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n] # 0, for every n [greater than or equal to] 1, and with the technical condition [t.
n] (0, s) [not equal to] 0, n [greater than or equal to] p.
10(1050 - z/5) /9 [greater than or equal to] 300 [?
Theorem 1 and Proposition 1 are stated only for smooth curves, because in the singular case (but with arithmetic genus q [less than or equal to] 3) we can handle only lower degrees.
1) the poset (S, [less than or equal to]) is a complete lattice;
i]) = 4i - 3, 1 [less than or equal to] i [less than or equal to] n; f([v.
Then there is an edge uv [member of] E(G) such that min{d(u), d(v)} [less than or equal to] [?
i) (A, =, [not equal to], x) is a semigroup, where the semigroup operation "x" is strongly extensional in the following way
Moreover, for a binomial interval [x, y] of rank n in a Sheffer poset, the number of elements of rank k is equal to
K([alpha]) [equivalent to] K[1 - 2[alpha],1], 0 [less than or equal to] [alpha] < 1, is the class of convex functions of order [alpha], with analytical representation Re (1 + [zf"(z)]/f'(z)]) > [alpha], z [member of] u,
X is said to be smaller than Y in expectation ordering, denoted by X [[less than or equal to].