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Feb 4, 2020 at 18:54 answer added Gerhard Paseman timeline score: 2
S Dec 29, 2019 at 12:01 history bounty ended CommunityBot
S Dec 29, 2019 at 12:01 history notice removed CommunityBot
S Dec 21, 2019 at 10:59 history bounty started user142929
S Dec 21, 2019 at 10:59 history notice added user142929 Authoritative reference needed
Sep 29, 2019 at 10:43 comment added user142929 Yes I accept your critic, I am looking for a good version of Bonse's inequality for semiprimes. Many thanks @Wojowu
Sep 29, 2019 at 10:41 comment added Wojowu For the record, Bonse's inequality is far from sharp. $p_1\dots p_n$ is on the order of $e^{p_n}$, while $p_{n+1}$ is barely larger than $p_n$ (e.g. it's smaller than $2p_n$). You can get pretty precise bounds using this and this
Sep 29, 2019 at 10:41 comment added user142929 In the linked Wikipedia is cited the bibliography for Bonse's inequality. An interesting article, that also refers Bonse's inequality, is by Robert J. Betts, Using Bonse's Inequality for Find Upper Bounds on Prime Gaps, Journal of Integer Sequences, Vol. 10 (2007) Article 07.3.8
Sep 29, 2019 at 10:32 history asked user142929 CC BY-SA 4.0