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Last Updated: June 6, 2026
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Agenda: Toda's theorem: intro. to ⊕SAT, randomised reduction from PH to ⊕SAT, derandomisation via a query Instructor: ... Agenda: Approximate counting with an NP oracle; self-reducibility properties of the Permanent Instructor: Ramprasad Saptharishi. Agenda: ; decision vs counting; -completeness of ; -completeness of Permanent. Instructor: Ramprasad Saptharishi. Agenda: Promise problems; Unique-SAT; the Valiant-Vazirani Lemma; introduction to Instructor: Ramprasad Saptharishi. Agenda: What is a proof?; Graph non-isomorphism; Interactive Proofs (formal definition); what we can prove; an interactive proof ... MIT 6.006 Introduction to Algorithms, Spring 2020 Instructor: Erik Demaine View the complete course: ...
Agenda: GapP, PP and the Beigel-Reingold-Spielman theorem Instructor: Ramprasad Saptharishi. Agenda: Arthur-Merlin protocols, MA, AM, properties of AM protocols, GI - NP-complete? public coins = private coins. Instructor: ... Instructor: Ramprasad Saptharishi This is the first of three Proof by diagonalization that there are uncomputable functions; introduction to Agenda: IP ⊂ PSPACE; P^ ⊂ IP (via ); extension to TQBF; IP = PSPACE Instructor: Prahladh Harsha. MIT 6.006 Introduction to Algorithms, Fall 2011 View the complete course: Instructor: Erik Demaine ...
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[CSS.203.1] Computational Complexity - Lecture 19
![[CSS.203.1] Computational Complexity - Lecture 20](https://ytimg.googleusercontent.com/vi/d-Ry0kLJ3LQ/mqdefault.jpg)
[CSS.203.1] Computational Complexity - Lecture 20
![[CSS.203.1] Computational Complexity - Lecture 18](https://ytimg.googleusercontent.com/vi/jy37dNKNM0Y/mqdefault.jpg)
[CSS.203.1] Computational Complexity - Lecture 18
![[CSS.203.1] Computational Complexity - Lecture 17](https://ytimg.googleusercontent.com/vi/ijy-s1e1En8/mqdefault.jpg)
[CSS.203.1] Computational Complexity - Lecture 17
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![[CSS.203.1] Computational Complexity - Introduction to Catalytic Computation](https://i0.wp.com/ytimg.googleusercontent.com/vi/36o9W5IZVzU/mqdefault.jpg?resize=320,180)
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![[CSS.203.1] Computational Complexity - Tree Evaluation Problem](https://i0.wp.com/ytimg.googleusercontent.com/vi/wqfoBycH_9E/mqdefault.jpg?resize=320,180)
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