Searching for "On Negation Rationality." – sorted by Relevance.
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The Cone of Effective One-Cycles of Certain G-Varieties
- is rationally equivalent to a unique linear combination of these curves with non--negative rational coe
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Modular forms which behave like theta functions
- and all other Fourier coefficients are non–negative rational integers. In fact, we give convex regions
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On The Poles Of Maximal Order Of The Topological Zeta Function
- in one variable and their poles are negative rational numbers. In this paper we study their poles
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Closer' representation and reasoning
- in the neighbourhood of radius a’ where a is a non-negative rational number. However, for various natural subspaces
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Geometric Hahn-Banach theorem
- negative rationals sj such that Σsj = 1 and Σsjyj ∈ N(q). 2 Convex hull We suppose given a totally bounded
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Definability in Rationals with Real Order in the Background
- numbers; Q + for non-negative rational numbers and R + for non-negative reals. We use standard
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Definability in Rationals with Real Order in the Background
- of an appropriate ψ(Y ) interpreted over the rational order. We answer the question negatively. The answer remains
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Rationals and the Modular Group
- and ABZoo= 1, and P1(Q)- {m, O } is the positive and negative rationals, we have the following Corollary
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Randomly rounding rationals with cardinality constraints and derandomizations
- of this paper, we extend the derandomization result of [Doe06] to arbitrary non-negative rational matrices
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A Non-Iterative 2-Adic Statement of the 3N + 1 Conjecture
- ; or Q is positive, in which case d is nite and N is a negative rational number by (2); or Q is negative
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