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# Bibliography

Mathematics and Peirce's semiotic

## Tabs

Type:

Article in Journal

Title:

Mathematics and Peirce's semiotic

Year:

2015

Journal:

Semiotica

Volume:

2015

Issue:

207

Pages:

175-183

Abstract:

It is shown here that Peirce's ten trichotomies, specifically art as discussed in , provides a structure for presenting a mathematical conjecture and provide a heuristic for going about attempting a mathematical proof of the conjecture. The mathematics is presented through the work of the mathematical proof theorists George Polya and Daniel Solow. Here a geometric conjecture is shown to be true using a ten trichotomy context for a proof. Thus through the structure of mathematical proof the ten trichotomy structure validates itself.

Keywords:

ISSN:

00371998

DOI:

10.1515/sem-2015-0061

Language:

English

Sabre, R. M. (2015). Mathematics and Peirce's semiotic.

*Semiotica*,*2015*(207), 175-183.The entry in BibTeX format.

author = "Ru M. Sabre",

title = "{Mathematics and Peirce's semiotic}",

year = 2015,

journal = "Semiotica",

volume = 2015,

number = "207",

pages = "175-183",

issn = "00371998",

abstract = "{It is shown here that Peirce's ten trichotomies, specifically art as discussed in , provides a structure for presenting a mathematical conjecture and provide a heuristic for going about attempting a mathematical proof of the conjecture. The mathematics is presented through the work of the mathematical proof theorists George Polya and Daniel Solow. Here a geometric conjecture is shown to be true using a ten trichotomy context for a proof. Thus through the structure of mathematical proof the ten trichotomy structure validates itself.}",

keywords = "Mathematics",

language = "English",

note = "From the Commens Bibliography | \url{http://www.commens.org/bibliography/journal_article/sabre-ru-m-2015-mathematics-and-peirces-semiotic}"

}

title = "{Mathematics and Peirce's semiotic}",

year = 2015,

journal = "Semiotica",

volume = 2015,

number = "207",

pages = "175-183",

issn = "00371998",

abstract = "{It is shown here that Peirce's ten trichotomies, specifically art as discussed in , provides a structure for presenting a mathematical conjecture and provide a heuristic for going about attempting a mathematical proof of the conjecture. The mathematics is presented through the work of the mathematical proof theorists George Polya and Daniel Solow. Here a geometric conjecture is shown to be true using a ten trichotomy context for a proof. Thus through the structure of mathematical proof the ten trichotomy structure validates itself.}",

keywords = "Mathematics",

language = "English",

note = "From the Commens Bibliography | \url{http://www.commens.org/bibliography/journal_article/sabre-ru-m-2015-mathematics-and-peirces-semiotic}"

}