module
module
IndisputableMonolith.Foundation.PrimitiveRecognitionCalculus.RealCompleteOrderedField
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used by (3)
depends on (1)
declarations in this module (31)
-
abbrev
PRCRawRatLedger -
def
PRCRawCauchy -
def
PRCRawNullEquivalent -
def
raw -
theorem
raw_cauchy -
theorem
raw_apply -
def
PRCRawAdd -
def
PRCRawNeg -
def
PRCRawMul -
def
PRCRawEventuallyLe -
theorem
PRCJCostDistance_add_right -
theorem
PRCJCostDistance_add_left -
theorem
PRCJCostDistance_neg_neg -
def
PRCRealAddClosureTarget -
def
PRCRealAddCongruenceTarget -
def
PRCRealNegClosureTarget -
def
PRCRealNegCongruenceTarget -
def
PRCRealMulClosureTarget -
def
PRCRealMulCongruenceTarget -
def
PRCRealOrderCongruenceTarget -
def
PRCRawEventuallyClose -
def
PRCRealRepresentativeCauchy -
def
PRCRealRepresentativeLimit -
def
PRCRealCompletenessTarget -
theorem
PRCRealAddClosureTarget_proved -
theorem
PRCRealNegClosureTarget_proved -
theorem
PRCRealAddCongruenceTarget_proved -
theorem
PRCRealNegCongruenceTarget_proved -
structure
PRCRealCompleteOrderedFieldTargets -
structure
PRCRealCompleteOrderedFieldConditionalCertificate -
theorem
prc_real_complete_ordered_field_conditional_certificate