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alire-index-community/index/bi/bigints/bigints-0.2.0.toml
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2026-03-06 18:18:39 +01:00

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TOML

name = "bigints"
description = "Experimental SPARK Constant Time Big Integer library"
version = "0.2.0"
authors = ["César SAGAERT"]
maintainers = ["César SAGAERT <sagaert@adacore.com>"]
maintainers-logins = ["AldanTanneo"]
licenses = "MIT"
website = "https://github.com/AldanTanneo/bigints"
tags = ["bigint", "cryptography", "constant-time", "spark", "ada2022"]
long-description = """# SPARK Constant Time Big Integer library
Implementation of a constant time big integer library, inspired by [crypto-bigint](https://github.com/RustCrypto/crypto-bigint).
All functions are implemented in constant time, except those with an explicit `_Vartime` suffix. Overloaded operators are also constant time.
> \u26A0\uFE0F The constant time choice primitives like `Ct_Eq`, `Ct_Gt`, `Cond_Select` and `CSwap` rely on best-effort optimisation barriers.
## Usage
The implementations are generic over the size of the integer:
```ada
package U256 is new Bigints.Uint (256);
package U1024 is new Bigints.Uint (1024);
```
There is also a generic package to deal with modular integers (over a prime field):
```ada
P : U256.Uint := ... -- a big prime, like 2**255 - 19
package GF_P is new Bigints.Modular (U256, P);
```
It is up to the user of the library to ensure the chosen modulus is effectively prime. Otherwise, operations like field inversion become invalid (as it relies on Fermat's little theorem).
## Formal proof
The preinstantations in the library (packages `U256s` and `F25519`), as well as the constant time primitives and basic limb primitives, are formally checked using GNATprove.
"""
[build-switches]
"*".ada_version = "Ada2022"
development.optimization = ["-O3"]
release.runtime_checks = "none"
[origin]
commit = "414589c10e5dec87aebf9cfe8fda675a047d45b1"
url = "git+https://github.com/AldanTanneo/bigints.git"