Step * of Lemma univ-comp-sq

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[G:Top]. (univ-comp{i:l}() cfun-to-cop(G;c𝕌;compU()))
BY
(Intro
   THEN RepUR ``univ-comp comp-fun-to-comp-op comp-fun-to-comp-op1`` 0
   THEN RepUR ``canonical-section context-map csm-ap-type csm-composition`` 0
   THEN (RepUR ``compU cubical-universe closed-cubical-universe`` THEN RepUR ``closed-type-to-type`` 0)
   THEN Auto) }


Latex:


Latex:
No  Annotations
\mforall{}[G:Top].  (univ-comp\{i:l\}()  \msim{}  cfun-to-cop(G;c\mBbbU{};compU()))


By


Latex:
(Intro
  THEN  RepUR  ``univ-comp  comp-fun-to-comp-op  comp-fun-to-comp-op1``  0
  THEN  RepUR  ``canonical-section  context-map  csm-ap-type  csm-composition``  0
  THEN  (RepUR  ``compU  cubical-universe  closed-cubical-universe``  0
              THEN  RepUR  ``closed-type-to-type``  0
              )
  THEN  Auto)




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