module
module
IndisputableMonolith.Verification.ZMapTopologicalDerivation
show as:
view Lean formalization →
used by (1)
depends on (2)
declarations in this module (53)
-
def
sm_charges -
def
integerizes_all -
theorem
six_integerizes -
theorem
one_fails -
theorem
two_fails -
theorem
three_integerizes -
theorem
four_fails -
theorem
five_fails -
theorem
face_count_eq_six -
theorem
integerization_results -
theorem
six_smallest_positive_even_integerizer -
def
Q_tilde_lepton -
def
Q_tilde_up -
def
Q_tilde_down -
def
Z_poly -
def
Z_quark_with_offset -
theorem
charge_conjugation_invariant -
theorem
neutral_vanishes -
def
Z_lepton -
def
Z_up -
def
Z_down -
def
Z_up_with_offset -
def
Z_down_with_offset -
theorem
bare_Z_values -
theorem
coefficients_forced_from_quark_bare_anchors -
theorem
full_anchor_tuple_forces_coefficients_and_offset -
def
families_separated -
theorem
canonical_separates -
theorem
quadratic_only_weak_hierarchy -
theorem
three_weak_hierarchy -
theorem
six_better_separation_than_three -
def
edge_direction_count -
theorem
edge_direction_eq_four -
def
Z_full -
theorem
full_Z_values -
theorem
matches_anchor_Z -
structure
ZMapDerivation -
def
derivation_complete -
def
ordered_hierarchy -
theorem
canonical_ordered -
theorem
quadratic_ordered -
theorem
quartic_only_separated -
theorem
minimal_nonzero_coefficients -
theorem
unique_minimal_complete -
theorem
one_one_achieves_minimum -
theorem
complete_ordered_min_budget_forces_unit_coeffs -
def
complete_ordered_minimizer -
theorem
one_one_is_complete_ordered_minimizer -
theorem
complete_ordered_minimizer_forces_unit_coeffs -
theorem
zmap_canonical_tuple_forced_from_first_principles -
theorem
zmap_canonical_tuple_satisfies_first_principles -
def
first_principles_zmap_tuple -
theorem
canonical_tuple_iff_first_principles