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* Add Poly and Xp to iset.mm
This is the syntax, df-ply , and df-idp . Copied without change from
set.mm.
* Revise mmil.html entries for df-coe and df-dgr
This is to clarify how we approach the coefficients and degree of a
polynomial.
* add plyco0 to mmil.html
* Add plyval to iset.mm
Stated as in set.mm. The proof is the set.mm proof with a number of
changes for set existence.
* copy plybss from set.mm to iset.mm
* Add elply to iset.mm
This is copied from set.mm and although I ended up sending the proof
through mmj2 I didn't need to change anything.
* copy ifexg from set.mm to iset.mm
* Add ifex to iset.mm
Stated as in set.mm. The proof is from ifexg .
* add elply2 to mmil.html
* copy plyun0 from set.mm to iset.mm
* Add plyf to iset.mm
Stated as in set.mm. The proof is the set.mm proof with one small
change for differences in finiteness.
* Add plyss to iset.mm
Stated as in set.mm. I loaded and saved the proof in mmj2 but didn't
need to otherwise edit it.
* Add plyssc to iset.mm
Stated as in set.mm. The proof is based on the set.mm proof but needs
to have some logic rearranged.
* copy elplyr from set.mm to iset.mm
* Add elplyd to iset.mm
Stated as in set.mm. The proof is the set.mm proof with a small change
to show one proposition is decidable.
* Add ply1term to iset.mm
Stated as in set.mm. The proof, including for the lemma ply1termlem ,
is the set.mm proof with small changes for decidability and
finite set theorems.
* copy plypow from set.mm to iset.mm
* copy plyconst from set.mm to iset.mm
* Add df-0p and ne0p to mmil.html
* add ply0 to mmil.html
* Copy opabresid and mptresid from set.mm to iset.mm
This flips the two sides of the equality.
Update the five proofs which use mptresid .
This changed in set.mm in 2023 so this change is to get closer
alignment between set.mm and iset.mm.
* copy plyid from set.mm to iset.mm
* add plyeq0 to mmil.html
* add plypf1 to mmil.html
* copy mptima and mptimass from set.mm to iset.mm
* add rnmptc to mmil.html
* Add elply2 to iset.mm
Stated as in set.mm. The proof is the set.mm proof except:
* a small change for set existence
* a rewrite of the part of the proof which had used plyco0 , to use
theorems including mptima , fconstmpt , and rnxpm instead.
* proving decidability when working with if
* Add plyaddlem1 to iset.mm
Stated as in set.mm. The proof is the set.mm proof except for changes
for differences in sum and maximum theorems.
* Add plymullem1 to iset.mm
Stated as in set.mm. The proof is the set.mm theorem with changes for
differences in sum and finite set theorems.
* Add plyaddlem to iset.mm
Stated as in set.mm. The proof is the set.mm proof with one small
change to show that a proposition is decidable.
* Add plymullem to iset.mm
Stated as in set.mm. The proof is the set.mm proof with small changes
for differences in sum and integer range theorems.
* copy plyadd from set.mm to iset.mm
* copy plymul from set.mm to iset.mm
* copy plysub from set.mm to iset.mm
* copy plyaddcl from set.mm to iset.mm
* copy plymulcl from set.mm to iset.mm
* copy plysubcl from set.mm to iset.mm
* Wording fix to plyf comment
"The" -> "A"
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