You're very welcome, Cathy.
It would be useful to have a single venue that would disseminate
Peirce-related publications. Perhaps the keepers of Arisbe can be
persuaded to have one or more folks volunteer as librarians to post and
maintain a list of titles on the Arisbe site.
----- Message from [email protected] ---------
Date: Wed, 15 Feb 2012 15:10:01 +1300
From: Catherine Legg <[email protected]>
Reply-To: Catherine Legg <[email protected]>
Subject: RE: Philosophia Mathematica articles of interest
To: [email protected]
Thank you for publicising that, Irving! Both papers were part of a
mini-conference myself and Clemency Montelle organized at the NZ Division
of the Australasian Association of Philosophy Conference, in Dec '09.
Peirce featured prominently in discussions on the day, which is unusual
for Australasian philosophy.
Another paper from that mini-conference which is still in advance access,
and has a similar theme to the Catton & Montelle paper, is Danielle
Macbeth, "Seeing How It Goes: Paper-and-Pencil Reasoning in Mathematical
Practice":
http://philmat.oxfordjournals.org/content/20/1/58.abstract?sid=2b61ff33-ea
82-434f-9c8d-67675faf094b
I would love to hear more about recent publications on Peirce from other
list members, though at the same time cognisant of the danger of tipping
off a bibliographic deluge.
Cheers, Cathy
-----Original Message-----
From: C S Peirce discussion list [mailto:[email protected]] On
Behalf Of Irving
Sent: Tuesday, 14 February 2012 8:36 a.m.
To: [email protected]
Subject: Philosophia Mathematica articles of interest
The newest issue of Philosophia Mathematica, vol. 20, no. 1 (Feb. 2012)
has some items that may be of interest to members of PEIRCE-L; in
particular:
Catherine Legg, "The Hardness of the Iconic Must: Can Peirce's
Existential Graphs Assist Modal Epistemology?", pp. 1-24
Philip Catton & Clemency Montelle, "To Diagram, to Demonstrate: To Do,
To See, and to Judge in Greek Geometry", pp. 25-27
[the title alone of this one puts me in mind of Reviel Netz's book, The
Shaping of Deduction in Greek Mathematics: A Study in Cognitive
History, which argues that the demonstrations in Euclid's Elements
involved diagrammatic reasoning, rather than logical deductions, using
"proof" to mean "argumentation" rather than, say, syllogistic logic,
and I suspect that Peirce would have loved to have read this and Netz's
book];
and
Thomas McLaughlin's review of Matthew Moore's edition of Philosophy of
Mathematics: Selected Writings of Charles S. Peirce, pp. 122-128.
You can find the preview at:
https://webmail.iu.edu/horde/imp/view.php?popup_view=1&index=17992&mailbox
=INBOX&actionID=view_attach&id=1&mimecache=c8c67315bb4e056828f0a08507e94ea
Irving H. Anellis
Visiting Research Associate
Peirce Edition, Institute for American Thought
902 W. New York St.
Indiana University-Purdue University at Indianapolis
Indianapolis, IN 46202-5159
USA
URL: http://www.irvinganellis.info
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Irving H. Anellis
Visiting Research Associate
Peirce Edition, Institute for American Thought
902 W. New York St.
Indiana University-Purdue University at Indianapolis
Indianapolis, IN 46202-5159
USA
URL: http://www.irvinganellis.info
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