Continuing from Lowell Lecture 2.8,

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ell-lecture-ii/display/13613

 

. As for the general alpha-permissions, they are nothing but the definitions
of the four general Alpha signs in terms of permissibility. 

Let us draw up statements of them. You know that every definition consists
of two propositions. Thus if man is defined as a featherless biped, the one
proposition Every man is a featherless biped predicates the definition
'featherless biped' of the definitum, 'man'; while the other proposition
'Every featherless biped is a man' predicates the definitum of the
definition. 

Consequently, each sign of the system should furnish us with two permissions
of transformation. 

Beginning then with the sign which consists in scribing together, or as we
may term it, compounding, the definition of it in terms of permission will
be 

1st, predicating the definition of the definitum, if it is permitted to
scribe on the sheet of assertion a replica of a compound graph, then it is
permitted to scribe on the sheet of assertion a replica of either component.
Or, stating this in terms of transformations: Any replica of a compound
graph may on the sheet of assertion be transformed into a replica of either
component. That is to say, under a more practical aspect, any partial graph
on the sheet of assertion may be erased or cancelled. This shall head our
list of alpha permissions[:] 

Permission No 1. Any graph on the sheet of assertion can be erased. 

 

 

http://gnusystems.ca/Lowell2.htm }{ Peirce's Lowell Lectures of 1903

https://fromthepage.com/jeffdown1/c-s-peirce-manuscripts/ms-455-456-1903-low
ell-lecture-ii

 

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