module
module
IndisputableMonolith.Gravity.Analysis.ReggeExactMidpointM2TTIdentity4D
show as:
view Lean formalization →
used by (4)
depends on (6)
-
IndisputableMonolith.Gravity.Analysis.EdgeTTDecomposition4D -
IndisputableMonolith.Gravity.Analysis.ReggeExactFlatHessianBlochData4D -
IndisputableMonolith.Gravity.Analysis.ReggeExactFlatHessianBlochSymbol4D -
IndisputableMonolith.Gravity.Analysis.ReggeExactMidpointM2TTIdentity4DKernelCert -
IndisputableMonolith.Gravity.Analysis.ReggeExactMidpointM2TTIdentity4DKernelGlue -
IndisputableMonolith.Gravity.Analysis.ReggeExactMidpointM2TTIdentity4DM2NumAssemble
declarations in this module (47)
-
abbrev
Mat4 -
abbrev
Wave4 -
def
frobeniusNormSq -
def
waveNormSq -
def
couplingS -
theorem
couplingS_eq_s -
def
deltaQ -
def
m2Coeff -
theorem
m2Coeff_eq_m2CoeffSum -
def
explicitM2Coeff -
theorem
m2Coeff_eq_m2Num_div -
theorem
m2Coeff_eq_explicitM2Coeff -
def
closedCoeff -
def
sym4C -
def
sym2exC -
def
symFull -
theorem
closedCoeff_eq_closedCoeffZ_pointwise -
theorem
symFull_eq_symFullZ_div -
theorem
symFull_explicit_eq_symFull_closed -
def
biquad -
theorem
biquad_congr -
theorem
sum2_mul -
theorem
triple_double_sum_mul -
theorem
term_expand -
theorem
exactMidpointBlochM2_eq_biquad -
theorem
sum6_flip_ab -
theorem
sum6_flip_cd -
theorem
sum4_exchange -
theorem
sum6_exchange -
theorem
biquad_sym4 -
theorem
biquad_sym2ex -
theorem
biquad_symFull -
def
loadNormSq -
def
quadraticForm -
def
closedForm -
theorem
biquad_closedCoeff_eq_closedForm -
theorem
exactMidpointBlochM2_eq_closedForm_of_symmetric -
theorem
closedForm_eq_neg_eighth_of_TT -
theorem
exactMidpointBlochM2_eq_neg_eighth_frobenius_tt -
theorem
exactMidpointBlochM2_rayleigh_eq_neg_eighth_of_TT -
theorem
closedForm_gaugePart_eq_zero -
theorem
exactMidpointBlochM2_eq_zero_of_gaugePart -
theorem
exactMidpointBlochM2_gaugePart_eq_zero -
theorem
exactMidpointBlochM2_gauge_rayleigh_eq_zero -
theorem
exactMidpointBlochM2_faces -
def
ExactMidpointM2TTIdentityProved -
theorem
exactMidpointM2TTIdentityProved_true