f  g ==  x:A. ((x  dom(f))  ((x  dom(g)) c f(x)  g(x)))



Definitions :  all: x:A. B[x] implies: P  Q cand: A c B assert: b fpf-dom: x  dom(f) l_contains: A  B fpf-ap: f(x)
FDL editor aliases :  fpf-contains

f  \msubseteq{}\msubseteq{}  g  ==    \mforall{}x:A.  ((\muparrow{}x  \mmember{}  dom(f))  {}\mRightarrow{}  ((\muparrow{}x  \mmember{}  dom(g))  c\mwedge{}  f(x)  \msubseteq{}  g(x)))


Date html generated: 2010_08_26-PM-11_45_37
Last ObjectModification: 2008_02_27-PM-09_38_27

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