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12 Aug 2008: . 1 0 3 01 3 1 20 0 1 01 2 1 1. ... 1. 11. Consider the matrix A =. . 1 0 20 1 10 1 0.

12 Aug 2008: 20. Prove Hadamard’s Inequality: if A is a real n n matrix with |aij| k, then. |

12 Aug 2008: . . . 20. Let P2 = P2(x,y) be the space of polynomials in x,y of degree 2 in each variable.

27 Aug 2008: Samson Abramsky. Computational interpretations of linear logic. Technical Report90/20, Department of Computing, Imperial College, London, October 1990.2.

22 Aug 2008: 20. If theexponential omonad on C is entral, then both the loose ategory G(?)(C)and the tight ategory G?(C) are models for lassi al linear logi. ... CUP, 1995.[20 P.-H. Chu. -Autonomous ategories, hapter Constru ting -autonomous ategories.

8 Mar 2008: 20. 9 Characters. Recall that a character θ on a commutative Banach algebra B is non-zerolinear functional θ : B C such that θ(ab) = θ(a)θ(b) for all

19 Aug 2008: Applications are discussed in Section 6. The construction leading to the Kleisli bicategory of generalised speciesis analogous to the construction of the relational model of linear logic [20].This model can ... Winskel, Two-dimensional Kleisli struc-tures

13 Aug 2008: 21This analysis appears in Beeson [2]. 20. Logic in Computer Science, pages 188–198. ... Rosolini, editors, Category Theory, pages 131–156.Springer-Verlag, 1991. 21. [20] J. M.

22 Jan 2008: We refer the reader to [1], to [2] and to [20]for the basic mathematical theory. ... This situation is discussed in detail in [20], but for completeness we give asketch here.

18 Aug 2008: The cyclic choiceof order may be familiarfrom non-commutative linear logic (Ruet [20]). ... 20. identifications. This gives a groupoid enriched functorSAut : Poly! Aut and agroupoid enriched adjunctionSAut a SPoly.