例句與造句

1. Some properties are now given about integer relations definable in Presburger Arithmetic.
2. In particular, the LLL algorithm forms a core of one of the integer relation algorithms.
3. An "'integer relation algorithm "'is an algorithm for finding integer relations.
4. An "'integer relation algorithm "'is an algorithm for finding integer relations.
5. These reference tones are chosen such that all chord tones have integer relations to these reference tones.
6. It's difficult to find integer relation in a sentence. 用integer relation造句挺難的
7. The Euclidean algorithm was the first integer relation algorithm, which is a method for finding integer relations between commensurate real numbers.
8. The Euclidean algorithm was the first integer relation algorithm, which is a method for finding integer relations between commensurate real numbers.
9. :Yes, several procedures have been developed in the field of experimental mathematics-see integer relation algorithm and its references and external links.
10. He has published studies on the fast Fourier transform, high-precision arithmetic, and the PSLQ algorithm ( used for integer relation detection ).
11. A unary integer relation R, that is, a set of natural integers, is Presburger-definable if and only if it is ultimately periodic.
12. Several novel integer relation algorithms have been developed, such as the algorithm of Helaman Ferguson and R . W . Forcade ( 1979 ) and the LLL algorithm.
13. Integer relation algorithms are combined with tables of high precision mathematical constants and heuristic search methods in applications such as the Inverse Symbolic Calculator or Plouffe's Inverter.
14. A notable success of this approach was the use of the PSLQ algorithm to find the integer relation that led to the Bailey-Borwein-Plouffe formula for the value of ?.
15. :: ( after trying it ) I was hoping for something that would yield a sequence of approximations ( as the continued fraction algo does ) even where there is no true integer relation.
16. An integer relation R is Presburger-definable if and only if all sets of integers which are definable in first order logic with addition and R ( that is, Presburger Arithmetic plus a predicate for R ) are Presburger-definable.
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