OAI/Combinatorics/HadwigerCounterexample/BinaryMatrices.lean
19 declarations, 0 contain sorry, 0 declared as axioms
Binary Matrices
- abbrev
OAI.HadwigerCounterexample.Fline 17 - abbrev
OAI.HadwigerCounterexample.Vecline 18 - abbrev
OAI.HadwigerCounterexample.Matline 19 - abbrev
OAI.HadwigerCounterexample.Spaceline 20 - theorem
OAI.HadwigerCounterexample.bit_casesline 22 - theorem
OAI.HadwigerCounterexample.bit_sqline 24 - theorem
OAI.HadwigerCounterexample.char_twoline 25 - theorem
OAI.HadwigerCounterexample.odd_smul_bitline 27 - def
OAI.HadwigerCounterexample.evmatline 35 - def
OAI.HadwigerCounterexample.mpairline 37 - theorem
OAI.HadwigerCounterexample.mpair_commline 43 - theorem
OAI.HadwigerCounterexample.mpair_outerline 47 - def
OAI.HadwigerCounterexample.liftMline 53Source documentation
Apply frame maps to the two factors of every tensor.
def liftM (P : Mat K I) (Q : Mat L J) : Mat I J →ₗ[F] Mat K L where …
Mentions: OAI.HadwigerCounterexample.Mat, OAI.HadwigerCounterexample.F
- theorem
OAI.HadwigerCounterexample.liftM_defline 58 - theorem
OAI.HadwigerCounterexample.liftM_outerline 61 - theorem
OAI.HadwigerCounterexample.liftM_compline 67 - theorem
OAI.HadwigerCounterexample.mpair_liftMline 72 - theorem
OAI.HadwigerCounterexample.mat_left_invline 96 - theorem
OAI.HadwigerCounterexample.liftM_injline 109