%&mex --translate-file=il2-pl
%% 03.02.2007. Public domain
%% qtxsymb.tex -- zestawienie symboli AMS w fontach TXFONTS
\input qtxmath
\input amsqtx.tex % ładuje amsqtx.def
%%
\input verbatim % ftp://ftp.gust.org.pl/pub/GUST/contrib/GUSTLIB/verbatim.tex
\input mimulcol % ftp://ftp.gust.org.pl/pub/GUST/contrib/GUSTLIB/mimulcol.tex
\catcode`\*=\active \gdef*{\verbatim*}

\advance\vsize by1cm
\vglue-.7cm
\centerline{\bf DODATKOWE SYMBOLE ZDEFINIOWANE W AMSQTX}

\bigskip
Oprócz poniższych symboli dostępne są w~trybie matematycznym polecenia
*$\frak a$* oraz *$\Bbb A$* itp., np.
$\frak a\frak b \frak c \frak d \frak A \frak B\frak C\frak D$
$\Bbb A \Bbb Z$

\bigskip
\beginmulticols 3
%================================================
\baselineskip16pt plus0.2pt minus0.2pt
\halign{#\hfil\enspace&#\hfil\cr
\multispan2\bf Symbole nie wymagające\hfil\cr
\noalign{\vskip-4pt}
\multispan2\bf trybu matematycznego\hfil\cr
*\yen* &\yen\cr
*\checkmark * &\checkmark \cr
*\circledR* &\circledR\cr
*\maltese* &\maltese\cr
\multispan2\bf Separatory\hfil\cr
*$\ulcorner$*&$\ulcorner$\cr
*$\urcorner$* &$\urcorner$\cr
*$\llcorner$* &$\llcorner$\cr
*$\lrcorner$* &$\lrcorner$\cr
\multispan2\bf Minuskuły greckie\hfil\cr
*$\digamma$* &$\digamma$\cr
*$\varkappa$* &$\varkappa$\cr
*$\varg$* &$\varg$\cr
*$\varv$* &$\varv$\cr
*$\varw$* &$\varw$\cr
*$\vary$* &$\vary$\cr
\multispan2\bf  Litery hebrajskie\hfil\cr
*$\beth$* &$\beth$\cr
*$\gimel$* &$\gimel$\cr
*$\daleth$* &$\daleth$\cr
\multispan2\bf  Symbole różne\hfil\cr
*$\Bbbk$* &$\Bbbk$\cr
*$\hbar$* &$\hbar$\cr
*$\hslash$* &$\hslash$\cr
*$\backprime$* &$\backprime$\cr
*$\varnothing$* &$\varnothing$\cr
*$\vartriangle$* &$\vartriangle$\cr
*$\blacktriangle$* &$\blacktriangle$\cr
*$\triangledown$* &$\triangledown$\cr
*$\blacktriangledown$* &$\blacktriangledown$\cr
*$\square$* &$\square$\cr
*$\blacksquare$* &$\blacksquare$\cr
*$\lozenge$* &$\lozenge$\cr
*$\blacklozenge$* &$\blacklozenge$\cr
*$\circledS$* &$\circledS$\cr
*$\bigstar$* &$\bigstar$\cr
*$\angle$* &$\angle$\cr
*$\measuredangle$* &$\measuredangle$\cr
*$\sphericalangle$* &$\sphericalangle$\cr
*$\nexists$* &$\nexists$\cr
*$\complement$* &$\complement$\cr
*$\mho$* &$\mho$\cr
*$\eth$* &$\eth$\cr
*$\Finv$* &$\Finv$\cr
*$\Game$* &$\Game$\cr
*$\diagup$* &$\diagup$\cr
*$\diagdown$* &$\diagdown$\cr
\multispan2\bf  Operatory\hfil\cr
*$\dotplus$* &$\dotplus$\cr
*$\smallsetminus$* &$\smallsetminus$\cr
*$\Cup$* &$\Cup$\cr
%\let\doublecup=\Cup
*$\Cap$* &$\Cap$\cr
%\let\doublecap=\Cap
*$\barwedge$* &$\barwedge$\cr
*$\veebar$* &$\veebar$\cr
*$\doublebarwedge$* &$\doublebarwedge$\cr
*$\boxminus$* &$\boxminus$\cr
*$\boxplus$* &$\boxplus$\cr
*$\boxdot$* &$\boxdot$\cr
*$\boxtimes$* &$\boxtimes$\cr
*$\divideontimes$* &$\divideontimes$\cr
*$\centerdot$* &$\centerdot$\cr
*$\ltimes$* &$\ltimes$\cr
*$\rtimes$* &$\rtimes$\cr
