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Old mathematical challenges : precedents to the millennium problems

Repositori DSpace/Manakin

dc.contributor.author	Segura de León, Sergio	es
dc.date.accessioned	2021-06-14T11:17:44Z
dc.date.available	2021-06-14T11:17:44Z
dc.date.issued	2018	es
dc.identifier.citation	Segura de León, Sergio. Old mathematical challenges : precedents to the millennium problems. En: Mètode Science Studies Journal: Annual Review, 8 2018: 26-33	es
dc.identifier.uri	https://hdl.handle.net/10550/79659
dc.description.abstract	The millennium problems set out by the Clay Mathematics Institute became a stimulus for mathematical research. The aim of this article is to highlight some previous challenges that were also a stimulus to finding proof for some interesting results. With this pretext, we present three moments in the history of mathematics that were important for the development of new lines of research. We briefly analyse the Tartaglia challenge, which brought about the discovery of a formula for third degree equations; Johan Bernoulli?s problem of the curve of fastest descent, which originated the calculus of variations; and the incidence of the problems posed by David Hilbert in 1900, focusing on the first problem in the list: the continuum hypothesis.	es
dc.title	Old mathematical challenges : precedents to the millennium problems	es
dc.type	journal article	es_ES
dc.subject.unesco		es
dc.identifier.doi		es
dc.type.hasVersion	VoR	es_ES