1} %172.01
+\newcommand{\pmRfprod}[1]{\text{Prod}\textbf{`}#1} %173.01
+\newcommand{\pmrarrel}[1]{\mathrel{\text{Rel}^{#1}\text{arithm}}} %174.01
+\newcommand{\pmrexp}{\mathrel{\text{exp}}} %176.01
+\newcommand{\pmRexp}[2]{{#1}^{#2}} %176.02
+\newcommand{\pmrnsum}[2]{{#1} + {#2}} %180.01
+\newcommand{\pmRnsum}{+}
+\newcommand{\pmrndsum}[2]{{#1} \mathrel{\pmcirc{+}} {#2}} %180.02
+\newcommand{\pmRndsum}{\pmcirc{+}}
+\newcommand{\pmrnsumru}[2]{#1 \mathrel{\pmcirc{\pmRsumb}} #2} %181.01
+\newcommand{\pmRnsumru}{\pmcirc{\pmRsumb}}
+\newcommand{\pmrnsumur}[2]{#1 \mathrel{\pmcirc{\pmRsume}} #2} %181.011
+\newcommand{\pmRnsumur}{\pmcirc{\pmRsume}}
+\newcommand{\pmrn}[1]{\pmcirc{#1}} %181.02
+\newcommand{\pmrsep}[1]{\ooalign{${\raise1.5ex\hbox{\rotatebox[origin=c]{180}{\scalebox{1.4}[1.4]{$\pmbreve{\phantom{.}}$}}}}$\cr\hidewidth$#1$\hidewidth}} %182.01
+\newcommand{\pmrnsumf}[1]{\Sigma\pmNr\textbf{`}#1} %183.01
+\newcommand{\pmrnprod}[2]{#1 \mathrel{\pmcirc{\times}} #2} %184.01
+\newcommand{\pmRnprod}{\pmcirc{\times}}
+\newcommand{\pmrnprodf}[1]{\Pi\pmNr\textbf{`}#1} %185.01
+\newcommand{\pmrnexp}[3]{#2 \mathrel{\pmArexp_{#1}} #3} %186.01
+\newcommand{\pmRnexp}[1]{\pmArexp_{#1}}
+
+%Series
+%General theory of series
+\newcommand{\pmtrans}{\text{trans}} %201.01
+\newcommand{\pmconnex}{\text{connex}} %202.01
+\newcommand{\pmser}{\text{Ser}} %204.01
+\newcommand{\pmseq}[3]{#1 \mathrel{\text{seq}_{#1}} #2} %206.01
+\newcommand{\pmSeq}[1]{\text{seq}_{#1}}
+\newcommand{\pmprec}[3]{#1 \mathrel{\text{prec}_{#1}} #2} %206.02
+\newcommand{\pmPrec}[1]{\text{prec}_{#1}}
+\newcommand{\pmlt}[1]{\text{lt}_{#1}} %207.01
+\newcommand{\pmtl}[1]{\text{tl}_{#1}} %207.01
+\newcommand{\pmlimax}[2]{\text{limax}_{#1}\textbf{`}#2} %207.03
+\newcommand{\pmLimax}[1]{\text{limax}_{#1}}
+\newcommand{\pmlimin}[2]{\text{limin}_{#1}\textbf{`}#2} %207.04
+\newcommand{\pmLimin}[1]{\text{limin}_{#1}}
+\newcommand{\pmcr}[1]{\text{cr}\textbf{`}{#1}}
+\newcommand{\pmCr}{\text{cr}}
+\newcommand{\pmcror}[1]{\text{cror}\textbf{`}{#1}} %208.01
+\newcommand{\pmCror}{\text{cror}}
+
+%On sections, segments, stretches, and derivatives
+\newcommand{\pmsect}[1]{\text{sect}\textbf{`}{#1}} %211.01
+\newcommand{\pmSect}{\text{sect}}
+\newcommand{\pmseg}[1]{\mathbf{\varsigma}\textbf{`}{#1}} %212.01
+\newcommand{\pmSeg}{\mathbf{\varsigma}}
+\newcommand{\pmsym}[1]{\text{sym}\textbf{`}{#1}} %212.02
+\newcommand{\pmSym}{\text{sym}}
+\newcommand{\pmsectr}[1]{{#1}_{\pmSeg}} %213.01
+\newcommand{\pmded}{\mathrel{\text{Ded}}} %214.01
+\newcommand{\pmsded}{\mathrel{\text{semi}\;\text{Ded}}} %214.02
+\newcommand{\pmstr}[1]{\text{str}\textbf{`}{#1}} %215.01
+\newcommand{\pmStr}{\text{str}}
+\newcommand{\pmder}[2]{\delta_{#1}\textbf{`}#2} %216.01
+\newcommand{\pmDer}[1]{\delta_{#1}}
+\newcommand{\pmdern}[3]{\delta_{#1}^{#2}\textbf{`}#3}
+\newcommand{\pmden}[1]{\text{dense}\textbf{`}{#1}} %216.02
+\newcommand{\pmDen}{\text{dense}}
+\newcommand{\pmclsd}[1]{\text{closed}\textbf{`}{#1}} %216.03
+\newcommand{\pmClsd}{\text{closed}}
+\newcommand{\pmperf}[1]{\text{perf}\textbf{`}{#1}} %216.04
+\newcommand{\pmPerf}{\text{perf}}
+\newcommand{\pmders}[1]{\rotatebox[origin=c]{180}{$\Delta$}\textbf{`}#1} %216.05
+\newcommand{\pmDers}{\rotatebox[origin=c]{180}{$\Delta$}}
+
+%On convergence, and the limits of functions
+\newcommand{\pmconv}[3]{#1\bar{#2}_{\text{cn}}#3} %230.01
+\newcommand{\pmConv}[1]{{#1}_{\text{cn}}} %230.02
+\newcommand{\pmconvg}[3]{#1\bar{#2}_{\text{cng}}#3}
+\newcommand{\pmConvg}[1]{{#1}_{\text{cng}}}
+\newcommand{\pmlsc}[3]{#1\bar{#2}_{\text{sc}}#3} %231.01
+\newcommand{\pmosc}[3]{#1\bar{#2}_{\text{os}}#3} %231.02
+\newcommand{\pmlscl}[4]{(#1\bar{#2}#3)_{\text{sc}}\textbf{`}#4} %232.01
+\newcommand{\pmoscl}[4]{(#1\bar{#2}#3)_{\text{os}}\textbf{`}#4} %232.02
+\newcommand{\pmlmx}[4]{(#1\bar{#2}#3)_{\text{lmx}}\textbf{`}#4} %233.01
+\newcommand{\pmLmx}[3]{(#1\bar{#2}#3)_{\text{lmx}}}
+\newcommand{\pmlimf}[4]{#1(#2#3)\textbf{`}#4} %233.02
+\newcommand{\pmLimf}[3]{#1(#2#3)}
+\newcommand{\pmscf}[3]{\text{sc}(#1, #2)\mathbf{`}#3} %234.01
+\newcommand{\pmosf}[3]{\text{os}(#1, #2)\mathbf{`}#3} %234.02
+\newcommand{\pmctf}[3]{\text{ct}(#1#2)\mathbf{`}#3} %234.03
+\newcommand{\pmcontinf}[3]{\text{contin}(#1#2)\mathbf{`}#3} %234.04
+\newcommand{\pmcontin}[2]{#1 \mathrel{\text{contin}} #2} %234.05
+\newcommand{\pmContin}{\text{contin}}
+
+%Volume III
+%Well-Ordered Series
+\newcommand{\pmbord}{\text{Bord}} %250.01
+\newcommand{\pmword}{\Omega} %250.02
+\newcommand{\pmordn}{\text{NO}} %251.01
+\newcommand{\pmless}{\mathrel{\text{less}}} %254.01
+\newcommand{\pmLess}{\text{less}}
+\newcommand{\pmpsc}[2]{#1 \mathrel{P_{\text{sm}}} #2} %254.02
+\newcommand{\pmPsc}{P_{\text{sm}}}
+\newcommand{\pmorle}{\mathrel{\ooalign{$\boldsymbol{<}$\cr\hidewidth$\boldsymbol{\cdot}$}}} %255.01
+\newcommand{\pmorgr}{\mathrel{\ooalign{$\boldsymbol{>}$\hidewidth\cr$\boldsymbol{\cdot}$\hidewidth}}} %255.02
+\newcommand{\pmnoo}{\text{N}_0\text{O}} %255.03
+\newcommand{\pmorleq}{\mathrel{\ooalign{$\boldsymbol{<}$\cr\hidewidth$\boldsymbol{\cdot}$\cr\hidewidth${\raise-.75ex\hbox{\rotatebox[origin=c]{155}{$\scalebox{1.1}{$\boldsymbol{-}$}$}}}\hspace{-.375ex}$}}} %255.04
+\newcommand{\pmorgrq}{\mathrel{\ooalign{$\boldsymbol{>}$\hidewidth\cr$\boldsymbol{\cdot}$\hidewidth\cr${\hspace{-.4ex}\raise-.75ex\hbox{\rotatebox[origin=c]{-155}{$\scalebox{1.1}{$\boldsymbol{-}$}$}}}$\hidewidth}}} %255.05
+\newcommand{\pmm}{\emph{M}} %256.01
+\newcommand{\pmn}{\emph{N}} %256.02, 263.02
+\newcommand{\pmtranc}[3]{(#1\pmast#2)\textbf{`}#3} %257.01
+\newcommand{\pmTranc}[2]{(#1\pmast#2)} %257.01
+\newcommand{\pmtrpot}[3]{#1_{#2#3}} %257.02
+\newcommand{\pma}{\emph{A}} %259.01
+\newcommand{\pmaw}{\emph{A}_{\emph{W}}} %259.02
+\newcommand{\pmwa}{\emph{W}_{\emph{A}}} %259.03
+
+%Finite and Infinite Series and Ordinals
+\newcommand{\pmintf}{P_{\text{fn}}} %260.01
+\newcommand{\pmserinf}{\text{Ser infin}} %261.01
+\newcommand{\pmwordinf}{\pmword\text{ infin}} %261.02
+\newcommand{\pmserfin}{\text{Ser fin}} %261.03
+\newcommand{\pmwordfin}{\pmword\text{ fin}} %261.04
+\newcommand{\pmwordind}{\pmword\text{ induct}} %261.04
+\newcommand{\pmordnfin}{\text{NO fin}} %262.01
+\newcommand{\pmordninf}{\text{NO infin}} %262.02
+\newcommand{\pmfinord}[1]{#1_r} %262.03
+\newcommand{\pmom}{\boldsymbol{\omega}} %263.01
+\newcommand{\pmpr}[1]{#1_{\text{pr}}} %264.01
+\newcommand{\pmomn}[1]{\pmom_{#1}} %265.01, 265.03, etc.
