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pi8027 / minimal_hitting_sets.v
Last active June 5, 2018 12:03 — forked from msakai/minimal_hitting_sets.v
Coq/SSReflect formalization of the proof of 'f# ↘ (f∪g)# = f# \ (f∪g)#'.
From mathcomp Require Import ssreflect fintype finset seq ssrbool.
Set Implicit Arguments.
Unset Strict Implicit.
Unset Printing Implicit Defensive.
(******************************************************************************
Coq/SSReflect formalization of the proof of 'f# ↘ (f∪g)# = f# \ (f∪g)#'.
Checked with Coq 8.8.0 and MathComp 1.7.0.
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pi8027 / gist:7929924
Last active December 31, 2015 03:49 — forked from k16shikano/gist:7924591
\def\lst@Init#1{%
\begingroup
\ifx\lst@float\relax\else
\edef\@tempa{\noexpand\lst@beginfloat{lstlisting}[\lst@float]}%
\expandafter\@tempa
\fi
\ifx\lst@multicols\@empty\else
\edef\lst@next{\noexpand\multicols{\lst@multicols}}
\expandafter\lst@next
\fi