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AI ML Post #819 · source on Telegram

AI Researchers Tackling P vs. NP with Confidence

Description

This meme uses the 'Modern Problems Require Modern Solutions' format featuring comedian Dave Chappelle. The top text says, 'No one:', followed by 'AI researchers:'. The image shows Dave Chappelle in a suit, pointing forward with a determined look. The original caption, 'Modern problems require modern solutions,' has been edited. The first 'Modern' is replaced with 'non polynomial', and the second 'modern' is replaced with 'polynomial'. The resulting phrase is 'non polynomial problems require polynomial solutions.' This is a highly technical joke about computational complexity theory, a core concept in computer science. It humorously suggests that AI researchers are attempting the impossible: solving problems that are believed to be inherently inefficient to solve (non-polynomial time, or NP-hard) with efficient algorithms (polynomial time). This pokes fun at the immense ambition and sometimes brute-force nature of the AI field, which often uses heuristics and massive compute to tackle problems that are theoretically intractable

Comments

7
Anonymous ★ Top Pick The fastest algorithm to solve an NP-hard problem is to assign it to a PhD student and tell them it's solvable
  1. Anonymous ★ Top Pick

    The fastest algorithm to solve an NP-hard problem is to assign it to a PhD student and tell them it's solvable

  2. Anonymous

    Deep down we all know the real breakthrough is just relabeling O(2ⁿ) as “unsupervised polynomial generalization.”

  3. Anonymous

    "We've trained a 175B parameter model to approximate the traveling salesman problem with 98% accuracy, which is impressive until you realize a greedy algorithm with 10 lines of code gets you 95% accuracy in microseconds instead of minutes."

  4. Anonymous

    This perfectly captures the eternal optimism of ML researchers who think throwing enough gradient descent at an NP-complete problem will somehow collapse the polynomial hierarchy. Spoiler: your neural network approximation still won't solve TSP optimally, no matter how many layers you add or how creatively you frame it as 'learning to optimize.'

  5. Anonymous

    Take an NP-hard objective, swap in a differentiable surrogate, then claim “polynomial-time” - amortized over a GPU cluster and three grad students

  6. Anonymous

    P=P confirmed - AI's boldest theorem since 'sort is O(n log n)'

  7. Anonymous

    Every time someone claims a ‘polynomial-time’ fix for an NP-hard problem, the constant is a datacenter and the exponent is your budget

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