module
module
IndisputableMonolith.Gravity.Analysis.ReggeTTDerivativeGate
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used by (2)
depends on (1)
declarations in this module (39)
-
theorem
planeWaveActionProfile_eq_trueReggeAction -
theorem
ttPolarization_frobeniusSq_eq_one -
theorem
sum3_div_sq -
theorem
sum3_div_orth -
theorem
sum3_dot_div -
theorem
isTTPolarization_of_orthonormal_transverse_pair -
def
planarTransverse1 -
def
planarTransverse2 -
def
axialTransverse1 -
def
axialTransverse2 -
theorem
exists_isTTPolarization -
theorem
exists_isTTPolarization_of_ne_zero -
def
flatAngleJacobian -
def
flatSqrtEdgeDeriv -
structure
FlatReggeStencil -
def
flatReggeStencilMoment -
theorem
stencil_ordering_grounded -
theorem
hasDerivAt_sqrt_flatEdge -
theorem
flatCos -
theorem
flatCos_value_cases -
theorem
flatCos_bounds -
theorem
flatCos_ne_endpoints -
theorem
flat_cofactorProduct_pos -
theorem
flat_denom_ne_zero -
theorem
flat_nondegeneracy_eventually -
theorem
flatAngleJacobian_eq_dihedralClosedDerivSq -
theorem
flatAngleJacobian_schlaefli -
theorem
hasDerivAt_flatAngle_directional -
theorem
hasDerivAt_flatSqrtEdge_directional -
theorem
hasDerivAt_flatWeightedAngleSum -
def
flatArccosFactor -
theorem
inv_sqrt_half -
theorem
inv_sqrt_three_quarters -
theorem
arccosFactor -
theorem
flatArccosFactor_spec -
theorem
flatAngleJacobian_cofactor_form -
theorem
flatAngleJacobian_row0_norm -
def
flatAngleJacobianRow0 -
theorem
flatAngleJacobian_row0_eval