{"docId":99,"paperId":99,"url":"https:\/\/hrj.episciences.org\/99","doi":"10.46298\/hrj.1983.99","journalName":"Hardy-Ramanujan Journal","issn":"","eissn":"2804-7370","volume":[{"vid":17,"name":"Volume 6 - 1983"}],"section":[],"repositoryName":"Hal","repositoryIdentifier":"hal-01104264","repositoryVersion":1,"repositoryLink":"https:\/\/hal.archives-ouvertes.fr\/hal-01104264v1","dateSubmitted":"2015-03-03 16:13:38","dateAccepted":"2015-06-12 16:05:17","datePublished":"1983-01-01 08:00:00","titles":{"en":"Primes between $p_n+1$ and $p_{n+1}^2-1.$"},"authors":["Venugopalan, A."],"abstracts":{"en":"We give some polynomial identities involving the first $n+1$ primes, and deduce from one of these a formula from which $p_{n+1}$ can be calculated once $p_1,\\ldots,p_n$ are known."},"keywords":[{"en":"prime numbers"},{"en":"twin primes"},"[MATH] Mathematics [math]"]}