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The strategy to prove Proposition 3.4 is to apply Lemma 3.5 to the subspace X := (A p,2 ·v 0 ) ⊥ which is the orthogonal for the invariant form h·, ·i p,g of the cyclic space
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In that same language, we can show that every fibration which is a weak equivalence has the “local right lifting property” with respect to all inclusions of finite simplicial
One strategy to answering this question is to compare the χ 2 -statistic of the given table with a large number of randomly selected contingency tables with the same
In 2009, Long and Huang 35 generalized the concept of α-well- posedness to symmetric quasiequilibrium problems in Banach spaces, which includes eq- uilibrium problems, Nash
We call such monad morphisms dense and give a characteriza- tion of them in the spirit of Beth’s definability theorem: α is a dense monad morphism if and only if every T -operation