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# Bibliography

On Dyadics: the Simplest Possible Mathematics

## Htabs

Type:

Manuscript

Title:

On Dyadics: the Simplest Possible Mathematics

Id:

MS [R] 3

Year:

1903 [c.]

Description:

A. MS., n.p., [c.1903?], pp. s-2, incomplete.

Intended as the first of a series of four memoirs, with plans for further memoirs on the application of mathematical theory to deductive logic. The doctrine of multitude and a working definition of “continuity.” See MS. 511.

Keywords:

Language:

English

Peirce, C. S. (1903 [c.]).

*On Dyadics: the Simplest Possible Mathematics*. MS [R] 3.The entry in BibTeX format.

author = "Charles S. Peirce",

title = "{On Dyadics: the Simplest Possible Mathematics. MS [R] 3}",

year = 1903 [c.],

abstract = "{A. MS., n.p., [c.1903?], pp. s-2, incomplete. Intended as the first of a series of four memoirs, with plans for further memoirs on the application of mathematical theory to deductive logic. The doctrine of multitude and a working definition of “continuity.” See MS. 511. }",

keywords = "Mathematics, Pure Mathematics, Pure Dyadics, Existential Graph, Sheet of Assertion, Graphist, Graph-replica",

language = "English",

note = "From the Commens Bibliography | \url{http://www.commens.org/bibliography/manuscript/peirce-charles-s-1903-c-dyadics-simplest-possible-mathematics-ms-r-3}"

}

title = "{On Dyadics: the Simplest Possible Mathematics. MS [R] 3}",

year = 1903 [c.],

abstract = "{A. MS., n.p., [c.1903?], pp. s-2, incomplete. Intended as the first of a series of four memoirs, with plans for further memoirs on the application of mathematical theory to deductive logic. The doctrine of multitude and a working definition of “continuity.” See MS. 511. }",

keywords = "Mathematics, Pure Mathematics, Pure Dyadics, Existential Graph, Sheet of Assertion, Graphist, Graph-replica",

language = "English",

note = "From the Commens Bibliography | \url{http://www.commens.org/bibliography/manuscript/peirce-charles-s-1903-c-dyadics-simplest-possible-mathematics-ms-r-3}"

}

Commens Dictionary entries from ‘On Dyadics: the Simplest Possible Mathematics’

1903 [c.] | MS [R] 3:1
Mathematics will here be understood to be the science which sets up hypotheses with a view to doing what it proceeds to do, namely, to deduce their consequences, and to study the methods of doing so. |

1903 [c.] | MS [R] 3:1
Mathematics will here be understood to be the science which sets up hypotheses with a view to doing what it proceeds to do, namely, to deduce their consequences, and to study the methods of doing so. Pure Mathematics will be understood to be a kind of mathematics which, as far as possible, eliminates from its hypotheses all that does not concern the forms of deduction of consequences from them. |