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Directory:Jon Awbrey/Papers/Peirce's 1870 Logic Of Relatives (view source)
Revision as of 14:56, 3 April 2009
, 14:56, 3 April 2009→Commentary Note 8.1
{| align="center" cellspacing="6" style="text-align:center" width="90%"
{| align="center" cellspacing="6" style="text-align:center" width="90%"
|
|
<math>\begin{array}{lll}
<math>\begin{array}{ccl}
^{\backprime\backprime}\mathrm{b}^{\prime\prime}
^{\backprime\backprime}\mathrm{b}^{\prime\prime}
& = &
& = &
^{\backprime\backprime}\mathrm{black}^{\prime\prime}
^{\backprime\backprime}\mathrm{black}^{\prime\prime}
\\
\\[6pt]
^{\backprime\backprime}\mathrm{m}^{\prime\prime}
^{\backprime\backprime}\mathrm{m}^{\prime\prime}
& = &
& = &
^{\backprime\backprime}\mathrm{man}^{\prime\prime}
^{\backprime\backprime}\mathrm{man}^{\prime\prime}
\\
\\[6pt]
^{\backprime\backprime}\mathrm{w}^{\prime\prime}
^{\backprime\backprime}\mathrm{w}^{\prime\prime}
& = &
& = &
In Peirce's notation, the denotation of a general term can be expressed by means of an equation between terms:
In Peirce's notation, the denotation of a general term can be expressed by means of an equation between terms:
: b = O
{| align="center" cellspacing="6" style="text-align:center" width="90%"
|
<math>\begin{array}{ccl}
\mathrm{b} & = & \mathrm{O}
\\[6pt]
\mathrm{m} & = & \mathrm{C} ~+\!\!,~ \mathrm{I} ~+\!\!,~ \mathrm{J} ~+\!\!,~ \mathrm{O}
\\[6pt]
\mathrm{w} & = & \mathrm{B} ~+\!\!,~ \mathrm{D} ~+\!\!,~ \mathrm{E}
\end{array}</math>
|}
===Commentary Note 8.2===
===Commentary Note 8.2===