OAI/Analysis/Triangular/Certificate/AtomicCandidate.lean
18 declarations, 0 contain sorry, 0 declared as axioms
- def
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.candidateNumeratorline 13Source documentation
Numerators for the rational inverse candidates of
I - RandI + R.def candidateNumerator : Fin 2 → Fin 20 → Fin 20 → ℤ := …
- def
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.candidateline 60Source documentation
The singleton interval of an inverse candidate entry.
def candidate (side : Fin 2) (i j : Fin 20) : RI := …
- def
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.candidateValueline 64Source documentation
The exact real value of an inverse candidate entry.
def candidateValue (side : Fin 2) : Matrix (Fin 20) (Fin 20) ℝ := …
- lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.candidate_memline 67 - def
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.plusEpsilonNumeratorline 71 - def
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.minusEpsilonNumeratorline 72 - def
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.plusNormNumeratorline 73 - def
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.minusNormNumeratorline 74 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.candidatePlus_boundline 76 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.candidateMinus_boundline 80 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.plus_epsilon_nonnegline 84 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.plus_epsilon_lt_oneline 87 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.plus_norm_nonnegline 90 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.plus_second_order_boundline 93 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.minus_epsilon_nonnegline 99 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.minus_epsilon_lt_oneline 102 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.minus_norm_nonnegline 105 - lemma
OAI.AtomicTriangular.FiniteCertificate.AtomicMatrix.minus_second_order_boundline 108