Category Archives: Jacques Lacan

Jacques Siboni, Lacanian Topology

Some questions and answers about Lacanian topology, questions brought by Jean Daviot. (The ending was unfortunately lost!)

First Source on Lutecium

On YouTube

Lutecium Webex Lectures Series One

The first five lectures on Webex on Lacanian Topology

In first source on Lutecium (LTC) and on second on YouTube (YT)

#01 Real, Symbolic, Imaginary (LTC)

Not very convincing! Date is 2011/09/09

#01 Real, Symbolic, Imaginary (YT)


Not very convincing! Date is 2011/09/09

#02 Anguish, Inhibition, Symptom (LTC)

Date is 2011/09/24

#02 Anguish, Inhibition, Symptom (YT)


Date is 2011/09/24

#03 Reviewing the Sessions (LTC)

Date is 2011/10/08 By John Gasperoni
Unfortunately there is a poor synchronization

#03 Reviewing the Sessions (YT)


Date is 2011/10/08 By John Gasperoni
Unfortunately there is a poor synchronization

#04 Reality Object, Desire Object (LTC)

Date is 2011/10/22

#04 Reality Object, Desire Object (YT)


Date is 2011/10/22

#05 Ontology of the Subject, Graph of Desire (LTC)

Date is 2011/11/05

#05 Ontology of the Subject, Graph of Desire (YT)


Date is 2011/11/05

The Four Discourses

Lecture given in San Francisco on Nov 20, 2011. The object was The Four Discourses of Jacques Lacan. It is split into three parts.

First source on Lutecium (LTC), second source on YouTube (YT)

Part1 (LTC)

Part2 (LTC)

Part3 (LTC)

Part1 (YT)

Part2 (YT)

Part3 (YT)

Transformation of an object of reality into an object of desire

How does an object of reality become an object of desire; written by Jacques Siboni.

Transformation of an object of reality into an object of desire (English version)

HyperText version PDF version Postscript version

Transformation of an object of reality into an object of desire (French version)

HyperText version PDF version Postscript version

Jean-Michel Vappereau — Cours 2011 — Du nœud logique — Session 28 June 2011

Audio files for the lecture of Jean-Michel Vappereau on 28 June 2011. The description provided by the Topologie en extension site is:

dans l’écriture de l’aliénation et de la séparation
reconnaissance de l’existence de la répétition freudienne (suite)”

[Added: 2025/09/01]