| R. Blute, Braided Proof Nets and Categories, in preparation, (1995) |
....[10] the first author examines this category as a model of linear logic, and considers the representations of groups and Hopf algebras in such spaces. This theory leads to a large class of new models of commutative linear logic [19] noncommutative linear logic [4, 28] and braided linear logic [11]. Proofs of all of the following results can be found in [6] and [10] Definition 5.1 Let V be a vector space over a discrete field k. A topology, on V is linear if it satisfies the following three properties: ffl Addition and scalar multiplication are continuous, when the field k is given ....
R. Blute, Braided Proof Nets and Categories, in preparation, (1995)
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