Commit 52471655 authored by Michael Kohlhase's avatar Michael Kohlhase

debugging_with_glossary

parent 08f07221
\begin{mhmodnl}[creators=miko,srccite=Rudin:fa73]{bounded-topvr}{de}
\vardef[name=pole]{poleOp}{\mathrel\leq}
\vardef{pole}[2]{\infix[p=400]{\poleOp}{#1}{#2}}
\vardef{vzero}{0}
\begin{definition}
\vardef[name=pole]{poleOp}{\mathrel\leq}
\vardef{pole}[2]{\infix[p=400]{\poleOp}{#1}{#2}}
\vardef{vzero}{0}
Sei $\mvstructure{\cV,\cO}$ ein
\mtrefii[topological-vectorspace?topological-vector-space]{topologischer}{Vektorraum}
mit \mtrefi[vector-space?base-set]{Grundmenge} $V$ und
......
\begin{mhmodnl}[creators=miko,srccite=Rudin:fa73]{bounded-topvr}{en}
\vardef[name=pole]{poleOp}{\mathrel\leq}
\vardef{pole}[2]{\infix[p=400]{\poleOp}{#1}{#2}}
\vardef{vzero}{0}
\begin{definition}
\vardef[name=pole]{poleOp}{\mathrel\leq}
\vardef{pole}[2]{\infix[p=400]{\poleOp}{#1}{#2}}
\vardef{vzero}{0}
Let $\mvstructure{\cV,\cO}$ be a
\trefiii[topological-vectorspace]{topological}{vector}{space} with
\trefii[vector-space]{base}{set} $V$ and \trefii[vector-space]{zero}{vector} $\vzero$
......
\begin{mhmodnl}[creators=miko]{translation-invariant-metric}{de}
\begin{definition}
\vardef{vaddOp}{+}
\vardef[assocarg=1]{vadd}[1]{\assoc[p=500]\vaddOp{#1}}
\begin{definition}
Wir nennen eine \mtrefi[metric-space?distance-function]{Metrik} $d$ auf der
\mtrefi[vector-space?base-set]{Grundmenge} $V$ eines
\mtrefi[vector-space?vector-space]{Vektorraums}
......
\begin{mhmodnl}[creators=miko]{translation-invariant-metric}{en}
\vardef{vaddOp}{+}
\vardef[assocarg=1]{vadd}[1]{\assoc[p=500]\vaddOp{#1}}
\begin{definition}
\vardef{vaddOp}{+}
\vardef[assocarg=1]{vadd}[1]{\assoc[p=500]\vaddOp{#1}}
We call a \mtrefi[metric-space?distance-function]{metric} $\ametricOp$ on the
\trefii[vector-space]{base}{set} $V$ of a \trefii[vector-space]{vector}{space} with
\trefii[vector-space]{vector}{addition} $\vaddOp$ \defii{translation}{invariant}, iff
......
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