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Theorem replstate-inf-def
⊦ cext !(πra(step, cstep, ren, cren, ⌜pcsf⌝ , ⌜paf⌝ )) ⊑ aext !(aα) → repls(step, cstep, cren, ren, aren, cext, aext, ⌜pcsf⌝ , ⌜paf⌝ , aσ, aα) = lim(⌜λ n. ⌜repls(step, cstep, cren, ren, aren, cext, aext, pcsf.take(n + 1), paf.take(n), aσ, aα)⌝ ⌝ )
Type: An axiom
Validity: The proof is valid.
Features:
Comment:
Used by:
frag-repla-sametrace
,
repl-frag
,
repl-size
,
repls-infrec-addS
,
repls-infrec-addboth
,
repls-infrec-skip
,
replstate-inf
,
Used by units in proved state:
Proof exists?: No