Last update: Wed Jun 4 02:01:36 MDT 2025
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Math
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$-cycles are $, 495(z)z--99999999
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$-Planar graphs with no $, 495(z)z--99999999
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$0/1$, 488(z)z--99999999
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$1$, 485(z)z--99999999, 494(z)z--99999999
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$ 1 n $, 487(z)z--99999999
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$2$, 488(z)z--99999999
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$ 2 - (v, k, 1) $, 495(z)z--99999999
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$3$, 485(z)z--99999999, 490(z)z--99999999, 497(z)z--99999999
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$ 3 - (v, k, 2) $, 500(z)z--99999999
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$4$, 484(z)z--99999999
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$ A_{4, 18}^b $, 494(z)z--99999999
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$ A_\alpha $, 492(z)z--99999999
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$ \alpha $, 486(z)z--99999999, 496(z)z--99999999
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$B$, 486(z)z--99999999
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$ |b| \leq 1 $, 494(z)z--99999999
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$C$, 494(z)z--99999999
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$ {D_{2n} \times Z_m} $, 489(z)z--99999999
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$ D^L $, 489(z)z--99999999
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$ D^Q $, 489(z)z--99999999
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$F_{k,4}$, 489(z)z--99999999
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$h$, 500(z)z--99999999
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$ H^1 $, 501(z)z--99999999
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$ H_2 ash H_\infty $, 495(z)z--99999999
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$ H_\infty $, 489(z)z--99999999, 492(z)z--99999999, 499(z)z--99999999
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\ifx \stack \undefined \def \stack #1#2{\stackrel{\textstyle #1}{\textstyle #2}} \fi # \ifx \undefined \bioname \def \bioname #1{{{\em #1\/}}} \fi # \ifx \undefined \booktitle \def \booktitle#1{{{\em #1}}} \fi # \ifx \undefined \cprime \def \cprime {$\mathsurround=0pt '$}\fi # \ifx \undefined \Dbar \def \Dbar {\leavevmode\raise0.2ex\hbox{--}\kern-0.5emD} \fi # \ifx \undefined \k \let \k = \c \fi # \ifx \undefined \mathbb \def \mathbb #1{{\bf #1}}\fi # \ifx \undefined \mathcal \def \mathcal #1{{\cal #1}}\fi # \ifx \undefined \mathrm \def \mathrm #1{{\rm #1}}\fi},
0(0)0--0
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$k$, 494(z)z--99999999
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$ K_4 $, 500(z)z--99999999
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$ K_{a, b} $, 492(z)z--99999999
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$L$, 500(z)z--99999999
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$ l_0$, 503(z)z--99999999
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$ L^1 $, 500(z)z--99999999
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$ L_1 $, 495(z)z--99999999
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$ L2 $, 501(z)z--99999999
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$\lfloor n/2 \rfloor$, 494(z)z--99999999
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$ L^p $, 491(z)z--99999999
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$M$, 487(z)z--99999999
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$ \mathcal {Q} $, 490(z)z--99999999
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$N$, 489(z)z--99999999
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$n$, 488(z)z--99999999, 489(z)z--99999999
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$p$, 493(z)z--99999999, 495(z)z--z
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$ (P_2 \cup k P_1) $, 494(z)z--99999999
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$R$, 489(z)z--99999999
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$r$, 489(z)z--99999999
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$S$, 490(z)z--99999999
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$s$, 498(z)z--99999999
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$_s i g m a$, 496(z)z--99999999
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$ \sigma $, 490(z)z--99999999
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$ \theta $, 498(z)z--99999999, 505(z)z--99999999