示例#1
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def test_postnonlinear(independent, noise, trial, N):
    np.random.seed(trial)
    mmsd, pval = SDCIT(*read_postnonlinear_noise(independent, noise, trial, N),
                       seed=trial,
                       adjust=False,
                       to_shuffle=False)
    return independent, noise, trial, N, mmsd, pval
示例#2
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def test_chaotic(independent, gamma, trial, N):
    np.random.seed(trial)
    mmsd, pval = SDCIT(*read_chaotic(independent, gamma, trial, N),
                       seed=trial,
                       adjust=False,
                       to_shuffle=False)
    return independent, gamma, trial, N, mmsd, pval
示例#3
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def para(N, independent, trial):
    outs = []
    mat_load = scipy.io.loadmat(os.path.expanduser(
        SDCIT_DATA_DIR +
        '/{}_{}_{}_{}_chaotic.mat'.format('0.3', trial, independent, N)),
                                squeeze_me=True,
                                struct_as_record=False)
    data = mat_load['data']
    if independent:
        X = data.Xt1
        Y = data.Yt
        Z = data.Xt[:, 0:2]
    else:
        X = data.Yt1
        Y = data.Xt
        Z = data.Yt[:, 0:2]

    DX = euclidean_distances(X, squared=True)
    DY = euclidean_distances(Y, squared=True)
    DZ = euclidean_distances(Z, squared=True)

    DX /= np.max(DX)
    DY /= np.max(DY)
    DZ /= np.max(DZ)

    mX = 0.5 / medd(DX)
    mY = 0.5 / medd(DY)
    mZ = 0.5 / medd(DZ)

    for multiplier in [
            0.01, 0.02, 0.05, 0.1, 0.2, 0.5, 1, 2, 5, 10, 20, 50, 100
    ]:
        KX = np.exp(-mX * DX * multiplier)
        KY = np.exp(-mY * DY * multiplier)
        KZ = np.exp(-mZ * DZ * multiplier)
        Dz = K2D(KZ)

        p_KCIT = python_kcit_K(KX, KY, KZ, seed=trial)[2]
        p_KCIT2 = python_kcit_K2(KX, KY, Z, seed=trial)[2]
        p_SDCIT = SDCIT(KX,
                        KY,
                        KZ,
                        Dz=Dz,
                        size_of_null_sample=500,
                        seed=trial,
                        to_shuffle=False)[1]

        outs.append(['SDCIT', N, trial, multiplier, independent, p_SDCIT])
        outs.append(['KCIT', N, trial, multiplier, independent, p_KCIT])
        outs.append(['KCIT2', N, trial, multiplier, independent, p_KCIT2])
    return outs
示例#4
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def test_reproducible():
    np.random.seed(0)

    X, Y, Z = henon(49, 200, 0.25, True)
    KX, KY, KZ = rbf_kernel_median(X, Y, Z)
    _, p1 = SDCIT(KX, KY, KZ, seed=55)
    _, p2 = c_SDCIT(KX, KY, KZ,
                    seed=55)  # macOS and Linux may have different result.
    _, _, p3, *_ = python_kcit(X, Y, Z, seed=99)
    _, _, p4, *_ = python_kcit_K(KX, KY, KZ, seed=99)

    # [0.345, 0.347, 0.095, 0.0606]
    assert np.allclose([p1, p2, p3, p4], [0.345, 0.348, 0.095, 0.0606],
                       atol=0.005,
                       rtol=0)
示例#5
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def testSDCIT(ps, x, y, z=[]):
    import numpy as np
    from sdcit.sdcit_mod import SDCIT
    from sdcit.utils import rbf_kernel_median
    X = [ps.ds[x[0]]]
    Y = [ps.ds[y[0]]]
    Z = []
    for var in z:
        zdat = ps.ds[var]
        Z.append(zdat)
    Xa = np.array(X).transpose()
    Ya = np.array(Y).transpose()
    if not Z:
        return testFCIT(ps, X, Y)
    Za = np.array(Z).transpose()
    Kx, Ky, Kz = rbf_kernel_median(Xa, Ya, Za)
    test_stat, p_value = SDCIT(Kx, Ky, Kz)
    #print('p = ', p_value)
    return p_value
def experiment(obj_filename):
    if not os.path.exists(obj_filename):
        trial = 0
        gamma_param = 0.0
        N = 400
        independent = 1
        initial_B = 100
        kx, ky, kz, Dz = read_chaotic(independent, gamma_param, trial, N)

        # Compare SDCIT and KCIPT100
        print('SDCIT ... ')
        sdcit_mmd, sdcit_pval, sdcit_null = SDCIT(kx, ky, kz, with_null=True, seed=trial, to_shuffle=False)
        print('KCIPT {} ... '.format(initial_B))
        _, mmds100, _, outer_null100 = c_KCIPT(kx, ky, kz, K2D(kz), initial_B, 10000, 10000, n_jobs=PARALLEL_JOBS, seed=trial)

        # Infer desired B
        desired_B = int(initial_B * (outer_null100.std() / sdcit_null.std()) ** 2)
        print('Desired B: {}'.format(desired_B))

        # Prepare outer null distribution
        print('KCIPT {} ... '.format(desired_B))
        _, mmds_B, _, outer_null_B = c_KCIPT(kx, ky, kz, K2D(kz), desired_B, 10000, 10000, n_jobs=PARALLEL_JOBS, seed=trial)

        print('TS distributions for KCIPT {} ... '.format(desired_B))
        time.sleep(1)
        distr_boot = np.zeros((1000,))
        for ii in trange(len(distr_boot)):
            _, mmds_B, _, _ = c_KCIPT(kx, ky, kz, K2D(kz), desired_B, 0, 0, n_jobs=PARALLEL_JOBS, seed=ii)
            distr_boot[ii] = mmds_B.mean()

        with open(obj_filename, 'wb') as f:  # Python 3: open(..., 'wb')
            pickle.dump([sdcit_mmd, sdcit_null, mmds100, outer_null100, desired_B, mmds_B, outer_null_B, distr_boot], f)

        print(independent, gamma_param, N)
        outs = [test_chaotic(independent, gamma_param, tt, N, B=desired_B, n_jobs=PARALLEL_JOBS) for tt in trange(300)]
        with open(SDCIT_RESULT_DIR + '/kcipt_chaotic_{}.csv'.format(desired_B), 'a') as f:
            for out in outs:
                print(*out, sep=',', file=f, flush=True)