OAI/Algebra/Finitistic/Localization/BoundedQuotientGenerators.lean
13 declarations, 0 contain sorry, 0 declared as axioms
- def
OAI.LittleFinitistic.QuadraticEncoding.vertexKline 12Source documentation
The actual degree-zero right vertex projective in K.
def vertexK (i : Fin 3) : BoundedK P := …
- def
OAI.LittleFinitistic.QuadraticEncoding.arrowK01line 16 - def
OAI.LittleFinitistic.QuadraticEncoding.arrowK12line 19 - theorem
OAI.LittleFinitistic.QuadraticEncoding.s_denominatorline 23 - instance
OAI.LittleFinitistic.QuadraticEncoding.quotient_s_isIsoline 39 - theorem
OAI.LittleFinitistic.QuadraticEncoding.s'_denominatorline 42 - instance
OAI.LittleFinitistic.QuadraticEncoding.quotient_s'_isIsoline 58 - def
OAI.LittleFinitistic.QuadraticEncoding.vertexQline 62Source documentation
The three actual images in the fixed quotient.
def vertexQ (i : Fin 3) : BoundedQ P := (boundedDenominators P).Q.obj (vertexK P i)
Mentions: OAI.LittleFinitistic.QuadraticEncoding.BoundedQ, OAI.LittleFinitistic.QuadraticEncoding.boundedDenominators, OAI.LittleFinitistic.QuadraticEncoding.vertexK
- def
OAI.LittleFinitistic.QuadraticEncoding.arrowQ01line 63 - def
OAI.LittleFinitistic.QuadraticEncoding.arrowQ12line 65 - instance
OAI.LittleFinitistic.QuadraticEncoding.arrowQ01_zero_isIsoline 68 - instance
OAI.LittleFinitistic.QuadraticEncoding.arrowQ12_zero_isIsoline 69 - def
OAI.LittleFinitistic.QuadraticEncoding.normalizedGeneratorline 72Source documentation
The normalized generator s^{-1} a_h on L=E_0 in Q.
def normalizedGenerator (h : Fin d) : End (vertexQ P 0) := …