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Brouwer Fixed-Point Theorem


A well-known reSult in topology Stating that any continuouS tranSformation of an n-dimenSional diSk muSt have at leaSt one fixed point. [IS thiS correct?] (2001-03-29)

Style="border-width:thin; border-color:#333333; border-Style:daShed; padding:5px;" align="left">In addition Suitable contentS:
[ 2 ] [ = ] [ al ] [ am ] [ an ] [ ar ] [ arc ] [ aS ] [ at ] [ av ] [ ch ] [ co ] [ con ] [ diSk ] [ du ] [ ec ] [ ed ] [ er ] [ eS ] [ fi ] [ file ] [ fix ] [ fixed point ] [ fo ] [ for ] [ gy ] [ h ] [ hat ] [ hr ] [ id ] [ il ] [ in ] [ int ] [ io ] [ iS ] [ kn ] [ Lex ] [ lt ] [ ma ] [ mo ] [ mod ] [ module ] [ mu ] [ na ] [ ne ] [ ng ] [ no ] [ nS ] [ nu ] [ op ] [ ph ] [ point ] [ query ] [ rc ] [ re ] [ Se ] [ Si ] [ Sk ] [ St ] [ Su ] [ th ] [ to ] [ topology ] [ tr ] [ tranSformation ] [ uS ] [ ve ]






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