OAI/RingTheory/DirectFiniteness/SlabEvents.lean
16 declarations, 0 contain sorry, 0 declared as axioms
- abbrev
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.ShortCandidateline 16 - abbrev
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.SlabEventline 17 - instance
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.(instance at line 19)line 19 - instance
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.(instance at line 20)line 20 - def
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.eventDepsline 22 - def
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.eventVectorline 26 - lemma
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.eventDeps_nonemptyline 31 - lemma
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.eventDeps_cardline 37 - lemma
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.eventVector_nonzeroline 43 - lemma
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.holeEvent_loadline 51 - def
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.slabLoadBoundline 67Source documentation
A convenient literal finite arithmetic load bound, prior to specializing q.
def slabLoadBound (_F : DirectionFrame Q A R E) (p : ℝ) : ℝ := 100^2*p + ∑ i : Fin 3, …
Mentions: OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame
- lemma
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.event_load_leline 72 - structure
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.SuccessfulSlabsline 94 - lemma
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.exists_eventPlanesline 99 - lemma
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.successful_of_eventPlanesline 118 - lemma
OAI.KaplanskyCounterexample.FiniteGeometry.DirectionFrame.exists_successfulSlabsline 132