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• Second_Hardy–Littlewood_conjecture abstract "In number theory, the second Hardy–Littlewood conjecture concerns the number of primes in intervals. If π(x) is the number of primes up to and including x then the conjecture states thatπ(x + y) ≤ π(x) + π(y)for x, y ≥ 2.This means that the number of primes from x + 1 to x + y is always less than or equal to the number of primes from 1 to y. This is probably false in general as it is inconsistent with the more likely first Hardy–Littlewood conjecture on prime k-tuples, but the first violation is likely to occur for very large values of x. For example, an admissible k-tuple (or prime constellation) of 447 primes can be found in an interval of y = 3159 integers, while π(3159) = 446. If the first Hardy–Littlewood conjecture holds, then the first such k-tuple is expected for x greater than 1.5 × 10174 but less than 2.2 × 101198.".
• Second_Hardy–Littlewood_conjecture wikiPageExternalLink apc.html.
• Second_Hardy–Littlewood_conjecture wikiPageExternalLink k-tuples.html.
• Second_Hardy–Littlewood_conjecture wikiPageID "361598".
• Second_Hardy–Littlewood_conjecture wikiPageLength "2443".
• Second_Hardy–Littlewood_conjecture wikiPageOutDegree "9".
• Second_Hardy–Littlewood_conjecture wikiPageRevisionID "679335851".
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink Category:Analytic_number_theory.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink Category:Conjectures_about_prime_numbers.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink First_Hardy–Littlewood_conjecture.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink G._H._Hardy.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink Interval_(mathematics).
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink John_Edensor_Littlewood.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink Number_theory.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink Prime_constellation.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink Prime_k-tuple.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink Prime_number.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLink Twin_prime.
• Second_Hardy–Littlewood_conjecture wikiPageWikiLinkText "Second Hardy–Littlewood conjecture".
• Second_Hardy–Littlewood_conjecture wikiPageWikiLinkText "second Hardy–Littlewood conjecture".
• Second_Hardy–Littlewood_conjecture hasPhotoCollection Second_Hardy–Littlewood_conjecture.
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• Second_Hardy–Littlewood_conjecture wikiPageUsesTemplate Template:Numtheory-stub.
• Second_Hardy–Littlewood_conjecture wikiPageUsesTemplate Template:Prime_number_conjectures.
• Second_Hardy–Littlewood_conjecture subject Category:Analytic_number_theory.
• Second_Hardy–Littlewood_conjecture subject Category:Conjectures_about_prime_numbers.
• Second_Hardy–Littlewood_conjecture comment "In number theory, the second Hardy–Littlewood conjecture concerns the number of primes in intervals. If π(x) is the number of primes up to and including x then the conjecture states thatπ(x + y) ≤ π(x) + π(y)for x, y ≥ 2.This means that the number of primes from x + 1 to x + y is always less than or equal to the number of primes from 1 to y.".
• Second_Hardy–Littlewood_conjecture label "Second Hardy–Littlewood conjecture".
• Second_Hardy–Littlewood_conjecture sameAs Dua_konjekto_de_Hardy-Littlewood.
• Second_Hardy–Littlewood_conjecture sameAs Seconde_conjecture_de_Hardy-Littlewood.
• Second_Hardy–Littlewood_conjecture sameAs השערת_הארדי-ליטלווד_השנייה.
• Second_Hardy–Littlewood_conjecture sameAs m.01_hqj.
• Second_Hardy–Littlewood_conjecture sameAs Вторая_гипотеза_Харди_—_Литлвуда.
• Second_Hardy–Littlewood_conjecture sameAs Hardy–Littlewoods_andra_förmodan.
• Second_Hardy–Littlewood_conjecture sameAs Q2920423.
• Second_Hardy–Littlewood_conjecture sameAs Q2920423.
• Second_Hardy–Littlewood_conjecture wasDerivedFrom Second_Hardy–Littlewood_conjecture?oldid=679335851.
• Second_Hardy–Littlewood_conjecture isPrimaryTopicOf Second_Hardy–Littlewood_conjecture.