theorem
proved
integrationGapCert
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IndisputableMonolith.Foundation.IntegrationGap on GitHub at line 129.
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126 odd_coprime : ∀ k, Nat.Coprime (2 ^ (2*k+1)) ((2*k+1)^2 * (2*k+3))
127 even_not_coprime : ∀ k, 0 < k → ¬ Nat.Coprime (2^(2*k)) ((2*k)^2 * (2*k+2))
128
129theorem integrationGapCert : IntegrationGapCert where
130 config_dim := configDim_at_D3
131 parity_count := parityCount_at_D3
132 gap_value := integrationGap_at_D3
133 gap_minus_one := gapMinusOne_at_D3
134 coprime_at_3 := coprime_at_D3
135 odd_coprime := coprimality_odd
136 even_not_coprime := coprimality_even_fails
137
138end IntegrationGap
139end Foundation
140end IndisputableMonolith