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2019-08-24Simplify picking between uint63_63.ml and uint63_31.mlGaëtan Gilbert
- remove the architecture component (we don't do anything arch-specific so it was just a rewording of int_size) - have configure tell the make build system about int_size instead of reimplementing cp As a bonus, add the copyright header to uint63.mli.
2019-07-22[Int63] Implement all primitives in OCamlVincent Laporte
Primitive operations addc, addcarryc, subc, subcarryc, and diveucl are implemented in the kernel so that they can be used by OCaml code (e.g., extracted code) as the other primitives.
2019-05-23Fixing typos - Part 2JPR
2019-05-03[primitive integers] Make div21 implems consistent with its specificationPierre Roux
There are three implementations of this primitive: * one in OCaml on 63 bits integer in kernel/uint63_amd64.ml * one in OCaml on Int64 in kernel/uint63_x86.ml * one in C on unsigned 64 bit integers in kernel/byterun/coq_uint63_native.h Its specification is the axiom `diveucl_21_spec` in theories/Numbers/Cyclic/Int63/Int63.v * comment the implementations with loop invariants to enable an easy pen&paper proof of correctness (note to reviewers: the one in uint63_amd64.ml might be the easiest to read) * make sure the three implementations are equivalent * fix the specification in Int63.v (only the lowest part of the result is actually returned) * make a little optimisation in div21 enabled by the proof of correctness (cmp is computed at the end of the first loop rather than at the beginning, potentially saving one loop iteration while remaining correct) * update the proofs in Int63.v and Cyclic63.v to take into account the new specifiation of div21 * add a test
2019-02-04Primitive integersMaxime Dénès
This work makes it possible to take advantage of a compact representation for integers in the entire system, as opposed to only in some reduction machines. It is useful for heavily computational applications, where even constructing terms is not possible without such a representation. Concretely, it replaces part of the retroknowledge machinery with a primitive construction for integers in terms, and introduces a kind of FFI which maps constants to operators (on integers). Properties of these operators are expressed as explicit axioms, whereas they were hidden in the retroknowledge-based approach. This has been presented at the Coq workshop and some Coq Working Groups, and has been used by various groups for STM trace checking, computational analysis, etc. Contributions by Guillaume Bertholon and Pierre Roux <Pierre.Roux@onera.fr> Co-authored-by: Benjamin Grégoire <Benjamin.Gregoire@inria.fr> Co-authored-by: Vincent Laporte <Vincent.Laporte@fondation-inria.fr>