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Michael Sipser
Introduction to the Theory of Computation, Michael Sipser
A Quantum Query Complexity Trichotomy for Regular Languages
CS 273 Introduction to the Theory of Computation Fall 2006
Complexity Theory Lectures 1–6
Natural Proofs Barrier
Improved Learning of AC0 Functions
Theory of Computer Science May 22, 2017 — E2
Theory of Computation Michael Sipser 18.404/6.840 Fall 2021 Course Information
A Fixed-Depth Size-Hierarchy Theorem for AC0 for Any S(N) Exp(No(1))
Arxiv:Quant-Ph/0001106V1 28 Jan 2000
P = NP Problem, and Consider One of the Great Open Problems of Science
Lecture Notes
Introduction to the Theory of Computation
18.404/6.840 Fall 2006 Michael Sipser Theory of Computation
AC 0 and Switching Lemma
Critique of J. Kim's" P Is Not Equal to NP by Modus Tollens"
A First-Order Isomorphism Theorem
Regular Languages: to Finite Automata and Beyond Succinct Descriptions and Optimal Simulations
Top View
CS1010: Theory of Computation Lecture 0A: Introduction
How Many Functions Can Be Distinguished with K Quantum Queries?
The Oracle Separation of BQP and PH
A Short History of Computational Complexity
NP Complete Problems
Arxiv:2010.10221V2 [Cs.IT] 25 Dec 2020 Inequalities for Space-Bounded Kolmogorov Complexity*
Theory of Computation CS3102
A Refutation of the Clique-Based P= NP Proofs of Laplante and Tamta
Arxiv:1504.03398V1 [Cs.CC] 14 Apr 2015
A Exponential Lower Bounds for AC0-Frege Imply Superpolynomial Frege Lower Bounds
The History and Status of the P Versus NP Question 1 Signi Cance
Theory of Computer Science May 30, 2016 — E4
A Critique Of" Solving the P/NP Problem Under Intrinsic Uncertainty", Arxiv: 0811.0463
Lipics-ITCS-2021-89.Pdf (0.4
Complexity Theory Column 89: the Polynomial Hierarchy, Random Oracles, and Boolean Circuits1 Benjamin Rossman, Rocco A
VERTEX-COVER Problem. Given a Graph G = (V, E) and an Integer K, Does G Have a Vertex Cover of Size at Most K?
1 This Issues Column!
Algebraic Dependencies and PSPACE Algorithms in Approximative Complexity Over Any Field
Finite and Infinite Basis in P and NP
Introduction to the Theory of Computation, Second Edition
CSE 135: Introduction to Theory of Computation
Arxiv:2106.11886V5 [Cs.CC] 23 Jul 2021 a Negative Answer to P
Log-Space Counter Is Useful for Unary Languages by Help of a Constant-Size Quantum Register
Classical and Parameterized Complexity of Cliques and Games
Michael Sipser: 9781133187813: Books 11/17/16, 3:52 PM
Theory of Computation
The P Versus NP Problem
Theory of Computation
The Complexity of Finite Functions
Lec. 4: the PCP Theorem and Inapproximability of Clique Lecturer: Prahladh Harsha Scribe: Girish Varma
21 Nov 2013 Challenges in Computational Lower Bounds
AC0 Pseudorandomness of Natural Operations