Primality tests

Results: 109



#Item
21On the Impossibility of Batch Update for Cryptographic Accumulators Philippe Camacho Dept. of Computer Science, University of Chile, Blanco Encalada 2120, 3er piso, Santiago, Chile.

On the Impossibility of Batch Update for Cryptographic Accumulators Philippe Camacho Dept. of Computer Science, University of Chile, Blanco Encalada 2120, 3er piso, Santiago, Chile.

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Source URL: eprint.iacr.org

Language: English - Date: 2009-12-15 20:16:12
22LARGE GAPS BETWEEN PRIMES JAMES MAYNARD arXiv:1408.5110v1 [math.NT] 21 AugAbstract. We show that there exists pairs of consecutive primes less than x whose difference

LARGE GAPS BETWEEN PRIMES JAMES MAYNARD arXiv:1408.5110v1 [math.NT] 21 AugAbstract. We show that there exists pairs of consecutive primes less than x whose difference

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Source URL: arxiv.org

Language: English - Date: 2014-08-21 20:18:22
23Seminar Report on  Riemann hypothesis and its Impact on RSA - Chauthaiwale Atharva Shriram (2008H103422)

Seminar Report on Riemann hypothesis and its Impact on RSA - Chauthaiwale Atharva Shriram (2008H103422)

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Source URL: csis.bits-pilani.ac.in

Language: English - Date: 2009-02-20 05:41:14
24A NOTE ON MONTE CARLO PRIMALITY TESTS AND ALGORITHMIC INFORMATION THEORY Communications on Pure and Applied

A NOTE ON MONTE CARLO PRIMALITY TESTS AND ALGORITHMIC INFORMATION THEORY Communications on Pure and Applied

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Source URL: www.multimedialibrary.com

Language: English - Date: 2014-03-05 10:33:18
25Math: Cryptography  The Solovay-Strassen Primality Test 1  1

Math: Cryptography The Solovay-Strassen Primality Test 1 1

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Source URL: www.cs.miami.edu

Language: English - Date: 2000-10-30 22:02:14
263  Proof of the complexity We shall show the second loop terminates early. Namely r can be taken in polynomial order.

3 Proof of the complexity We shall show the second loop terminates early. Namely r can be taken in polynomial order.

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Source URL: matha.e-one.uec.ac.jp

Language: English - Date: 2011-07-06 20:43:50
27Solutions to Homework Three  CSE[removed]a) Each time you roll a die, the chance of getting a six is p = 1/6. So the expected number of rolls until you see a six is 1/p = 6.

Solutions to Homework Three CSE[removed]a) Each time you roll a die, the chance of getting a six is p = 1/6. So the expected number of rolls until you see a six is 1/p = 6.

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Source URL: cseweb.ucsd.edu

Language: English - Date: 2014-10-17 13:59:47
28Homework Three, for Fri[removed]CSE 101 When specifying an algorithm, please use pseudocode that is simple and unambiguous. Always justify the correctness and running time of the algorithm, unless these are obvious.

Homework Three, for Fri[removed]CSE 101 When specifying an algorithm, please use pseudocode that is simple and unambiguous. Always justify the correctness and running time of the algorithm, unless these are obvious.

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Source URL: cseweb.ucsd.edu

Language: English - Date: 2014-10-17 13:59:38
29T3.TG.17.Numberelationships

T3.TG.17.Numberelationships

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Source URL: www.smpmaths.org.uk

Language: English - Date: 2009-01-20 04:04:02
30A SCALABLE SYSTEM-ON-A-CHIP ARCHITECTURE FOR PRIME NUMBER VALIDATION Ray C.C. Cheung and Ashley Brown Department of Computing, Imperial College London, United Kingdom Abstract This paper presents a scalable SoC architect

A SCALABLE SYSTEM-ON-A-CHIP ARCHITECTURE FOR PRIME NUMBER VALIDATION Ray C.C. Cheung and Ashley Brown Department of Computing, Imperial College London, United Kingdom Abstract This paper presents a scalable SoC architect

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Source URL: www.ashleybrown.co.uk

Language: English - Date: 2010-09-16 09:55:04