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Step * of Lemma rng_nat_op_one

∀[r:Rng]. ∀[e:|r|].  ((1 ⋅r e) = e ∈ |r|)
BY
{ ProveSpecializedLemma `mon_nat_op_one` 1 [parm{i};r↓+gp] (FoldC `rng_nat_op` ANDTHENC AbReduceC) }

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Latex:

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Latex:
\mforall{}[r:Rng].  \mforall{}[e:|r|].    ((1  \mcdot{}r  e)  =  e)


By

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Latex:
ProveSpecializedLemma  `mon\_nat\_op\_one`  1  [parm\{i\};r\mdownarrow{}+gp]  (FoldC  `rng\_nat\_op`  ANDTHENC  AbReduceC)

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