Jon AS, List, I renamed the subject line to emphasize the stages prior to the derivation of the three branches of normative logic. JAS> I have corrected the subject line since the cited writings by Jappy and quoted statements by Peirce are not about phaneroscopy at all, but about speculative grammar as the first branch of the normative science of logic as semeiotic. No. The first stages of phaneroscopy apply formal logic to derive the phenomenological categories and the hypoicons. Only after that analysis has been done can the categories be applied to the analysis of Beauty, Goodness, and Truth to derive the normative sciences. Please note that formal logic (AKA mathematical logic) is the first branch of mathematics. Without formal logic, it's impossible to derive the categories. There are 119 instances of the term 'formal logic' in CP, and only 7 instances of the term 'logic proper'. And Peirce is inconsistent in his use of that term: In the 1903 classification of the sciences, he defined 'logic proper' as the triad of speculative grmmar, Critic, and methodeutic. But in every use of the term 'logic proper' prior to before that classification, he defines it as a synonym for Critic by itself. By Peirce's own ethics of terminology, the term 'logic proper' was a terrible choice. That may be why he stopped using that term aftter those 7 inconsistent uses. John
Jon AS, List,
I renamed the subject line to emphasize the stages prior to the three branches of normative logic.
JAS>I have corrected the subject line since the cited writings by Jappy and quoted statements by Peirce are not about phaneroscopy at all, but about speculative grammar as the first branch of the normative science of logic as semeiotic.
No. The first stages of phaneroscopy apply formal logic to derive the phenomenological categories and the hypoicons. Only after that analysis has been done can the categories be applied to the analysis of Beauty, Goodness, and Truth to derive the normative sciences.
Please note that formal logic (AKA mathematical logic) is the first branch of mathematics. Without formal logic, it's impossible to derive the categories.
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