Conclusion of Nisan-Wigderson including construction of designs.
Lecture Notes by Sadra Yazdanbod
Friday, February 27, 2015
Monday, February 23, 2015
Lecture 21
Overview of Nisan-Wigderson Construction
Guest Lecture by Arefin Huq
Hardness vs Randomness by Noam Nisan and Avi Wigderson
Lecture Notes by Sadra Yazdanbod
Guest Lecture by Arefin Huq
Hardness vs Randomness by Noam Nisan and Avi Wigderson
Lecture Notes by Sadra Yazdanbod
Friday, February 20, 2015
Lecture 20
Cryptographic versus Complexity pseudorandom generators
A Pseudorandom Generator from any One-way Function by Johan Håstad, Russell Impagliazzo, Leonid A. Levin and Michael Luby
Pseudo-random generators for all hardnesses by Chris Umans
Lecture Notes by Peter Ralli
A Pseudorandom Generator from any One-way Function by Johan Håstad, Russell Impagliazzo, Leonid A. Levin and Michael Luby
Pseudo-random generators for all hardnesses by Chris Umans
Lecture Notes by Peter Ralli
Wednesday, February 18, 2015
Lecture 19
BPP, Polynomial Identity Testing via Schwartz-Zippel, Intro to pseudorandom generators
Lecture Notes by David Durfee
Lecture Notes by David Durfee
Monday, February 16, 2015
Lecture 18
Kolmogorov v Entropy and Levin's Kt complexity and universal enumeration
Lecture Notes by Ben Cousins
Lecture Notes by Ben Cousins
Friday, February 13, 2015
Lecture 17
Linear relationships between K-complexity and Entropy
Inequalities for Shannon Entropy and Kolmogorov Complexity by Daniel Hammer, Andrei Romashchenko, Alexander Shen and Nikolai Vereshchagin
Lecture Notes by Ezgi Karabulut
Inequalities for Shannon Entropy and Kolmogorov Complexity by Daniel Hammer, Andrei Romashchenko, Alexander Shen and Nikolai Vereshchagin
Lecture Notes by Ezgi Karabulut
Wednesday, February 11, 2015
Lecture 16
The close relationship between H(p) and E_p(K(x)).
THE COMPLEXITY OF FINITE OBJECTS AND THE DEVELOPMENT OF THE CONCEPTS OF INFORMATION AND RANDOMNESS BY MEANS OF THE THEORY OF ALGORITHMS
a classic 1970 paper by Zvonkin and Levin on Kolmogorov complexity. Proposition 5.1 gives the result that in the limit K(x1...xn)/n converges to H(p) where x's are drawn independently from p.
THE COMPLEXITY OF FINITE OBJECTS AND THE DEVELOPMENT OF THE CONCEPTS OF INFORMATION AND RANDOMNESS BY MEANS OF THE THEORY OF ALGORITHMS
a classic 1970 paper by Zvonkin and Levin on Kolmogorov complexity. Proposition 5.1 gives the result that in the limit K(x1...xn)/n converges to H(p) where x's are drawn independently from p.
Monday, February 9, 2015
Friday, February 6, 2015
Lecture 14
Hastad Switching Lemma (cont) and Circuit Lower Bounds
Lecturer: Arefin Huq
Lecture Notes by David Durfee
Lecturer: Arefin Huq
Lecture Notes by David Durfee
Wednesday, February 4, 2015
Lecture 13
Kolmogorov proof of Hastad switching lemma (Part 1)
Circuit Lower Bounds à la Kolmogorov by Fortnow and Laplante
Lecture Notes by John Stewart
Circuit Lower Bounds à la Kolmogorov by Fortnow and Laplante
Lecture Notes by John Stewart
Monday, February 2, 2015
Lecture 12
A Kolmogorov Complexity Proof of the Lovász Local Lemma
Lecture Notes by Abhishek Banerjee
Blog Post
Lecture Notes by Abhishek Banerjee
Blog Post
Subscribe to:
Posts (Atom)