*$\leftthreetimes$* &$\leftthreetimes$\cr
*$\rightthreetimes$* &$\rightthreetimes$\cr
*$\curlywedge$* &$\curlywedge$\cr
*$\curlyvee$* &$\curlyvee$\cr
*$\circledcirc$* &$\circledcirc$\cr
*$\circledast$* &$\circledast$\cr
*$\circleddash$* &$\circleddash$\cr
*$\intercal$* &$\intercal$\cr
\multispan2\bf Relacje\hfil\cr
*$\leqq$* &$\leqq$\cr
*$\geqq$* &$\geqq$\cr
*$\leqslant$* &$\leqslant$\cr
*$\geqslant$* &$\geqslant$\cr
*$\eqslantless$* &$\eqslantless$\cr
*$\eqslantgtr$* &$\eqslantgtr$\cr
*$\lesssim$* &$\lesssim$\cr
*$\gtrsim$* &$\gtrsim$\cr
*$\lessapprox$* &$\lessapprox$\cr
*$\gtrapprox$* &$\gtrapprox$\cr
*$\approxeq$* &$\approxeq$\cr
*$\eqsim$* &$\eqsim$\cr
*$\lessdot$* &$\lessdot$\cr
*$\gtrdot$* &$\gtrdot$\cr
*$\lll$* &$\lll$\cr
%\let\llless=\lll
*$\ggg$* &$\ggg$\cr
%\let\gggtr=\ggg
*$\lessgtr$* &$\lessgtr$\cr
*$\gtrless$* &$\gtrless$\cr
*$\lesseqgtr$* &$\lesseqgtr$\cr
*$\gtreqless$* &$\gtreqless$\cr
*$\lesseqqgtr$* &$\lesseqqgtr$\cr
*$\gtreqqless$* &$\gtreqqless$\cr
*$\doteqdot$* &$\doteqdot$\cr
%\let\Doteq=\doteqdot
*$\risingdotseq$* &$\risingdotseq$\cr
*$\fallingdotseq$* &$\fallingdotseq$\cr
*$\eqcirc$* &$\eqcirc$\cr
*$\circeq$* &$\circeq$\cr
*$\triangleq$* &$\triangleq$\cr
*$\backsim$* &$\backsim$\cr
*$\backsimeq$* &$\backsimeq$\cr
*$\thicksim$* &$\thicksim$\cr
*$\thickapprox$* &$\thickapprox$\cr
*$\subseteqq$* &$\subseteqq$\cr
*$\supseteqq$* &$\supseteqq$\cr
*$\Subset$* &$\Subset$\cr
*$\Supset$* &$\Supset$\cr
*$\sqsubset$* &$\sqsubset$\cr
*$\sqsupset$* &$\sqsupset$\cr
*$\preccurlyeq$* &$\preccurlyeq$\cr
*$\succcurlyeq$* &$\succcurlyeq$\cr
*$\curlyeqprec$* &$\curlyeqprec$\cr
*$\curlyeqsucc$* &$\curlyeqsucc$\cr
*$\precsim$* &$\precsim$\cr
*$\succsim$* &$\succsim$\cr
*$\precapprox$* &$\precapprox$\cr
*$\succapprox$* &$\succapprox$\cr
*$\vartriangleleft$* &$\vartriangleleft$\cr
*$\vartriangleright$* &$\vartriangleright$\cr
*$\trianglelefteq$* &$\trianglelefteq$\cr
*$\trianglerighteq$* &$\trianglerighteq$\cr
*$\vDash$* &$\vDash$\cr
*$\Vdash$* &$\Vdash$\cr
*$\Vvdash$* &$\Vvdash$\cr
*$\smallsmile$* &$\smallsmile$\cr
*$\smallfrown$* &$\smallfrown$\cr
*$\bumpeq$* &$\bumpeq$\cr
*$\Bumpeq$* &$\Bumpeq$\cr
*$\varpropto$* &$\varpropto$\cr
*$\shortmid$* &$\shortmid$\cr
*$\shortparallel$* &$\shortparallel$\cr
*$\between$* &$\between$\cr
*$\pitchfork$* &$\pitchfork$\cr
*$\backepsilon$* &$\backepsilon$\cr
*$\blacktriangleleft$* &$\blacktriangleleft$\cr
*$\blacktriangleright$* &$\blacktriangleright$\cr
*$\therefore$* &$\therefore$\cr
*$\because$* &$\because$\cr
\multispan2\bf Negacje relacji\hfil\cr
*$\nless$* &$\nless$\cr
*$\ngtr$* &$\ngtr$\cr
*$\nleq$* &$\nleq$\cr
*$\ngeq$* &$\ngeq$\cr
*$\nleqslant$* &$\nleqslant$\cr
*$\ngeqslant$* &$\ngeqslant$\cr
*$\nleqq$* &$\nleqq$\cr
*$\ngeqq$* &$\ngeqq$\cr
*$\lneqq$* &$\lneqq$\cr
*$\gneqq$* &$\gneqq$\cr
*$\lneq$* &$\lneq$\cr
*$\gneq$* &$\gneq$\cr
*$\lvertneqq$* &$\lvertneqq$\cr