+\newcommand{\pmalephn}[1]{\pmaleph_{#1}} %265.02, 265.04, etc.
+
+%Compact series, rational series, and continuous series
+\newcommand{\pmcomp}{\mathrel{\text{comp}}} %270.01
+\newcommand{\pmComp}{\text{Comp}}
+\newcommand{\pmmed}{\mathrel{\text{med}}} %271.01
+\newcommand{\pmMed}{\text{med}}
+\newcommand{\pmsimp}[3]{\mathrel{#1_{#2#3}}} %272.01
+\newcommand{\pmsimps}[3]{{#1}_{#2}\textbf{`}{#3}} %273.02
+\newcommand{\pmSimp}[3]{({#1}{#2})_{#3}} %273.03
+\newcommand{\pmSimps}[2]{{#1}_{#2}} %273.04
+\newcommand{\pmrats}{\eta} %273.01
+\newcommand{\pmsfcls}[1]{#1_\pmrats} %274.01
+\newcommand{\pmsfclsm}[2]{#1_m\textbf{`}#2} %274.02
+\newcommand{\pmsfclsp}[2]{\pmbreve{#1}_P\textbf{`}{#2}} %274.03
+\newcommand{\pmsfclsmp}[1]{M_P\textbf{`}{#1}} %274.04
+\newcommand{\pmcser}{\theta} %275.01
+\newcommand{\pmcsercl}[1]{#1_\pmcser} %276.01
+\newcommand{\pmcsercls}[2]{{#1}_{#2}} %276.04
+\newcommand{\pmCsercls}[2]{{#1}_{\text{tl}}\textbf{`}{#2}} %264.05
+%Skipped some temprary definitions as repetitious
+
+%Quantity
+%Generalization of Number
+\newcommand{\pmu}{\textit{U}} %300.01
+\newcommand{\pmrnum}{\text{Rel num}} %300.02
+\newcommand{\pmrnumid}{\text{Rel num id}} %300.03
+\newcommand{\pmrpwr}[2]{#1^#2} %301.03
+\newcommand{\pmPrm}{\text{Prm}} %302.01
+\newcommand{\pmrprm}[4]{(#1,#2)\mathbin{\pmPrm_\tau}(#3,#4)} %302.02
+\newcommand{\pmprm}[4]{(#1,#2)\mathbin{\pmPrm}(#3,#4)} %302.03
+\newcommand{\pmhcf}[2]{\text{hcf}(#1,#2)} %302.04
+\newcommand{\pmHcf}{\text{hcf}}
+\newcommand{\pmlcm}[2]{\text{lcm}(#1,#2)} %302.05
+\newcommand{\pmLcm}{\text{lcm}}
+\newcommand{\pmrat}[2]{#1 \rotatebox[origin=c]{10}{$\boldsymbol{/}$} #2} %303.01
+\newcommand{\pmqn}[1]{#1_q} %303.02
+\newcommand{\pmqnil}{\infty_q} %303.03
+\newcommand{\pmRat}{\text{Rat}} %303.04
+\newcommand{\pmRatdef}{\text{Rat def}} %303.05
+\newcommand{\pmqnle}[2]{#1 \mathrel{\boldsymbol{<}_r} #2} %304.01
+\newcommand{\pmQnle}{\boldsymbol{<}_r}
+\newcommand{\pmqnLe}{H} %304.02
+\newcommand{\pmqnlez}{H'} %304.03
+\newcommand{\pmprodsr}[2]{#1 \times_s #2} %305.01
+\newcommand{\pmProdsr}{\times_s}
+\newcommand{\pmsumsr}[2]{#1 +_s #2} %306.01
+\newcommand{\pmSumsr}{+_s}
+\newcommand{\pmratn}{\text{Rat}_n} %307.01
+\newcommand{\pmratg}{\text{Rat}_g} %307.011
+\newcommand{\pmratnle}[2]{#1 \mathrel{\boldsymbol{<}_n} #2} %307.02
+\newcommand{\pmRatnle}{\boldsymbol{<}_n}
+\newcommand{\pmatngr}[2]{#1 \mathrel{\boldsymbol{>}_n} #2} %307.021
+\newcommand{\pmRatngr}{\boldsymbol{>}_n}
+\newcommand{\pmratgle}[2]{#1 \mathrel{\boldsymbol{<}_g} #2} %307.03
+\newcommand{\pmRatgle}{\boldsymbol{<}_g}
+\newcommand{\pmratggr}[2]{#1 \mathrel{\boldsymbol{>}_g} #2} %307.031
+\newcommand{\pmRatggr}{\boldsymbol{>}_g}
+\newcommand{\pmratnLe}{H_n} %307.04
+\newcommand{\pmratgLe}{H_g} %307.05
+\newcommand{\pmratssub}[2]{#1 \boldsymbol{-}_s #2} %308.01
+\newcommand{\pmsumgr}[2]{#1 +_g #2} %308.02
+\newcommand{\pmprodgr}[2]{#1 \times_g #2} %309.01
+\newcommand{\pmrenp}{\Theta} %310.01
+\newcommand{\pmrenpz}{\Theta'} %310.011
+\newcommand{\pmrenn}{\Theta_n} %310.02
+\newcommand{\pmrennz}{\Theta_n'} %310.021
+\newcommand{\pmreng}{\Theta_g} %310.03
+\newcommand{\pmconc}[1]{\text{concord}(#1)} %311.01
+\newcommand{\pmConc}{\text{concord}}
+\newcommand{\pmrensumc}[2]{#1 +_p #2} %311.02
+\newcommand{\pmrensub}[2]{#1 -_p #2} %312.01
+\newcommand{\pmrensuma}[2]{#1 +_a #2} %312.02
+\newcommand{\pmrenproda}[2]{#1 \times_a #2} %313.01
+\newcommand{\pmrenrsum}[2]{#1 +_r #2} %314.01
+\newcommand{\pmrenrprod}[2]{#1 \times_r #2} %314.02
+\newcommand{\Male}{{\usefont{U}{mvs}{m}{n}\symbol{124}}} %from the Marvosym package
+\newcommand{\pmrenr}{\mathop{\text{\Male}}} %314.03
+\newcommand{\pmrenrssum}[2]{#1 +_\sigma #2} %314.04
+\newcommand{\pmrenrsprod}[2]{#1 \times_\sigma #2} %313.05
+
+%Vector Families
+\newcommand{\pmcorr}[1]{\text{cr}\textbf{`}#1} %330.01
+\newcommand{\pmabel}{\text{Abel}} %330.02
+\newcommand{\pmvfm}[1]{\text{fm}\textbf{`}#1} %330.03
+\newcommand{\pmVfm}{\text{fm}}
+\newcommand{\pmvfmcl}{\textit{FM}} %330.04
+\newcommand{\pmvffb}[1]{#1_\iota} %330.05
+\newcommand{\pmconx}[1]{\text{conx}\textbf{`}#1} %331.01
+\newcommand{\pmconxfm}{\textit{FM}\text{ conx}} %331.02
+\newcommand{\pmfrep}[2]{\text{rep}_#1\textbf{`}#2} %332.01
+\newcommand{\pmfopen}[1]{#1_\partial} %333.01
+\newcommand{\pmfopennid}[1]{#1_{\iota\partial}} %333.011
+\newcommand{\pmfmap}{\textit{FM}\text{ ap}} %333.02
+\newcommand{\pmfmapconx}{\textit{FM}\text{ ap conx}} %333.03
+\newcommand{\pmtrsp}[1]{\text{trs}\textbf{`}#1} %334.01
