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| | ==Anthesis== | | ==Anthesis== |
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| − | {| align="center" cellpadding="6" width="90%"
| + | <div style="margin-left:5%; margin-right:5%"> |
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| + | <p style="margin-bottom:0px">Thus, if a sunflower, in turning towards the sun, becomes by that very act fully capable, without further condition, of reproducing a sunflower which turns in precisely corresponding ways toward the sun, and of doing so with the same reproductive power, the sunflower would become a Representamen of the sun.</p> |
| − | <p>Thus, if a sunflower, in turning towards the sun, becomes by that very act fully capable, without further condition, of reproducing a sunflower which turns in precisely corresponding ways toward the sun, and of doing so with the same reproductive power, the sunflower would become a Representamen of the sun. (C.S. Peirce, “Syllabus” (<i>c</i>. 1902), <i>Collected Papers</i>, CP 2.274).</p> | + | |
| − | |}
| + | <p style="margin-top:0px; text-align:right">— C.S. Peirce, <i>Collected Papers</i>, CP 2.274</p> |
| | + | </div> |
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| − | In his picturesque illustration of a sign relation, along with his tracing of a corresponding sign process, or <i>[[semiosis]]</i>, Peirce uses the technical term <i>representamen</i> for his concept of a sign, but the shorter word is precise enough, so long as one recognizes that its meaning in a particular theory of signs is given by a specific definition of what it means to be a sign. | + | In his picturesque illustration of a sign relation, along with his tracing of a corresponding sign process, or <i>semiosis</i>, Peirce uses the technical term <i>representamen</i> for his concept of a sign, but the shorter word is precise enough, so long as one recognizes its meaning in a particular theory of signs is given by a specific definition of what it means to be a sign. |
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| | ==Definition== | | ==Definition== |
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| | [[Category:Computer science]] | | [[Category:Computer science]] |
| | [[Category:Graph theory]] | | [[Category:Graph theory]] |
| | + | [[Category:Inquiry]] |
| | + | [[Category:Intelligent systems]] |
| | [[Category:Logic]] | | [[Category:Logic]] |
| | [[Category:Logical graphs]] | | [[Category:Logical graphs]] |
| | [[Category:Mathematics]] | | [[Category:Mathematics]] |
| | [[Category:Peirce, Charles Sanders]] | | [[Category:Peirce, Charles Sanders]] |
| | + | [[Category:Peircean semiotics]] |
| | [[Category:Pragmatics]] | | [[Category:Pragmatics]] |
| | [[Category:Relation theory]] | | [[Category:Relation theory]] |