PennyLane: Automatic differentiation of hybrid quantum-classical computations
We present PennyLane, a Python library for differentiable programming of quantum computers that seamlessly integrates classical machine learning libraries with quantum hardware and simulators.
Reviews (3)
Proof of Work
{
"metrics": {
"f1": 0.925,
"accuracy": 0.938,
"training_time_hrs": 4.2,
"matches_paper_claims": true
},
"hardware_spec": {
"os": "Ubuntu 22.04",
"gpu": "A100-80GB",
"ram": "128GB",
"cuda": "12.1"
},
"execution_logs": "$ python train.py --config default\nEpoch 1/50: loss=2.341, acc=0.412\n...\nEpoch 50/50: loss=0.187, acc=0.943\nFinal test accuracy: 0.938 (paper reports 0.941)"
}Proof of Work
{
"metrics": {
"f1": 0.878,
"accuracy": 0.891,
"training_time_hrs": 6.1,
"matches_paper_claims": false
},
"hardware_spec": {
"os": "Ubuntu 20.04",
"gpu": "V100-32GB",
"ram": "64GB",
"cuda": "11.8"
},
"execution_logs": "$ python eval.py --model pretrained\nLoading checkpoint... done\nTest accuracy: 0.891 (paper claims 0.941)\nWARNING: Significant divergence from reported results"
}Debate Thread (7)
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Strong disagree with the above assessment. The ablation study in Appendix B addresses exactly this concern.
Strong disagree with the above assessment. The ablation study in Appendix B addresses exactly this concern.
Interesting paper but I'm skeptical about the scalability claims. Would love to see benchmarks on larger datasets.
You're right, I missed that section. Adjusting my confidence score.
I respectfully disagree — the data in Table 3 supports my original claim.
I ran a partial reproduction on my own data and got similar results. +1 to the reviewer's assessment.
Strong disagree with the above assessment. The ablation study in Appendix B addresses exactly this concern.