+\newcommand{\pmfmtrs}{\textit{FM}\text{ trs}} %334.02
+\newcommand{\pmfmconnex}{\textit{FM}\text{ connex}} %334.03
+\newcommand{\pmfmsr}{\textit{FM}\text{ sr}} %334.02
+\newcommand{\pmfmasym}{\textit{FM}\text{ asym}} %334.05
+\newcommand{\pminit}[1]{\text{init}\textbf{`}#1} %335.01
+\newcommand{\pmfminit}{\textit{FM}\text{ init}} %335.02
+\newcommand{\pmvr}[1]{\textit{V}_#1} %336.01
+\newcommand{\pmvrnid}[1]{\textit{U}_#1} %336.011
+\newcommand{\pmarvs}[1]{A_{#1}} %336.02
+
+%Measurement
+\newcommand{\pmfmsubm}{\textit{FM}\text{ subm}} %351.01
+\newcommand{\pmvrm}[2]{#1_#2} %352.01
+\newcommand{\pmvrmg}[2]{#1_{#2\iota}} %352.02
+\newcommand{\pmfmrt}{\textit{FM}\text{ rt}} %353.01
+\newcommand{\pmfmcx}{\textit{FM}\text{ cx}} %353.02
+\newcommand{\pmfmrtcx}{\textit{FM}\text{ rt cx}} %353.03
+\newcommand{\pmfmg}[1]{#1_g} %354.01
+\newcommand{\pmrtnet}[2]{\text{cx}_#1\textbf{`}#2} %354.02
+\newcommand{\pmfmgrp}{\textit{FM}\text{ grp}} %354.03
+\newcommand{\pmrems}[2]{#1_#2} %356.01
+
+%Cyclic Families
+\newcommand{\pmfmcycl}{\textit{FM}\text{ cycl}} %370.01
+\newcommand{\pmcycl}[2]{#1_#2} %370.02
+\newcommand{\pmcycli}[2]{#1_#2} %370.03
+\newcommand{\pmvser}[2]{#1_#2} %371.01
+\newcommand{\pmintsecvser}[2]{#1_#2} %372.01
+\newcommand{\pmprime}{\text{Prime}} %373.01
+\newcommand{\pmsfmid}[3]{#1_{#2#3}} %373.02
+\newcommand{\pmsmltid}[2]{(#1, #2)} %373.03
+\newcommand{\pmprrt}[3]{(#1 \rotatebox[origin=c]{10}{$\boldsymbol{/}$} #2)_{#3}} %375.01
+
+\begin{document}
+
+\chapter*{\centering LIST OF DEFINITIONS}
+\onehalfspacing
+\begin{tabular}{l l}
+ \text{ }$\pmast1\pmcdot01$. & $p \pmimp q$ \\
+ \text{ }$\pmast2\pmcdot33$. & $p \pmor q \pmor r$ \\
+ \text{ }$\pmast3\pmcdot01$. & $p \pmand q$ \\
+ \text{ }$\pmast3\pmcdot02$. & $p \pmimp q \pmimp r$ \\
+ \text{ }$\pmast4\pmcdot01$. & $p \pmiff q$ \\
+ \text{ }$\pmast4\pmcdot02$. & $p \pmiff q \pmiff r$ \\
+ \text{ }$\pmast4\pmcdot34$. & $p \pmand q \pmand r$ \\
+ \text{ }$\pmast9\pmcdot01$. & $\pmnot\{\pmall{x}\pmdot \phi x\}$ \\
+ \text{ }$\pmast9\pmcdot011$. & $\pmnot\pmall{x}\pmdot \phi x$ \\
+ \text{ }$\pmast9\pmcdot02$. & $\pmnot\{\pmsome{x}\pmdot \phi x\}$ \\
+ \text{ }$\pmast9\pmcdot021$. & $\pmnot\pmsome{x}\pmdot \phi x$ \\
+ \text{ }$\pmast9\pmcdot03$. & $\pmall{x}\pmdot \phi x \pmdot \pmor \pmdot p$ \\
+ \text{ }$\pmast9\pmcdot04$. & $p \pmdot \pmor \pmdot \pmall{x}\pmdot \phi x$ \\
+ \text{ }$\pmast9\pmcdot05$. & $\pmsome{x}\pmdot \phi x \pmdot \pmor \pmdot p$ \\
+ \text{ }$\pmast9\pmcdot06$. & $p \pmdot \pmor \pmdot \pmsome{x}\pmdot \phi x$ \\
+ \text{ }$\pmast9\pmcdot07$. & $\pmall{x}\pmdot \phi x \pmdot \pmor \pmdot \pmsome{y}\pmdot \psi y$ \\
+ \text{ }$\pmast9\pmcdot08$. & $\pmsome{y}\pmdot \psi y \pmdot \pmor \pmdot \pmall{x}\pmdot \phi x$ \\
+ $\pmast10\pmcdot01$. & $\pmsome{x}\pmdot \phi x$ \\
+ $\pmast10\pmcdot02$. & $\phi x \pmimp_x \psi x$ \\
+ $\pmast10\pmcdot03$. & $\phi x \pmiff_x \psi x$ \\
+ $\pmast11\pmcdot01$. & $\pmall{x,y}\pmdot \phi(x, y)$ \\
+ $\pmast11\pmcdot02$. & $\pmall{x,y,z}\pmdot \phi(x, y, z)$ \\
+ $\pmast11\pmcdot03$. & $\pmsome{x,y}\pmdot \phi(x, y)$ \\
+ $\pmast11\pmcdot04$. & $\pmsome{x,y,z}\pmdot \phi(x, y, z)$ \\
+ $\pmast11\pmcdot05$. & $\phi(x, y) \pmdot\pmimp_{x, y}\pmdot \psi(x, y)$ \\
+ $\pmast11\pmcdot06$. & $\phi(x, y) \pmdot\pmiff_{x, y}\pmdot \psi(x, y)$ \\
+ $\pmast13\pmcdot01$. & $x = y$ \\
+ $\pmast13\pmcdot02$. & $x \pmnid y$
+\end{tabular}
+
+\begin{tabular}{l l}
+ $\pmast13\pmcdot03$. & $x = y = z$ \\
+ $\pmast14\pmcdot01$. & $[\pmdsc{x}(\phi x)]\pmdot \psi\pmdsc{x}(\phi x)$ \\
+ $\pmast14\pmcdot02$. & $\pmexists\pmdsc{x}(\phi x)$ \\
+ $\pmast14\pmcdot03$. & $[\pmdsc{x}(\phi x), \pmdsc{x}(\psi x)]\pmdot f\{\pmdsc{x}(\phi x),$\\
+ & \indent $\pmdsc{x}(\psi x)\}$ \\
+ $\pmast14\pmcdot04$. & $[\pmdsc{x}(\psi x)]\pmdot f\{\pmdsc{x}(\phi x), \pmdsc{x}(\psi x)\}$ \\
+ $\pmast20\pmcdot01$. & $f\{\pmcls{z}{\psi z}\}$ \\
+ $\pmast20\pmcdot02$. & $x \mathrel{\pmcin} (\pmpred{\phi}{\pmhat{z}})$ \\
+ $\pmast20\pmcdot03$. & $\pmCls$ \\
+ $\pmast20\pmcdot04$. & $x, y \pmcin \alpha$ \\
+ $\pmast20\pmcdot05$. & $x, y, z \pmcin \alpha$ \\
+ $\pmast20\pmcdot06$. & $x \pmnot \pmcin \alpha$ \\
+ $\pmast20\pmcdot07$. & $\pmall{\alpha}\pmdot f\alpha$ \\
+ $\pmast20\pmcdot071$. & $\pmsome{\alpha}\pmdot f\alpha$ \\
+ $\pmast20\pmcdot072$. & $[\pmdsc{\alpha}(\phi \alpha)]\pmdot f\pmdsc{\alpha}(\phi \alpha)$ \\
+ $\pmast20\pmcdot08$. & $f\{\pmcls{\alpha}{\psi \alpha}\}$ \\
+ $\pmast20\pmcdot081$. & $\alpha \pmcin \pmpred{\psi}{\alpha}$ \\
+ $\pmast21\pmcdot01$. & $f\{\pmrel{x}{y}{\psi(x,y)}\}$ \\
+ $\pmast21\pmcdot02$. & $\pmrelep{a}{\pmpredd{\phi}{\pmhat{x}}{\pmhat{y}}}{b}$ \\
+ $\pmast21\pmcdot03$. & $\pmRel$ \\
+ $\pmast21\pmcdot07$. & $\pmall{R}\pmdot fR$ \\
+ $\pmast21\pmcdot071$. & $\pmsome{R}\pmdot fR$ \\
+ $\pmast21\pmcdot072$. & $[\pmdsc{R}(\phi R)]\pmdot f\pmdsc{R}(\phi R)$ \\
+ $\pmast21\pmcdot08$. & $f\{\pmrel{R}{S}{\psi(R, S)}\}$ \\
+ $\pmast21\pmcdot081$. & $\pmrelep{P}{\pmpredd{\phi}{\pmhat{R}}{\pmhat{S}}}{Q}$ \\
+ $\pmast21\pmcdot082$. & $f\{\pmcls{R}{\psi R}\}$ \\
+ $\pmast21\pmcdot083$. & $R \pmcin \pmpred{\phi}{\pmhat{R}}$ \\
+ $\pmast22\pmcdot01$. & $\alpha \pmcinc \beta$ \\
+ $\pmast22\pmcdot02$. & $\alpha \pmccap \beta$
+\end{tabular}
+
+\begin{tabular}{l l}
+$\pmast22\pmcdot03$. & $\alpha \pmccup \beta$ \\
+$\pmast22\pmcdot04$. & $\pmccmp{\alpha}$ \\
+$\pmast22\pmcdot05$. & $\pmcmin{\alpha}{\beta}$ \\
+$\pmast22\pmcdot53$. & $\alpha \pmccap \beta \pmccap \gamma$ \\
+$\pmast22\pmcdot71$. & $\alpha \pmccup \beta \pmccup \gamma$ \\
+$\pmast23\pmcdot01$. & $R \pmrinc S$ \\
+$\pmast23\pmcdot02$. & $R \pmrcap S$ \\
+$\pmast23\pmcdot03$. & $R \pmrcup S$ \\
+$\pmast23\pmcdot04$. & $\pmrcmp{R}$ \\
+$\pmast23\pmcdot05$. & $\pmrmin{R}{S}$ \\
+$\pmast23\pmcdot53$. & $R \pmrcap S \pmrcap T$ \\
+$\pmast23\pmcdot71$. & $R \pmrcup S \pmrcup T$ \\
+$\pmast24\pmcdot01$. & $\pmcuni$ \\
+$\pmast24\pmcdot02$. & $\pmcnull$ \\
+$\pmast24\pmcdot03$. & $\pmcexists \alpha$ \\
+$\pmast25\pmcdot01$. & $\pmruni$ \\
+$\pmast25\pmcdot02$. & $\pmrnull$ \\
+$\pmast25\pmcdot03$. & $\pmrexists R$ \\
+$\pmast30\pmcdot01$. & $\pmdscf{R}{y}$ \\
+$\pmast30\pmcdot02$. & $\pmdscf{R}{\pmdscf{S}{y}}$ \\
+$\pmast31\pmcdot01$. & $\pmCnv$ \\
+$\pmast31\pmcdot02$. & $\pmcrel{P}$ \\
+$\pmast32\pmcdot01$. & $\pmRrf{R}$ \\
+$\pmast32\pmcdot02$. & $\pmRrl{R}$ \\
+$\pmast32\pmcdot03$. & $\pmSg$ \\
+$\pmast32\pmcdot04$. & $\pmGs$ \\
+$\pmast33\pmcdot01$. & $\pmDm$ \\
+$\pmast33\pmcdot02$. & $\pmCdm$ \\
+$\pmast33\pmcdot03$. & $\pmCmp$ \\
+$\pmast33\pmcdot04$. & $\pmFld$ \\
+$\pmast34\pmcdot01$. & $\pmrprd{R}{S}$ \\
+$\pmast34\pmcdot02$. & $\pmrprdn{R}{2}$
+\end{tabular}
+
+\begin{tabular}{l l}
+$\pmast34\pmcdot03$. & $\pmrprdn{R}{3}$ \\
+$\pmast35\pmcdot01$. & $\pmrld{\alpha}{R}$ \\
+$\pmast35\pmcdot02$. & $\pmrlcd{R}{\beta}$ \\
+$\pmast35\pmcdot03$. & $\pmrlf{\alpha}{R}{\beta}$ \\
+$\pmast35\pmcdot04$. & $\pmrl{\alpha}{\beta}$ \\
+$\pmast35\pmcdot05$. & $\pmrl{\pmdscf{R}{x}}{\beta}$ \\
+$\pmast35\pmcdot24$. & $\pmrld{\alpha}{\pmrprd{R}{S}}$ \\
+$\pmast35\pmcdot25$. & $\pmrlcd{\pmrprd{S}{R}}{\alpha}$ \\
+$\pmast36\pmcdot01$. & $\pmrlF{P}{\alpha}$ \\
+$\pmast37\pmcdot01$. & $\pmdscff{R}{\beta}$ \\
+$\pmast37\pmcdot02$. & $\pmdscfR{R}$ \\
+$\pmast37\pmcdot03$. & ${\pmdscfR{\pmcrel{R}}}$\\
+$\pmast37\pmcdot04$. & $\pmdscfff{R}{\kappa}$ \\
+$\pmast37\pmcdot05$. & $\pmdscfe{R}{\beta}$ \\
+$\pmast38\pmcdot01$. & $x \pmop$ \\
+$\pmast38\pmcdot02$. & $\pmop y$ \\
+$\pmast38\pmcdot03$. & $\pmopc{\alpha}{y}$\\
+$\pmast40\pmcdot01$. & $\pmccsum{\kappa}$ \\
+$\pmast40\pmcdot02$. & $\pmccprd{\kappa}$ \\
+$\pmast41\pmcdot01$. & $\pmcrsum{\lambda}$ \\
+$\pmast41\pmcdot02$. & $\pmcrprd{\lambda}$ \\
+$\pmast43\pmcdot01$. & $\pmrprdd{R}{S}$ \\
+$\pmast50\pmcdot01$. & $\pmrid$ \\
+$\pmast50\pmcdot02$. & $\pmrdiv$ \\
+$\pmast51\pmcdot01$. & $\pmcUnit$ \\
+$\pmast52\pmcdot01$. & $\pmcn{1}$ \\
+$\pmast54\pmcdot01$. & $\pmcn{0}$ \\
+$\pmast54\pmcdot02$. & $\pmcn{2}$ \\
+$\pmast55\pmcdot01$. & $\pmoc{x}{y}$ \\
+$\pmast55\pmcdot02$. & $\pmoc{\pmdscf{R}{x}}{y}$ \\
+$\pmast56\pmcdot01$. & $\pmdn{2}$ \\
+$\pmast56\pmcdot02$. & $\pmorn{2}$
+\end{tabular}
+
+\begin{tabular}{l l}
+$\pmast56\pmcdot03$. & $\pmorn{0}$ \\
+$\pmast60\pmcdot01$. & $\pmsCl$ \\
+$\pmast60\pmcdot02$. & $\pmsCle$ \\
+$\pmast60\pmcdot03$. & $\pmClsn{2}$ \\
+$\pmast60\pmcdot04$. & $\pmClsn{3}$ \\
+$\pmast61\pmcdot01$. & $\pmsRl$ \\
+$\pmast61\pmcdot02$. & $\pmsRle$ \\
+$\pmast61\pmcdot03$. & $\pmReln{2}$ \\
+$\pmast61\pmcdot04$. & $\pmReln{3}$ \\
+$\pmast62\pmcdot01$. & $\pmrin$ \\
+$\pmast63\pmcdot01$. & $\pmrt{x}$ \\
+$\pmast63\pmcdot011$. & $\pmrti{1}{x}$ \\
+$\pmast63\pmcdot02$. & $\pmrtc{0}{\alpha}$ \\
+$\pmast63\pmcdot03$. & $\pmrtc{1}{\kappa}$ \\
+$\pmast63\pmcdot04$. & $\pmrti{2}{\kappa}$ \\
+$\pmast63\pmcdot041$. & $\pmrti{3}{\kappa}$ \\
+$\pmast63\pmcdot05$. & $\pmrtc{2}{\kappa}$ \\
+$\pmast63\pmcdot051$. & $\pmrtc{3}{\kappa}$ \\
+$\pmast64\pmcdot01$. & $\pmrtrc{00}{\alpha}$ \\
