Research map / Federated learning and privacy / Differential privacy
cpSGD: Communication-efficient and differentially-private distributed SGD
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Add randomized Walsh-Hadamard rotation before quantization (ablation) | Stochastic k-level quantization + Binomial mechanism · Distributed mean estimation | communication: n \cdot d \cdot \left(\log_2 \left(\sqrt{d} + \frac{d}{n \varepsilon^2} \right) + \mathcal{O}( \log \log \left(\frac{nd} | Helped |
| Add randomized Walsh-Hadamard rotation before quantization (ablation) | Stochastic k-level quantization + Binomial mechanism · Distributed mean estimation | mean squared error: \frac{dD^2}{n(k-1)^2} + \frac{d}{n}\cdot\frac{4mp(1-p) D^2}{(k-1)^2} -> \frac{2 \log \frac{2nd}{\delta} \cdot D^2}{n(k-1 | Helped |
| Use the Binomial mechanism instead of Gaussian noise | Privacy mechanism for discrete-valued data · Binomial mechanism | utility at a given privacy level | No clear effect |
| Improve the sufficient N bound for the p = 1/2 Binomial mechanism | Binomial mechanism · Differentially private discrete query release | required N: N needs to be ≥ 64 log(2/δ)/ε^2 -> N ≥ 8 log(2/δ)/ε^2 | Helped |
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