Wikipedia has an article on: <span class="searchmatch">Galois</span> <span class="searchmatch">connection</span> Wikipedia <span class="searchmatch">Galois</span> connexion From <span class="searchmatch">Galois</span> (attributive form of <span class="searchmatch">Galois</span> theory) + <span class="searchmatch">connection</span>; ultimately after French...
<span class="searchmatch">Galois</span> <span class="searchmatch">connections</span> plural of <span class="searchmatch">Galois</span> <span class="searchmatch">connection</span>...
English Wikipedia has an article on: <span class="searchmatch">Galois</span> theory Wikipedia Standardly constructed calque of French théorie de <span class="searchmatch">Galois</span> (which was used as a section heading...
See <span class="searchmatch">Galois</span> <span class="searchmatch">connection</span>. adjoint functor (plural adjoint functors) (category theory) One of a pair of functors such that the domain and codomain of one...
article on: <span class="searchmatch">Galois</span> extension Wikipedia Named for its <span class="searchmatch">connection</span> with <span class="searchmatch">Galois</span> theory and after French mathematician Évariste <span class="searchmatch">Galois</span>. <span class="searchmatch">Galois</span> extension (plural...
back-to-back <span class="searchmatch">connection</span> clamp <span class="searchmatch">connection</span> <span class="searchmatch">connection</span> string delta <span class="searchmatch">connection</span> French <span class="searchmatch">Connection</span> <span class="searchmatch">Galois</span> <span class="searchmatch">connection</span> in this <span class="searchmatch">connection</span> loose <span class="searchmatch">connection</span> missed connection...
permutation group. 1996, Helmut Volklein, Groups as <span class="searchmatch">Galois</span> Groups: An Introduction, page 47: The <span class="searchmatch">Galois</span> group G(Lf /C(x)) is called the monodromy group of...
Hyponyms: equivalence of categories, isomorphism of categories, <span class="searchmatch">Galois</span> <span class="searchmatch">connection</span> (category theory, strictly) A natural isomorphism between a pair of...