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By submitting this pull request, I confirm that my contribution is made under the terms of the [MIT license](https://github.com/dafny-lang/dafny/blob/master/LICENSE.txt). --------- Co-authored-by: Tancrède Lepoint <[email protected]> Co-authored-by: John Tristan <[email protected]>
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[submodule "docs/py/Benchmarks/discrete-gaussian-differential-privacy"] | ||
path = docs/py/Benchmarks/discrete-gaussian-differential-privacy | ||
url = https://github.com/IBM/discrete-gaussian-differential-privacy/ | ||
[submodule "docs/py/Benchmarks/differential-privacy-library"] | ||
path = docs/py/Benchmarks/differential-privacy-library | ||
url = https://github.com/IBM/differential-privacy-library/ |
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#1/bin/bash | ||
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PYTHONPATH=.:build/py/DafnyVMC-py:docs/py/benchmarks/differential-privacy-library:docs/py/benchmarks/discrete-gaussian-differential-privacy python3 docs/py/benchmarks/gaussian_benchmarks.py |
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#1/bin/bash | ||
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PYTHONPATH=.:build/py/DafnyVMC-py:docs/py/benchmarks/differential-privacy-library:docs/py/benchmarks/discrete-gaussian-differential-privacy python3 docs/py/benchmarks/gaussian_diagrams.py |
Submodule differential-privacy-library
added at
2ec586
Submodule discrete-gaussian-differential-privacy
added at
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import timeit | ||
import secrets | ||
import numpy | ||
import matplotlib.pyplot as plt | ||
from decimal import Decimal | ||
import DafnyVMC | ||
from diffprivlib.mechanisms import GaussianDiscrete | ||
import discretegauss | ||
from datetime import datetime | ||
import tqdm | ||
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vmc_mean = [] | ||
vmc_std = [] | ||
ibm_dgdp_mean = [] | ||
ibm_dgdp_std = [] | ||
ibm_dpl_mean = [] | ||
ibm_dpl_std = [] | ||
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fig,ax1 = plt.subplots() | ||
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rng = secrets.SystemRandom() | ||
r = DafnyVMC.Random() | ||
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sigmas = [] | ||
for epsilon_times_100 in tqdm.tqdm(range(1, 500, 2)): | ||
vmc = [] | ||
ibm_dgdp = [] | ||
ibm_dpl = [] | ||
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# The GaussianDiscrete class does not expose the sampler directly, and needs to be instantiated with `(epsilon, delta)`. | ||
# We access its `_scale` member to get the values `sigma`'s needed by `DafnyVMC` and `discretegauss`. | ||
g = GaussianDiscrete(epsilon=0.01 * epsilon_times_100, delta=0.00001) | ||
sigma = g._scale | ||
sigmas += [sigma] | ||
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sigma_num, sigma_denom = Decimal(sigma).as_integer_ratio() | ||
sigma_squared = sigma ** 2 | ||
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for i in range(1100): | ||
start_time = timeit.default_timer() | ||
r.DiscreteGaussianSample(sigma_num, sigma_denom) | ||
elapsed = timeit.default_timer() - start_time | ||
vmc.append(elapsed) | ||
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for i in range(1100): | ||
start_time = timeit.default_timer() | ||
discretegauss.sample_dgauss(sigma_squared, rng) | ||
elapsed = timeit.default_timer() - start_time | ||
ibm_dgdp.append(elapsed) | ||
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for i in range(1100): | ||
start_time = timeit.default_timer() | ||
# The sampler is not directly accessible, so we call `.randomise(0)` instead, as it adds a noise drawn according to a discrete Gaussian to `0`. | ||
g.randomise(0) | ||
elapsed = timeit.default_timer() - start_time | ||
ibm_dpl.append(elapsed) | ||
