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A Dichotomy for Real Boolean Holant Problems 26:31
A Dichotomy for Real Boolean Holant Problems
📺 IEEE FOCS: Foundations of Computer Science • 👁️ 119 views
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Siegel's Theorem, Edge Coloring, and a Holant Dichotomy 54:55
Siegel's Theorem, Edge Coloring, and a Holant Dichotomy
📺 Simons Institute for the Theory of Computing • 👁️ 361 views
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A Structure Theorem for Boolean Functions with Small Total Influences 47:21
A Structure Theorem for Boolean Functions with Small Total Influences
📺 Simons Institute for the Theory of Computing • 👁️ 741 views
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A Complete Dichotomy Rises from the Capture of Vanishing Signatures - Jin-Yi Cai 1:06:42
A Complete Dichotomy Rises from the Capture of Vanishing Signatures - Jin-Yi Cai
📺 Institute for Advanced Study • 👁️ 203 views
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Dichotomy Theorems for Counting Problems I 57:53
Dichotomy Theorems for Counting Problems I
📺 Simons Institute for the Theory of Computing • 👁️ 390 views
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TCS+ Talk: Shuai Shao 56:42
TCS+ Talk: Shuai Shao
📺 TCS+ • 👁️ 393 views
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Approximating Boolean Functions With Small-Depth Circuits 25:04
Approximating Boolean Functions With Small-Depth Circuits
📺 Simons Institute for the Theory of Computing • 👁️ 444 views
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Parametricity & Commitment Honesty — Relational Invariants & 0 Token Overhead | Multi-Tier ELI5 6:48
Parametricity & Commitment Honesty — Relational Invariants & 0 Token Overhead | Multi-Tier ELI5
📺 0xp3t3rl • 👁️ No views
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The Classification Program for Counting Problems II 1:02:31
The Classification Program for Counting Problems II
📺 Simons Institute for the Theory of Computing • 👁️ 313 views
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Level-p-complexity of Boolean Functions: Using thinning, memoization, and polynomials 56:15
Level-p-complexity of Boolean Functions: Using thinning, memoization, and polynomials
📺 Patrik Jansson • 👁️ 117 views
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Non-negatively Weighted #CSPs: An Effective Complexity Dichotomy - Xi Chen 59:54
Non-negatively Weighted #CSPs: An Effective Complexity Dichotomy - Xi Chen
📺 Institute for Advanced Study • 👁️ 158 views
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Analysis of Boolean Functions at CMU - Lecture 15: Constraint satisfacation problems 1:15:07
Analysis of Boolean Functions at CMU - Lecture 15: Constraint satisfacation problems
📺 Ryan O'Donnell • 👁️ 395 views
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Why Optimal Execution Is Impossible: HJB, Curse of Dimensionality, and Deep HJB 4:18
Why Optimal Execution Is Impossible: HJB, Curse of Dimensionality, and Deep HJB
📺 DeepQuant • 👁️ 2 views
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STOC 2021 - Gödel Prize talk: Complexity Dichotomies for Counting CSPs 26:19
STOC 2021 - Gödel Prize talk: Complexity Dichotomies for Counting CSPs
📺 SIGACT EC • 👁️ 375 views
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Boole Reduction: A challenge for programmers | MathFoundations 269 | N J Wildberger 26:05
Boole Reduction: A challenge for programmers | MathFoundations 269 | N J Wildberger
📺 Insights into Mathematics • 👁️ 4,336 views
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A Dichotomy For Real Boolean Holant Problems Information Guide

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Dichotomy Theorems for Counting Problems I
Dichotomy Theorems for Counting Problems I
TCS+ Talk: Shuai Shao
TCS+ Talk: Shuai Shao
Approximating Boolean Functions With Small-Depth Circuits
Approximating Boolean Functions With Small-Depth Circuits
Parametricity & Commitment Honesty — Relational Invariants & 0 Token Overhead | Multi-Tier ELI5
Parametricity & Commitment Honesty — Relational Invariants & 0 Token Overhead | Multi-Tier ELI5
The Classification Program for Counting Problems II
The Classification Program for Counting Problems II
Level-p-complexity of Boolean Functions: Using thinning, memoization, and polynomials
Level-p-complexity of Boolean Functions: Using thinning, memoization, and polynomials
Non-negatively Weighted #CSPs: An Effective Complexity Dichotomy - Xi Chen
Non-negatively Weighted #CSPs: An Effective Complexity Dichotomy - Xi Chen
Analysis of Boolean Functions at CMU - Lecture 15: Constraint satisfacation problems
Analysis of Boolean Functions at CMU - Lecture 15: Constraint satisfacation problems
Why Optimal Execution Is Impossible: HJB, Curse of Dimensionality, and Deep HJB
Why Optimal Execution Is Impossible: HJB, Curse of Dimensionality, and Deep HJB
STOC 2021 - Gödel Prize talk: Complexity Dichotomies for Counting CSPs
STOC 2021 - Gödel Prize talk: Complexity Dichotomies for Counting CSPs
Boole Reduction: A challenge for programmers | MathFoundations 269 | N J Wildberger
Boole Reduction: A challenge for programmers | MathFoundations 269 | N J Wildberger

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Last Updated: August 20, 2026

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