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authorVincent Laporte2019-08-05 11:35:10 +0000
committerVincent Laporte2019-08-05 11:35:10 +0000
commitfcdfbddbd75218a6d67c965ce363fb2a8984e224 (patch)
treed6338f37975a8ffefa31543bddfdd65c6935de96 /doc/changelog
parent5f7c88d0835631ed4fdaf6dc056c958bf8865b56 (diff)
parent08c9ac8e0919ed7e6c001542c2094640f1d7bd73 (diff)
Merge PR #10445: Split constructive and classical axioms for real numbers
Ack-by: Zimmi48 Ack-by: silene
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+- New module `Reals.ConstructiveCauchyReals` defines constructive real numbers
+ by Cauchy sequences of rational numbers. Classical real numbers are now defined
+ as a quotient of these constructive real numbers, which significantly reduces
+ the number of axioms needed (see `Reals.Rdefinitions` and `Reals.Raxioms`),
+ while preserving backward compatibility.
+
+ Futhermore, the new axioms for classical real numbers include the limited
+ principle of omniscience (`sig_forall_dec`), which is a logical principle
+ instead of an ad hoc property of the real numbers.
+
+ See `#10445 <https://github.com/coq/coq/pull/10445>`_, by Vincent Semeria,
+ with the help and review of Guillaume Melquiond and Bas Spitters.