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subgroup_group iso lemmas and all trivial subgroups are iso #2195

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Alizter
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@Alizter Alizter commented Jan 15, 2025

  • subgroup_group is a (displayed) functor.
  • All trivial subgroups (of different groups) are isomorphic.

@Alizter Alizter requested a review from jdchristensen January 15, 2025 03:09
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Alizter commented Jan 15, 2025

@jdchristensen Your two suggestions were related, when I reorganised I saw that I could use istrivial_iff_grp_iso_trivial to prove both directions of grp_iso_trivial_subgroup.

@Alizter Alizter force-pushed the ps/rr/subgroup_group_iso_lemmas_and_all_trivial_subgroups_are_iso branch from eacc9f0 to 772137f Compare January 15, 2025 16:58
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Alizter commented Jan 15, 2025

I resolved the conflict and did a similar reorganisation for maximal subgroups. Hopefully the file is a bit clearer now. Since Subgroup.v grew quite organically, I should go through and help with the organisation a bit.

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LGTM after the last two changes to the comments.

theories/Algebra/Groups/Subgroup.v Outdated Show resolved Hide resolved
theories/Algebra/Groups/Subgroup.v Outdated Show resolved Hide resolved
@Alizter Alizter merged commit ef81e30 into HoTT:master Jan 15, 2025
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@Alizter Alizter deleted the ps/rr/subgroup_group_iso_lemmas_and_all_trivial_subgroups_are_iso branch January 15, 2025 18:44
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