PURLOINED LETTER: ELEMENTS OF THE DISCOURSE: Difference between revisions
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Below I list the key theoretical objects discussed or referred to in seminar II and Lacan’s lecture on cybernetics in order to map out a local “discourse network” | Below I list the key theoretical objects discussed or referred to in seminar II and Lacan’s lecture on cybernetics in order to map out a local “discourse network” | ||
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# where the objects occur: | |||
Revision as of 10:28, 1 December 2020
Lacan’s understanding of finite state automata allowed him to theorize that simple information machines were structured similarly to simple languages with limited functions; that the syntax of a finite-state automata was descriptive of the symbolic order.
Below I list the key theoretical objects discussed or referred to in seminar II and Lacan’s lecture on cybernetics in order to map out a local “discourse network”
- the objects
- where the objects occur:
1. the objects
Von Neumann & Morgenstern's Game Theory and Economic Behaviour;
The Tale of the Purloined Letter by Edger Allen Poe;
The game of odds & evens (matching pennies);
Lacan describes a finite state automata that can play the game of odds and evens,
(with the same function as Claude Shannon & David Hagelbarger's SEER)
2. where the objects occur
A matrix of common themes interconnect the different elements of the discourse:
Odd & even (matching pennies) appears in Poe's story;
Poe and odd and even (matching pennies) appear in von Neumann & Morganstern’s Game Theory and Economic Behaviour;
Poe and odd and even (matching pennies) appear in von Neumann & Morganstern’s Game Theory and Economic Behaviour appear in Shannon’s account of SEER
Poe, odd and evens (matching pennies) and von Neumann & Morganstern’s Game Theory and Economic Behaviour; appear in Lacan’s seminar on the Putrloined letter;
Poe, odd and evens (matching pennies), von Neumann & Morganstern Game Theory and Economic Behaviour; and Lacan appear in texts by Guilbaud.
Guilbaud's What is Cybernetics? [1954] reference:
Poe's story and in a 1953 lecture he draws an equivalence between odds & evens and matching pennies.