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Theorem add-list-fun-def

⊦ x + nf = (λ n. (n < # x ⊃ x(n);nf(n - # x)))

Type: An axiom
Validity: The proof is valid.
Features:
Comment:
Used by: appinf-sel, infapp-embed, infapp-empty, infapp-from-gt, infapp-from-le, infapp-get-eq, infapp-get-eqadd, infapp-get-ls, infapp-inj, infapp-one-to-succ, infapp-one-to-succ2, infapp-to-ge-01, infapp-to-le, infappone-zero,
Used by units in proved state: streamseq-mon-lim, contfun-lim,
Proof exists?: No