*$\gvertneqq$* &$\gvertneqq$\cr
*$\lnsim$* &$\lnsim$\cr
*$\gnsim$* &$\gnsim$\cr
*$\lnapprox$* &$\lnapprox$\cr
*$\gnapprox$* &$\gnapprox$\cr
*$\nprec$* &$\nprec$\cr
*$\nsucc$* &$\nsucc$\cr
*$\npreceq$* &$\npreceq$\cr
*$\nsucceq$* &$\nsucceq$\cr
*$\precneqq$* &$\precneqq$\cr
*$\succneqq$* &$\succneqq$\cr
*$\precnsim$* &$\precnsim$\cr
*$\succnsim$* &$\succnsim$\cr
*$\precnapprox$* &$\precnapprox$\cr
*$\succnapprox$* &$\succnapprox$\cr
*$\nsim$* &$\nsim$\cr
*$\ncong$* &$\ncong$\cr
*$\nshortmid$* &$\nshortmid$\cr
*$\nshortparallel$* &$\nshortparallel$\cr
*$\nmid$* &$\nmid$\cr
*$\nparallel$* &$\nparallel$\cr
*$\nvdash$* &$\nvdash$\cr
*$\nvDash$* &$\nvDash$\cr
*$\nVdash$* &$\nVdash$\cr
*$\nVDash$* &$\nVDash$\cr
*$\ntriangleleft$* &$\ntriangleleft$\cr
*$\ntriangleright$* &$\ntriangleright$\cr
*$\ntrianglelefteq$* &$\ntrianglelefteq$\cr
*$\ntrianglerighteq$* &$\ntrianglerighteq$\cr
*$\nsubseteqq$* &$\nsubseteqq$\cr
*$\nsupseteqq$* &$\nsupseteqq$\cr
*$\nsubseteq$* &$\nsubseteq$\cr
*$\nsupseteq$* &$\nsupseteq$\cr
*$\subsetneq$* &$\subsetneq$\cr
*$\supsetneq$* &$\supsetneq$\cr
*$\varsubsetneq$* &$\varsubsetneq$\cr
*$\varsupsetneq$* &$\varsupsetneq$\cr
*$\subsetneqq$* &$\subsetneqq$\cr
*$\supsetneqq$* &$\supsetneqq$\cr
*$\varsubsetneqq$* &$\varsubsetneqq$\cr
*$\varsupsetneqq$* &$\varsupsetneqq$\cr
\multispan2\bf Strzałki\hfil\cr
*$\leftleftarrows$* &$\leftleftarrows$\cr
*$\rightrightarrows$* &$\rightrightarrows$\cr
*$\leftrightarrows$* &$\leftrightarrows$\cr
*$\rightleftarrows$* &$\rightleftarrows$\cr
*$\Lleftarrow$* &$\Lleftarrow$\cr
*$\Rrightarrow$* &$\Rrightarrow$\cr
*$\twoheadleftarrow$* &$\twoheadleftarrow$\cr
*$\twoheadrightarrow$* &$\twoheadrightarrow$\cr
*$\leftarrowtail$* &$\leftarrowtail$\cr
*$\rightarrowtail$* &$\rightarrowtail$\cr
*$\looparrowleft$* &$\looparrowleft$\cr
*$\looparrowright$* &$\looparrowright$\cr
*$\leftrightharpoons$* &$\leftrightharpoons$\cr
*$\rightleftharpoons$* &$\rightleftharpoons$\cr
*$\curvearrowleft$* &$\curvearrowleft$\cr
*$\curvearrowright$* &$\curvearrowright$\cr
*$\circlearrowleft$* &$\circlearrowleft$\cr
*$\circlearrowright$* &$\circlearrowright$\cr
*$\Lsh$* &$\Lsh$\cr
*$\Rsh$* &$\Rsh$\cr
*$\upuparrows$* &$\upuparrows$\cr
*$\downdownarrows$* &$\downdownarrows$\cr
*$\upharpoonleft$* &$\upharpoonleft$\cr
*$\upharpoonright$* &$\upharpoonright$\cr
*$\downharpoonleft$* &$\downharpoonleft$\cr
*$\downharpoonright$* &$\downharpoonright$\cr
*$\multimap$* &$\multimap$\cr
*$\rightsquigarrow$* &$\rightsquigarrow$\cr
*$\leftrightsquigarrow$* &$\leftrightsquigarrow$\cr
\multispan2\bf Negacje strzałek\hfil\cr
*$\nleftarrow$* &$\nleftarrow$\cr
*$\nrightarrow$* &$\nrightarrow$\cr
*$\nLeftarrow$* &$\nLeftarrow$\cr
*$\nRightarrow$* &$\nRightarrow$\cr
*$\nLeftrightarrow$* &$\nLeftrightarrow$\cr
*$\nleftrightarrow$* &$\nleftrightarrow$\cr
}

\endmulticols

\bye
