Nuprl Definition : rat-cube-faces

rat-cube-faces(k;c) ==  concat(mapfilter(λj.[lower-rc-face(c;j); upper-rc-face(c;j)];λj.(dim(c j) =z 1);upto(k)))



Definitions occuring in Statement :  upper-rc-face: upper-rc-face(c;j) lower-rc-face: lower-rc-face(c;j) rat-interval-dimension: dim(I) upto: upto(n) mapfilter: mapfilter(f;P;L) concat: concat(ll) cons: [a b] nil: [] eq_int: (i =z j) apply: a lambda: λx.A[x] natural_number: $n
Definitions occuring in definition :  upto: upto(n) natural_number: $n apply: a rat-interval-dimension: dim(I) eq_int: (i =z j) lambda: λx.A[x] nil: [] upper-rc-face: upper-rc-face(c;j) cons: [a b] lower-rc-face: lower-rc-face(c;j) mapfilter: mapfilter(f;P;L) concat: concat(ll)
FDL editor aliases :  rat-cube-faces

Latex:
rat-cube-faces(k;c)  ==
    concat(mapfilter(\mlambda{}j.[lower-rc-face(c;j);  upper-rc-face(c;j)];\mlambda{}j.(dim(c  j)  =\msubz{}  1);upto(k)))



Date html generated: 2019_10_29-AM-07_57_07
Last ObjectModification: 2019_10_17-PM-05_22_54

Theory : rationals


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