OAI/RingTheory/DirectFiniteness/BoundaryCycles.lean
8 declarations, 0 contain sorry, 0 declared as axioms
- def
OAI.KaplanskyCounterexample.Planar.Followsline 16Source documentation
The listed distinct edges constitute a whole rotation cycle.
def Follows (p : Perm α) (l : List α) : Prop := ∀ x ∈ l, p x = l.formPerm x …
- lemma
OAI.KaplanskyCounterexample.Planar.Follows.invariantline 19 - lemma
OAI.KaplanskyCounterexample.Planar.Follows.sameCycleline 34 - lemma
OAI.KaplanskyCounterexample.Planar.Follows.cycleSetline 45 - lemma
OAI.KaplanskyCounterexample.Planar.sameCycle_iff_of_eqOn_cycleline 56 - lemma
OAI.KaplanskyCounterexample.Planar.cycleSet_eq_of_eqOn_cycleline 75 - lemma
OAI.KaplanskyCounterexample.Planar.formPerm_map_applyline 83 - lemma
OAI.KaplanskyCounterexample.Planar.Follows.map_sum_leftline 98