theorem
proved
term proof
zero_add
show as:
view Lean formalization →
formal statement (Lean)
140theorem zero_add (n : LogicNat) : zero + n = n := by
proof body
Term-mode proof.
141 induction n with
142 | identity => rfl
143 | step n ih =>
144 show zero + succ n = succ n
145 rw [add_succ, ih]
146
used by (36)
-
plot_composition_cancels_iff -
sub_eq_add -
PhiInt -
canonicalPhiRingObj -
PhiRingObj -
logarithmic_derivative_constant -
hasDerivAt_JcostDeriv -
dAlembert_even -
aux_limit_N_plus_two_div_pow -
aggCoeff_flatMap -
hasDerivAt_costAlphaLog_first -
add_comm -
mul_one -
zero_le -
zero_lt_succ -
zero_mul -
Q_boundary_u -
bilinear_family_forced -
dAlembert_solution_even -
hasDerivAt_costAlphaLog -
fromInt_toInt -
ratio_only -
entropy_zero_at_eq -
flat_bianchi -
running_g_scaling -
conservation_from_efe_and_bianchi -
ledgerJlogCost_post -
phases_require_complex -
phases_require_complex_k1 -
phases_require_complex_k2