theorem
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other
mul_zero
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formal statement (Lean)
179@[simp] theorem mul_zero (n : LogicNat) : n * zero = zero := rfl
proof body
180
used by (40)
-
newton_first_law -
PhiInt -
PhiInt -
min_energy_zero -
flat_minimizes_cost -
aux_limit_N_plus_two_div_pow -
costAlphaLog_fourth_deriv_at_zero -
mul_add -
mul_one -
toNat_mul -
Composition_Normalization_implies_symmetry -
flat_ode_unique -
bilinear_family_forced -
polynomial_form_forced -
costAlphaLog_unit_curvature -
phase_0_is_one -
flat_is_vacuum -
flat_regge_sum_zero -
no_smaller_multiple_8_45 -
no_smaller_multiple_9_5 -
no_smaller_multiple_8_45 -
linear_regge_vanishes -
acoustic_levitation -
equilibrium_is_coherent -
modified_falling_condition -
w_at_resonance -
f_growth_gr_limit -
regge_action_flat -
conservation_from_efe_and_bianchi -
dirichletForm_flat