dc.contributor.authorNg, Yew-Kwang
dc.date.accessioned2014-05-19T02:59:48Z
dc.date.available2014-05-19T02:59:48Z
dc.date.copyright2012en_US
dc.date.issued2012
dc.identifier.citationNg, Y.-K. (2013). What Could Happen, Will Happen? A Mathematical Proof and an Application to the Creation of Our Sub-universe. Applied Mathematics, 3(2), 39-44.en_US
dc.identifier.urihttp://hdl.handle.net/10220/19367
dc.description.abstractA valid proof of such ‘laws’ as ‘What could happen, will happen’ is impossible as they are false. This paper demonstrates this falsehood (Section 1), provides (Section 2) a formal and valid proof of the qualified law: What could happen with non-vanishing (i.e. positive and finite) probabilities, will happen (given sufficient time), and discusses several special cases with specific mathematical probabilities (Section 3). The appendix provides an application of the central result to a very interesting issue of the origin of our universe, proving that it was created, unless another identical one was created.en_US
dc.language.isoenen_US
dc.relation.ispartofseriesApplied Mathematicsen_US
dc.rights© 2012 Scientific & Academic Publishing. This is the author created version of a work that has been peer reviewed and accepted for publication by Applied Mathematics, Scientific & Academic Publishing. It incorporates referee’s comments but changes resulting from the publishing process, such as copyediting, structural formatting, may not be reflected in this document. The published version is available at: [http://article.sapub.org/10.5923.j.am.20130302.01.html].en_US
dc.subjectDRNTU::Science::Mathematics
dc.titleWhat could happen, will happen? A mathematical proof and an application to the creation of our sub-universeen_US
dc.typeJournal Article
dc.contributor.schoolSchool of Humanities and Social Sciencesen_US
dc.description.versionAccepted versionen_US
dc.identifier.rims176763
dc.identifier.urlhttp://article.sapub.org/10.5923.j.am.20130302.01.html


Files in this item

Thumbnail

This item appears in the following Collection(s)

Show simple item record