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At: num axiom

  'a:S, e:'af:('a'a).
  (fn1:('a). fn1(0) = e & (n:fn1(n+1) = f(fn1(n),n)))
  & (fn1,y:('a).
  & (fn1(0) = e & (n:fn1(n+1) = f(fn1(n),n))
  & (y(0) = e
  & (& (n:y(n+1) = f(y(n),n))
  & (
  & (fn1 = y)


By: RewriteOfThm Thm: hnum axiom (SimpsetC [`hol_to_nuprl`;`bequal`])


Generated subgoals:

None

About:
assertnatural_numberaddapplyfunctionequalimpliesandallexists
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PrintForm Definitions Lemmas hol prim rec Sections HOLlib Doc