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Step * of Lemma mon_itop_unroll_base

∀[g:IMonoid]. ∀[i,j:ℤ].  ∀[E:{i..j-} ⟶ |g|]. ((Π i ≤ k < j. E[k]) = e ∈ |g|) supposing i = j ∈ ℤ
BY
{ ProveSpecializedLemma `itop_unroll_base` 0 [parm{i}] (FoldC `mon_itop`) }

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Latex:

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Latex:
\mforall{}[g:IMonoid].  \mforall{}[i,j:\mBbbZ{}].    \mforall{}[E:\{i..j\msupminus{}\}  {}\mrightarrow{}  |g|].  ((\mPi{}  i  \mleq{}  k  <  j.  E[k])  =  e)  supposing  i  =  j


By

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Latex:
ProveSpecializedLemma  `itop\_unroll\_base`  0  [parm\{i\}]  (FoldC  `mon\_itop`)

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