module
module
IndisputableMonolith.Unification.QuantumGravityOctaveDuality
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used by (1)
depends on (2)
declarations in this module (41)
-
theorem
jcost_eq_sq_div -
theorem
jcost_nonneg_amgm -
theorem
jcost_zero_iff_one -
theorem
gm_pair_unity -
theorem
jcost_is_amgm_gap -
theorem
jcost_reciprocal_symmetry -
theorem
kappa_hbar_octave -
theorem
hbar_kappa_octave -
theorem
kappa_per_octave_eq_inv_hbar -
theorem
hbar_eq_eight_div_kappa -
theorem
kappa_eq_eight_div_hbar -
theorem
phi_fifth_self_dual -
lemma
phi5_mul_phi5 -
theorem
kappa_fibonacci_form -
theorem
hbar_fibonacci_form -
theorem
kappa_hbar_fibonacci_consistency -
lemma
G_eq_inv_pi_hbar -
theorem
G_eq_phi_fifth_over_pi -
theorem
G_hbar_gauss_bonnet -
theorem
G_hbar_pos -
theorem
G_fibonacci_form -
theorem
kappa_per_octave_eq_G_pi -
theorem
G_pi_eq_phi5 -
theorem
planck_area_eq_inv_pi -
theorem
planck_area_pos -
theorem
G_over_hbar_phi_tenth -
theorem
hbar_over_G -
theorem
kappa_G_product -
theorem
phi_fibonacci_recursion -
theorem
fibonacci_mass_recursion -
theorem
mass_ratio_is_phi -
theorem
fibonacci_triple_sum -
theorem
mass_ladder_strictly_increasing -
theorem
phi_pow_fibonacci_sum_le -
structure
QGOctaveCert -
def
qg_octave_cert -
theorem
qg_octave_cert_inhabited -
theorem
three_products -
theorem
G_pi_eq_inv_hbar -
theorem
octave_duality_witness -
theorem
phi5_is_both_quantum_and_gravitational