Audio files and accompanying schemas from the 8 一月 2008 lecture by Vappereau.
分類存檔: 拓撲
Jean-Michel Vappereau - 課程 2007 – 2008 — 喬伊斯·哈姆雷特和弗洛伊德·OEdipe — 會議 18 十二月 2007
Audio files and accompanying schemas from the 18 十二月 2007 lecture by Vappereau.
Jean-Michel Vappereau - 課程 2007 – 2008 — 喬伊斯·哈姆雷特和弗洛伊德·OEdipe — 會議 11 十二月 2007
Audio files and accompanying schemas from the 11 十二月 2007 lecture by Vappereau.
[額外: 2025/08/29]Jean-Michel Vappereau — Lecture des formules de la sexuation – Annexe 1
First “annex” for the “解讀性化公式” produced by Vappereau in December 2007. Describes the context between Boole and Frege that situates the argument of the parent work.
[額外: 2025/08/25]Jean-Michel Vappereau — Lecture des formules de la sexuation – Annexe 2
Second “annex” for the “解讀性化公式” produced by Vappereau in December 2007. Uses coordinated calculus to fortify the argument presented in the parent work.
[額外: 2025/08/25]Jean-Michel Vappereau — Lecture des formules de la sexuation – Annexe 3
Third “annex” for the “解讀性化公式” produced by Vappereau in December 2007. Demonstrates the argument presented in the parent work by means of the diagram of Pierce and Eulerian circles.
[額外: 2025/08/25]Jean-Michel Vappereau — Lecture des formules de la sexuation – Annexe 4
Fourth “annex” for the “解讀性化公式” produced by Vappereau in December 2007. This text establishes the definitions of restricted statements defining the parameters for the argument of the parent work.
[額外: 2025/08/25]Jean-Michel Vappereau — Lecture des formules de la sexuation – Annexe 5
第五 “annex” 在 Vappereau’ “解讀性化公式,” published in December of 2007. This installment uses the Zermelo-Fränkel axiomatic theory to support the argument presented in the main text.
[額外: 2025/08/25]Jean-Michel Vappereau — 解讀性化公式 – 時間表 6
Final “annex” for the “解讀性化公式” 由 Vappereau in December 2007. Uses classical logic and coordinated calculus to support the argument presented in the parent work.
[額外: 2025/08/25]Jean-Michel Vappereau — 解讀性化公式 (邏輯和集合論) 全文
Text by Vappereau reading the formulas of sexuation of Lacan in terms of classical, canonical logic.
[額外: 2025/08/26]