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randomness-testing-batteries-dataset

Data collected for Dieharder, TestU01, NIST STS batteries JSON:

  • 'first' - list of dictionaries of first-order p-values from
    • "battery": "battery name" one of
    • "subbattery": "sub-battery" one of
    • "test": "test name"
    • "id": "xxx_yyy_zzz" - xxx - ID of test, yyy,zzz other ids defining specific variant/parameterization of the test,
    • "num_pvals": number of collected p-values (list P)
    • "unique": number of unique p-values (=set(P))
    • "ratio": float = num_pvals/unique
    • "KS": p-value of KS test applied to P
    • "X_bins": p-value of $\chi^2_{bins}$ test applied to P, the test uses $bin$ of bins to categorize p-values
    • "L_i" - observed frequency in the i-th left tail $O^L_i=|{p \in P, p\leq 10^{-i}}|$ - number of p-values from $P$ that appear in the left tail $[0, 10^{-i}]$
    • "R_i" - observed frequency in the i-th left tail $O^R_i=|{p \in P, p\geq 1-10^{-i}}|$ - number of p-values from $P$ that appear in the left tail $[1-10^{-i}, 1]$
    • "l_i" - ratio of observed to expected frequency for i-th left tail $l_i=L_i/num_pvals/10^{-i}$
    • "r_i" - ratio of observed to expected frequency for i-th right tail $r_i=R_i/num_pvals/10^{-i}$
    • "l_i_bin" - p-value of binomial test testing fit of L_i to expected $10^{-i}num_pvals$.
    • "r_i_bin" - p-value of binomial test testing fit of R_i to expected $10^{-i}num_pvals$.
    • "log_L_i_bin" - logarithm of p-value of binomial test for left tails
    • "log_R_i_bin" - logarithm of p-value of binomial test for right tails
    • "log_X_bins": logarithm of p-value of $\chi^2_{bins}$
    • "log_KS": logarithm of p-value of $KS$

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