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Step * of Lemma qless_transitivity_1_qorder

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∀[a,b,c:ℚ].  (a < c) supposing (b < c and (a ≤ b))
BY
{ ((ProveSpecializedLemmaWReduce grp_lt_transitivity_1) 0 [⌜parm{i}⌝;⌜<ℚ+>⌝]⋅ THEN All (Fold `qless`) THEN Auto) }

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Latex:

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Latex:
No  Annotations
\mforall{}[a,b,c:\mBbbQ{}].    (a  <  c)  supposing  (b  <  c  and  (a  \mleq{}  b))


By

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Latex:
((ProveSpecializedLemmaWReduce  grp\_lt\_transitivity\_1)  0  [\mkleeneopen{}parm\{i\}\mkleeneclose{};\mkleeneopen{}<\mBbbQ{}+>\mkleeneclose{}]\mcdot{}
  THEN  All  (Fold  `qless`)
  THEN  Auto)

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