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Theorems · Theorem · combinatorics

isMulFreimanHom_empty

∀ {α : Type u_2} {β : Type u_3} [inst : CommMonoid α] [inst_1 : CommMonoid β] {B : Set β} {f : α → β} {n : ℕ},
  IsMulFreimanHom n ∅ B f
Defined in
Mathlib.Combinatorics.Additive.FreimanHom
Cited by
0 results in Mathlib
Foundations
Depth 17 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes
CommMonoidCommMonoid
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Set · cited by 53352SetMultiset · cited by 2627MultisetCommMonoid · cited by 2264CommMonoidMultiset.prod · cited by 528Multiset.prodMultiset.card · cited by 375Multiset.cardMultiset.map_congr · cited by 232Multiset.map_congrIsMulFreimanHom · cited by 31IsMulFreimanHomMultiset.eq_zero_of_forall_notMem · cited by 13Multiset.eq_zero_of_foral…Set.mapsTo_empty · cited by 4Set.mapsTo_emptyisMulFreimanHom_emptyCITED BYCITES

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