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vmc = numpy.array(vmc[-1000:]) | ||
ibm_dgdp = numpy.array(ibm_dgdp[-1000:]) | ||
ibm_dpl = numpy.array(ibm_dpl[-1000:]) | ||
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vmc_mean.append(vmc.mean()*1000.0) | ||
vmc_std.append(vmc.std()*1000.0) | ||
ibm_dgdp_mean.append(ibm_dgdp.mean()*1000.0) | ||
ibm_dgdp_std.append(ibm_dgdp.std()*1000.0) | ||
ibm_dpl_mean.append(ibm_dpl.mean()*1000.0) | ||
ibm_dpl_std.append(ibm_dpl.std()*1000.0) | ||
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ax1.plot(sigmas, vmc_mean, color='green', linewidth=1.0, label='VMC') | ||
ax1.fill_between(sigmas, numpy.array(vmc_mean)-0.5*numpy.array(vmc_std), numpy.array(vmc_mean)+0.5*numpy.array(vmc_std), | ||
alpha=0.2, facecolor='k', | ||
linewidth=2, linestyle='dashdot', antialiased=True) | ||
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ax1.plot(sigmas, ibm_dgdp_mean, color='red', linewidth=1.0, label='IBM-DGDP') | ||
ax1.fill_between(sigmas, numpy.array(ibm_dgdp_mean)-0.5*numpy.array(ibm_dgdp_std), numpy.array(ibm_dgdp_mean)+0.5*numpy.array(ibm_dgdp_std), | ||
alpha=0.2, facecolor='y', | ||
linewidth=2, linestyle='dashdot', antialiased=True) | ||
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ax1.plot(sigmas, ibm_dpl_mean, color='purple', linewidth=1.0, label='IBM-DPL') | ||
ax1.fill_between(sigmas, numpy.array(ibm_dpl_mean)-0.5*numpy.array(ibm_dpl_std), numpy.array(ibm_dpl_mean)+0.5*numpy.array(ibm_dpl_std), | ||
alpha=0.2, facecolor='y', | ||
linewidth=2, linestyle='dashdot', antialiased=True) | ||
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ax1.set_xlabel("Sigma") | ||
ax1.set_ylabel("Sampling Time (ms)") | ||
plt.legend(loc = 'best') | ||
now = datetime.now() | ||
filename = 'GaussianBenchmarks' + now.strftime("%H%M%S") + '.pdf' | ||
plt.savefig(filename) |
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import matplotlib.pyplot as plt | ||
import secrets | ||
from decimal import Decimal | ||
from datetime import datetime | ||
import DafnyVMC | ||
import discretegauss | ||
from diffprivlib.mechanisms import GaussianDiscrete | ||
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fig, axs = plt.subplots(8, 3, figsize=(20, 20)) | ||
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rng = secrets.SystemRandom() | ||
r = DafnyVMC.Random() | ||
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for i in range(8): | ||
vmc_data = [] | ||
ibm_dgdp_data = [] | ||
ibm_dpl_data = [] | ||
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epsilon_times_100 = 1 + (i**2)*2.5 | ||
g = GaussianDiscrete(epsilon=0.01 * epsilon_times_100, delta=0.00001) | ||
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sigma = g._scale | ||
sigma_squared = sigma ** 2 | ||
sigma_num, sigma_denom = Decimal(sigma).as_integer_ratio() | ||
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title_vmc = 'VMC, Sigma = ' + str(sigma) | ||
title_ibm_dgdp = 'IBM-DGDP, Sigma = ' + str(sigma) | ||
title_ibm_dpl = 'IBM-DPL, Sigma = ' + str(sigma) | ||
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for _ in range(100000): | ||
vmc_data.append(r.DiscreteGaussianSample(sigma_num, sigma_denom)) | ||
ibm_dgdp_data.append(discretegauss.sample_dgauss(sigma_squared, rng)) | ||
ibm_dpl_data.append(g.randomise(0)) | ||
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axs[i, 0].hist(vmc_data, color='lightgreen', ec='black', bins=50) | ||
axs[i, 0].set_title(title_vmc) | ||
axs[i, 1].hist(ibm_dgdp_data, color='lightgreen', ec='black', bins=50) | ||
axs[i, 1].set_title(title_ibm_dgdp) | ||
axs[i, 2].hist(ibm_dpl_data, color='lightgreen', ec='black', bins=50) | ||
axs[i, 2].set_title(title_ibm_dpl) | ||
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now = datetime.now() | ||
filename = 'GaussianDiagrams' + now.strftime("%H%M%S") + '.pdf' | ||
plt.subplots_adjust(wspace=0.4, hspace=0.4) | ||
plt.savefig(filename) |