Badiou, Infinity, and Subjectivity
eBook - PDF

Badiou, Infinity, and Subjectivity

Reading Hegel and Lacan after Badiou

  1. 351 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Badiou, Infinity, and Subjectivity

Reading Hegel and Lacan after Badiou

About this book

In Badiou, Infinity, and Subjectivity: Reading Hegel and Lacan after Badiou, Mohammad Reza Naderi elaborates on the trajectory of Alain Badiou's philosophy by following a leading thread: the dominance of axiomatic thought and the category of mathematical infinity. According to this primary proposition, axiomatic thought is the only form of thinking adequate to the infinity of being. Using both primary and secondary literature, the author demonstrates two other major propositions: 1) The coherence of Badiou's intellectual development from the early interventions to the publication of Being and Event, and 2) The formation of a theory Naderi calls "discipline." By working through three dimensions of disciplinary thinking—interiority, novelty, and beginning—Naderi provides a new framework for understanding the inner structure of what Badiou calls "procedures of truths" and develops a new interpretation that ultimately reveals the inner logic of Badiou's method.

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Yes, you can access Badiou, Infinity, and Subjectivity by Mohammad Reza Naderi in PDF and/or ePUB format, as well as other popular books in Philosophy & Number Theory. We have over one million books available in our catalogue for you to explore.

Information

Year
2023
eBook ISBN
9798216235095
Edition
1

Table of contents

  1. Cover
  2. Half Title
  3. Series Page
  4. Title Page
  5. Copyright Page
  6. Dedication
  7. Contents
  8. List of Tables and Figures
  9. List of Tables and Figures
  10. Acknowledgments
  11. Introduction
  12. Part I: Subject and Structure
  13. Chapter 1: The Debate in Cahiers pour l’Analyse
  14. Part II: Subject and Real
  15. Chapter 2: Hegel Is Divisible in Two
  16. Chapter 3: Lacan Is Our Hegel
  17. Chapter 4: Lacan Is Divisible in Two
  18. Chapter 5: Toward a General Theory of Structure
  19. Part III: Subject and Infinity
  20. Chapter 6: Axiom
  21. Chapter 7: Infinity
  22. Chapter 8: Subject
  23. Conclusion
  24. References
  25. Index
  26. About the Author