module
module
IndisputableMonolith.Cost.AczelTheorem
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used by (5)
depends on (1)
declarations in this module (20)
-
theorem
dAlembert_even' -
theorem
dAlembert_locally_bounded -
theorem
dAlembert_double_angle -
def
H_AczelClassification -
abbrev
smooth -
def
Phi -
lemma
phi_zero -
lemma
phi_hasDerivAt -
lemma
phi_differentiable -
lemma
deriv_phi_eq -
lemma
exists_integral_ne_zero -
lemma
representation_formula -
lemma
phi_contDiff_succ -
theorem
dAlembert_contDiff_nat -
theorem
dAlembert_contDiff_smooth -
theorem
dAlembert_to_ODE_general -
theorem
ode_neg_zero_uniqueness -
theorem
ode_cos_uniqueness -
theorem
dAlembert_contDiff_top -
theorem
h_aczel_classification_proved