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Theorem from-inf

⊦ ⌜nf⌝ from n = ⌜nf from n⌝

Type: An axiom
Validity: The proof is valid.
Features: simp, localsimp,
Comment:
Used by: append-from-gr-02, elim-fromto, elim-fromto-inf, from-append-add, from-append-tofrom, from-cons-one, from-from, from-succ, from-succ-cons, from-zero, get-from, inf-size-from, less-size-from, lslen-fromnotempty, size-from-inf, size-from-less, swap-from-to, swap-inf-from-to, swap-inf-to-from-app, swap-to-from-app,
Used by units in proved state: mon-lim-filter-count, streamseq-mon-lim, inf-app-list, infinite-append,
Proof exists?: No