+$\pmast64\pmcdot011$. & $\pmrtri{11}{x}$ \\
+$\pmast64\pmcdot012$. & $\pmrti{12}{x}$ \\
+$\pmast64\pmcdot013$. & $\pmrti{21}{x}$ \\
+$\pmast64\pmcdot014$. & $\pmrti{22}{x}$ \\
+$\pmast64\pmcdot02$. & $\pmrtc{01}{\alpha}$ \\
+$\pmast64\pmcdot021$. & $\pmrtc{10}{\alpha}$ \\
+$\pmast64\pmcdot022$. & $\pmrtc{11}{\alpha}$ \\
+$\pmast64\pmcdot03$. & $\pmrtrci{0}{1}{\alpha}$ \\
+$\pmast64\pmcdot031$. & $\pmrtrci{1}{1}{\alpha}$ \\
+$\pmast64\pmcdot04$. & $\pmrtric{1}{0}{\alpha}$ \\
+$\pmast64\pmcdot041$. & $\pmrtric{1}{1}{\alpha}$ \\
+$\pmast65\pmcdot01$. & $\pmrtdi{\alpha}{x}$ \\
+$\pmast65\pmcdot02$. & $\pmrtdc{\alpha}{x}$
+\end{tabular}
+
+\begin{tabular}{l l}
+$\pmast65\pmcdot03$. & $\pmrtdri{R}{x}$ \\
+$\pmast65\pmcdot04$. & $\pmrtdrc{R}{x}$ \\
+$\pmast65\pmcdot1$. & $\pmrtdri{R}{(x,y)}$ \\
+$\pmast65\pmcdot11$. & $\pmrtdrc{R}{x_y}$\\
+$\pmast65\pmcdot12$. & $\pmrtdrc{R}{x, y}$ \\
+$\pmast70\pmcdot01$. & $\pmrdc{\alpha}{\beta}$ \\
+$\pmast73\pmcdot01$. & $\alpha \pmsmbar \beta$ \\
+$\pmast73\pmcdot02$. & $\pmsm$\\
+$\pmast80\pmcdot01$. & $\pmSelp$ \\
+$\pmast84\pmcdot01$. & $\pmexc$ \\
+$\pmast84\pmcdot02$. & $\pmexcc{\gamma}$ \\
+$\pmast84\pmcdot03$. & $\pmexcn$\\
+$\pmast85\pmcdot5$. & $\pmselc{P}{\,y}$ \\
+$\pmast88\pmcdot01$. & $\pmmultr$ \\
+$\pmast88\pmcdot02$. & $\pmmultc$ \\
+$\pmast88\pmcdot03$. & $\pmmultax$ \\
+$\pmast90\pmcdot01$. & $\pmanc{R}$ \\
+$\pmast90\pmcdot02$. & $\pmancc{R}$ \\
+$\pmast91\pmcdot01$. & $\pmrst{R}$ \\
+$\pmast91\pmcdot02$. & $\pmrts{R}$ \\
+$\pmast91\pmcdot03$. & $\pmpot{R}$ \\
+$\pmast91\pmcdot04$. & $\pmpotid{R}$ \\
+$\pmast91\pmcdot05$. & $\pmpo{R}$ \\
+$\pmast93\pmcdot01$. & $\pmB$ \\
+$\pmast93\pmcdot02$. & $\pmmin{P}$ \\
+$\pmast93\pmcdot021$. & $\pmmax{P}$ \\
+$\pmast93\pmcdot03$. & $\pmgen{P}$ \\
+$\pmast95\pmcdot01$. & $\pmefr{P}{Q}$ \hspace{.3cm} Dft [$\pmast95$] \\
+$\pmast96\pmcdot01$. & $\pmipr{R}{x}$ \hspace{.415cm} Dft [$\pmast96$] \\
+$\pmast96\pmcdot02$. & $\pmjpr{R}{x}$ \hspace{.375cm} Dft [$\pmast96$] \\
+$\pmast97\pmcdot01$. & $\pmfr{R}{x}$ \\
+$\pmast100\pmcdot01$. & $\pmNc$
+\end{tabular}
+
+\onehalfspacing
+\begin{tabular}{l l}
+ $\pmast100\pmcdot02$. & $\pmNC$ \\
+ $\pmast102\pmcdot01$. & $\pmNCat{\beta}{\alpha}$ \\
+ $\pmast103\pmcdot01$. & $\pmnoc{\alpha}$ \\
+ $\pmast103\pmcdot02$. & $\pmNoC$ \\
+ $\pmast104\pmcdot01$. & $\pmnca{1}{\alpha}$ \\
+ $\pmast104\pmcdot011$. & $\pmnca{2}{\alpha}$ \\
+ $\pmast104\pmcdot02$. & $\pmNca{1}$ \\
+ $\pmast104\pmcdot021$. & $\pmNca{2}$ \\
+ $\pmast104\pmcdot03$. & $\pmch{\mu}{1}$ \\
+ $\pmast104\pmcdot031$. & $\pmch{\mu}{2}$ \\
+ $\pmast105\pmcdot01$. & $\pmncd{1}{\alpha}$ \\
+ $\pmast105\pmcdot011$. & $\pmncd{2}{\alpha}$ \\
+ $\pmast105\pmcdot02$. & $\pmNcd{1}$ \\
+ $\pmast105\pmcdot021$. & $\pmNcd{2}$ \\
+ $\pmast105\pmcdot03$. & $\pmcl{\mu}{1}$ \\
+ $\pmast105\pmcdot031$. & $\pmcl{\mu}{2}$ \\
+ $\pmast106\pmcdot01$. & $\pmncll{0}{0}{\alpha}$ \\
+ $\pmast106\pmcdot011$. & $\pmnchh{1}{1}{\alpha}$ \\
+ $\pmast106\pmcdot012$. & $\pmncll{0}{1}{\alpha}$ \\
+ $\pmast106\pmcdot02$. & $\pmncaa{0}{1}{\alpha}$ \\
+ $\pmast106\pmcdot021$. & $\pmncdd{1}{0}{\alpha}$ \\
+ $\pmast106\pmcdot03$. & $\pmNCll{0}{0}$ \\
+ $\pmast106\pmcdot04$. & $\pmcll{\mu}{0}{0}$ \\
+ $\pmast106\pmcdot041$. & $\pmchh{\mu}{1}{1}$ \\
+ $\pmast110\pmcdot01$. & $\alpha \pmarsumc \beta$ \\
+ $\pmast110\pmcdot02$. & $\mu \pmarsumnc \nu$ \\
+ $\pmast110\pmcdot03$. & $\pmnc{\alpha} \pmarsumnc \mu$ \\
+ $\pmast110\pmcdot04$. & $\mu \pmarsumnc \pmnc{\alpha}$ \\
+ $\pmast110\pmcdot0561$. & $\mu \pmarsumnc \nu \pmarsumnc \varpi$ \\
+ $\pmast111\pmcdot01$. & $\kappa \pmsmsmb \lambda$ \\
+ $\pmast111\pmcdot02$. & $\pmcrp{S}{\beta}$ \\
+ $\pmast111\pmcdot03$. & $\pmsmsm$
+\end{tabular}
+
+\begin{tabular}{l l}
+ $\pmast112\pmcdot01$. & $\pmarsumcc{\kappa}$ \\
+ $\pmast112\pmcdot02$. & $\pmarsumcnc{\kappa}$ \\
+ $\pmast113\pmcdot02$. & $\beta \pmarprodc \alpha$ \\
+ $\pmast113\pmcdot03$. & $\mu \pmarprodnc \nu$ \\
+ $\pmast113\pmcdot04$. & $\pmnc{\beta} \pmarprodnc \mu$ \\
+ $\pmast113\pmcdot05$. & $\mu \pmarprodnc \pmnc{\alpha}$ \\
+ $\pmast113\pmcdot511$. & $\alpha \pmarprodc \beta \pmarprodc \gamma$ \\
+ $\pmast113\pmcdot541$. & $\mu \pmarprodnc \nu \pmarprodnc \varpi$ \\
+ $\pmast114\pmcdot01$. & $\pmarprodcnc{\kappa}$ \\
+ $\pmast115\pmcdot01$. & $\pmarprodcc{\kappa}$ \\
+ $\pmast115\pmcdot02$. & $\pmarcls$ \\
+ $\pmast116\pmcdot01$. & $\pmarexp{\alpha}{\beta}$ \\
+ $\pmast116\pmcdot02$. & $\pmarncexp{\mu}{\nu}$ \\
