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Add lgseisenlem4 to iset.mm #5010
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5940ce1
add gsumzsubmcl to mmil.html
jkingdon 6f3381c
add gsumsubgcl to mmil.html
jkingdon b2e83a0
add gsumzaddlem , gsumzadd , gsumadd to mmil.html
jkingdon 0eb720e
add gsummptfsadd to mmil.html
jkingdon bb31fcd
add gsum split theorems to mmil.html
jkingdon b6763e6
Add gsumfzconst to iset.mm
jkingdon 0aecacb
add gsumconstf to mmil.html
jkingdon 8fb1ad3
add gsummptshft to mmil.html
jkingdon 8cee88f
Add gsumfzmhm to iset.mm
jkingdon 828791d
Add gsumfzmhm2 to iset.mm
jkingdon 17fab44
Add gsumfzconstf to iset.mm
jkingdon f091fcb
Add gsumfzsnfd to iset.mm
jkingdon 06b6d2d
Add gsumsnd , gsumsnf , gsumsn to mmil.html
jkingdon 215d997
add gsumpr to mmil.html
jkingdon 6794ab6
Add mpocnfldadd to iset.mm
jkingdon 18e8340
Add gsumfzfsum to iset.mm
jkingdon 5f716ce
Add submmulg to iset.mm
jkingdon 4557909
Add mpocnfldmul to iset.mm
jkingdon 09b3242
Add cnfldui to iset.mm
jkingdon c4bffaf
Add expghmap to iset.mm
jkingdon 50f2229
Add lgseisenlem4 to iset.mm
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Why is it nessesary to use discouraged theorems here? Aren't there corresponding not discouraged theorems available?
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The short answer is that the two choices are to use https://us.metamath.org/ileuni/cnfldmul.html (already in iset.mm) or add
mpocnfldmul
(as it is stated in set.mm). The most plausible way to provempocnfldmul
in the short run is viaax-mulf
. Thecnfldmul
approach wouldn't show up as an additional use of a discouraged theorem but it would actually entrenchax-mulf
further.I don't know how familiar you are with the
ax-mulf
background but in a nutshell:mpocnfldmul
There are also some dissenting voices:
I'm not really trying to get involved in something which is still being worked out in set.mm - I am just trying to follow current set.mm practice as readily as can be done without a large amount of effort.
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OK, if this is still in discussion in set.mm, we can take its current state over to iset.mm.
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Yeah, that's pretty much the situation. Even if/when things settle down in set.mm, it is still work to bring it over to iset.mm (adjusting as needed for the differences between the two) - my philosophy for how to do that is "one step at a time".