Affine logic
From Wikipedia, the free encyclopedia
Affine logic is a substructural logic that denies the structural rule of contraction. It can also be characterized as linear logic with weakening.
Affine logic can be embedded into linear logic by rewriting the affine arrow
as the linear arrow
.
Whereas full linear logic (ie. linear logic with multiplicatives, additives and exponentials) is undecidable, full affine logic is decidable.
Affine logic forms the foundation of ludics.
[edit] References
- Gianluigi Bellin, 1991. 'affine logic'. Message to the TYPES mailing list.
- Jean-Yves Girard, 1997. 'Affine'. Message to the TYPES mailing list.
[edit] See also
| This article does not cite any references or sources. (December 2007) Please help improve this article by adding citations to reliable sources. Unverifiable material may be challenged and removed. |