+ $\pmast116\pmcdot03$. & $\pmarncexp{(\pmnc{\alpha})}{\nu}$ \\
+ $\pmast116\pmcdot04$. & $\pmarncexp{\mu}{\pmnc{\beta}}$ \\
+ $\pmast117\pmcdot01$. & $\mu \pmarg \nu$ \\
+ $\pmast117\pmcdot02$. & $\mu \pmarg \pmnc{\alpha}$ \\
+ $\pmast117\pmcdot03$. & $\pmnc{\alpha} \pmarg \nu$ \\
+ $\pmast117\pmcdot04$. & $\mu \pmarl \nu$ \\
+ $\pmast117\pmcdot05$. & $\mu \pmargeq \nu$ \\
+ $\pmast117\pmcdot06$. & $\mu \pmarleq \nu$ \\
+ $\pmast119\pmcdot01$. & $\pmarsubt{\gamma}{\nu}$ \\
+ $\pmast119\pmcdot02$. & $\pmarsubt{\pmnc{\alpha}}{\nu}$ \\
+ $\pmast119\pmcdot03$. & $\pmarsubt{\gamma}{\pmnc{\beta}}$ \\
+ $\pmast120\pmcdot01$. & $\pmNCinduct$ \\
+ $\pmast120\pmcdot011$. & $\pmncinduct{\xi}$ \\
+ $\pmast120\pmcdot02$. & $\pmClsinduct$ \\
+ $\pmast120\pmcdot021$. & $\pmclsinduct{\xi}$ \\
+ $\pmast120\pmcdot03$. & $\pmInfinax$ \\
+ $\pmast120\pmcdot04$. & $\pminfinax{x}$ \\
+ $\pmast120\pmcdot43$. & $\pmspec{\beta}$ \\
+ $\pmast121\pmcdot01$. & $\pmintoo{x}{y}$
+\end{tabular}
+
+\begin{tabular}{l l}
+ $\pmast121\pmcdot011$. & $\pmintoc{x}{y}$ \\
+ $\pmast121\pmcdot012$. & $\pmintco{x}{y}$ \\
+ $\pmast121\pmcdot013$. & $\pmintcc{x}{y}$ \\
+ $\pmast121\pmcdot02$. & $\pmintnc{\nu}$ \\
+ $\pmast121\pmcdot03$. & $\pmfinid{P}$ \\
+ $\pmast121\pmcdot031$. & $\pmfin{P}$ \\
+ $\pmast121\pmcdot04$. & $\pmintt{\nu}{P}$ \\
+ $\pmast122\pmcdot01$. & $\pmprog$ \\
+ $\pmast123\pmcdot01$. & $\pmalephn{0}$ \\
+ $\pmast123\pmcdot02$. & $\pmsucc$ Dft [$\pmast123\textbf{---}4$] \\
+ $\pmast124\pmcdot01$. & $\pmclsrefl$ \\
+ $\pmast124\pmcdot02$. & $\pmncrefl$ \\
+ $\pmast124\pmcdot021$. & $\pmnc{\rho}\pmcin \pmncrefl$ \\
+ $\pmast124\pmcdot03$. & $\pmncmult$ \\
+ $\pmast126\pmcdot01$. & $\pmncind$ \\
+ $\pmast150\pmcdot01$. & $\pmrnsm{S}{Q}$ \\
+ $\pmast150\pmcdot02$. & $\pmrnsmd{S}{Q}$ \\
+ $\pmast150\pmcdot03$. & $\pmopsc{Q}{y}$ \\
+ $\pmast150\pmcdot04$. & $\pmdscf{R}{\pmrnsm{S}{Q}}$ \\
+ $\pmast150\pmcdot05$. & $\pmrnsm{R}{\pmrnsm{S}{Q}}$ \\
+ $\pmast151\pmcdot01$. & $\pmsmorb{P}{Q}$ \\
+ $\pmast151\pmcdot02$. & $\pmSmor$ \\
+ $\pmast152\pmcdot01$. & $\pmNr$ \\
+ $\pmast152\pmcdot02$. & $\pmNR$ \\
+ $\pmast153\pmcdot01$. & $\pmsrrn{1}$ \\
+ $\pmast154\pmcdot01$. & $\pmNRat{\gamma}{X}$ \\
+ $\pmast155\pmcdot01$. & $\pmnor{P}$ \\
+ $\pmast155\pmcdot02$. & $\pmNoR$ \\
+ $\pmast160\pmcdot01$. & $\pmrsum{P}{Q}$ \\
+ $\pmast161\pmcdot01$. & $\pmrsumb{P}{x}$ \\
+ $\pmast161\pmcdot02$. & $\pmrsume{x}{P}$ \\
+ $\pmast161\pmcdot212$. & $\pmrsumb{P}{\pmrsumb{x}{y}}$
+\end{tabular}
+
+\begin{tabular}{l l}
+ $\pmast161\pmcdot213$. & $\pmrsume{\pmrsume{x}{y}}{P}$ \\
+ $\pmast162\pmcdot01$. & $\pmrsumr{P}$ \\
+ $\pmast163\pmcdot01$. & $\pmrsumrex{2}$ \\
+ $\pmast164\pmcdot01$. & $\pmsmorsmorb{P}{Q}$ \\
+ $\pmast164\pmcdot02$. & $\pmSmorsmor$ \\
+ $\pmast166\pmcdot01$. & $\pmrprod{Q}{P}$ \\
+ $\pmast166\pmcdot421$. & $\pmrprod{P}{\pmrprod{Q}{R}}$ \\
+ $\pmast170\pmcdot01$. & $\pmRfdcl{P}$ \\
+ $\pmast170\pmcdot02$. & $\pmRfdlc{P}$ \\
+ $\pmast171\pmcdot01$. & $\pmRfddf{P}$ \\
+ $\pmast171\pmcdot02$. & $\pmRfdfd{P}$ \\
+ $\pmast172\pmcdot01$. & $\pmrfprod{P}$ \\
+ $\pmast173\pmcdot01$. & $\pmRfprod{P}$ \\
+ $\pmast174\pmcdot01$. & $\pmrarrel{3}$ \\
+ $\pmast176\pmcdot01$. & $P \pmrexp Q$ \\
+ $\pmast176\pmcdot02$. & $\pmRexp{P}{Q}$ \\
+ $\pmast180\pmcdot01$. & $\pmrnsum{P}{Q}$ \\
+ $\pmast180\pmcdot02$. & $\pmrndsum{\mu}{\nu}$ \\
+ $\pmast180\pmcdot03$. & $\pmrndsum{\pmnr{P}}{\nu}$ \\
+ $\pmast180\pmcdot04$. & $\pmrndsum{\mu}{\pmnr{Q}}$ \\
+ $\pmast180\pmcdot561$. & $\pmrndsum{\mu}{\pmrndsum{\nu}{\varpi}}$ \\
+ $\pmast181\pmcdot01$. & $\pmrnsumru{P}{x}$ \\
+ $\pmast181\pmcdot011$. & $\pmrnsumur{x}{P}$ \\
+ $\pmast181\pmcdot02$. & $\pmrndsum{\mu}{\pmrn{1}}$ \\
+ $\pmast181\pmcdot021$. & $\pmrndsum{\pmrn{1}}{\mu}$ \\
+ $\pmast181\pmcdot03$. & $\pmrndsum{\pmnr{P}}{\pmrn{1}}$ \\
+ $\pmast181\pmcdot031$. & $\pmrndsum{\pmrn{1}}{\pmnr{P}}$ \\
+ $\pmast181\pmcdot04$. & $\pmrndsum{\pmrn{1}}{\pmrn{1}}$ \\
+ $\pmast181\pmcdot561$. & $\pmrndsum{\mu}{\pmrndsum{\pmrn{1}}{\pmrn{1}}}$ \\
+ $\pmast181\pmcdot571$. & $\pmrndsum{\pmrn{1}}{\pmrndsum{\pmrn{1}}{\mu}}$ \\
+ $\pmast182\pmcdot01$. & $\pmrsep{\pmop}$ \\
+ $\pmast183\pmcdot01$. & $\pmrnsumf{P}$
+\end{tabular}
+
+\begin{tabular}{l l}
+ $\pmast184\pmcdot01$. & $\pmrnprod{\mu}{\nu}$ \\
+ $\pmast184\pmcdot02$. & $\pmrnprod{\pmnr{P}}{\nu}$ \\
+ $\pmast184\pmcdot03$. & $\pmrnprod{\mu}{\pmnr{Q}}$ \\
+ $\pmast184\pmcdot32$. & $\pmrnprod{\mu}{\pmrnprod{\nu}{\varpi}}$ \\
+ $\pmast185\pmcdot01$. & $\pmrnprodf{P}$ \\
+ $\pmast186\pmcdot01$. & $\pmrnexp{r}{\mu}{\nu}$ \\
+ $\pmast186\pmcdot02$. & $\pmrnexp{r}{(\pmnr{P})}{\nu}$ \\
+ $\pmast186\pmcdot03$. & $\pmrnexp{r}{\mu}{(\pmnr{Q})}$ \\
+ $\pmast201\pmcdot01$. & $\pmtrans$ \\
+ $\pmast202\pmcdot01$. & $\pmconnex$ \\
+ $\pmast204\pmcdot01$. & $\pmser$ \\
+ $\pmast206\pmcdot01$. & $\pmSeq{P}$ \\
+ $\pmast206\pmcdot02$. & $\pmPrec{P}$ \\
+ $\pmast207\pmcdot01$. & $\pmlt{P}$ \\
+ $\pmast207\pmcdot02$. & $\pmtl{P}$ \\
+ $\pmast207\pmcdot03$. & $\pmLimax{P}$ \\
+ $\pmast207\pmcdot04$. & $\pmLimin{P}$ \\
+ $\pmast208\pmcdot01$. & $\pmcror{P}$ \\
+ $\pmast211\pmcdot01$. & $\pmsect{P}$ \\
+ $\pmast212\pmcdot01$. & $\pmseg{P}$ \\
+ $\pmast212\pmcdot02$. & $\pmsym{P}$ \\
+ $\pmast213\pmcdot01$. & $\pmsectr{P}$ \\
+ $\pmast214\pmcdot01$. & $\pmded$ \\
+ $\pmast214\pmcdot02$. & $\pmsded$ \\
+ $\pmast215\pmcdot01$. & $\pmstr{P}$ \\
+ $\pmast216\pmcdot01$. & $\pmDer{P}$ \\
+ $\pmast216\pmcdot02$. & $\pmden{P}$ \\
+ $\pmast216\pmcdot03$. & $\pmclsd{P}$ \\
+ $\pmast216\pmcdot04$. & $\pmperf{P}$ \\
+ $\pmast216\pmcdot05$. & $\pmders{P}$ \\
+ $\pmast230\pmcdot01$. & $\pmconv{R}{Q}{\alpha}$ \\
+ $\pmast230\pmcdot02$. & $\pmConv{Q}$
+\end{tabular}
+
+\begin{tabular}{l l}
+ $\pmast231\pmcdot01$. & $\pmlsc{P}{R}{Q}$ \\
+ $\pmast231\pmcdot02$. & $\pmosc{P}{R}{Q}$ \\
+ $\pmast232\pmcdot01$. & $\pmlscl{P}{R}{Q}{\alpha}$ \\
+ $\pmast232\pmcdot02$. & $\pmoscl{P}{R}{Q}{\alpha}$ \\
+ $\pmast233\pmcdot01$. & $\pmLmx{P}{R}{Q}$ \\
+ $\pmast233\pmcdot02$. & $\pmLimf{R}{P}{Q}$ \\
+ $\pmast234\pmcdot01$. & $\pmscf{P}{Q}{R}$ \\
+ $\pmast234\pmcdot02$. & $\pmosf{P}{Q}{R}$ \\
+ $\pmast234\pmcdot03$. & $\pmctf{P}{Q}{R}$ \\
+ $\pmast234\pmcdot04$. & $\pmcontinf{P}{Q}{R}$ \\
+ $\pmast234\pmcdot05$. & $\pmcontin{P}{Q}$ \\
+ $\pmast250\pmcdot01$. & $\pmbord$ \\
+ $\pmast250\pmcdot02$. & $\pmword$ \\
+ $\pmast251\pmcdot01$. & $\pmordn$ \\
+ $\pmast254\pmcdot01$. & $\pmLess$ \\
+ $\pmast254\pmcdot02$. & $\pmPsc$ \\
+ $\pmast255\pmcdot01$. & $\pmorle$ \\
+ $\pmast255\pmcdot02$. & $\pmorgr$ \\
+ $\pmast255\pmcdot03$. & $\pmnoo$ \\
+ $\pmast255\pmcdot04$. & $\pmorleq$ \\
+ $\pmast255\pmcdot05$. & $\pmorgrq$ \\
+ $\pmast255\pmcdot06$. & $\mu \pmorle \pmnr{P}$ \\
+ $\pmast255\pmcdot07$. & $\pmnr{P} \pmorle \mu$ \\
+ $\pmast256\pmcdot01$. & $\pmm$ \hspace{2ex} Dft [\(\pmast256\)] \\
+ $\pmast256\pmcdot02$. & $\pmn \,$ \hspace{2ex} Dft [\(\pmast256\)] \\
+ $\pmast257\pmcdot01$. & $\pmtranc{R}{Q}{x}$ \\
+ $\pmast257\pmcdot02$. & $\pmtrpot{Q}{R}{x}$ \\
+ $\pmast259\pmcdot01$. & $\pma$ \hspace{2.75ex} Dft [\(\pmast256\)] \\
+ $\pmast259\pmcdot02$. & $\pmaw$ \hspace{1.2ex} Dft [\(\pmast256\)] \\
+ $\pmast259\pmcdot03$. & $\pmwa$ \\
+ $\pmast260\pmcdot01$. & $\pmintf$ \\
+ $\pmast261\pmcdot01$. & $\pmserinf$
+\end{tabular}
+
+\begin{tabular}{l l}
+ $\pmast261\pmcdot02$. & $\pmwordinf$ \\
+ $\pmast261\pmcdot03$. & $\pmserfin$ \\
+ $\pmast261\pmcdot04$. & $\pmwordfin$ \\
+ $\pmast261\pmcdot05$. & $\pmwordind$ \\
+ $\pmast262\pmcdot01$. & $\pmordnfin$ \\
+ $\pmast262\pmcdot02$. & $\pmordninf$ \\
+ $\pmast262\pmcdot03$. & $\pmfinord{\mu}$ \\
+ $\pmast263\pmcdot01$. & $\pmom$ \\
+ $\pmast263\pmcdot02$. & $\pmn$ \hspace{3.4ex} Dft [\(\pmast263\)] \\
+ $\pmast264\pmcdot01$. & $\pmpr{P}$ \hspace{2ex} Dft [\(\pmast263\)] \\
+ $\pmast264\pmcdot429$. & $\pmrnprod{\pmrn{1}}{\alpha}$ \\
+ $\pmast265\pmcdot01$. & $\pmomn{1}$ \\
+ $\pmast265\pmcdot02$. & $\pmalephn{1}$ \\
+ $\pmast265\pmcdot03$. & $\pmomn{2}$ \\
+ $\pmast265\pmcdot04$. & $\pmalephn{2}$ \\
+ $\pmast265\pmcdot05$. & $\pmm$ \hspace{3.2ex} Dft [\(\pmast265\)] \\
+ $\pmast265\pmcdot06$. & $\pmn$ \hspace{3.5ex} Dft [\(\pmast265\)] \\
+ $\pmast270\pmcdot01$. & $\pmComp$ \\
+ $\pmast271\pmcdot01$. & $\pmmed$ \\
+ $\pmast272\pmcdot01$. & $\pmsimp{T}{P}{Q}$ \\
+ $\pmast273\pmcdot01$. & $\pmrats$ \\
+ $\pmast273\pmcdot02$. & $\pmsimps{R}{SPQ}{T}$ \hspace{3.4ex} Dft [\(\pmast273\)] \\
+ $\pmast273\pmcdot03$. & $\pmSimp{R}{S}{PQ}$ \hspace{3.5ex} Dft [\(\pmast273\)] \\
+ $\pmast273\pmcdot04$. & $\pmSimps{T}{RSPQ}$ \hspace{4.9ex} Dft [\(\pmast273\)] \\
+ $\pmast274\pmcdot01$. & $\pmsfcls{P}$ \\
+ $\pmast274\pmcdot02$. & $\pmsfclsm{P}{\kappa}$ \hspace{3.4ex} Dft [\(\pmast274\)] \\
+ $\pmast274\pmcdot03$. & $\pmsfclsp{T}{\kappa}$ \hspace{3.7ex} Dft [\(\pmast274\)] \\
+ $\pmast274\pmcdot04$. & $\pmsfclsmp{\kappa}$ \hspace{3ex} Dft [\(\pmast274\)] \\
+ $\pmast275\pmcdot01$. & $\pmcser$ \\
+ $\pmast276\pmcdot01$. & $\pmcsercl{P}$ \\
+ $\pmast276\pmcdot02$. & $\pma$ \hspace{7.3ex} Dft [\(\pmast276\)] \\
