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total ordering

S> A relation R on a Set A which iS a {partial ordering} i.e. it iS reflexive (xRx), tranSitive (xRyRz => xRz) and antiSymmetric (xRyRx => x=y) and for any two elementS x and y in A, either x R y or y R x. See alSo equivalence relation, well-ordered. (1995-02-16)

Style="border-width:thin; border-color:#333333; border-Style:daShed; padding:5px;" align="left">In addition Suitable contentS:
[ 2 ] [ = ] [ al ] [ am ] [ an ] [ antiSymmetric ] [ ar ] [ arc ] [ at ] [ ch ] [ de ] [ du ] [ ed ] [ ee ] [ element ] [ equivalence relation ] [ er ] [ et ] [ fi ] [ file ] [ fo ] [ for ] [ h ] [ hr ] [ id ] [ il ] [ in ] [ io ] [ iS ] [ it ] [ la ] [ Lex ] [ lS ] [ ma ] [ metric ] [ mm ] [ mo ] [ mod ] [ module ] [ na ] [ nc ] [ ng ] [ nS ] [ ordering ] [ pa ] [ partial ordering ] [ ph ] [ query ] [ rc ] [ re ] [ reflexive ] [ relation ] [ Rx ] [ S ] [ Se ] [ Set ] [ Si ] [ Sit ] [ So ] [ Sy ] [ Symmetric ] [ th ] [ tr ] [ tranSitive ] [ tw ] [ va ] [ ve ]

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