Namespace Monoid 4 theorems
- Sum-zero cusp functions arise from characters of H
Monoid.CoprodI.exists_addMonoidHom_conj_pow_minimalPeriod_eq_of_finsum_eq_zero0 below · cited by 2 · depth 13 - Kurosh-type bound for subgroups of a free product
Monoid.CoprodI.finrank_addMonoidHom_add_card_orbitRelQuotient_le_index_add_one1 below · cited by 1 · depth 15 - Freeness of torsion-free finite-index subgroups of G₀ * G₁
Monoid.CoprodI.nonempty_freeGroupBasis_fin_kuroshRank3 below · cited by 1 · depth 15 - The coset graph of a free product of two groups is a tree
Monoid.CoprodI.isTree_cosetGraph0 below · cited by 2 · depth 16