for|feit

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• for´feit|er — …   Useful english dictionary

• un|for|feit|ed — «uhn FR fuh tihd», adjective. not forfeited; maintained; not lost …   Useful english dictionary

• for´feit|a|ble — …   Useful english dictionary

• FOR — FOR; for·ag·er; for·a·lite; for·am; for·a·min·i·fer; for·as·much; for·as·te·ro; for·ay·er; for·bear·ance; for·bear·ant; for·bear·er; for·bear·ing·ly; for·bear·ing·ness; for·bid·dance; for·bid·den; for·bid·der; for·bid·ding; for·biv·o·rous;… …   English syllables

• for — for·mic; for·mi·ca; For·mi·ca; for·mi·can; for·mi·ca·ri·idae; for·mi·car·i·um; for·mi·cary; for·mi·ca·tion; for·mic·i·dae; for·mi·cide; for·mi·civ·o·rous; for·mi·coi·dea; for·mi·col·o·gist; for·mi·da·bil·i·ty; for·mi·da·ble; For·mol; for·mol·ize; …   English syllables

• feit — coun·ter·feit·er; coun·ter·feit·ly; coun·ter·feit·ness; for·feit·able; for·feit·er; for·feit·ure; sur·feit·er; coun·ter·feit; for·feit; sur·feit; for·feit·able·ness; …   English syllables

• Feit–Thompson theorem — In mathematics, the Feit–Thompson theorem, or odd order theorem, states that every finite group of odd order is solvable. It was proved by Walter Feit and John Griggs Thompson (1962, 1963) Contents 1 History 2 Significance of the proof …   Wikipedia

• Feit-Thompson conjecture — In mathematics, the Feit Thompson conjecture is a conjecture in number theory, suggested by harvs|txt=yes|first=Walter|last= Feit|authorlink=Walter Feit| first2=John G. |last2=Thompson|author2 link=John G. Thompson|year=1962. The conjecture… …   Wikipedia

• Carl Feit — is a noted cancer research scientist and occupant of the Dr. Joseph and Rachel Ades Chair in Health Sciences at Yeshiva University. He has served as Chairman of the Science Division of Yeshiva College since 1985. Prior to that he was a research… …   Wikipedia

• Théorème de Feit et Thompson — En mathématiques, et plus précisément en théorie des groupes, le théorème de Feit et Thompson, appelé aussi théorème de l ordre impair, dit que tout groupe fini d ordre impair est résoluble, ce qui équivaut à dire que tout groupe simple fini non… …   Wikipédia en Français