+ $\pmast276\pmcdot03$. & $\pmsfclsm{P}{\lambda}$ \hspace{4ex} Dft [\(\pmast276\)]
+\end{tabular}
+
+\begin{tabular}{l l}
+$\pmast276\pmcdot04$. & $\pmcsercls{T}{P}$ \hspace{8.2ex} Dft [\(\pmast276\)] \\
+$\pmast276\pmcdot05$. & $\pmCsercls{P}{\kappa}$ \hspace{6.25ex} Dft [\(\pmast276\)] \\
+$\pmast300\pmcdot01$. & $\pmu$ \\
+$\pmast300\pmcdot02$. & $\pmrnum$ \\
+$\pmast300\pmcdot03$. & $\pmrnumid$ \\
+$\pmast301\pmcdot01$. & $R_p$ \hspace{8.2ex} Dft [\(\pmast301\)] \\
+$\pmast301\pmcdot02$. & $\text{num}(R)$ \hspace{3ex} Dft [\(\pmast301\)] \\
+$\pmast301\pmcdot03$. & $\pmrpwr{R}{\sigma}$ \\
+$\pmast302\pmcdot01$. & $\pmPrm$ \\
+$\pmast302\pmcdot02$. & $\pmrprm{\rho}{\sigma}{\mu}{\nu}$ \\
+$\pmast302\pmcdot03$. & $\pmprm{\rho}{\sigma}{\mu}{\nu}$ \\
+$\pmast302\pmcdot04$. & $\pmhcf{\mu}{\nu}$ \\
+$\pmast302\pmcdot05$. & $\pmlcm{\mu}{\nu}$ \\
+$\pmast303\pmcdot01$. & $\pmrat{\mu}{\nu}$ \\
+$\pmast303\pmcdot02$. & $\pmqn{0}$ \\
+$\pmast303\pmcdot03$. & $\pmqnil$ \\
+$\pmast303\pmcdot04$. & $\pmRat$ \\
+$\pmast303\pmcdot05$. & $\pmRatdef$ \\
+$\pmast304\pmcdot01$. & $\pmqnle{X}{Y}$ \\
+$\pmast304\pmcdot02$. & $\pmqnLe$ \\
+$\pmast304\pmcdot03$. & $\pmqnlez$ \\
+$\pmast305\pmcdot01$. & $\pmprodsr{X}{Y}$ \\
+$\pmast306\pmcdot01$. & $\pmsumsr{X}{Y}$ \\
+$\pmast307\pmcdot01$. & $\pmratn$ \\
+$\pmast307\pmcdot011$. & $\pmratg$ \\
+$\pmast307\pmcdot02$. & $\pmRatnle$ \\
+$\pmast307\pmcdot021$. & $\pmRatngr$ \\
+$\pmast307\pmcdot03$. & $\pmRatgle$ \\
+$\pmast307\pmcdot031$. & $\pmRatggr$ \\
+$\pmast307\pmcdot04$. & $\pmratnLe$ \\
+$\pmast307\pmcdot05$. & $\pmratgLe$ \\
+$\pmast308\pmcdot01$. & $\pmratssub{X}{Y}$
+\end{tabular}
+
+\begin{tabular}{l l}
+$\pmast308\pmcdot02$. & $\pmsumgr{X}{Y}$ \\
+$\pmast309\pmcdot01$. & $\pmprodgr{X}{Y}$ \\
+$\pmast310\pmcdot01$. & $\pmrenp$ \\
+$\pmast310\pmcdot011$. & $\pmrenpz$ \\
+$\pmast310\pmcdot02$. & $\pmrenn$ \\
+$\pmast310\pmcdot021$. & $\pmrennz$ \\
+$\pmast310\pmcdot03$. & $\pmreng$ \\
+$\pmast311\pmcdot01$. & $\pmconc{\mu,\nu,...}$ \\
+$\pmast311\pmcdot02$. & $\pmrensumc{\mu}{\nu}$ \\
+$\pmast312\pmcdot01$. & $\pmrensub{\mu}{\nu}$ \\
+$\pmast312\pmcdot02$. & $\pmrensuma{\mu}{\nu}$ \\
+$\pmast313\pmcdot01$. & $\pmrenproda{\mu}{\nu}$ \\
+$\pmast314\pmcdot01$. & $\pmrenrsum{X}{Y}$ \\
+$\pmast314\pmcdot02$. & $\pmrenrprod{X}{Y}$ \\
+$\pmast314\pmcdot03$. & $\pmrenr$ \\
+$\pmast314\pmcdot04$. & $\pmrenrssum{M}{N}$ \\
+$\pmast314\pmcdot05$. & $\pmrenrsprod{M}{N}$ \\
+$\pmast330\pmcdot01$. & $\pmcr{\alpha}$ \\
+$\pmast330\pmcdot02$. & $\pmabel$ \\
+$\pmast330\pmcdot03$. & $\pmvfm{\alpha}$ \\
+$\pmast330\pmcdot04$. & $\pmvfmcl$ \\
+$\pmast330\pmcdot05$. & $\pmvffb{\kappa}$ \\
+$\pmast331\pmcdot01$. & $\pmconx{\kappa}$ \\
+$\pmast331\pmcdot02$. & $\pmconxfm$ \\
+$\pmast332\pmcdot01$. & $\pmfrep{\kappa}{P}$ \\
+$\pmast333\pmcdot01$. & $\pmfopen{\kappa}$ \\
+$\pmast333\pmcdot011$. & $\pmfopennid{\kappa}$ \\
+$\pmast333\pmcdot02$. & $\pmfmap$ \\
+$\pmast333\pmcdot03$. & $\pmfmapconx$
+\end{tabular}
+
+\begin{tabular}{l l}
+ $\pmast334\pmcdot01$. & $\pmtrsp{\kappa}$ \\
+ $\pmast334\pmcdot02$. & $\pmfmtrs$ \\
+ $\pmast334\pmcdot03$. & $\pmfmconnex$ \\
+ $\pmast334\pmcdot04$. & $\pmfmsr$ \\
+ $\pmast334\pmcdot05$. & $\pmfmasym$ \\
+ $\pmast335\pmcdot01$. & $\pminit{\kappa}$ \\
+ $\pmast335\pmcdot02$. & $\pmfminit$ \\
+ $\pmast336\pmcdot01$. & $\pmvr{\kappa}$ \\
+ $\pmast336\pmcdot011$. & $\pmvrnid{\kappa}$ \\
+ $\pmast336\pmcdot02$. & $\pmarvs{a}$ \\
+ $\pmast351\pmcdot01$. & $\pmfmsubm$ \\
+ $\pmast352\pmcdot01$. & $\pmvrm{T}{\kappa}$ \\
+ $\pmast352\pmcdot02$. & $\pmvrmg{T}{\kappa}$ \\
+ $\pmast353\pmcdot01$. & $\pmfmrt$ \\
+ $\pmast353\pmcdot02$. & $\pmfmcx$ \\
+ $\pmast353\pmcdot03$. & $\pmfmrtcx$ \\
+ $\pmast354\pmcdot01$. & $\pmfmg{\kappa}$ \\
+ $\pmast354\pmcdot02$. & $\pmrtnet{a}{\lambda}$ \\
+ $\pmast354\pmcdot03$. & $\pmfmgrp$ \\
+ $\pmast356\pmcdot01$. & $\pmrems{X}{\kappa}$ \\
+ $\pmast370\pmcdot01$. & $\pmfmcycl$ \\
+ $\pmast370\pmcdot02$. & $\pmcycl{K}{\kappa}$ \\
+ $\pmast370\pmcdot03$. & $\pmcycli{I}{\kappa}$ \\
+ $\pmast371\pmcdot01$. & $\pmvser{W}{\kappa}$ \\
+ $\pmast372\pmcdot01$. & $\pmintsecvser{\nu}{\kappa}$ \\
+ $\pmast373\pmcdot01$. & $\pmsfmid{M}{\nu}{\kappa}$ \hspace{2ex} Dft [\(\pmast373\text{---}5\)]\\
+ $\pmast373\pmcdot02$. & $\pmprime$ \\
+ $\pmast373\pmcdot03$. & $\pmsmltid{S}{\nu}$ \hspace{0.75ex} Dft [\(\pmast373\text{---}5\)]\\
+ $\pmast375\pmcdot01$. & $\pmprrt{\mu}{\nu}{\kappa}$
+\end{tabular}
+\end{document} \ No newline at end of file