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Twin prime
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11	PrimeGrid’s The Riesel Problem On 21 Nov 2010, 11:14:00 UTC, PrimeGrid’s The Riesel Problem project eliminated k=by finding the Mega prime: 1912492^The prime is 1,028,835 digits long and enters Chri Add to Reading List Source URL: www.primegrid.com Language: English* - Date: 2010-12-02 23:45:58 Numbers Riesel Sieve PrimeGrid Riesel number LLR Megaprime Primality test Lucas–Lehmer–Riesel test Twin Prime Search Prime numbers Mathematics Number theory
12	PrimeGrid’s The Riesel Problem On 2 October 2014, 3:02:44 UTC, PrimeGrid’s The Riesel Problem project eliminated k=by finding the mega prime: 402539The prime is 2,159,301 digits long and will enter Add to Reading List Source URL: www.primegrid.com Language: English* - Date: 2014-10-06 09:14:09 Numbers Riesel Sieve PrimeGrid Riesel number Megaprime LLR Primality test Berkeley Open Infrastructure for Network Computing Twin Prime Search Prime numbers Mathematics Number theory
13	Subject Index Many of these terms are defined in the glossary, others are defined in the Prime Curios! themselves. The boldfaced entries should indicate the key entries. γ 97 φ 79, 184, see golden ratio Add to Reading List Source URL: www.utm.edu Language: English - Date: 2009-11-09 02:01:58 Integer sequences Prime number Mersenne prime Wieferich prime Repunit Prime gap Fermat number Twin prime Permutable prime Mathematics Numbers Number theory
14	PrimeGrid’s The Riesel Problem On 14 Jan:03:07 UTC, PrimeGrid’s The Riesel Problem project eliminated k=by finding the Mega prime: 4286392^The prime is 1,055,553 digits long and enters Chris Add to Reading List Source URL: www.primegrid.com Language: English* - Date: 2011-01-18 22:50:12 Numbers Riesel Sieve PrimeGrid Riesel number LLR Megaprime Primality test Berkeley Open Infrastructure for Network Computing Twin Prime Search Prime numbers Mathematics Number theory
15	Asia Pacific Mathematics Newsletter 1 The TheTwin TwinPrime Add to Reading List Source URL: www.asiapacific-mathnews.com Language: English - Date: 2013-11-06 04:17:24 Analytic number theory Elliott–Halberstam conjecture Prime number Arithmetic function Bombieri–Vinogradov theorem Twin prime Prime-counting function Kloosterman sum Riemann zeta function Mathematics Mathematical analysis Number theory
16	PrimeGrid’s The Riesel Problem On 4 October 2014, 22:32:24 UTC, PrimeGrid’s The Riesel Problem project eliminated k=by finding the mega prime: 502573The prime is 2,162,000 digits long and will ente Add to Reading List Source URL: www.primegrid.com Language: English* - Date: 2014-10-12 18:56:39 Numbers Riesel Sieve PrimeGrid Riesel number LLR Megaprime Primality test Twin Prime Search Lucas–Lehmer–Riesel test Prime numbers Mathematics Number theory
17	PrimeGrid’s The Riesel Problem On 25 December 2013, 11:53:21 UTC, PrimeGrid’s The Riesel Problem project eliminated k=40597 by finding the mega prime: 40597The prime is 2,049,571 digits long and will ente Add to Reading List Source URL: www.primegrid.com Language: English* - Date: 2014-01-14 23:59:20 Numbers Riesel Sieve PrimeGrid Riesel number LLR Megaprime Primality test Berkeley Open Infrastructure for Network Computing Twin Prime Search Prime numbers Mathematics Number theory
18	© ATM 2007 • No reproduction except for academic purposes • for permissions WHY PLAY I SPY WHEN YOU CAN DO MATHEMATICS? Robert Andrews and Paul Andrews have some conversations Add to Reading List Source URL: nrich.maths.org Language: English - Date: 2013-11-05 12:09:42 Number theory Prime number Primality test Twin prime Mathematics Integer sequences Numbers
19	ON S O M E N E W QUESTIONS ON T H E DISTRIBUTION OF P R I M E NUMBERS P. ERDÖS AND P. TURÂN 1. Introduction. In connection with some recent unpublished investigations concerning the Riemann hypothesis one of us raised Add to Reading List Source URL: www.ams.org Language: English - Date: 2010-01-14 12:03:52 Analytic number theory Conjectures Hypotheses Riemann hypothesis Prime number theorem Prime number Twin prime Peter K. Gregersen Prime gap Mathematics Number theory Mathematical analysis
20	ANDRICA’S CONJECTURE IS TRUE KIM E LUMBARD Abstract. A rigorous treatment of the Sieve of Eratosthenes yields new insight into the discrete spacings between consecutive primes. A bound on gaps at each iteration of the Add to Reading List Source URL: www.ugcs.caltech.edu Language: English - Date: 2011-12-09 04:32:30 Numbers Integer sequences Analytic number theory Prime-counting function Prime gap Twin prime Primorial Modular arithmetic Mathematics Number theory Prime numbers

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