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Incorrect parse of Alt-Ergo reals #145
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bclement-ocp
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Alt-Ergo allows specifying real literals using hexadecimal notation. For instance, [0x1.1p1] represents [(1 + 1/16) * 2^1 = 17/8]. Currently, dolmen parses such literals but does not typecheck them properly. This patch changes that. Note that such reals are stored in [Builtins.Decimal] using their raw representation. The documentation of [Builtins.Decimal] is updated to indicate that fact, and to suggest evaluating the string within using [Q.of_string] if canonicalization is required. Fixes Gbury#145
bclement-ocp
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May 3, 2023
Alt-Ergo allows specifying real literals using hexadecimal notation. For instance, [0x1.1p1] represents [(1 + 1/16) * 2^1 = 17/8]. Currently, dolmen parses such literals but does not typecheck them properly. This patch changes that. Note that such reals are stored in [Builtins.Decimal] using their raw representation. The documentation of [Builtins.Decimal] is updated to indicate that fact, and to suggest evaluating the string within using [Q.of_string] if canonicalization is required. Fixes Gbury#145
Gbury
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* Support hexadecimal reals in Alt-Ergo syntax Alt-Ergo allows specifying real literals using hexadecimal notation. For instance, [0x1.1p1] represents [(1 + 1/16) * 2^1 = 17/8]. Currently, dolmen parses such literals but does not typecheck them properly. This patch changes that. Note that such reals are stored in [Builtins.Decimal] using their raw representation. The documentation of [Builtins.Decimal] is updated to indicate that fact, and to suggest evaluating the string within using [Q.of_string] if canonicalization is required. Fixes #145 * Add hexfloats to changelog
Gbury
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Jul 4, 2023
…men_bin and dolmen (0.9) CHANGES: ### Doc - Add examples in the doc and tuto for type-checking (including a minimal working example in the tutorial). ### UI - Make the unknown logic fatal by default, and simply enabled in non-strict mode (PR#158) - Add the `--check-flow` option to checks coherence of sequences of statements (PR#135) - Ensure stability of error codes for the `dolmen` binary ### Parsing - Add `attrs` fields for all declarations and definition types, and correctly attach predicate attribute to individual definitions (PR#130) - Restore support for toplevel "and" in non-recursive predicate/function definitions in Alt-Ergo syntax (PR Gbury/dolmen#147, fixes issue Gbury/dolmen#144) - Add support for hexadecimal floats in Alt-Ergo syntax (PR Gbury/dolmen#148, fixes issue Gbury/dolmen#145) - Add local goals to the `Prove` statement (PR#140) - Add a check-sat/prove-sat statement to ae's language (PR#140) ### Typing - Ignore arithmetic restrictions when typing model values. This particularly affects difference logic (PR#141) - Rename theory-specific configuration to `config` (instead of `arith`, `arrays`, etc..) (PR#142) - Add printing function for logics (PR#142) - Attach type definitions to type-defs (PR#157) - Add a proper reason for reserved builtins (PR#155) - Add bitvector builtins for alt-ergo's language (PR#136) ### Loop - Add possibility for users of the loop library to choose the exit/return code for a `Code.t` (PR#134) - Add the `Flow` module for flow checking (PR#135) - Add the `check` function in `typer.ml`/`typer_intf.ml` - Add `update` and `update_opt` in `State` (PR#156) - Print type definitions in the printer of typed statements (PR#157) - Prelude statements have been removed and replaced with prelude files (PR#160) - `Typer.additional_builtins` is now a `State.key` and takes the current state and language as arguments (PR#160) ### Model - Fix bug in bitvector implementation: negative inputs to `bvsmod` would raise an internal error (PR#138) - Remove the "error" keyword and statement from smtlib2 response (model) files (PR#139) - Correctly compare abstract array values (PR#143) - Accept extensions of functions/symbols with only partially defined semantics, for e.g. `fp.to_ubv`, `div`, etc.. (PR#151) - Error out on incremental problems (PR#169)
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Consider the following:
This is valid using Alt-Ergo's legacy parser:
But dolmen barfs:
(Note:
0xFFFFFF.0p104
is0xFFFFFF x 2^104 = 340282346638528859811704183484516925440
)The text was updated successfully, but these errors were encountered: