From e46e44ef89c8ef5e2e4d25eb70c0b9974b5be1fa Mon Sep 17 00:00:00 2001 From: NIIBE Yutaka Date: Tue, 9 Oct 2012 12:07:23 +0900 Subject: [PATCH] Update test results for 0.03 --- test-results/dieharder/dh-result-no-rate.txt | 232 +- test-results/dieharder/dh-result.txt | 232 +- test-results/nist-sts/finalAnalysisReport.txt | 208 - .../finalAnalysisReport.txt-90B-1000-000 | 208 + .../finalAnalysisReport.txt-90B-1000-001 | 208 + .../finalAnalysisReport.txt-90B-1000-002 | 208 + .../finalAnalysisReport.txt-90B-1000-003 | 208 + .../finalAnalysisReport.txt-90B-1000-004 | 208 + .../finalAnalysisReport.txt-90B-1000-005 | 208 + .../finalAnalysisReport.txt-90B-1000-006 | 208 + .../finalAnalysisReport.txt-90B-1000-007 | 208 + .../finalAnalysisReport.txt-90B-1000-008 | 208 + .../finalAnalysisReport.txt-90B-1000-009 | 208 + test-results/nist-sts/freq.txt | 133 - test-results/nist-sts/nist-sts.txt | 57 - test-results/nist-sts/run-sts.sh | 14 + test-results/rngtest.txt | 5209 ++++++++--------- 17 files changed, 4903 insertions(+), 3262 deletions(-) delete mode 100644 test-results/nist-sts/finalAnalysisReport.txt create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-000 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-001 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-002 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-003 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-004 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-005 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-006 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-007 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-008 create mode 100644 test-results/nist-sts/finalAnalysisReport.txt-90B-1000-009 delete mode 100644 test-results/nist-sts/freq.txt delete mode 100644 test-results/nist-sts/nist-sts.txt create mode 100644 test-results/nist-sts/run-sts.sh diff --git a/test-results/dieharder/dh-result-no-rate.txt b/test-results/dieharder/dh-result-no-rate.txt index 84940d4..87ac7a3 100644 --- a/test-results/dieharder/dh-result-no-rate.txt +++ b/test-results/dieharder/dh-result-no-rate.txt @@ -1,121 +1,121 @@ -Mon Aug 27 10:01:23 JST 2012 +Tue Oct 9 10:04:04 JST 2012 #=============================================================================# # dieharder version 3.31.1 Copyright 2003 Robert G. Brown # #=============================================================================# test_name |ntup| tsamples |psamples| p-value |Assessment #=============================================================================# - diehard_birthdays| 0| 100| 100|0.36732545| PASSED - diehard_operm5| 0| 1000000| 100|0.78176348| PASSED - diehard_rank_32x32| 0| 40000| 100|0.56764627| PASSED - diehard_rank_6x8| 0| 100000| 100|0.21686553| PASSED - diehard_bitstream| 0| 2097152| 100|0.11405919| PASSED - diehard_opso| 0| 2097152| 100|0.93533242| PASSED - diehard_oqso| 0| 2097152| 100|0.23667280| PASSED - diehard_dna| 0| 2097152| 100|0.02069625| PASSED -diehard_count_1s_str| 0| 256000| 100|0.19134379| PASSED -diehard_count_1s_byt| 0| 256000| 100|0.84753444| PASSED - diehard_parking_lot| 0| 12000| 100|0.40756286| PASSED - diehard_2dsphere| 2| 8000| 100|0.78647634| PASSED - diehard_3dsphere| 3| 4000| 100|0.53098394| PASSED - diehard_squeeze| 0| 100000| 100|0.96608765| PASSED - diehard_sums| 0| 100| 100|0.37232568| PASSED - diehard_runs| 0| 100000| 100|0.94029320| PASSED - diehard_runs| 0| 100000| 100|0.47893578| PASSED - diehard_craps| 0| 200000| 100|0.90740048| PASSED - diehard_craps| 0| 200000| 100|0.38854533| PASSED - marsaglia_tsang_gcd| 0| 10000000| 100|0.55454453| PASSED - marsaglia_tsang_gcd| 0| 10000000| 100|0.72471256| PASSED - sts_monobit| 1| 100000| 100|0.71498480| PASSED - sts_runs| 2| 100000| 100|0.28375556| PASSED - sts_serial| 1| 100000| 100|0.71498480| PASSED - sts_serial| 2| 100000| 100|0.05058566| PASSED - sts_serial| 3| 100000| 100|0.19111799| PASSED - sts_serial| 3| 100000| 100|0.90415247| PASSED - sts_serial| 4| 100000| 100|0.05842469| PASSED - sts_serial| 4| 100000| 100|0.99361181| PASSED - sts_serial| 5| 100000| 100|0.12368755| PASSED - sts_serial| 5| 100000| 100|0.03206441| PASSED - sts_serial| 6| 100000| 100|0.56649433| PASSED - sts_serial| 6| 100000| 100|0.97875475| PASSED - sts_serial| 7| 100000| 100|0.06660019| PASSED - sts_serial| 7| 100000| 100|0.66453192| PASSED - sts_serial| 8| 100000| 100|0.04279048| PASSED - sts_serial| 8| 100000| 100|0.24260131| PASSED - sts_serial| 9| 100000| 100|0.19383915| PASSED - sts_serial| 9| 100000| 100|0.94773557| PASSED - sts_serial| 10| 100000| 100|0.12801956| PASSED - sts_serial| 10| 100000| 100|0.42437583| PASSED - sts_serial| 11| 100000| 100|0.23462600| PASSED - sts_serial| 11| 100000| 100|0.88047326| PASSED - sts_serial| 12| 100000| 100|0.41509543| PASSED - sts_serial| 12| 100000| 100|0.94046516| PASSED - sts_serial| 13| 100000| 100|0.67079299| PASSED - sts_serial| 13| 100000| 100|0.06597528| PASSED - sts_serial| 14| 100000| 100|0.80350783| PASSED - sts_serial| 14| 100000| 100|0.22461055| PASSED - sts_serial| 15| 100000| 100|0.99991960| WEAK - sts_serial| 15| 100000| 100|0.92039163| PASSED - sts_serial| 16| 100000| 100|0.76432239| PASSED - sts_serial| 16| 100000| 100|0.30777558| PASSED - rgb_bitdist| 1| 100000| 100|0.62702175| PASSED - rgb_bitdist| 2| 100000| 100|0.06576109| PASSED - rgb_bitdist| 3| 100000| 100|0.64455002| PASSED - rgb_bitdist| 4| 100000| 100|0.83186754| PASSED - rgb_bitdist| 5| 100000| 100|0.66978935| PASSED - rgb_bitdist| 6| 100000| 100|0.99252154| PASSED - rgb_bitdist| 7| 100000| 100|0.96017890| PASSED - rgb_bitdist| 8| 100000| 100|0.59609755| PASSED - rgb_bitdist| 9| 100000| 100|0.32498110| PASSED - rgb_bitdist| 10| 100000| 100|0.19082042| PASSED - rgb_bitdist| 11| 100000| 100|0.20435480| PASSED - rgb_bitdist| 12| 100000| 100|0.92496873| PASSED -rgb_minimum_distance| 2| 10000| 1000|0.07335573| PASSED -rgb_minimum_distance| 3| 10000| 1000|0.21102854| PASSED -rgb_minimum_distance| 4| 10000| 1000|0.77750187| PASSED -rgb_minimum_distance| 5| 10000| 1000|0.58638783| PASSED - rgb_permutations| 2| 100000| 100|0.79896170| PASSED - rgb_permutations| 3| 100000| 100|0.34866592| PASSED - rgb_permutations| 4| 100000| 100|0.90096899| PASSED - rgb_permutations| 5| 100000| 100|0.69017764| PASSED - rgb_lagged_sum| 0| 1000000| 100|0.25435628| PASSED - rgb_lagged_sum| 1| 1000000| 100|0.46000278| PASSED - rgb_lagged_sum| 2| 1000000| 100|0.22724686| PASSED - rgb_lagged_sum| 3| 1000000| 100|0.11778785| PASSED - rgb_lagged_sum| 4| 1000000| 100|0.70695921| PASSED - rgb_lagged_sum| 5| 1000000| 100|0.89949680| PASSED - rgb_lagged_sum| 6| 1000000| 100|0.91932450| PASSED - rgb_lagged_sum| 7| 1000000| 100|0.54983904| PASSED - rgb_lagged_sum| 8| 1000000| 100|0.37967978| PASSED - rgb_lagged_sum| 9| 1000000| 100|0.10834819| PASSED - rgb_lagged_sum| 10| 1000000| 100|0.80740773| PASSED - rgb_lagged_sum| 11| 1000000| 100|0.74231396| PASSED - rgb_lagged_sum| 12| 1000000| 100|0.36051806| PASSED - rgb_lagged_sum| 13| 1000000| 100|0.99777097| WEAK - rgb_lagged_sum| 14| 1000000| 100|0.77420193| PASSED - rgb_lagged_sum| 15| 1000000| 100|0.90355586| PASSED - rgb_lagged_sum| 16| 1000000| 100|0.34159796| PASSED - rgb_lagged_sum| 17| 1000000| 100|0.90854730| PASSED - rgb_lagged_sum| 18| 1000000| 100|0.77509107| PASSED - rgb_lagged_sum| 19| 1000000| 100|0.69304067| PASSED - rgb_lagged_sum| 20| 1000000| 100|0.99645336| WEAK - rgb_lagged_sum| 21| 1000000| 100|0.84940018| PASSED - rgb_lagged_sum| 22| 1000000| 100|0.62239510| PASSED - rgb_lagged_sum| 23| 1000000| 100|0.98231471| PASSED - rgb_lagged_sum| 24| 1000000| 100|0.48986242| PASSED - rgb_lagged_sum| 25| 1000000| 100|0.66291001| PASSED - rgb_lagged_sum| 26| 1000000| 100|0.82789648| PASSED - rgb_lagged_sum| 27| 1000000| 100|0.95037788| PASSED - rgb_lagged_sum| 28| 1000000| 100|0.44448856| PASSED - rgb_lagged_sum| 29| 1000000| 100|0.87443921| PASSED - rgb_lagged_sum| 30| 1000000| 100|0.95500929| PASSED - rgb_lagged_sum| 31| 1000000| 100|0.07170372| PASSED - rgb_lagged_sum| 32| 1000000| 100|0.18355021| PASSED - rgb_kstest_test| 0| 10000| 1000|0.45080811| PASSED - dab_bytedistrib| 0| 51200000| 1|0.01385519| PASSED - dab_dct| 256| 50000| 1|0.29762844| PASSED - dab_filltree| 32| 15000000| 1|0.84206514| PASSED - dab_filltree| 32| 15000000| 1|0.43893664| PASSED - dab_filltree2| 0| 5000000| 1|0.56755086| PASSED - dab_filltree2| 1| 5000000| 1|0.92358600| PASSED - dab_monobit2| 12| 65000000| 1|0.55825432| PASSED -Mon Aug 27 10:47:37 JST 2012 + diehard_birthdays| 0| 100| 100|0.81960334| PASSED + diehard_operm5| 0| 1000000| 100|0.56643261| PASSED + diehard_rank_32x32| 0| 40000| 100|0.94164544| PASSED + diehard_rank_6x8| 0| 100000| 100|0.72038349| PASSED + diehard_bitstream| 0| 2097152| 100|0.53129278| PASSED + diehard_opso| 0| 2097152| 100|0.93644957| PASSED + diehard_oqso| 0| 2097152| 100|0.34721259| PASSED + diehard_dna| 0| 2097152| 100|0.76518765| PASSED +diehard_count_1s_str| 0| 256000| 100|0.82686244| PASSED +diehard_count_1s_byt| 0| 256000| 100|0.61898233| PASSED + diehard_parking_lot| 0| 12000| 100|0.94334354| PASSED + diehard_2dsphere| 2| 8000| 100|0.95990320| PASSED + diehard_3dsphere| 3| 4000| 100|0.98984661| PASSED + diehard_squeeze| 0| 100000| 100|0.92190651| PASSED + diehard_sums| 0| 100| 100|0.59202145| PASSED + diehard_runs| 0| 100000| 100|0.51690454| PASSED + diehard_runs| 0| 100000| 100|0.98021870| PASSED + diehard_craps| 0| 200000| 100|0.40703557| PASSED + diehard_craps| 0| 200000| 100|0.21937074| PASSED + marsaglia_tsang_gcd| 0| 10000000| 100|0.85278958| PASSED + marsaglia_tsang_gcd| 0| 10000000| 100|0.15979588| PASSED + sts_monobit| 1| 100000| 100|0.40879758| PASSED + sts_runs| 2| 100000| 100|0.71779102| PASSED + sts_serial| 1| 100000| 100|0.40879758| PASSED + sts_serial| 2| 100000| 100|0.08268939| PASSED + sts_serial| 3| 100000| 100|0.28603572| PASSED + sts_serial| 3| 100000| 100|0.75268127| PASSED + sts_serial| 4| 100000| 100|0.83666122| PASSED + sts_serial| 4| 100000| 100|0.24347772| PASSED + sts_serial| 5| 100000| 100|0.98979903| PASSED + sts_serial| 5| 100000| 100|0.73730288| PASSED + sts_serial| 6| 100000| 100|0.78877488| PASSED + sts_serial| 6| 100000| 100|0.55175304| PASSED + sts_serial| 7| 100000| 100|0.78885011| PASSED + sts_serial| 7| 100000| 100|0.83298927| PASSED + sts_serial| 8| 100000| 100|0.78612632| PASSED + sts_serial| 8| 100000| 100|0.92851292| PASSED + sts_serial| 9| 100000| 100|0.86374555| PASSED + sts_serial| 9| 100000| 100|0.43827700| PASSED + sts_serial| 10| 100000| 100|0.08411057| PASSED + sts_serial| 10| 100000| 100|0.07066235| PASSED + sts_serial| 11| 100000| 100|0.08531903| PASSED + sts_serial| 11| 100000| 100|0.08399168| PASSED + sts_serial| 12| 100000| 100|0.63286504| PASSED + sts_serial| 12| 100000| 100|0.96941725| PASSED + sts_serial| 13| 100000| 100|0.02341920| PASSED + sts_serial| 13| 100000| 100|0.10498785| PASSED + sts_serial| 14| 100000| 100|0.93013314| PASSED + sts_serial| 14| 100000| 100|0.18405452| PASSED + sts_serial| 15| 100000| 100|0.27547426| PASSED + sts_serial| 15| 100000| 100|0.37520403| PASSED + sts_serial| 16| 100000| 100|0.89333745| PASSED + sts_serial| 16| 100000| 100|0.63214907| PASSED + rgb_bitdist| 1| 100000| 100|0.42652110| PASSED + rgb_bitdist| 2| 100000| 100|0.92477211| PASSED + rgb_bitdist| 3| 100000| 100|0.95762053| PASSED + rgb_bitdist| 4| 100000| 100|0.24826352| PASSED + rgb_bitdist| 5| 100000| 100|0.35972209| PASSED + rgb_bitdist| 6| 100000| 100|0.13384073| PASSED + rgb_bitdist| 7| 100000| 100|0.60075638| PASSED + rgb_bitdist| 8| 100000| 100|0.36663731| PASSED + rgb_bitdist| 9| 100000| 100|0.36557461| PASSED + rgb_bitdist| 10| 100000| 100|0.15621356| PASSED + rgb_bitdist| 11| 100000| 100|0.18461511| PASSED + rgb_bitdist| 12| 100000| 100|0.88868009| PASSED +rgb_minimum_distance| 2| 10000| 1000|0.27015635| PASSED +rgb_minimum_distance| 3| 10000| 1000|0.95260267| PASSED +rgb_minimum_distance| 4| 10000| 1000|0.03114100| PASSED +rgb_minimum_distance| 5| 10000| 1000|0.85322269| PASSED + rgb_permutations| 2| 100000| 100|0.27878703| PASSED + rgb_permutations| 3| 100000| 100|0.20292932| PASSED + rgb_permutations| 4| 100000| 100|0.41893935| PASSED + rgb_permutations| 5| 100000| 100|0.45022148| PASSED + rgb_lagged_sum| 0| 1000000| 100|0.86477030| PASSED + rgb_lagged_sum| 1| 1000000| 100|0.21662020| PASSED + rgb_lagged_sum| 2| 1000000| 100|0.98515445| PASSED + rgb_lagged_sum| 3| 1000000| 100|0.40613895| PASSED + rgb_lagged_sum| 4| 1000000| 100|0.58850008| PASSED + rgb_lagged_sum| 5| 1000000| 100|0.85403760| PASSED + rgb_lagged_sum| 6| 1000000| 100|0.63711530| PASSED + rgb_lagged_sum| 7| 1000000| 100|0.21119734| PASSED + rgb_lagged_sum| 8| 1000000| 100|0.42587655| PASSED + rgb_lagged_sum| 9| 1000000| 100|0.74419488| PASSED + rgb_lagged_sum| 10| 1000000| 100|0.51119392| PASSED + rgb_lagged_sum| 11| 1000000| 100|0.20692306| PASSED + rgb_lagged_sum| 12| 1000000| 100|0.55670819| PASSED + rgb_lagged_sum| 13| 1000000| 100|0.44313643| PASSED + rgb_lagged_sum| 14| 1000000| 100|0.29268762| PASSED + rgb_lagged_sum| 15| 1000000| 100|0.13140037| PASSED + rgb_lagged_sum| 16| 1000000| 100|0.23670964| PASSED + rgb_lagged_sum| 17| 1000000| 100|0.36892075| PASSED + rgb_lagged_sum| 18| 1000000| 100|0.27141627| PASSED + rgb_lagged_sum| 19| 1000000| 100|0.01405084| PASSED + rgb_lagged_sum| 20| 1000000| 100|0.80812864| PASSED + rgb_lagged_sum| 21| 1000000| 100|0.37941690| PASSED + rgb_lagged_sum| 22| 1000000| 100|0.55576821| PASSED + rgb_lagged_sum| 23| 1000000| 100|0.18349987| PASSED + rgb_lagged_sum| 24| 1000000| 100|0.83156263| PASSED + rgb_lagged_sum| 25| 1000000| 100|0.14921664| PASSED + rgb_lagged_sum| 26| 1000000| 100|0.20074382| PASSED + rgb_lagged_sum| 27| 1000000| 100|0.86104011| PASSED + rgb_lagged_sum| 28| 1000000| 100|0.20752785| PASSED + rgb_lagged_sum| 29| 1000000| 100|0.91572510| PASSED + rgb_lagged_sum| 30| 1000000| 100|0.17686980| PASSED + rgb_lagged_sum| 31| 1000000| 100|0.16302981| PASSED + rgb_lagged_sum| 32| 1000000| 100|0.01273864| PASSED + rgb_kstest_test| 0| 10000| 1000|0.34077700| PASSED + dab_bytedistrib| 0| 51200000| 1|0.00863095| PASSED + dab_dct| 256| 50000| 1|0.23605059| PASSED + dab_filltree| 32| 15000000| 1|0.29911639| PASSED + dab_filltree| 32| 15000000| 1|0.46768543| PASSED + dab_filltree2| 0| 5000000| 1|0.23852407| PASSED + dab_filltree2| 1| 5000000| 1|0.99370619| PASSED + dab_monobit2| 12| 65000000| 1|0.67710866| PASSED +Tue Oct 9 10:51:37 JST 2012 diff --git a/test-results/dieharder/dh-result.txt b/test-results/dieharder/dh-result.txt index 40bf883..24fdf03 100644 --- a/test-results/dieharder/dh-result.txt +++ b/test-results/dieharder/dh-result.txt @@ -1,121 +1,121 @@ -Mon Aug 27 09:14:14 JST 2012 +Tue Oct 9 09:16:57 JST 2012 #=============================================================================# # dieharder version 3.31.1 Copyright 2003 Robert G. Brown # #=============================================================================# test_name |ntup| tsamples |psamples| p-value |Assessment #=============================================================================# - diehard_birthdays| 0| 100| 100|0.65913508| PASSED - diehard_operm5| 0| 1000000| 100|0.47623114| PASSED - diehard_rank_32x32| 0| 40000| 100|0.93792090| PASSED - diehard_rank_6x8| 0| 100000| 100|0.39859570| PASSED - diehard_bitstream| 0| 2097152| 100|0.80961909| PASSED - diehard_opso| 0| 2097152| 100|0.85348751| PASSED - diehard_oqso| 0| 2097152| 100|0.78855250| PASSED - diehard_dna| 0| 2097152| 100|0.71891207| PASSED -diehard_count_1s_str| 0| 256000| 100|0.32916953| PASSED -diehard_count_1s_byt| 0| 256000| 100|0.91574265| PASSED - diehard_parking_lot| 0| 12000| 100|0.83699181| PASSED - diehard_2dsphere| 2| 8000| 100|0.75028397| PASSED - diehard_3dsphere| 3| 4000| 100|0.79921099| PASSED - diehard_squeeze| 0| 100000| 100|0.62083270| PASSED - diehard_sums| 0| 100| 100|0.16357410| PASSED - diehard_runs| 0| 100000| 100|0.90493355| PASSED - diehard_runs| 0| 100000| 100|0.88240171| PASSED - diehard_craps| 0| 200000| 100|0.44077676| PASSED - diehard_craps| 0| 200000| 100|0.73247776| PASSED - marsaglia_tsang_gcd| 0| 10000000| 100|0.19199480| PASSED - marsaglia_tsang_gcd| 0| 10000000| 100|0.69500985| PASSED - sts_monobit| 1| 100000| 100|0.34677858| PASSED - sts_runs| 2| 100000| 100|0.93118751| PASSED - sts_serial| 1| 100000| 100|0.34677858| PASSED - sts_serial| 2| 100000| 100|0.21137248| PASSED - sts_serial| 3| 100000| 100|0.29235540| PASSED - sts_serial| 3| 100000| 100|0.15497137| PASSED - sts_serial| 4| 100000| 100|0.60595702| PASSED - sts_serial| 4| 100000| 100|0.47708889| PASSED - sts_serial| 5| 100000| 100|0.45210371| PASSED - sts_serial| 5| 100000| 100|0.53312409| PASSED - sts_serial| 6| 100000| 100|0.86874801| PASSED - sts_serial| 6| 100000| 100|0.78443643| PASSED - sts_serial| 7| 100000| 100|0.40853629| PASSED - sts_serial| 7| 100000| 100|0.17915934| PASSED - sts_serial| 8| 100000| 100|0.19478467| PASSED - sts_serial| 8| 100000| 100|0.78580097| PASSED - sts_serial| 9| 100000| 100|0.21035828| PASSED - sts_serial| 9| 100000| 100|0.71560310| PASSED - sts_serial| 10| 100000| 100|0.33249494| PASSED - sts_serial| 10| 100000| 100|0.13790794| PASSED - sts_serial| 11| 100000| 100|0.48318769| PASSED - sts_serial| 11| 100000| 100|0.41443569| PASSED - sts_serial| 12| 100000| 100|0.98154446| PASSED - sts_serial| 12| 100000| 100|0.73470938| PASSED - sts_serial| 13| 100000| 100|0.77285341| PASSED - sts_serial| 13| 100000| 100|0.62246551| PASSED - sts_serial| 14| 100000| 100|0.76396543| PASSED - sts_serial| 14| 100000| 100|0.88631539| PASSED - sts_serial| 15| 100000| 100|0.02928482| PASSED - sts_serial| 15| 100000| 100|0.01811859| PASSED - sts_serial| 16| 100000| 100|0.22527744| PASSED - sts_serial| 16| 100000| 100|0.31441483| PASSED - rgb_bitdist| 1| 100000| 100|0.68443463| PASSED - rgb_bitdist| 2| 100000| 100|0.34004263| PASSED - rgb_bitdist| 3| 100000| 100|0.98806680| PASSED - rgb_bitdist| 4| 100000| 100|0.55648251| PASSED - rgb_bitdist| 5| 100000| 100|0.92756050| PASSED - rgb_bitdist| 6| 100000| 100|0.57660512| PASSED - rgb_bitdist| 7| 100000| 100|0.69032816| PASSED - rgb_bitdist| 8| 100000| 100|0.32188901| PASSED - rgb_bitdist| 9| 100000| 100|0.77933092| PASSED - rgb_bitdist| 10| 100000| 100|0.36302587| PASSED - rgb_bitdist| 11| 100000| 100|0.59666933| PASSED - rgb_bitdist| 12| 100000| 100|0.66607896| PASSED -rgb_minimum_distance| 2| 10000| 1000|0.12448984| PASSED -rgb_minimum_distance| 3| 10000| 1000|0.02083303| PASSED -rgb_minimum_distance| 4| 10000| 1000|0.73092284| PASSED -rgb_minimum_distance| 5| 10000| 1000|0.73262374| PASSED - rgb_permutations| 2| 100000| 100|0.37356801| PASSED - rgb_permutations| 3| 100000| 100|0.76682969| PASSED - rgb_permutations| 4| 100000| 100|0.65547082| PASSED - rgb_permutations| 5| 100000| 100|0.84765965| PASSED - rgb_lagged_sum| 0| 1000000| 100|0.37147440| PASSED - rgb_lagged_sum| 1| 1000000| 100|0.98523584| PASSED - rgb_lagged_sum| 2| 1000000| 100|0.87127943| PASSED - rgb_lagged_sum| 3| 1000000| 100|0.23840553| PASSED - rgb_lagged_sum| 4| 1000000| 100|0.70695921| PASSED - rgb_lagged_sum| 5| 1000000| 100|0.90567901| PASSED - rgb_lagged_sum| 6| 1000000| 100|0.41319027| PASSED - rgb_lagged_sum| 7| 1000000| 100|0.15661551| PASSED - rgb_lagged_sum| 8| 1000000| 100|0.86803341| PASSED - rgb_lagged_sum| 9| 1000000| 100|0.06572698| PASSED - rgb_lagged_sum| 10| 1000000| 100|0.67386766| PASSED - rgb_lagged_sum| 11| 1000000| 100|0.47165705| PASSED - rgb_lagged_sum| 12| 1000000| 100|0.40370117| PASSED - rgb_lagged_sum| 13| 1000000| 100|0.44637270| PASSED - rgb_lagged_sum| 14| 1000000| 100|0.25440000| PASSED - rgb_lagged_sum| 15| 1000000| 100|0.63085379| PASSED - rgb_lagged_sum| 16| 1000000| 100|0.47356820| PASSED - rgb_lagged_sum| 17| 1000000| 100|0.33041901| PASSED - rgb_lagged_sum| 18| 1000000| 100|0.93204253| PASSED - rgb_lagged_sum| 19| 1000000| 100|0.71729072| PASSED - rgb_lagged_sum| 20| 1000000| 100|0.03350985| PASSED - rgb_lagged_sum| 21| 1000000| 100|0.20259755| PASSED - rgb_lagged_sum| 22| 1000000| 100|0.63376799| PASSED - rgb_lagged_sum| 23| 1000000| 100|0.63065515| PASSED - rgb_lagged_sum| 24| 1000000| 100|0.61628277| PASSED - rgb_lagged_sum| 25| 1000000| 100|0.01401084| PASSED - rgb_lagged_sum| 26| 1000000| 100|0.59024511| PASSED - rgb_lagged_sum| 27| 1000000| 100|0.88678110| PASSED - rgb_lagged_sum| 28| 1000000| 100|0.23047526| PASSED - rgb_lagged_sum| 29| 1000000| 100|0.60466247| PASSED - rgb_lagged_sum| 30| 1000000| 100|0.23008958| PASSED - rgb_lagged_sum| 31| 1000000| 100|0.19067701| PASSED - rgb_lagged_sum| 32| 1000000| 100|0.22475449| PASSED - rgb_kstest_test| 0| 10000| 1000|0.20953644| PASSED - dab_bytedistrib| 0| 51200000| 1|0.03453523| PASSED - dab_dct| 256| 50000| 1|0.36441764| PASSED - dab_filltree| 32| 15000000| 1|0.71117848| PASSED - dab_filltree| 32| 15000000| 1|0.95150895| PASSED - dab_filltree2| 0| 5000000| 1|0.07389525| PASSED - dab_filltree2| 1| 5000000| 1|0.96058725| PASSED - dab_monobit2| 12| 65000000| 1|0.56351105| PASSED -Mon Aug 27 10:01:23 JST 2012 + diehard_birthdays| 0| 100| 100|0.98666530| PASSED + diehard_operm5| 0| 1000000| 100|0.74526130| PASSED + diehard_rank_32x32| 0| 40000| 100|0.90895871| PASSED + diehard_rank_6x8| 0| 100000| 100|0.56825725| PASSED + diehard_bitstream| 0| 2097152| 100|0.90279206| PASSED + diehard_opso| 0| 2097152| 100|0.60167599| PASSED + diehard_oqso| 0| 2097152| 100|0.25033980| PASSED + diehard_dna| 0| 2097152| 100|0.00515571| PASSED +diehard_count_1s_str| 0| 256000| 100|0.45875996| PASSED +diehard_count_1s_byt| 0| 256000| 100|0.19830568| PASSED + diehard_parking_lot| 0| 12000| 100|0.13174588| PASSED + diehard_2dsphere| 2| 8000| 100|0.67937058| PASSED + diehard_3dsphere| 3| 4000| 100|0.01662711| PASSED + diehard_squeeze| 0| 100000| 100|0.98649233| PASSED + diehard_sums| 0| 100| 100|0.03657675| PASSED + diehard_runs| 0| 100000| 100|0.80741817| PASSED + diehard_runs| 0| 100000| 100|0.49015249| PASSED + diehard_craps| 0| 200000| 100|0.91995321| PASSED + diehard_craps| 0| 200000| 100|0.32950904| PASSED + marsaglia_tsang_gcd| 0| 10000000| 100|0.40777565| PASSED + marsaglia_tsang_gcd| 0| 10000000| 100|0.69846354| PASSED + sts_monobit| 1| 100000| 100|0.32051143| PASSED + sts_runs| 2| 100000| 100|0.78663192| PASSED + sts_serial| 1| 100000| 100|0.32051143| PASSED + sts_serial| 2| 100000| 100|0.65970632| PASSED + sts_serial| 3| 100000| 100|0.72274598| PASSED + sts_serial| 3| 100000| 100|0.91107711| PASSED + sts_serial| 4| 100000| 100|0.46689038| PASSED + sts_serial| 4| 100000| 100|0.91550554| PASSED + sts_serial| 5| 100000| 100|0.75315808| PASSED + sts_serial| 5| 100000| 100|0.75732004| PASSED + sts_serial| 6| 100000| 100|0.55388916| PASSED + sts_serial| 6| 100000| 100|0.49668926| PASSED + sts_serial| 7| 100000| 100|0.80933285| PASSED + sts_serial| 7| 100000| 100|0.81492776| PASSED + sts_serial| 8| 100000| 100|0.96812825| PASSED + sts_serial| 8| 100000| 100|0.95062080| PASSED + sts_serial| 9| 100000| 100|0.61695654| PASSED + sts_serial| 9| 100000| 100|0.71725578| PASSED + sts_serial| 10| 100000| 100|0.33822299| PASSED + sts_serial| 10| 100000| 100|0.81905215| PASSED + sts_serial| 11| 100000| 100|0.45749068| PASSED + sts_serial| 11| 100000| 100|0.20413035| PASSED + sts_serial| 12| 100000| 100|0.86060469| PASSED + sts_serial| 12| 100000| 100|0.77465666| PASSED + sts_serial| 13| 100000| 100|0.36036550| PASSED + sts_serial| 13| 100000| 100|0.21697890| PASSED + sts_serial| 14| 100000| 100|0.50660422| PASSED + sts_serial| 14| 100000| 100|0.77113859| PASSED + sts_serial| 15| 100000| 100|0.86868954| PASSED + sts_serial| 15| 100000| 100|0.81962959| PASSED + sts_serial| 16| 100000| 100|0.55182056| PASSED + sts_serial| 16| 100000| 100|0.37524403| PASSED + rgb_bitdist| 1| 100000| 100|0.26376914| PASSED + rgb_bitdist| 2| 100000| 100|0.61997448| PASSED + rgb_bitdist| 3| 100000| 100|0.77918120| PASSED + rgb_bitdist| 4| 100000| 100|0.67859284| PASSED + rgb_bitdist| 5| 100000| 100|0.39871414| PASSED + rgb_bitdist| 6| 100000| 100|0.86973266| PASSED + rgb_bitdist| 7| 100000| 100|0.46939485| PASSED + rgb_bitdist| 8| 100000| 100|0.13939588| PASSED + rgb_bitdist| 9| 100000| 100|0.30723495| PASSED + rgb_bitdist| 10| 100000| 100|0.85043446| PASSED + rgb_bitdist| 11| 100000| 100|0.14207671| PASSED + rgb_bitdist| 12| 100000| 100|0.42734020| PASSED +rgb_minimum_distance| 2| 10000| 1000|0.27970363| PASSED +rgb_minimum_distance| 3| 10000| 1000|0.84903829| PASSED +rgb_minimum_distance| 4| 10000| 1000|0.94770646| PASSED +rgb_minimum_distance| 5| 10000| 1000|0.85059626| PASSED + rgb_permutations| 2| 100000| 100|0.80273187| PASSED + rgb_permutations| 3| 100000| 100|0.79234240| PASSED + rgb_permutations| 4| 100000| 100|0.86190763| PASSED + rgb_permutations| 5| 100000| 100|0.17631398| PASSED + rgb_lagged_sum| 0| 1000000| 100|0.96370751| PASSED + rgb_lagged_sum| 1| 1000000| 100|0.13986012| PASSED + rgb_lagged_sum| 2| 1000000| 100|0.92306761| PASSED + rgb_lagged_sum| 3| 1000000| 100|0.28933278| PASSED + rgb_lagged_sum| 4| 1000000| 100|0.58850008| PASSED + rgb_lagged_sum| 5| 1000000| 100|0.78249250| PASSED + rgb_lagged_sum| 6| 1000000| 100|0.57594705| PASSED + rgb_lagged_sum| 7| 1000000| 100|0.18289835| PASSED + rgb_lagged_sum| 8| 1000000| 100|0.92342385| PASSED + rgb_lagged_sum| 9| 1000000| 100|0.74419488| PASSED + rgb_lagged_sum| 10| 1000000| 100|0.96403129| PASSED + rgb_lagged_sum| 11| 1000000| 100|0.86058319| PASSED + rgb_lagged_sum| 12| 1000000| 100|0.02635476| PASSED + rgb_lagged_sum| 13| 1000000| 100|0.39319756| PASSED + rgb_lagged_sum| 14| 1000000| 100|0.74236748| PASSED + rgb_lagged_sum| 15| 1000000| 100|0.10857363| PASSED + rgb_lagged_sum| 16| 1000000| 100|0.39182517| PASSED + rgb_lagged_sum| 17| 1000000| 100|0.22993870| PASSED + rgb_lagged_sum| 18| 1000000| 100|0.85645874| PASSED + rgb_lagged_sum| 19| 1000000| 100|0.08807586| PASSED + rgb_lagged_sum| 20| 1000000| 100|0.62743214| PASSED + rgb_lagged_sum| 21| 1000000| 100|0.21976003| PASSED + rgb_lagged_sum| 22| 1000000| 100|0.86404043| PASSED + rgb_lagged_sum| 23| 1000000| 100|0.08762025| PASSED + rgb_lagged_sum| 24| 1000000| 100|0.53158989| PASSED + rgb_lagged_sum| 25| 1000000| 100|0.79999984| PASSED + rgb_lagged_sum| 26| 1000000| 100|0.31621417| PASSED + rgb_lagged_sum| 27| 1000000| 100|0.17597439| PASSED + rgb_lagged_sum| 28| 1000000| 100|0.50570968| PASSED + rgb_lagged_sum| 29| 1000000| 100|0.55717084| PASSED + rgb_lagged_sum| 30| 1000000| 100|0.19679951| PASSED + rgb_lagged_sum| 31| 1000000| 100|0.41227432| PASSED + rgb_lagged_sum| 32| 1000000| 100|0.73885026| PASSED + rgb_kstest_test| 0| 10000| 1000|0.90678316| PASSED + dab_bytedistrib| 0| 51200000| 1|0.04052585| PASSED + dab_dct| 256| 50000| 1|0.64878107| PASSED + dab_filltree| 32| 15000000| 1|0.60182228| PASSED + dab_filltree| 32| 15000000| 1|0.92168163| PASSED + dab_filltree2| 0| 5000000| 1|0.61288435| PASSED + dab_filltree2| 1| 5000000| 1|0.51599153| PASSED + dab_monobit2| 12| 65000000| 1|0.84751136| PASSED +Tue Oct 9 10:04:04 JST 2012 diff --git a/test-results/nist-sts/finalAnalysisReport.txt b/test-results/nist-sts/finalAnalysisReport.txt deleted file mode 100644 index 847fbac..0000000 --- a/test-results/nist-sts/finalAnalysisReport.txt +++ /dev/null @@ -1,208 +0,0 @@ ------------------------------------------------------------------------------- -RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES ------------------------------------------------------------------------------- - generator is ------------------------------------------------------------------------------- - C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST ------------------------------------------------------------------------------- - 19 14 14 7 14 13 11 12 16 8 0.350485 126/128 Frequency - 4 18 16 14 14 13 13 10 9 17 0.134686 128/128 BlockFrequency - 14 18 12 14 12 9 12 16 12 9 0.689019 126/128 CumulativeSums - 13 23 8 13 11 11 8 13 13 15 0.122325 125/128 CumulativeSums - 14 5 14 10 14 12 14 12 17 16 0.422034 128/128 Runs - 9 16 16 17 8 15 12 12 12 11 0.568055 126/128 LongestRun - 9 15 15 13 16 16 10 10 16 8 0.500934 127/128 Rank - 19 20 15 11 8 12 14 7 12 10 0.110952 128/128 FFT - 9 11 7 19 14 7 11 15 17 18 0.082177 127/128 NonOverlappingTemplate - 16 14 14 12 16 15 7 11 11 12 0.706149 124/128 NonOverlappingTemplate - 11 11 12 12 19 11 15 9 13 15 0.671779 127/128 NonOverlappingTemplate - 8 10 13 17 21 10 14 11 14 10 0.213309 128/128 NonOverlappingTemplate - 17 11 10 13 12 15 10 16 10 14 0.772760 127/128 NonOverlappingTemplate - 15 14 11 12 13 15 15 11 12 10 0.957319 125/128 NonOverlappingTemplate - 9 11 11 14 12 19 10 12 18 12 0.468595 127/128 NonOverlappingTemplate - 13 11 13 20 10 13 15 10 13 10 0.585209 126/128 NonOverlappingTemplate - 9 12 19 15 12 8 12 18 11 12 0.350485 126/128 NonOverlappingTemplate - 12 16 9 10 17 14 9 10 16 15 0.534146 128/128 NonOverlappingTemplate - 11 9 16 8 18 16 10 14 9 17 0.253551 125/128 NonOverlappingTemplate - 12 18 16 9 10 16 9 13 13 12 0.568055 126/128 NonOverlappingTemplate - 13 13 19 12 6 13 14 12 13 13 0.551026 127/128 NonOverlappingTemplate - 9 15 10 17 15 11 12 11 14 14 0.788728 124/128 NonOverlappingTemplate - 11 10 17 13 13 10 8 15 15 16 0.619772 128/128 NonOverlappingTemplate - 19 11 14 7 20 9 9 16 14 9 0.070445 127/128 NonOverlappingTemplate - 11 9 14 14 18 12 6 19 10 15 0.178278 125/128 NonOverlappingTemplate - 17 11 18 14 8 16 10 13 11 10 0.437274 126/128 NonOverlappingTemplate - 19 14 9 13 5 10 15 15 15 13 0.213309 127/128 NonOverlappingTemplate - 7 11 14 18 14 12 19 14 10 9 0.253551 128/128 NonOverlappingTemplate - 10 9 12 12 15 11 13 17 16 13 0.788728 127/128 NonOverlappingTemplate - 17 15 15 8 13 13 15 8 8 16 0.364146 126/128 NonOverlappingTemplate - 11 16 11 15 8 13 8 23 12 11 0.086458 128/128 NonOverlappingTemplate - 10 10 11 11 18 17 7 7 19 18 0.046169 126/128 NonOverlappingTemplate - 12 14 17 15 16 13 10 9 15 7 0.484646 127/128 NonOverlappingTemplate - 15 13 17 14 9 14 11 11 17 7 0.468595 128/128 NonOverlappingTemplate - 11 10 8 19 19 15 4 14 12 16 0.039244 128/128 NonOverlappingTemplate - 10 10 17 16 5 14 15 16 6 19 0.039244 127/128 NonOverlappingTemplate - 11 16 13 14 12 13 13 9 14 13 0.957319 126/128 NonOverlappingTemplate - 12 17 14 11 12 9 19 10 12 12 0.568055 127/128 NonOverlappingTemplate - 15 7 18 13 12 9 11 15 13 15 0.500934 127/128 NonOverlappingTemplate - 16 14 7 9 10 18 13 15 14 12 0.437274 127/128 NonOverlappingTemplate - 15 6 16 14 10 10 12 17 18 10 0.242986 128/128 NonOverlappingTemplate - 14 9 11 16 10 15 13 15 12 13 0.875539 127/128 NonOverlappingTemplate - 13 10 14 12 13 15 14 9 14 14 0.949602 127/128 NonOverlappingTemplate - 13 17 12 15 15 13 11 6 15 11 0.568055 127/128 NonOverlappingTemplate - 17 10 19 8 13 10 18 9 14 10 0.178278 127/128 NonOverlappingTemplate - 21 10 14 6 19 12 15 11 10 10 0.066882 127/128 NonOverlappingTemplate - 16 5 13 13 16 7 15 16 11 16 0.186566 126/128 NonOverlappingTemplate - 11 9 15 13 9 14 12 18 16 11 0.619772 126/128 NonOverlappingTemplate - 11 8 15 16 10 19 10 8 11 20 0.090936 126/128 NonOverlappingTemplate - 13 10 11 11 17 14 10 10 19 13 0.551026 127/128 NonOverlappingTemplate - 10 12 19 14 9 15 16 11 14 8 0.407091 126/128 NonOverlappingTemplate - 15 12 9 10 15 17 10 10 17 13 0.585209 126/128 NonOverlappingTemplate - 16 13 13 15 18 15 11 8 10 9 0.484646 128/128 NonOverlappingTemplate - 19 12 15 17 11 6 17 7 15 9 0.074177 127/128 NonOverlappingTemplate - 9 14 13 16 16 10 20 9 8 13 0.232760 128/128 NonOverlappingTemplate - 17 14 16 14 10 14 11 10 13 9 0.739918 126/128 NonOverlappingTemplate - 7 19 13 19 10 8 14 13 17 8 0.070445 127/128 NonOverlappingTemplate - 18 11 13 20 9 10 10 12 12 13 0.350485 128/128 NonOverlappingTemplate - 11 10 5 12 14 21 14 12 11 18 0.090936 125/128 NonOverlappingTemplate - 11 16 17 14 11 9 11 16 14 9 0.619772 127/128 NonOverlappingTemplate - 9 12 15 10 16 13 16 11 13 13 0.848588 126/128 NonOverlappingTemplate - 10 10 12 11 19 14 14 15 15 8 0.500934 126/128 NonOverlappingTemplate - 13 14 11 17 9 12 11 12 10 19 0.551026 128/128 NonOverlappingTemplate - 12 14 13 13 14 15 13 9 17 8 0.756476 125/128 NonOverlappingTemplate - 10 17 9 14 13 12 12 11 22 8 0.148094 127/128 NonOverlappingTemplate - 8 15 17 14 9 10 11 14 11 19 0.337162 127/128 NonOverlappingTemplate - 10 13 11 12 13 14 17 12 15 11 0.922036 128/128 NonOverlappingTemplate - 17 12 9 10 16 6 23 13 11 11 0.037157 126/128 NonOverlappingTemplate - 13 8 14 11 11 14 13 17 12 15 0.819544 127/128 NonOverlappingTemplate - 8 17 13 16 16 14 8 15 9 12 0.407091 127/128 NonOverlappingTemplate - 14 19 18 13 7 11 15 12 13 6 0.141256 127/128 NonOverlappingTemplate - 13 12 16 17 11 11 16 12 8 12 0.706149 128/128 NonOverlappingTemplate - 11 19 14 9 17 8 13 14 14 9 0.337162 127/128 NonOverlappingTemplate - 12 9 12 21 13 10 14 12 12 13 0.500934 127/128 NonOverlappingTemplate - 17 12 14 13 11 10 12 20 8 11 0.378138 127/128 NonOverlappingTemplate - 10 14 13 15 15 10 12 13 16 10 0.888137 128/128 NonOverlappingTemplate - 15 9 14 16 12 8 11 14 12 17 0.637119 127/128 NonOverlappingTemplate - 12 14 16 15 14 16 11 7 10 13 0.671779 126/128 NonOverlappingTemplate - 8 14 16 11 11 16 16 11 12 13 0.739918 128/128 NonOverlappingTemplate - 11 15 14 11 11 15 15 12 9 15 0.888137 127/128 NonOverlappingTemplate - 10 13 15 16 17 8 6 19 11 13 0.155209 128/128 NonOverlappingTemplate - 20 11 7 16 12 15 14 13 5 15 0.095617 127/128 NonOverlappingTemplate - 9 11 7 19 14 7 11 15 17 18 0.082177 127/128 NonOverlappingTemplate - 15 9 13 17 10 12 12 9 18 13 0.551026 126/128 NonOverlappingTemplate - 12 12 10 19 11 7 13 16 15 13 0.452799 124/128 NonOverlappingTemplate - 14 11 13 10 10 8 15 6 20 21 0.031497 127/128 NonOverlappingTemplate - 11 9 11 11 10 12 21 14 9 20 0.105618 126/128 NonOverlappingTemplate - 8 16 12 13 13 14 16 14 10 12 0.819544 127/128 NonOverlappingTemplate - 16 13 11 9 12 15 17 14 6 15 0.422034 128/128 NonOverlappingTemplate - 15 10 15 12 16 10 17 7 13 13 0.551026 127/128 NonOverlappingTemplate - 14 9 11 12 18 11 18 16 8 11 0.350485 128/128 NonOverlappingTemplate - 16 14 21 15 10 8 15 9 6 14 0.074177 127/128 NonOverlappingTemplate - 13 10 14 10 16 16 9 6 15 19 0.195163 127/128 NonOverlappingTemplate - 14 17 12 18 12 8 13 8 13 13 0.500934 127/128 NonOverlappingTemplate - 14 11 13 17 11 10 12 15 12 13 0.922036 127/128 NonOverlappingTemplate - 19 10 16 15 8 7 8 13 8 24 0.003363 127/128 NonOverlappingTemplate - 22 9 14 10 9 13 23 11 11 6 0.004573 125/128 NonOverlappingTemplate - 24 17 12 11 10 9 16 11 13 5 0.013411 127/128 NonOverlappingTemplate - 16 12 14 9 17 12 11 11 14 12 0.834308 126/128 NonOverlappingTemplate - 13 14 12 10 15 11 16 8 20 9 0.324180 125/128 NonOverlappingTemplate - 14 13 14 14 8 17 10 15 12 11 0.772760 127/128 NonOverlappingTemplate - 16 11 15 10 13 16 6 12 12 17 0.437274 125/128 NonOverlappingTemplate - 9 7 21 16 13 12 9 16 14 11 0.141256 127/128 NonOverlappingTemplate - 15 6 13 11 16 13 11 11 18 14 0.452799 128/128 NonOverlappingTemplate - 8 13 16 14 12 9 16 9 18 13 0.437274 128/128 NonOverlappingTemplate - 13 18 16 16 11 7 14 12 9 12 0.437274 127/128 NonOverlappingTemplate - 6 13 15 9 15 9 21 18 13 9 0.054199 126/128 NonOverlappingTemplate - 14 11 12 10 8 12 15 16 19 11 0.500934 125/128 NonOverlappingTemplate - 14 15 12 10 7 10 14 22 10 14 0.155209 127/128 NonOverlappingTemplate - 12 13 12 13 16 15 11 9 12 15 0.922036 127/128 NonOverlappingTemplate - 21 13 14 15 10 15 11 4 9 16 0.057146 127/128 NonOverlappingTemplate - 10 10 22 14 9 14 13 10 12 14 0.264458 128/128 NonOverlappingTemplate - 13 13 10 14 11 14 11 16 14 12 0.964295 125/128 NonOverlappingTemplate - 8 14 8 13 14 11 15 17 11 17 0.484646 125/128 NonOverlappingTemplate - 16 12 14 15 14 17 10 10 9 11 0.706149 127/128 NonOverlappingTemplate - 11 13 11 13 11 10 14 14 13 18 0.875539 128/128 NonOverlappingTemplate - 19 11 9 12 14 13 13 6 21 10 0.078086 126/128 NonOverlappingTemplate - 12 8 14 13 10 19 20 12 7 13 0.134686 127/128 NonOverlappingTemplate - 18 13 14 8 12 14 14 14 10 11 0.723129 127/128 NonOverlappingTemplate - 7 19 11 9 10 16 15 17 13 11 0.232760 127/128 NonOverlappingTemplate - 16 16 6 16 16 9 14 13 16 6 0.128379 126/128 NonOverlappingTemplate - 7 10 14 17 19 15 13 13 11 9 0.299251 128/128 NonOverlappingTemplate - 15 13 14 8 9 15 17 12 15 10 0.619772 123/128 NonOverlappingTemplate - 14 14 16 13 14 11 14 8 16 8 0.654467 127/128 NonOverlappingTemplate - 17 14 13 11 9 17 11 15 9 12 0.637119 128/128 NonOverlappingTemplate - 12 14 8 15 16 13 17 8 12 13 0.602458 128/128 NonOverlappingTemplate - 14 14 15 7 11 14 13 12 13 15 0.848588 128/128 NonOverlappingTemplate - 15 13 16 10 7 18 11 11 12 15 0.484646 126/128 NonOverlappingTemplate - 13 17 14 11 7 9 11 17 11 18 0.299251 127/128 NonOverlappingTemplate - 7 15 11 13 12 11 15 13 17 14 0.706149 128/128 NonOverlappingTemplate - 9 14 7 11 18 16 13 18 11 11 0.287306 127/128 NonOverlappingTemplate - 17 12 11 10 12 17 20 10 10 9 0.253551 126/128 NonOverlappingTemplate - 9 12 15 12 15 12 11 11 14 17 0.848588 125/128 NonOverlappingTemplate - 11 15 13 12 9 10 14 11 20 13 0.551026 128/128 NonOverlappingTemplate - 15 11 12 8 8 21 16 11 11 15 0.186566 126/128 NonOverlappingTemplate - 8 13 11 15 15 15 17 9 12 13 0.671779 126/128 NonOverlappingTemplate - 7 14 18 16 9 14 12 13 10 15 0.437274 128/128 NonOverlappingTemplate - 9 12 14 13 11 15 13 10 17 14 0.848588 127/128 NonOverlappingTemplate - 10 10 13 10 17 15 20 9 9 15 0.242986 127/128 NonOverlappingTemplate - 10 14 11 9 13 15 14 17 12 13 0.848588 127/128 NonOverlappingTemplate - 16 10 21 13 13 14 11 11 9 10 0.337162 125/128 NonOverlappingTemplate - 13 13 14 14 14 11 13 11 10 15 0.980883 128/128 NonOverlappingTemplate - 11 14 11 13 12 9 16 14 13 15 0.922036 128/128 NonOverlappingTemplate - 16 11 6 18 13 11 15 13 14 11 0.452799 126/128 NonOverlappingTemplate - 12 17 13 16 12 13 13 9 11 12 0.875539 127/128 NonOverlappingTemplate - 15 12 11 18 10 12 13 12 11 14 0.862344 128/128 NonOverlappingTemplate - 10 11 14 9 20 18 12 16 11 7 0.148094 128/128 NonOverlappingTemplate - 11 15 9 12 9 14 9 21 14 14 0.287306 126/128 NonOverlappingTemplate - 11 11 13 9 16 13 15 11 14 15 0.888137 127/128 NonOverlappingTemplate - 12 16 16 11 12 17 10 12 12 10 0.788728 127/128 NonOverlappingTemplate - 13 14 11 12 9 12 9 18 19 11 0.422034 126/128 NonOverlappingTemplate - 8 13 9 14 19 13 10 13 19 10 0.242986 127/128 NonOverlappingTemplate - 17 11 11 13 11 9 13 19 13 11 0.585209 126/128 NonOverlappingTemplate - 12 10 17 19 9 15 8 10 13 15 0.311542 127/128 NonOverlappingTemplate - 21 8 14 22 12 10 13 8 11 9 0.022503 127/128 NonOverlappingTemplate - 20 11 7 16 13 14 14 13 5 15 0.105618 127/128 NonOverlappingTemplate - 18 13 13 13 15 11 8 10 18 9 0.392456 126/128 OverlappingTemplate - 12 16 6 9 24 9 11 15 17 9 0.010606 126/128 Universal - 15 8 11 12 13 10 15 15 18 11 0.619772 127/128 ApproximateEntropy - 9 13 7 16 4 9 9 6 6 5 0.072289 84/84 RandomExcursions - 7 9 6 7 12 9 12 4 8 10 0.585209 83/84 RandomExcursions - 10 9 7 6 12 11 5 7 10 7 0.714660 83/84 RandomExcursions - 5 8 8 8 11 8 9 12 9 6 0.834308 82/84 RandomExcursions - 9 10 6 6 6 9 7 10 14 7 0.585209 83/84 RandomExcursions - 6 11 12 5 8 6 9 8 8 11 0.689019 83/84 RandomExcursions - 10 11 8 6 7 4 12 4 10 12 0.293235 83/84 RandomExcursions - 6 7 8 9 10 8 9 8 10 9 0.991468 84/84 RandomExcursions - 6 9 9 8 9 7 6 9 9 12 0.927083 83/84 RandomExcursionsVariant - 11 4 5 6 10 7 13 11 7 10 0.330628 83/84 RandomExcursionsVariant - 8 10 4 6 8 5 13 13 9 8 0.311542 84/84 RandomExcursionsVariant - 8 12 5 5 7 9 7 10 7 14 0.371101 83/84 RandomExcursionsVariant - 9 9 7 7 6 7 9 9 7 14 0.739918 84/84 RandomExcursionsVariant - 6 12 9 8 2 10 10 5 13 9 0.186566 84/84 RandomExcursionsVariant - 5 11 7 12 7 10 9 6 7 10 0.714660 84/84 RandomExcursionsVariant - 6 8 5 14 8 14 4 7 8 10 0.151616 84/84 RandomExcursionsVariant - 8 8 15 9 3 12 12 8 4 5 0.057146 84/84 RandomExcursionsVariant - 9 10 8 6 4 5 14 10 12 6 0.227773 83/84 RandomExcursionsVariant - 10 6 10 8 10 7 3 10 5 15 0.162606 83/84 RandomExcursionsVariant - 11 5 9 5 5 13 7 14 7 8 0.186566 84/84 RandomExcursionsVariant - 9 8 6 12 10 7 8 7 11 6 0.834308 84/84 RandomExcursionsVariant - 9 10 10 8 5 5 13 10 10 4 0.392456 83/84 RandomExcursionsVariant - 8 11 7 11 4 14 11 5 11 2 0.052778 83/84 RandomExcursionsVariant - 9 11 9 6 8 8 7 9 8 9 0.986869 83/84 RandomExcursionsVariant - 7 10 9 7 11 4 6 11 13 6 0.414525 84/84 RandomExcursionsVariant - 6 10 8 9 8 9 6 12 10 6 0.855534 84/84 RandomExcursionsVariant - 10 13 9 9 20 10 11 24 17 5 0.002175 128/128 Serial - 9 11 9 11 18 12 16 15 19 8 0.204076 127/128 Serial - 13 10 13 14 10 17 12 15 10 14 0.862344 127/128 LinearComplexity - - -- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -The minimum pass rate for each statistical test with the exception of the -random excursion (variant) test is approximately = 123 for a -sample size = 128 binary sequences. - -The minimum pass rate for the random excursion (variant) test -is approximately = 80 for a sample size = 84 binary sequences. - -For further guidelines construct a probability table using the MAPLE program -provided in the addendum section of the documentation. -- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-000 b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-000 new file mode 100644 index 0000000..6ed7f55 --- /dev/null +++ b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-000 @@ -0,0 +1,208 @@ +------------------------------------------------------------------------------ +RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES +------------------------------------------------------------------------------ + generator is <../z/rand-000.bin> +------------------------------------------------------------------------------ + C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST +------------------------------------------------------------------------------ + 99 107 103 77 94 111 96 114 101 98 0.382115 990/1000 Frequency + 84 84 90 102 95 97 117 114 111 106 0.166260 992/1000 BlockFrequency +100 108 98 94 110 94 93 103 112 88 0.753844 990/1000 CumulativeSums +100 108 104 98 102 104 94 109 91 90 0.910091 990/1000 CumulativeSums + 89 115 99 86 102 92 113 116 90 98 0.249284 990/1000 Runs + 88 117 101 101 109 99 95 88 93 109 0.518106 995/1000 LongestRun + 89 107 109 94 102 111 95 101 95 97 0.858002 991/1000 Rank +112 99 93 116 101 85 121 76 96 101 0.047173 991/1000 FFT + 89 100 102 106 102 104 85 104 103 105 0.870856 996/1000 NonOverlappingTemplate + 89 112 97 106 102 111 91 93 100 99 0.773405 985/1000 NonOverlappingTemplate +108 101 104 89 124 89 101 99 94 91 0.336111 988/1000 NonOverlappingTemplate + 83 112 87 103 103 108 102 113 94 95 0.420827 991/1000 NonOverlappingTemplate +116 107 84 101 107 87 101 104 93 100 0.488534 981/1000 NonOverlappingTemplate +107 104 94 89 80 112 98 117 104 95 0.275709 991/1000 NonOverlappingTemplate + 98 94 99 103 90 109 99 92 108 108 0.894918 993/1000 NonOverlappingTemplate +107 97 102 81 108 101 120 102 98 84 0.241741 988/1000 NonOverlappingTemplate +104 103 89 100 110 97 95 105 103 94 0.941144 988/1000 NonOverlappingTemplate +103 104 89 95 84 93 105 105 120 102 0.410055 992/1000 NonOverlappingTemplate + 99 77 94 95 102 107 92 112 109 113 0.274341 988/1000 NonOverlappingTemplate +102 97 105 107 99 105 101 96 92 96 0.989786 991/1000 NonOverlappingTemplate +101 108 90 101 83 107 102 113 91 104 0.560545 990/1000 NonOverlappingTemplate + 95 104 99 99 94 93 102 99 122 93 0.672470 992/1000 NonOverlappingTemplate + 96 118 89 99 108 101 115 90 85 99 0.291091 991/1000 NonOverlappingTemplate + 96 101 99 101 89 107 98 117 96 96 0.821937 993/1000 NonOverlappingTemplate +114 107 95 89 97 81 96 123 106 92 0.120207 989/1000 NonOverlappingTemplate + 90 101 105 119 89 117 92 102 97 88 0.263572 991/1000 NonOverlappingTemplate + 87 99 98 131 90 121 94 91 93 96 0.029011 992/1000 NonOverlappingTemplate + 95 111 96 102 104 93 104 101 98 96 0.975644 994/1000 NonOverlappingTemplate +102 95 100 93 105 99 98 98 102 108 0.994250 990/1000 NonOverlappingTemplate +112 98 85 104 89 95 108 109 115 85 0.255705 986/1000 NonOverlappingTemplate +104 104 97 103 94 93 115 97 97 96 0.915317 990/1000 NonOverlappingTemplate + 79 82 95 127 115 98 107 99 98 100 0.034942 990/1000 NonOverlappingTemplate + 91 103 108 100 93 122 97 96 81 109 0.240501 991/1000 NonOverlappingTemplate + 96 90 96 110 88 92 112 106 98 112 0.566688 991/1000 NonOverlappingTemplate +100 112 88 101 102 97 91 98 103 108 0.867692 990/1000 NonOverlappingTemplate + 80 117 110 86 98 87 93 122 106 101 0.044508 994/1000 NonOverlappingTemplate + 94 109 112 88 95 117 93 105 102 85 0.332970 996/1000 NonOverlappingTemplate +104 102 103 100 116 93 100 102 98 82 0.672470 993/1000 NonOverlappingTemplate + 95 83 107 97 121 103 115 96 83 100 0.140453 992/1000 NonOverlappingTemplate +114 79 102 109 79 99 108 100 104 106 0.171867 986/1000 NonOverlappingTemplate + 88 108 108 96 93 96 124 98 90 99 0.323668 994/1000 NonOverlappingTemplate +108 102 105 104 102 87 97 97 84 114 0.583145 992/1000 NonOverlappingTemplate +114 93 116 104 88 112 98 85 101 89 0.239266 992/1000 NonOverlappingTemplate +107 87 90 92 97 92 118 100 99 118 0.272977 991/1000 NonOverlappingTemplate + 84 107 108 108 94 90 108 97 97 107 0.637119 986/1000 NonOverlappingTemplate +106 101 88 102 108 111 100 91 89 104 0.751866 991/1000 NonOverlappingTemplate + 93 97 97 104 113 107 97 97 97 98 0.950247 988/1000 NonOverlappingTemplate +101 95 97 95 92 109 118 108 112 73 0.100709 994/1000 NonOverlappingTemplate + 97 112 101 87 102 101 112 92 103 93 0.745908 995/1000 NonOverlappingTemplate + 91 96 108 96 101 93 99 100 103 113 0.907419 995/1000 NonOverlappingTemplate + 97 103 111 96 109 98 105 91 86 104 0.781106 984/1000 NonOverlappingTemplate +101 115 72 86 96 110 108 109 96 107 0.082513 988/1000 NonOverlappingTemplate + 99 99 106 91 99 88 102 99 104 113 0.872425 989/1000 NonOverlappingTemplate +108 95 93 99 109 101 102 105 98 90 0.939005 990/1000 NonOverlappingTemplate +106 90 109 101 112 95 89 104 108 86 0.550347 991/1000 NonOverlappingTemplate +104 96 90 100 121 104 99 98 95 93 0.670396 991/1000 NonOverlappingTemplate + 87 97 87 109 113 103 107 98 104 95 0.637119 989/1000 NonOverlappingTemplate + 93 106 96 94 101 97 119 105 101 88 0.660012 992/1000 NonOverlappingTemplate +110 108 101 98 93 95 105 93 90 107 0.862883 989/1000 NonOverlappingTemplate +109 85 89 88 102 97 114 94 101 121 0.182550 984/1000 NonOverlappingTemplate +102 104 88 105 114 89 108 90 104 96 0.635037 991/1000 NonOverlappingTemplate +115 97 90 99 109 104 88 94 113 91 0.473064 987/1000 NonOverlappingTemplate + 96 100 96 86 103 94 113 107 95 110 0.723804 990/1000 NonOverlappingTemplate +102 94 94 103 98 110 95 90 107 107 0.903338 992/1000 NonOverlappingTemplate +101 84 88 109 104 109 104 94 101 106 0.670396 987/1000 NonOverlappingTemplate +100 99 103 101 109 109 103 90 92 94 0.922855 990/1000 NonOverlappingTemplate +115 87 101 90 104 99 99 107 104 94 0.725829 986/1000 NonOverlappingTemplate +107 94 103 97 92 106 100 107 90 104 0.931185 989/1000 NonOverlappingTemplate +112 97 99 94 98 82 120 93 100 105 0.357000 992/1000 NonOverlappingTemplate +105 96 93 112 93 101 97 104 111 88 0.765632 987/1000 NonOverlappingTemplate +106 112 104 106 93 93 108 86 98 94 0.709558 988/1000 NonOverlappingTemplate + 94 92 95 96 99 110 93 110 112 99 0.801865 980/1000 NonOverlappingTemplate + 98 86 114 104 107 117 86 89 95 104 0.270265 988/1000 NonOverlappingTemplate +105 114 118 98 80 105 94 99 104 83 0.155499 995/1000 NonOverlappingTemplate +104 86 113 106 93 102 89 95 114 98 0.518106 985/1000 NonOverlappingTemplate + 93 98 97 98 87 107 115 109 105 91 0.641284 992/1000 NonOverlappingTemplate +106 92 130 105 85 108 100 112 100 62 0.000643 987/1000 NonOverlappingTemplate +114 89 83 98 111 100 108 100 96 101 0.522100 991/1000 NonOverlappingTemplate + 98 89 103 96 90 97 105 108 96 118 0.649612 990/1000 NonOverlappingTemplate +120 99 79 118 110 105 89 90 96 94 0.074791 987/1000 NonOverlappingTemplate + 98 113 82 105 111 107 94 107 89 94 0.406499 992/1000 NonOverlappingTemplate + 92 105 104 120 84 94 92 104 99 106 0.424453 991/1000 NonOverlappingTemplate + 89 100 101 107 103 102 86 103 104 105 0.890582 996/1000 NonOverlappingTemplate +108 102 94 75 118 111 100 115 96 81 0.038062 990/1000 NonOverlappingTemplate + 94 99 98 91 103 91 130 82 117 95 0.041438 991/1000 NonOverlappingTemplate +113 89 83 101 100 103 108 90 99 114 0.392456 988/1000 NonOverlappingTemplate +129 82 75 104 99 96 98 104 112 101 0.018668 989/1000 NonOverlappingTemplate + 94 100 112 108 93 114 103 86 101 89 0.518106 992/1000 NonOverlappingTemplate +112 106 107 107 81 81 96 106 92 112 0.181557 985/1000 NonOverlappingTemplate +101 82 106 97 113 121 97 101 98 84 0.186566 995/1000 NonOverlappingTemplate +114 93 94 82 119 111 81 95 112 99 0.063217 989/1000 NonOverlappingTemplate + 94 77 100 100 98 98 115 102 105 111 0.394195 984/1000 NonOverlappingTemplate +108 96 105 96 104 83 108 96 107 97 0.775337 987/1000 NonOverlappingTemplate +106 84 110 87 105 102 109 111 85 101 0.336111 992/1000 NonOverlappingTemplate + 89 115 105 104 84 97 101 96 106 103 0.622546 994/1000 NonOverlappingTemplate +110 99 98 109 87 97 104 106 91 99 0.836048 991/1000 NonOverlappingTemplate + 85 100 100 121 104 100 98 95 105 92 0.534146 993/1000 NonOverlappingTemplate +103 105 94 100 103 116 92 90 93 104 0.775337 988/1000 NonOverlappingTemplate +109 107 107 100 86 113 91 77 111 99 0.173770 986/1000 NonOverlappingTemplate +101 96 115 103 90 113 96 104 104 78 0.310049 986/1000 NonOverlappingTemplate + 94 95 94 103 102 106 99 104 101 102 0.995578 993/1000 NonOverlappingTemplate +114 97 94 94 102 86 109 101 106 97 0.735908 990/1000 NonOverlappingTemplate +115 84 97 96 101 100 101 104 89 113 0.520102 985/1000 NonOverlappingTemplate +106 85 95 107 102 107 112 107 92 87 0.520102 993/1000 NonOverlappingTemplate + 80 102 122 105 106 85 93 101 105 101 0.186566 992/1000 NonOverlappingTemplate + 97 107 100 96 95 99 108 112 93 93 0.907419 994/1000 NonOverlappingTemplate +123 96 104 87 105 94 103 99 96 93 0.469232 992/1000 NonOverlappingTemplate + 94 110 117 107 81 78 101 108 94 110 0.085587 995/1000 NonOverlappingTemplate + 97 85 100 101 95 120 99 88 90 125 0.083018 986/1000 NonOverlappingTemplate +109 82 109 100 90 94 101 121 102 92 0.254411 989/1000 NonOverlappingTemplate +105 95 93 107 111 96 92 114 80 107 0.355364 992/1000 NonOverlappingTemplate +106 102 83 103 106 85 105 97 115 98 0.473064 990/1000 NonOverlappingTemplate +111 99 89 109 100 107 87 104 98 96 0.761719 991/1000 NonOverlappingTemplate +107 98 88 89 85 85 104 115 103 126 0.049664 989/1000 NonOverlappingTemplate + 95 101 102 101 120 102 110 84 102 83 0.286836 994/1000 NonOverlappingTemplate +121 81 108 112 93 92 89 103 105 96 0.165340 985/1000 NonOverlappingTemplate + 95 104 95 102 111 94 96 122 88 93 0.419021 987/1000 NonOverlappingTemplate + 91 107 110 106 100 106 107 87 102 84 0.554420 987/1000 NonOverlappingTemplate + 94 111 100 100 92 94 112 103 84 110 0.568739 991/1000 NonOverlappingTemplate +114 89 96 91 124 104 96 92 91 103 0.227180 993/1000 NonOverlappingTemplate +103 105 93 116 80 105 93 93 101 111 0.363593 988/1000 NonOverlappingTemplate +116 103 106 89 101 101 88 102 91 103 0.676615 992/1000 NonOverlappingTemplate + 95 106 95 113 92 106 91 99 97 106 0.849708 992/1000 NonOverlappingTemplate +101 102 86 108 101 106 113 86 91 106 0.550347 986/1000 NonOverlappingTemplate + 95 93 104 103 112 99 87 99 110 98 0.818343 991/1000 NonOverlappingTemplate + 92 83 104 90 81 114 90 121 120 105 0.018413 994/1000 NonOverlappingTemplate +111 89 114 90 98 103 91 116 94 94 0.383827 988/1000 NonOverlappingTemplate +118 83 96 103 79 97 102 94 111 117 0.081013 990/1000 NonOverlappingTemplate +107 84 83 99 115 87 123 104 99 99 0.081510 991/1000 NonOverlappingTemplate + 92 105 82 104 112 91 93 126 114 81 0.022300 994/1000 NonOverlappingTemplate +114 92 102 102 108 92 96 87 113 94 0.548314 987/1000 NonOverlappingTemplate +113 100 99 95 105 90 92 105 115 86 0.504219 990/1000 NonOverlappingTemplate + 87 92 119 105 103 108 93 109 94 90 0.385543 989/1000 NonOverlappingTemplate + 85 92 111 129 96 97 107 101 87 95 0.085587 995/1000 NonOverlappingTemplate + 86 122 99 99 102 114 95 98 102 83 0.211064 987/1000 NonOverlappingTemplate + 94 98 100 94 104 94 107 98 97 114 0.920383 994/1000 NonOverlappingTemplate + 92 93 101 87 91 104 108 108 120 96 0.415422 992/1000 NonOverlappingTemplate +100 98 98 93 104 112 87 109 85 114 0.448424 989/1000 NonOverlappingTemplate + 87 95 87 108 104 100 111 95 113 100 0.576961 986/1000 NonOverlappingTemplate + 95 97 115 110 93 102 85 91 100 112 0.473064 993/1000 NonOverlappingTemplate + 93 107 108 108 113 88 96 112 80 95 0.259616 989/1000 NonOverlappingTemplate + 99 86 100 108 122 86 102 97 100 100 0.388990 991/1000 NonOverlappingTemplate +110 91 113 94 93 101 106 89 108 95 0.655854 982/1000 NonOverlappingTemplate +102 112 99 100 95 88 107 98 89 110 0.747898 989/1000 NonOverlappingTemplate + 94 96 105 103 93 108 107 101 89 104 0.920383 988/1000 NonOverlappingTemplate + 97 106 90 100 96 109 103 101 100 98 0.979226 990/1000 NonOverlappingTemplate + 94 109 87 103 105 103 93 91 104 111 0.743915 989/1000 NonOverlappingTemplate + 84 105 118 121 92 103 104 84 89 100 0.087692 992/1000 NonOverlappingTemplate + 98 118 103 94 98 105 84 98 95 107 0.599693 988/1000 NonOverlappingTemplate + 97 93 100 88 111 91 102 96 113 109 0.664168 985/1000 NonOverlappingTemplate +115 101 106 83 95 111 100 93 111 85 0.281232 993/1000 NonOverlappingTemplate + 94 92 124 94 104 95 102 118 79 98 0.084037 994/1000 NonOverlappingTemplate +100 93 87 98 93 108 93 109 112 107 0.680755 985/1000 NonOverlappingTemplate + 97 110 103 106 96 99 107 91 97 94 0.943242 993/1000 NonOverlappingTemplate + 89 115 103 95 95 99 102 106 104 92 0.811080 991/1000 NonOverlappingTemplate + 92 105 103 120 85 94 93 103 99 106 0.480771 991/1000 NonOverlappingTemplate +105 113 96 94 89 110 96 112 93 92 0.595549 992/1000 OverlappingTemplate +103 124 96 122 111 95 105 73 89 82 0.003851 994/1000 Universal +105 93 82 103 110 111 95 119 97 85 0.187581 994/1000 ApproximateEntropy + 61 58 69 62 62 68 67 61 54 65 0.953926 619/627 RandomExcursions + 49 50 56 74 54 83 63 64 70 64 0.044591 623/627 RandomExcursions + 61 63 68 60 56 58 61 65 70 65 0.969773 623/627 RandomExcursions + 50 52 51 71 66 71 61 68 64 73 0.251135 623/627 RandomExcursions + 66 69 63 58 61 61 67 59 55 68 0.952425 621/627 RandomExcursions + 46 69 59 67 73 69 66 60 66 52 0.318838 624/627 RandomExcursions + 61 62 72 55 59 68 63 59 72 56 0.788728 618/627 RandomExcursions + 59 63 61 63 67 58 65 60 70 61 0.989554 621/627 RandomExcursions + 54 85 64 65 62 52 50 81 60 54 0.014403 623/627 RandomExcursionsVariant + 57 76 64 72 54 62 52 77 50 63 0.127583 623/627 RandomExcursionsVariant + 61 72 53 70 70 66 62 69 63 41 0.154741 621/627 RandomExcursionsVariant + 64 70 57 52 75 64 61 65 63 56 0.672336 623/627 RandomExcursionsVariant + 59 70 53 70 57 70 60 67 66 55 0.692344 624/627 RandomExcursionsVariant + 54 58 74 63 65 62 62 66 71 52 0.642157 622/627 RandomExcursionsVariant + 56 67 66 64 59 74 59 57 54 71 0.672336 624/627 RandomExcursionsVariant + 57 59 71 78 70 62 65 56 54 55 0.386875 622/627 RandomExcursionsVariant + 59 65 67 67 75 57 63 58 49 67 0.571919 616/627 RandomExcursionsVariant + 62 89 48 49 63 57 60 62 71 66 0.019901 623/627 RandomExcursionsVariant + 74 63 62 46 61 65 70 58 65 63 0.526040 623/627 RandomExcursionsVariant + 64 60 52 62 75 68 59 66 49 72 0.367725 619/627 RandomExcursionsVariant + 62 66 70 59 65 48 64 68 66 59 0.760706 623/627 RandomExcursionsVariant + 70 54 64 63 77 51 72 46 71 59 0.093175 624/627 RandomExcursionsVariant + 64 70 56 56 60 63 82 64 57 55 0.346582 623/627 RandomExcursionsVariant + 66 62 51 79 76 44 51 64 71 63 0.028848 623/627 RandomExcursionsVariant + 68 57 56 63 63 75 59 69 65 52 0.635440 622/627 RandomExcursionsVariant + 63 58 54 65 64 72 64 74 55 58 0.682356 620/627 RandomExcursionsVariant +108 98 79 100 95 91 95 95 130 109 0.057875 994/1000 Serial + 91 97 115 84 95 89 91 107 122 109 0.118120 986/1000 Serial + 87 110 98 83 119 102 115 103 104 79 0.063217 994/1000 LinearComplexity + + +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - +The minimum pass rate for each statistical test with the exception of the +random excursion (variant) test is approximately = 980 for a +sample size = 1000 binary sequences. + +The minimum pass rate for the random excursion (variant) test +is approximately = 613 for a sample size = 627 binary sequences. + +For further guidelines construct a probability table using the MAPLE program +provided in the addendum section of the documentation. +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-001 b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-001 new file mode 100644 index 0000000..034fa66 --- /dev/null +++ b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-001 @@ -0,0 +1,208 @@ +------------------------------------------------------------------------------ +RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES +------------------------------------------------------------------------------ + generator is <../z/rand-001.bin> +------------------------------------------------------------------------------ + C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST +------------------------------------------------------------------------------ + 91 109 103 86 111 91 107 104 99 99 0.703417 991/1000 Frequency +103 104 99 95 114 94 87 93 102 109 0.753844 987/1000 BlockFrequency + 93 103 106 111 81 106 110 91 92 107 0.431754 992/1000 CumulativeSums + 99 100 98 104 95 105 96 121 99 83 0.516113 992/1000 CumulativeSums +101 100 98 107 89 98 94 121 102 90 0.574903 990/1000 Runs + 93 92 106 105 113 99 97 126 78 91 0.068145 986/1000 LongestRun +120 87 99 91 109 85 99 112 93 105 0.227180 984/1000 Rank +102 117 85 91 105 102 122 99 85 92 0.121616 984/1000 FFT + 92 96 106 104 113 85 100 114 90 100 0.512137 993/1000 NonOverlappingTemplate +104 121 93 98 102 93 111 80 102 96 0.272977 981/1000 NonOverlappingTemplate +103 95 95 109 87 102 94 123 104 88 0.320607 984/1000 NonOverlappingTemplate + 94 96 100 105 105 111 84 102 98 105 0.823725 989/1000 NonOverlappingTemplate +100 120 88 96 115 92 91 92 106 100 0.326749 991/1000 NonOverlappingTemplate + 93 94 104 74 113 109 99 100 106 108 0.257004 992/1000 NonOverlappingTemplate +110 94 114 84 100 90 100 108 105 95 0.532132 988/1000 NonOverlappingTemplate + 92 98 101 99 98 92 89 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105 101 102 0.222480 990/1000 NonOverlappingTemplate +100 94 103 91 92 121 92 101 110 96 0.522100 990/1000 NonOverlappingTemplate + 90 100 89 108 98 119 96 108 83 109 0.275709 996/1000 NonOverlappingTemplate + 88 95 115 102 125 90 98 99 100 88 0.175691 993/1000 NonOverlappingTemplate +109 102 92 89 104 98 95 114 97 100 0.816537 986/1000 NonOverlappingTemplate + 98 100 94 110 113 92 91 94 99 109 0.767582 995/1000 NonOverlappingTemplate +111 81 103 99 111 105 95 103 92 100 0.599693 993/1000 NonOverlappingTemplate + 84 97 101 103 113 107 93 97 92 113 0.550347 988/1000 NonOverlappingTemplate +107 101 114 92 103 87 85 94 112 105 0.420827 990/1000 NonOverlappingTemplate +101 104 91 89 106 112 99 92 98 108 0.805569 993/1000 NonOverlappingTemplate + 96 97 110 97 112 96 108 86 97 101 0.775337 992/1000 NonOverlappingTemplate +105 107 94 115 99 97 105 102 77 99 0.433590 988/1000 NonOverlappingTemplate +116 101 101 99 106 100 110 86 75 106 0.185555 991/1000 NonOverlappingTemplate + 94 88 89 103 87 110 87 91 120 131 0.009201 986/1000 NonOverlappingTemplate +105 90 94 101 94 102 119 90 101 104 0.657933 992/1000 NonOverlappingTemplate + 93 114 115 94 98 90 106 81 94 115 0.177628 985/1000 NonOverlappingTemplate +100 79 103 111 92 108 108 105 110 84 0.246750 992/1000 NonOverlappingTemplate + 86 87 99 101 96 103 108 109 114 97 0.593478 993/1000 NonOverlappingTemplate + 88 89 103 110 73 106 113 108 105 105 0.114712 993/1000 NonOverlappingTemplate + 95 98 108 102 98 95 98 122 91 93 0.591409 985/1000 NonOverlappingTemplate + 85 97 91 102 108 95 109 93 114 106 0.564639 986/1000 NonOverlappingTemplate +106 98 96 122 97 99 90 91 95 106 0.542228 981/1000 OverlappingTemplate +100 112 111 97 97 99 95 96 95 98 0.939005 987/1000 Universal + 96 98 102 104 93 109 87 110 103 98 0.873987 993/1000 ApproximateEntropy + 67 65 61 72 63 59 54 73 49 59 0.514765 612/622 RandomExcursions + 79 68 57 66 63 46 57 64 54 68 0.206132 614/622 RandomExcursions + 75 52 64 68 55 60 76 74 51 47 0.050253 615/622 RandomExcursions + 68 68 62 55 57 54 75 56 79 48 0.105114 620/622 RandomExcursions + 76 61 54 58 63 58 70 62 57 63 0.720402 615/622 RandomExcursions + 70 55 64 63 62 59 55 57 63 74 0.781044 618/622 RandomExcursions + 65 63 56 54 65 66 65 62 67 59 0.969191 616/622 RandomExcursions + 59 66 56 58 59 70 64 58 62 70 0.925636 618/622 RandomExcursions + 65 65 67 61 57 45 59 68 78 57 0.273504 617/622 RandomExcursionsVariant + 69 53 67 75 48 57 61 70 57 65 0.320066 616/622 RandomExcursionsVariant + 70 62 49 68 64 64 62 58 75 50 0.369073 616/622 RandomExcursionsVariant + 69 55 62 51 54 83 71 62 49 66 0.067558 615/622 RandomExcursionsVariant + 58 63 68 69 44 66 64 67 61 62 0.573577 616/622 RandomExcursionsVariant + 58 58 73 70 57 62 60 64 58 62 0.891287 616/622 RandomExcursionsVariant + 61 68 62 73 68 63 57 53 59 58 0.811257 617/622 RandomExcursionsVariant + 69 58 73 63 53 59 57 70 69 51 0.470652 617/622 RandomExcursionsVariant + 70 66 60 74 66 45 66 52 54 69 0.197433 617/622 RandomExcursionsVariant + 57 52 64 55 60 61 74 66 78 55 0.315176 617/622 RandomExcursionsVariant + 61 54 64 57 55 66 62 74 54 75 0.470652 617/622 RandomExcursionsVariant + 64 57 59 66 64 59 69 78 52 54 0.470652 616/622 RandomExcursionsVariant + 60 65 73 60 65 55 69 65 51 59 0.720402 620/622 RandomExcursionsVariant + 63 64 71 60 50 69 65 57 58 65 0.787198 622/622 RandomExcursionsVariant + 59 61 59 64 71 64 65 59 55 65 0.965560 619/622 RandomExcursionsVariant + 62 56 59 78 62 61 65 62 74 43 0.155443 614/622 RandomExcursionsVariant + 59 63 59 67 60 66 66 59 73 50 0.768587 616/622 RandomExcursionsVariant + 60 60 69 71 49 59 63 64 69 58 0.717123 614/622 RandomExcursionsVariant +109 96 108 111 88 95 96 80 111 106 0.331408 987/1000 Serial +105 115 89 108 89 91 107 84 112 100 0.285427 991/1000 Serial + 98 93 105 116 92 95 88 74 119 120 0.017667 994/1000 LinearComplexity + + +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - +The minimum pass rate for each statistical test with the exception of the +random excursion (variant) test is approximately = 980 for a +sample size = 1000 binary sequences. + +The minimum pass rate for the random excursion (variant) test +is approximately = 608 for a sample size = 622 binary sequences. + +For further guidelines construct a probability table using the MAPLE program +provided in the addendum section of the documentation. +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-003 b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-003 new file mode 100644 index 0000000..3aef6df --- /dev/null +++ b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-003 @@ -0,0 +1,208 @@ +------------------------------------------------------------------------------ +RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES +------------------------------------------------------------------------------ + generator is <../z/rand-003.bin> +------------------------------------------------------------------------------ + C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST +------------------------------------------------------------------------------ + 84 85 118 122 110 102 87 97 101 94 0.065230 994/1000 Frequency +110 114 98 99 80 96 91 107 108 97 0.419021 992/1000 BlockFrequency + 83 105 96 102 106 131 81 100 82 114 0.008506 991/1000 CumulativeSums + 90 106 106 104 100 101 114 88 97 94 0.765632 991/1000 CumulativeSums + 97 105 99 98 108 105 86 108 84 110 0.591409 991/1000 Runs + 93 109 109 84 104 102 97 82 106 114 0.310049 986/1000 LongestRun +101 107 100 95 114 99 107 103 96 78 0.504219 990/1000 Rank +109 93 97 93 92 101 112 96 109 98 0.836048 991/1000 FFT +113 103 91 91 110 102 95 101 91 103 0.779188 987/1000 NonOverlappingTemplate +110 84 119 112 84 90 93 109 104 95 0.126658 988/1000 NonOverlappingTemplate + 96 92 114 88 112 108 97 95 96 102 0.655854 990/1000 NonOverlappingTemplate + 96 96 112 93 117 89 117 93 82 105 0.152902 991/1000 NonOverlappingTemplate +105 110 114 85 99 109 81 97 105 95 0.313041 985/1000 NonOverlappingTemplate +115 95 104 112 97 110 78 98 93 98 0.304126 984/1000 NonOverlappingTemplate +105 110 96 107 118 76 96 92 103 97 0.220159 993/1000 NonOverlappingTemplate + 89 121 79 100 90 119 84 102 126 90 0.002971 988/1000 NonOverlappingTemplate + 94 108 93 98 91 93 95 108 112 108 0.759756 992/1000 NonOverlappingTemplate +100 110 90 101 97 98 111 103 107 83 0.655854 989/1000 NonOverlappingTemplate + 99 96 83 114 91 96 116 99 85 121 0.085068 986/1000 NonOverlappingTemplate +123 93 97 107 92 101 98 101 96 92 0.548314 984/1000 NonOverlappingTemplate +114 96 96 102 106 91 93 99 99 104 0.900569 993/1000 NonOverlappingTemplate +118 98 102 90 94 88 87 99 103 121 0.195864 986/1000 NonOverlappingTemplate +110 102 92 99 80 109 103 88 112 105 0.373625 979/1000 * NonOverlappingTemplate + 98 104 87 93 96 121 93 125 91 92 0.087162 992/1000 NonOverlappingTemplate +117 97 88 97 94 108 104 96 105 94 0.695200 987/1000 NonOverlappingTemplate + 92 94 97 104 107 99 99 109 89 110 0.853049 993/1000 NonOverlappingTemplate +100 100 98 109 95 97 93 112 95 101 0.947308 987/1000 NonOverlappingTemplate +104 94 92 87 94 113 117 109 97 93 0.420827 989/1000 NonOverlappingTemplate +106 110 98 105 85 93 96 93 90 124 0.224821 991/1000 NonOverlappingTemplate + 99 92 103 103 94 96 105 99 104 105 0.991147 988/1000 NonOverlappingTemplate + 88 90 123 104 101 100 104 92 112 86 0.207730 990/1000 NonOverlappingTemplate + 92 102 104 102 99 100 109 97 99 96 0.992084 990/1000 NonOverlappingTemplate + 92 95 109 111 106 85 112 102 98 90 0.530120 994/1000 NonOverlappingTemplate +109 102 92 100 92 105 91 99 98 112 0.861264 995/1000 NonOverlappingTemplate +116 108 109 95 100 96 93 104 105 74 0.208837 981/1000 NonOverlappingTemplate + 84 95 103 110 98 104 112 91 88 115 0.347257 991/1000 NonOverlappingTemplate +111 91 117 96 109 92 93 81 97 113 0.191687 986/1000 NonOverlappingTemplate + 94 97 106 107 96 98 90 110 123 79 0.153763 993/1000 NonOverlappingTemplate + 99 110 104 101 113 96 99 105 86 87 0.643366 990/1000 NonOverlappingTemplate + 98 116 94 107 78 96 100 94 106 111 0.320607 991/1000 NonOverlappingTemplate +109 89 90 101 98 109 98 109 89 108 0.680755 985/1000 NonOverlappingTemplate + 95 107 101 92 108 99 92 96 90 120 0.550347 990/1000 NonOverlappingTemplate +116 94 111 101 107 104 73 108 100 86 0.100109 988/1000 NonOverlappingTemplate + 86 83 101 103 106 106 99 91 119 106 0.314544 989/1000 NonOverlappingTemplate +109 85 93 99 102 112 94 109 93 104 0.651693 986/1000 NonOverlappingTemplate +102 93 94 109 89 105 107 92 104 105 0.859637 985/1000 NonOverlappingTemplate + 95 113 82 106 95 109 97 96 103 104 0.626709 990/1000 NonOverlappingTemplate +104 108 91 85 108 99 86 101 115 103 0.454053 986/1000 NonOverlappingTemplate +113 78 96 107 119 100 103 92 90 102 0.183547 993/1000 NonOverlappingTemplate +110 91 93 117 97 75 108 111 102 96 0.138069 989/1000 NonOverlappingTemplate +117 94 90 118 95 97 92 95 114 88 0.206629 993/1000 NonOverlappingTemplate +105 97 92 107 96 100 97 107 92 107 0.949278 993/1000 NonOverlappingTemplate +109 98 109 91 93 96 106 93 98 107 0.875539 992/1000 NonOverlappingTemplate + 87 95 93 110 95 110 89 104 105 112 0.560545 993/1000 NonOverlappingTemplate +100 112 117 100 109 87 97 81 91 106 0.230755 992/1000 NonOverlappingTemplate +109 103 97 98 107 103 96 93 102 92 0.966626 989/1000 NonOverlappingTemplate +107 86 104 94 118 105 110 101 91 84 0.286836 995/1000 NonOverlappingTemplate +104 108 96 100 107 102 92 91 89 111 0.801865 986/1000 NonOverlappingTemplate + 93 106 107 108 102 88 88 113 99 96 0.662091 986/1000 NonOverlappingTemplate +101 97 108 120 105 94 96 103 83 93 0.439122 988/1000 NonOverlappingTemplate +115 104 89 99 93 103 86 101 103 107 0.662091 990/1000 NonOverlappingTemplate +103 77 116 110 97 117 88 83 94 115 0.026410 984/1000 NonOverlappingTemplate + 94 94 95 90 109 100 97 110 109 102 0.858002 994/1000 NonOverlappingTemplate +108 100 95 105 103 99 83 115 101 91 0.616305 987/1000 NonOverlappingTemplate +109 96 108 98 96 92 99 101 99 102 0.980341 984/1000 NonOverlappingTemplate +104 118 105 121 90 96 86 82 102 96 0.101917 992/1000 NonOverlappingTemplate + 85 112 96 112 86 103 107 101 102 96 0.530120 989/1000 NonOverlappingTemplate + 86 107 92 103 102 101 94 113 101 101 0.807412 987/1000 NonOverlappingTemplate +101 101 91 91 95 122 101 95 110 93 0.486588 996/1000 NonOverlappingTemplate +107 92 104 103 90 115 91 97 106 95 0.725829 991/1000 NonOverlappingTemplate + 91 90 103 122 99 95 95 100 97 108 0.536163 993/1000 NonOverlappingTemplate +103 106 100 106 96 98 86 110 103 92 0.859637 984/1000 NonOverlappingTemplate +114 89 93 101 95 102 104 114 104 84 0.455937 987/1000 NonOverlappingTemplate + 85 95 108 103 102 92 111 98 112 94 0.641284 992/1000 NonOverlappingTemplate + 89 111 95 114 108 91 93 119 81 99 0.129620 992/1000 NonOverlappingTemplate +120 98 86 73 93 104 118 101 109 98 0.034712 988/1000 NonOverlappingTemplate + 98 107 115 86 102 110 103 97 87 95 0.544254 987/1000 NonOverlappingTemplate +105 112 93 98 96 103 104 91 109 89 0.792508 988/1000 NonOverlappingTemplate +110 100 94 98 94 100 99 109 103 93 0.957612 982/1000 NonOverlappingTemplate +108 104 121 95 98 98 98 85 103 90 0.444691 991/1000 NonOverlappingTemplate + 99 113 98 92 94 102 103 109 105 85 0.721777 990/1000 NonOverlappingTemplate + 88 102 98 86 88 120 121 109 82 106 0.038313 995/1000 NonOverlappingTemplate +113 103 91 91 110 102 95 101 90 104 0.753844 987/1000 NonOverlappingTemplate + 90 109 103 95 118 101 94 110 88 92 0.452173 989/1000 NonOverlappingTemplate +104 102 99 93 90 93 97 112 116 94 0.674543 986/1000 NonOverlappingTemplate +105 97 88 100 98 100 98 99 103 112 0.946308 985/1000 NonOverlappingTemplate + 92 91 102 107 107 101 110 98 92 100 0.900569 993/1000 NonOverlappingTemplate + 91 106 128 97 123 98 94 85 86 92 0.020269 992/1000 NonOverlappingTemplate +121 93 101 97 104 76 88 120 88 112 0.023228 987/1000 NonOverlappingTemplate + 98 104 100 110 100 92 83 110 97 106 0.721777 989/1000 NonOverlappingTemplate +114 100 115 94 102 87 94 94 108 92 0.504219 989/1000 NonOverlappingTemplate +104 96 107 77 97 113 90 111 109 96 0.271619 989/1000 NonOverlappingTemplate +105 101 94 100 95 109 107 106 81 102 0.721777 992/1000 NonOverlappingTemplate +102 88 98 92 107 91 112 105 109 96 0.727851 988/1000 NonOverlappingTemplate + 94 93 103 100 114 124 92 93 89 98 0.272977 991/1000 NonOverlappingTemplate +114 100 99 100 83 102 106 94 102 100 0.773405 990/1000 NonOverlappingTemplate + 90 98 98 107 116 81 102 86 105 117 0.168112 994/1000 NonOverlappingTemplate + 93 87 89 119 106 106 103 110 87 100 0.311542 994/1000 NonOverlappingTemplate + 95 104 107 107 96 88 102 103 96 102 0.950247 991/1000 NonOverlappingTemplate +114 84 92 95 116 98 101 98 107 95 0.455937 987/1000 NonOverlappingTemplate +110 94 106 98 102 94 92 91 110 103 0.859637 989/1000 NonOverlappingTemplate +100 110 93 80 96 118 99 100 98 106 0.410055 992/1000 NonOverlappingTemplate + 83 91 86 122 102 113 116 103 98 86 0.050629 991/1000 NonOverlappingTemplate + 95 94 103 117 110 107 93 98 88 95 0.605916 987/1000 NonOverlappingTemplate +109 93 109 90 101 102 90 103 100 103 0.887645 988/1000 NonOverlappingTemplate +106 115 112 98 93 96 97 90 104 89 0.616305 991/1000 NonOverlappingTemplate + 96 99 92 101 85 106 114 110 91 106 0.579021 991/1000 NonOverlappingTemplate + 90 85 109 99 97 103 106 114 97 100 0.672470 993/1000 NonOverlappingTemplate + 98 116 107 95 98 96 99 88 97 106 0.794391 988/1000 NonOverlappingTemplate + 97 87 104 96 92 90 101 110 114 109 0.583145 989/1000 NonOverlappingTemplate + 95 99 94 88 90 111 104 85 131 103 0.059358 991/1000 NonOverlappingTemplate + 96 87 116 103 97 102 106 92 89 112 0.506194 991/1000 NonOverlappingTemplate +111 109 96 96 86 96 95 116 91 104 0.510153 992/1000 NonOverlappingTemplate +114 87 93 104 100 95 95 104 111 97 0.713641 984/1000 NonOverlappingTemplate +106 117 88 82 101 106 107 111 100 82 0.152044 983/1000 NonOverlappingTemplate + 97 95 89 101 96 105 108 90 102 117 0.684890 990/1000 NonOverlappingTemplate +100 116 107 91 100 88 111 94 99 94 0.612147 989/1000 NonOverlappingTemplate + 97 111 96 89 109 100 107 103 89 99 0.809249 992/1000 NonOverlappingTemplate +101 104 93 90 112 99 92 111 101 97 0.829047 988/1000 NonOverlappingTemplate +118 104 115 82 90 101 106 101 95 88 0.215574 988/1000 NonOverlappingTemplate +105 116 93 104 102 95 108 88 78 111 0.220159 987/1000 NonOverlappingTemplate + 87 108 90 91 83 106 117 106 108 104 0.246750 994/1000 NonOverlappingTemplate +109 110 92 97 100 94 113 104 94 87 0.657933 990/1000 NonOverlappingTemplate + 96 103 105 79 113 112 98 95 110 89 0.308561 988/1000 NonOverlappingTemplate + 96 105 96 101 124 98 80 108 95 97 0.251837 993/1000 NonOverlappingTemplate +102 99 117 116 84 81 89 96 111 105 0.105618 989/1000 NonOverlappingTemplate +116 109 101 102 109 90 93 97 94 89 0.597620 987/1000 NonOverlappingTemplate + 94 87 105 108 96 108 100 107 104 91 0.816537 990/1000 NonOverlappingTemplate + 93 92 82 95 99 99 116 111 117 96 0.245490 996/1000 NonOverlappingTemplate +105 105 103 98 111 119 87 100 85 87 0.270265 991/1000 NonOverlappingTemplate + 87 88 107 107 87 121 86 95 114 108 0.090388 996/1000 NonOverlappingTemplate + 88 106 96 90 100 107 101 108 92 112 0.721777 989/1000 NonOverlappingTemplate +114 100 111 95 96 100 91 101 105 87 0.705466 984/1000 NonOverlappingTemplate + 92 107 110 104 90 107 94 117 95 84 0.363593 995/1000 NonOverlappingTemplate +105 91 96 103 110 90 104 90 130 81 0.047478 986/1000 NonOverlappingTemplate +107 107 126 99 102 82 95 86 82 114 0.030399 995/1000 NonOverlappingTemplate +107 107 95 116 84 108 105 97 87 94 0.402962 993/1000 NonOverlappingTemplate +108 93 106 88 109 100 94 96 89 117 0.498313 985/1000 NonOverlappingTemplate +112 111 87 103 95 110 92 103 90 97 0.585209 988/1000 NonOverlappingTemplate + 90 112 101 83 106 100 104 101 110 93 0.599693 989/1000 NonOverlappingTemplate + 99 108 91 93 119 101 92 98 91 108 0.564639 991/1000 NonOverlappingTemplate +112 88 97 115 113 92 107 107 88 81 0.138069 993/1000 NonOverlappingTemplate +102 101 121 86 87 103 92 101 110 97 0.355364 988/1000 NonOverlappingTemplate + 90 103 98 102 100 103 108 101 98 97 0.990819 991/1000 NonOverlappingTemplate + 88 109 99 96 99 100 105 103 106 95 0.947308 990/1000 NonOverlappingTemplate +104 102 94 87 97 91 104 108 109 104 0.841226 988/1000 NonOverlappingTemplate +113 103 89 84 120 88 104 104 105 90 0.183547 991/1000 NonOverlappingTemplate + 84 99 87 95 104 92 109 121 100 109 0.253122 991/1000 NonOverlappingTemplate + 92 113 104 92 95 102 98 113 94 97 0.779188 993/1000 NonOverlappingTemplate +106 108 99 96 101 93 100 99 118 80 0.444691 991/1000 NonOverlappingTemplate +106 98 106 96 86 94 108 100 105 101 0.901959 991/1000 NonOverlappingTemplate +108 94 108 83 84 104 98 100 109 112 0.388990 991/1000 NonOverlappingTemplate +112 100 115 94 99 87 103 90 107 93 0.552383 987/1000 NonOverlappingTemplate + 99 109 90 99 88 90 119 102 99 105 0.516113 991/1000 NonOverlappingTemplate +119 74 106 101 90 109 95 94 100 112 0.102526 989/1000 NonOverlappingTemplate + 88 102 98 85 90 119 120 110 82 106 0.049030 995/1000 NonOverlappingTemplate +100 91 112 92 88 87 118 109 102 101 0.340858 987/1000 OverlappingTemplate +111 110 103 104 106 88 88 86 108 96 0.488534 988/1000 Universal +117 94 118 94 101 98 78 99 91 110 0.138860 988/1000 ApproximateEntropy + 60 60 52 60 64 52 65 75 82 53 0.118365 611/623 RandomExcursions + 69 50 60 52 72 46 65 67 73 69 0.128778 617/623 RandomExcursions + 71 59 60 51 68 59 48 71 70 66 0.354417 617/623 RandomExcursions + 54 76 67 51 74 57 63 62 60 59 0.392456 617/623 RandomExcursions + 66 63 68 70 58 60 57 68 64 49 0.741531 617/623 RandomExcursions + 82 72 57 57 63 49 56 66 58 63 0.175411 617/623 RandomExcursions + 53 72 66 65 60 75 57 58 59 58 0.618653 615/623 RandomExcursions + 57 69 56 70 63 63 72 61 64 48 0.565300 617/623 RandomExcursions + 61 52 55 69 68 63 71 57 64 63 0.779497 618/623 RandomExcursionsVariant + 61 52 66 68 68 66 62 68 51 61 0.754354 619/623 RandomExcursionsVariant + 58 61 65 63 76 66 59 60 58 57 0.857526 615/623 RandomExcursionsVariant + 64 59 65 62 68 66 66 60 66 47 0.797838 615/623 RandomExcursionsVariant + 67 67 59 63 66 66 52 70 46 67 0.469109 613/623 RandomExcursionsVariant + 58 64 77 74 69 67 65 41 56 52 0.049994 613/623 RandomExcursionsVariant + 58 64 80 62 73 70 70 43 48 55 0.022462 613/623 RandomExcursionsVariant + 64 50 73 60 77 59 57 57 69 57 0.336314 616/623 RandomExcursionsVariant + 58 66 52 68 55 62 64 67 60 71 0.803839 621/623 RandomExcursionsVariant + 67 65 64 67 63 67 61 49 63 57 0.867948 616/623 RandomExcursionsVariant + 57 76 58 60 69 59 59 47 74 64 0.276816 617/623 RandomExcursionsVariant + 62 68 69 56 58 66 59 63 60 62 0.975217 619/623 RandomExcursionsVariant + 66 66 63 41 68 63 62 66 66 62 0.459900 621/623 RandomExcursionsVariant + 64 61 54 56 79 63 56 63 78 49 0.128778 621/623 RandomExcursionsVariant + 55 62 65 66 70 60 65 73 55 52 0.658939 620/623 RandomExcursionsVariant + 53 60 79 59 61 61 58 75 58 59 0.384103 619/623 RandomExcursionsVariant + 56 69 75 49 50 58 54 79 64 69 0.067899 619/623 RandomExcursionsVariant + 59 70 67 52 55 52 64 67 61 76 0.415248 617/623 RandomExcursionsVariant +123 112 110 103 92 86 86 95 93 100 0.157251 986/1000 Serial +122 110 110 91 95 110 91 104 76 91 0.058243 984/1000 Serial +103 85 105 82 100 102 99 109 99 116 0.413628 992/1000 LinearComplexity + + +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - +The minimum pass rate for each statistical test with the exception of the +random excursion (variant) test is approximately = 980 for a +sample size = 1000 binary sequences. + +The minimum pass rate for the random excursion (variant) test +is approximately = 609 for a sample size = 623 binary sequences. + +For further guidelines construct a probability table using the MAPLE program +provided in the addendum section of the documentation. +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-004 b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-004 new file mode 100644 index 0000000..c3f2b9f --- /dev/null +++ b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-004 @@ -0,0 +1,208 @@ +------------------------------------------------------------------------------ +RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES +------------------------------------------------------------------------------ + generator is <../z/rand-004.bin> +------------------------------------------------------------------------------ + C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST 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NonOverlappingTemplate + 87 74 118 112 100 113 94 100 108 94 0.063217 990/1000 NonOverlappingTemplate + 99 89 111 111 109 106 108 92 80 95 0.323668 992/1000 NonOverlappingTemplate +103 110 89 91 91 108 101 104 102 101 0.853049 987/1000 NonOverlappingTemplate +105 73 93 94 105 111 109 103 116 91 0.118120 991/1000 NonOverlappingTemplate + 99 110 99 108 110 85 93 88 103 105 0.618385 990/1000 NonOverlappingTemplate + 93 90 113 114 112 106 95 99 89 89 0.382115 993/1000 NonOverlappingTemplate + 99 95 104 107 106 102 116 84 94 93 0.607993 992/1000 NonOverlappingTemplate + 90 88 104 103 99 110 96 89 114 107 0.583145 989/1000 NonOverlappingTemplate +102 96 111 101 107 107 105 94 85 92 0.749884 991/1000 NonOverlappingTemplate + 90 94 95 109 81 114 107 100 106 104 0.437274 993/1000 NonOverlappingTemplate + 96 114 96 97 89 104 98 97 102 107 0.883171 985/1000 NonOverlappingTemplate + 96 90 103 104 96 104 99 117 103 88 0.723804 992/1000 NonOverlappingTemplate +125 87 96 95 99 92 112 104 93 97 0.263572 985/1000 NonOverlappingTemplate + 94 94 106 133 84 97 88 102 107 95 0.051281 985/1000 NonOverlappingTemplate +118 101 99 102 99 102 78 103 112 86 0.231956 996/1000 NonOverlappingTemplate +117 92 105 104 94 122 85 99 96 86 0.140453 993/1000 NonOverlappingTemplate +103 93 115 92 102 101 95 89 110 100 0.741918 990/1000 NonOverlappingTemplate + 94 94 114 104 88 96 102 96 103 109 0.784927 992/1000 NonOverlappingTemplate +105 83 109 92 90 103 104 110 109 95 0.544254 989/1000 NonOverlappingTemplate + 87 94 99 96 105 111 101 105 103 99 0.908760 988/1000 NonOverlappingTemplate +115 101 102 84 102 90 106 98 92 110 0.540204 986/1000 NonOverlappingTemplate + 92 94 100 109 88 106 121 104 103 83 0.264901 991/1000 NonOverlappingTemplate +113 86 114 99 100 92 97 103 105 91 0.585209 987/1000 NonOverlappingTemplate +111 106 106 90 104 90 101 96 93 103 0.848027 989/1000 NonOverlappingTemplate +108 91 99 87 99 104 115 116 88 93 0.345650 991/1000 NonOverlappingTemplate + 98 110 91 103 84 101 107 105 117 84 0.296834 993/1000 NonOverlappingTemplate + 92 91 101 110 97 87 101 118 104 99 0.568739 990/1000 NonOverlappingTemplate + 95 94 98 109 98 111 86 96 111 102 0.731886 993/1000 NonOverlappingTemplate +105 89 125 99 84 97 87 116 104 94 0.087162 985/1000 NonOverlappingTemplate +110 96 102 98 95 105 89 96 105 104 0.940080 990/1000 NonOverlappingTemplate + 90 102 95 108 96 96 93 123 96 101 0.514124 990/1000 NonOverlappingTemplate +108 103 104 92 106 92 97 107 90 101 0.903338 991/1000 NonOverlappingTemplate +110 113 103 96 104 93 86 112 96 87 0.452173 989/1000 NonOverlappingTemplate +101 112 93 84 111 110 88 97 112 92 0.325206 992/1000 NonOverlappingTemplate + 98 102 104 78 95 112 117 97 106 91 0.281232 987/1000 NonOverlappingTemplate +107 103 87 112 105 96 90 85 100 115 0.382115 995/1000 NonOverlappingTemplate + 95 98 108 96 101 114 96 94 102 96 0.925287 989/1000 OverlappingTemplate +102 108 114 99 95 98 96 78 110 100 0.442831 984/1000 Universal +123 107 89 108 103 108 99 83 92 88 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RandomExcursionsVariant + 60 64 59 80 66 55 56 76 60 53 0.233084 624/629 RandomExcursionsVariant + 69 61 58 54 68 62 75 60 54 68 0.628723 618/629 RandomExcursionsVariant + 78 67 62 53 52 56 74 54 67 66 0.210595 616/629 RandomExcursionsVariant + 80 58 73 60 64 64 50 68 51 61 0.186566 628/629 RandomExcursionsVariant + 82 63 67 63 63 61 57 65 52 56 0.378595 621/629 RandomExcursionsVariant + 96 54 57 47 70 69 62 68 54 52 0.000712 621/629 RandomExcursionsVariant + 75 67 55 49 54 69 65 71 56 68 0.270222 622/629 RandomExcursionsVariant + 73 59 57 49 51 67 52 67 88 66 0.013769 622/629 RandomExcursionsVariant + 68 58 48 74 65 52 53 64 80 67 0.088744 621/629 RandomExcursionsVariant + 59 69 60 54 70 72 48 73 53 71 0.191520 624/629 RandomExcursionsVariant + 58 54 66 70 60 61 63 58 68 71 0.849492 624/629 RandomExcursionsVariant + 56 53 69 63 61 55 77 59 72 64 0.441753 624/629 RandomExcursionsVariant + 91 105 105 107 90 101 103 91 108 99 0.886162 994/1000 Serial + 95 103 91 101 99 99 119 93 102 98 0.801865 993/1000 Serial +106 108 97 96 108 93 94 92 100 106 0.927677 985/1000 LinearComplexity + + +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - +The minimum pass rate for each statistical test with the exception of the +random excursion (variant) test is approximately = 980 for a +sample size = 1000 binary sequences. + +The minimum pass rate for the random excursion (variant) test +is approximately = 615 for a sample size = 629 binary sequences. + +For further guidelines construct a probability table using the MAPLE program +provided in the addendum section of the documentation. +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-006 b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-006 new file mode 100644 index 0000000..9e46777 --- /dev/null +++ b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-006 @@ -0,0 +1,208 @@ +------------------------------------------------------------------------------ +RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES +------------------------------------------------------------------------------ + generator is <../z/rand-006.bin> +------------------------------------------------------------------------------ + C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST +------------------------------------------------------------------------------ +103 96 101 93 102 110 98 95 104 98 0.986227 987/1000 Frequency + 82 103 99 111 105 108 101 105 86 100 0.568739 995/1000 BlockFrequency +100 96 103 96 98 87 101 102 123 94 0.550347 987/1000 CumulativeSums +101 85 102 104 89 120 92 93 97 117 0.225998 986/1000 CumulativeSums + 96 122 107 97 92 84 86 106 109 101 0.217857 985/1000 Runs + 95 92 105 105 114 87 110 95 95 102 0.680755 988/1000 LongestRun +108 112 102 107 99 96 94 91 104 87 0.759756 988/1000 Rank +112 109 109 111 112 89 84 89 86 99 0.178604 988/1000 FFT + 91 98 94 104 105 95 111 99 94 109 0.893482 989/1000 NonOverlappingTemplate + 99 99 109 96 111 112 88 93 101 92 0.717714 989/1000 NonOverlappingTemplate + 97 105 115 97 94 81 107 98 106 100 0.581082 990/1000 NonOverlappingTemplate +110 104 127 92 93 92 99 99 82 102 0.140453 988/1000 NonOverlappingTemplate + 97 100 114 86 90 104 105 109 100 95 0.691081 989/1000 NonOverlappingTemplate +102 98 116 97 84 97 105 100 99 102 0.771469 991/1000 NonOverlappingTemplate +118 98 104 106 102 86 86 100 98 102 0.550347 988/1000 NonOverlappingTemplate + 90 92 101 99 102 99 105 88 106 118 0.637119 988/1000 NonOverlappingTemplate +102 115 93 118 98 95 91 94 94 100 0.550347 990/1000 NonOverlappingTemplate +112 107 81 98 111 94 89 101 101 106 0.461612 987/1000 NonOverlappingTemplate +100 108 101 97 106 105 108 81 93 101 0.729870 985/1000 NonOverlappingTemplate +108 95 104 105 104 93 99 85 109 98 0.829047 991/1000 NonOverlappingTemplate +103 114 90 88 94 114 97 104 113 83 0.234373 991/1000 NonOverlappingTemplate +102 97 93 99 111 80 91 112 101 114 0.345650 992/1000 NonOverlappingTemplate + 95 105 110 97 94 100 111 89 103 96 0.866097 990/1000 NonOverlappingTemplate + 95 89 97 92 105 99 111 100 94 118 0.610070 990/1000 NonOverlappingTemplate + 95 116 86 111 96 86 118 119 89 84 0.027682 994/1000 NonOverlappingTemplate +118 106 85 107 96 108 90 92 92 106 0.368587 988/1000 NonOverlappingTemplate +119 100 112 89 106 87 100 98 82 107 0.208837 990/1000 NonOverlappingTemplate + 99 98 87 105 113 104 97 92 93 112 0.689019 988/1000 NonOverlappingTemplate +112 105 110 89 91 101 94 115 78 105 0.190654 988/1000 NonOverlappingTemplate + 89 86 110 111 85 108 96 102 115 98 0.292519 996/1000 NonOverlappingTemplate + 98 106 106 97 98 93 110 102 99 91 0.954015 992/1000 NonOverlappingTemplate +101 114 104 98 107 92 106 94 101 83 0.645448 994/1000 NonOverlappingTemplate +102 113 108 94 74 102 113 84 113 97 0.076658 991/1000 NonOverlappingTemplate +103 90 98 95 105 99 87 92 109 122 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82 92 107 121 102 83 105 0.169044 990/1000 NonOverlappingTemplate + 99 111 109 82 105 86 92 99 105 112 0.365253 991/1000 NonOverlappingTemplate +102 96 92 105 128 91 92 84 112 98 0.108150 997/1000 NonOverlappingTemplate +106 107 89 98 101 104 106 96 98 95 0.961039 996/1000 NonOverlappingTemplate + 95 109 102 116 88 104 96 88 91 111 0.448424 984/1000 NonOverlappingTemplate + 98 99 90 100 116 95 97 99 103 103 0.901959 991/1000 NonOverlappingTemplate + 89 95 100 96 106 90 111 111 107 95 0.725829 991/1000 NonOverlappingTemplate +110 98 115 100 101 99 102 85 92 98 0.711601 993/1000 NonOverlappingTemplate +114 100 92 96 86 91 104 96 112 109 0.524101 989/1000 NonOverlappingTemplate +111 107 100 86 115 99 102 91 88 101 0.512137 985/1000 NonOverlappingTemplate + 91 98 95 102 105 99 108 99 94 109 0.954930 989/1000 NonOverlappingTemplate + 81 93 100 111 106 111 121 89 100 88 0.124476 994/1000 NonOverlappingTemplate +104 119 94 90 98 96 100 106 98 95 0.741918 985/1000 NonOverlappingTemplate + 92 116 98 86 113 100 100 109 102 84 0.326749 993/1000 NonOverlappingTemplate + 84 111 116 95 95 107 102 102 109 79 0.180568 992/1000 NonOverlappingTemplate +112 111 106 88 106 94 87 106 97 93 0.554420 990/1000 NonOverlappingTemplate +104 88 119 100 95 98 85 102 116 93 0.286836 990/1000 NonOverlappingTemplate +108 101 102 98 88 99 92 100 116 96 0.784927 992/1000 NonOverlappingTemplate +101 85 107 89 93 108 91 102 119 105 0.366918 990/1000 NonOverlappingTemplate +106 91 107 100 106 99 103 103 92 93 0.949278 987/1000 NonOverlappingTemplate +101 121 93 100 86 86 103 96 113 101 0.291091 990/1000 NonOverlappingTemplate +112 111 93 123 83 92 91 88 112 95 0.068999 989/1000 NonOverlappingTemplate +111 96 94 111 116 96 91 89 112 84 0.231956 986/1000 NonOverlappingTemplate + 97 96 99 113 85 104 113 106 92 95 0.605916 988/1000 NonOverlappingTemplate +126 101 95 111 94 91 98 99 92 93 0.305599 983/1000 NonOverlappingTemplate +114 86 88 97 125 101 102 98 86 103 0.128132 991/1000 NonOverlappingTemplate + 89 107 109 115 97 94 95 103 108 83 0.429923 990/1000 NonOverlappingTemplate + 90 101 103 94 114 83 96 115 100 104 0.448424 994/1000 NonOverlappingTemplate +108 104 97 82 87 109 111 105 90 107 0.385543 993/1000 NonOverlappingTemplate + 97 94 120 90 104 96 101 90 104 104 0.626709 988/1000 NonOverlappingTemplate +113 104 89 108 80 92 114 114 95 91 0.148653 988/1000 NonOverlappingTemplate + 95 97 111 102 102 99 102 90 101 101 0.975012 994/1000 NonOverlappingTemplate + 96 93 117 97 100 91 110 98 107 91 0.660012 991/1000 NonOverlappingTemplate +100 104 99 102 94 97 107 99 96 102 0.998058 991/1000 NonOverlappingTemplate +112 90 100 101 108 98 93 106 101 91 0.851383 990/1000 NonOverlappingTemplate +109 99 92 94 97 113 100 104 79 113 0.361938 988/1000 NonOverlappingTemplate +106 94 96 109 84 86 93 96 125 111 0.111389 986/1000 NonOverlappingTemplate + 95 91 94 102 98 110 109 91 112 98 0.779188 993/1000 NonOverlappingTemplate +102 107 102 117 112 94 94 96 83 93 0.422638 988/1000 NonOverlappingTemplate +104 116 97 91 97 97 106 93 109 90 0.693142 996/1000 NonOverlappingTemplate + 98 101 90 117 101 102 105 105 96 85 0.647530 988/1000 NonOverlappingTemplate +105 97 94 100 97 91 105 116 96 99 0.869278 991/1000 NonOverlappingTemplate + 95 103 91 103 94 105 92 105 119 93 0.653773 991/1000 NonOverlappingTemplate +100 100 101 107 81 93 118 106 91 103 0.428095 988/1000 NonOverlappingTemplate +105 113 96 101 85 109 97 80 115 99 0.241741 989/1000 NonOverlappingTemplate +101 124 96 89 89 88 92 116 101 104 0.155499 994/1000 NonOverlappingTemplate +119 95 92 95 100 88 97 110 114 90 0.331408 992/1000 NonOverlappingTemplate + 93 97 98 88 95 98 99 109 125 98 0.395940 995/1000 NonOverlappingTemplate +109 111 104 91 95 97 92 90 112 99 0.697257 992/1000 NonOverlappingTemplate + 97 97 96 109 95 92 99 105 98 112 0.925287 995/1000 NonOverlappingTemplate + 97 96 98 108 112 101 101 101 90 96 0.937919 990/1000 NonOverlappingTemplate + 83 113 76 108 98 96 93 111 121 101 0.044220 992/1000 NonOverlappingTemplate + 98 84 95 97 94 120 93 104 92 123 0.126658 994/1000 NonOverlappingTemplate + 94 108 99 117 86 84 105 88 104 115 0.185555 990/1000 NonOverlappingTemplate +106 115 92 93 113 99 83 117 97 85 0.138860 989/1000 NonOverlappingTemplate +100 108 113 98 103 84 105 89 92 108 0.558502 993/1000 NonOverlappingTemplate +109 92 104 91 105 92 88 95 124 100 0.292519 989/1000 NonOverlappingTemplate + 99 114 104 111 93 112 83 94 98 92 0.419021 986/1000 NonOverlappingTemplate + 93 108 95 108 96 83 101 109 97 110 0.639202 992/1000 NonOverlappingTemplate +101 102 101 108 91 83 99 103 100 112 0.745908 990/1000 NonOverlappingTemplate + 85 103 103 110 92 97 104 111 106 89 0.626709 992/1000 NonOverlappingTemplate + 99 100 100 113 111 115 97 93 89 83 0.363593 985/1000 NonOverlappingTemplate + 93 103 86 89 111 120 97 101 103 97 0.415422 994/1000 NonOverlappingTemplate +104 88 108 87 103 101 109 91 95 114 0.548314 995/1000 NonOverlappingTemplate + 93 100 96 101 107 100 115 95 102 91 0.875539 990/1000 NonOverlappingTemplate +109 97 108 88 92 106 99 127 93 81 0.081013 985/1000 NonOverlappingTemplate +105 86 96 100 114 114 95 101 94 95 0.620465 990/1000 NonOverlappingTemplate +109 86 100 101 107 102 105 99 99 92 0.896345 992/1000 NonOverlappingTemplate +104 114 91 104 95 80 118 115 81 98 0.057510 993/1000 NonOverlappingTemplate + 90 106 97 106 108 85 95 83 119 111 0.178604 988/1000 NonOverlappingTemplate +100 89 103 99 108 105 101 93 107 95 0.944274 987/1000 NonOverlappingTemplate +106 109 100 75 98 106 114 90 104 98 0.277082 989/1000 NonOverlappingTemplate +113 84 99 114 95 107 99 110 79 100 0.192724 995/1000 NonOverlappingTemplate +102 116 90 99 87 99 93 105 115 94 0.469232 988/1000 NonOverlappingTemplate + 95 83 107 97 127 92 114 101 96 88 0.085068 994/1000 NonOverlappingTemplate +104 102 101 122 93 103 104 95 87 89 0.442831 992/1000 NonOverlappingTemplate +110 78 103 103 108 101 106 100 105 86 0.415422 990/1000 NonOverlappingTemplate +109 102 93 93 98 109 98 95 93 110 0.878618 987/1000 NonOverlappingTemplate + 92 99 96 113 105 111 92 104 96 92 0.783019 988/1000 NonOverlappingTemplate + 89 105 92 109 89 90 102 112 109 103 0.585209 993/1000 NonOverlappingTemplate + 92 99 85 113 101 94 106 100 114 96 0.591409 987/1000 NonOverlappingTemplate +103 95 92 105 97 105 93 93 111 106 0.903338 986/1000 NonOverlappingTemplate + 88 106 95 78 109 112 106 104 108 94 0.299736 983/1000 NonOverlappingTemplate +111 108 99 86 115 98 102 92 88 101 0.510153 985/1000 NonOverlappingTemplate + 96 103 112 104 105 90 99 85 105 101 0.777265 988/1000 OverlappingTemplate +112 102 102 107 91 97 83 108 103 95 0.660012 990/1000 Universal +106 117 108 102 98 94 102 103 89 81 0.411840 990/1000 ApproximateEntropy + 61 54 73 57 57 50 67 68 71 70 0.396672 620/628 RandomExcursions + 58 61 63 60 76 58 66 62 72 52 0.610271 621/628 RandomExcursions + 64 58 61 61 44 79 48 66 71 76 0.033706 621/628 RandomExcursions + 65 56 56 71 67 55 52 64 64 78 0.377225 623/628 RandomExcursions + 61 62 61 56 81 55 55 70 75 52 0.145858 620/628 RandomExcursions + 66 63 59 61 67 60 74 59 71 48 0.550479 621/628 RandomExcursions + 67 64 55 65 68 70 61 57 72 49 0.557053 622/628 RandomExcursions + 58 70 74 65 62 51 56 61 63 68 0.647194 621/628 RandomExcursions + 62 60 60 78 59 56 56 70 63 64 0.670664 620/628 RandomExcursionsVariant + 59 66 63 70 67 61 53 61 67 61 0.934997 620/628 RandomExcursionsVariant + 61 68 63 69 55 69 55 65 58 65 0.888928 623/628 RandomExcursionsVariant + 53 69 71 63 56 53 63 59 69 72 0.547200 624/628 RandomExcursionsVariant + 58 57 74 59 46 64 78 57 80 55 0.036700 623/628 RandomExcursionsVariant + 53 76 58 55 55 62 64 71 70 64 0.458374 624/628 RandomExcursionsVariant + 58 77 54 57 49 73 59 57 76 68 0.112366 621/628 RandomExcursionsVariant + 66 59 52 75 58 69 55 67 71 56 0.449269 624/628 RandomExcursionsVariant + 63 56 59 65 58 63 69 50 82 63 0.293814 622/628 RandomExcursionsVariant + 49 57 75 65 73 66 62 69 47 65 0.173093 625/628 RandomExcursionsVariant + 58 66 77 55 56 79 52 74 60 51 0.064235 622/628 RandomExcursionsVariant + 52 68 66 57 66 68 66 46 70 69 0.358376 623/628 RandomExcursionsVariant + 49 65 57 76 71 65 49 61 68 67 0.236022 624/628 RandomExcursionsVariant + 56 51 60 72 56 80 73 67 64 49 0.086600 623/628 RandomExcursionsVariant + 54 55 60 50 66 73 64 71 66 69 0.452294 623/628 RandomExcursionsVariant + 55 56 56 50 62 62 71 66 78 72 0.237996 619/628 RandomExcursionsVariant + 52 58 52 47 56 69 80 67 71 76 0.029004 622/628 RandomExcursionsVariant + 48 49 65 64 72 51 62 66 80 71 0.058029 621/628 RandomExcursionsVariant + 82 105 99 87 103 111 93 98 107 115 0.370262 994/1000 Serial + 84 89 104 104 105 92 104 108 90 120 0.291091 994/1000 Serial + 96 82 103 100 113 102 84 103 107 110 0.404728 989/1000 LinearComplexity + + +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - +The minimum pass rate for each statistical test with the exception of the +random excursion (variant) test is approximately = 980 for a +sample size = 1000 binary sequences. + +The minimum pass rate for the random excursion (variant) test +is approximately = 614 for a sample size = 628 binary sequences. + +For further guidelines construct a probability table using the MAPLE program +provided in the addendum section of the documentation. +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-007 b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-007 new file mode 100644 index 0000000..2a1a426 --- /dev/null +++ b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-007 @@ -0,0 +1,208 @@ +------------------------------------------------------------------------------ +RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES +------------------------------------------------------------------------------ + generator is <../z/rand-007.bin> +------------------------------------------------------------------------------ + C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST +------------------------------------------------------------------------------ + 91 90 103 117 93 92 91 117 114 92 0.201189 983/1000 Frequency + 90 107 99 105 106 111 93 94 90 105 0.796268 986/1000 BlockFrequency + 98 105 92 94 107 97 107 93 97 110 0.915317 985/1000 CumulativeSums + 92 95 88 107 102 101 98 106 97 114 0.805569 982/1000 CumulativeSums +101 103 95 92 103 108 97 96 105 100 0.987492 989/1000 Runs +102 87 111 101 104 102 91 95 104 103 0.878618 988/1000 LongestRun +107 106 97 99 95 113 88 108 86 101 0.643366 993/1000 Rank +119 97 116 97 88 96 104 91 92 100 0.387264 990/1000 FFT +106 103 100 108 96 78 122 96 100 91 0.219006 985/1000 NonOverlappingTemplate + 92 113 106 100 85 105 90 110 108 91 0.471146 988/1000 NonOverlappingTemplate +102 100 96 96 103 111 92 96 91 113 0.837781 992/1000 NonOverlappingTemplate +104 92 97 103 91 107 108 105 112 81 0.512137 991/1000 NonOverlappingTemplate +113 96 90 105 110 98 89 117 103 79 0.174728 989/1000 NonOverlappingTemplate + 88 100 113 101 104 111 96 93 99 95 0.796268 988/1000 NonOverlappingTemplate + 96 103 82 110 90 115 109 105 94 96 0.408275 992/1000 NonOverlappingTemplate + 85 84 102 100 104 111 97 92 119 106 0.281232 991/1000 NonOverlappingTemplate + 97 110 102 81 98 93 106 97 104 112 0.603841 994/1000 NonOverlappingTemplate + 92 96 102 118 101 92 102 88 102 107 0.664168 992/1000 NonOverlappingTemplate + 99 96 89 95 92 115 120 107 94 93 0.361938 989/1000 NonOverlappingTemplate + 98 98 92 96 99 99 88 100 111 119 0.620465 994/1000 NonOverlappingTemplate +115 100 105 87 93 118 90 105 84 103 0.223648 986/1000 NonOverlappingTemplate + 93 95 103 108 103 84 111 101 113 89 0.510153 989/1000 NonOverlappingTemplate +100 92 109 83 101 93 103 115 93 111 0.448424 991/1000 NonOverlappingTemplate + 89 109 97 96 92 112 89 100 111 105 0.635037 988/1000 NonOverlappingTemplate + 93 100 107 101 90 105 95 89 122 98 0.476911 996/1000 NonOverlappingTemplate +103 110 106 105 92 81 117 84 98 104 0.236810 987/1000 NonOverlappingTemplate +100 92 91 95 75 116 107 121 104 99 0.076187 995/1000 NonOverlappingTemplate +115 107 120 107 78 81 104 87 99 102 0.040371 992/1000 NonOverlappingTemplate + 92 101 106 102 109 95 103 91 98 103 0.958485 992/1000 NonOverlappingTemplate +108 101 87 100 106 121 83 101 89 104 0.250558 992/1000 NonOverlappingTemplate + 92 89 102 102 101 121 111 96 90 96 0.448424 994/1000 NonOverlappingTemplate + 95 111 113 99 92 111 92 112 87 88 0.332970 991/1000 NonOverlappingTemplate +107 119 91 99 83 113 107 96 109 76 0.053286 992/1000 NonOverlappingTemplate +111 89 85 112 108 102 98 109 90 96 0.455937 987/1000 NonOverlappingTemplate + 97 90 111 101 95 106 118 106 81 95 0.320607 991/1000 NonOverlappingTemplate + 95 95 106 107 86 107 117 107 89 91 0.419021 993/1000 NonOverlappingTemplate + 75 116 100 108 93 97 116 86 100 109 0.081510 992/1000 NonOverlappingTemplate + 88 94 120 106 93 88 106 99 102 104 0.469232 986/1000 NonOverlappingTemplate +102 91 93 108 106 98 129 78 96 99 0.071177 996/1000 NonOverlappingTemplate +121 106 121 109 107 78 84 93 80 101 0.007750 990/1000 NonOverlappingTemplate + 96 101 106 108 96 104 105 92 90 102 0.945296 990/1000 NonOverlappingTemplate +107 107 93 90 97 112 104 95 91 104 0.800005 986/1000 NonOverlappingTemplate + 95 89 113 102 100 108 90 79 120 104 0.145326 989/1000 NonOverlappingTemplate + 99 103 95 108 96 103 98 102 95 101 0.996509 989/1000 NonOverlappingTemplate + 93 112 99 99 104 98 104 98 101 92 0.964295 991/1000 NonOverlappingTemplate +112 95 105 92 100 81 99 102 122 92 0.229559 985/1000 NonOverlappingTemplate + 95 106 93 102 117 91 106 118 86 86 0.193767 986/1000 NonOverlappingTemplate + 92 101 91 97 100 109 97 110 100 103 0.939005 992/1000 NonOverlappingTemplate + 89 107 87 107 105 107 89 116 108 85 0.257004 988/1000 NonOverlappingTemplate + 92 94 95 107 104 105 96 114 109 84 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110 99 112 85 101 87 100 104 0.628790 983/1000 NonOverlappingTemplate + 92 91 100 99 100 95 101 93 123 106 0.548314 990/1000 NonOverlappingTemplate +112 113 98 97 93 96 97 91 113 90 0.585209 996/1000 NonOverlappingTemplate +110 107 103 98 111 90 97 91 84 109 0.524101 991/1000 NonOverlappingTemplate +111 106 97 114 104 92 89 92 90 105 0.583145 985/1000 NonOverlappingTemplate +110 94 124 105 95 91 102 88 103 88 0.246750 992/1000 NonOverlappingTemplate + 92 104 98 100 104 117 96 98 110 81 0.465415 985/1000 NonOverlappingTemplate + 93 111 93 85 111 107 94 103 94 109 0.558502 999/1000 NonOverlappingTemplate +103 77 111 105 106 100 94 98 97 109 0.484646 996/1000 NonOverlappingTemplate +110 101 112 90 107 86 92 101 107 94 0.595549 994/1000 NonOverlappingTemplate + 88 89 108 100 107 103 92 98 112 103 0.731886 993/1000 NonOverlappingTemplate + 91 90 102 111 97 112 99 101 93 104 0.811080 990/1000 NonOverlappingTemplate +107 90 94 102 106 99 93 105 110 94 0.886162 987/1000 NonOverlappingTemplate 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NonOverlappingTemplate + 95 98 105 99 101 96 85 99 109 113 0.790621 990/1000 NonOverlappingTemplate + 99 96 97 96 110 92 111 105 101 93 0.910091 985/1000 NonOverlappingTemplate +110 94 121 102 94 81 100 97 91 110 0.231956 996/1000 NonOverlappingTemplate +103 98 111 122 111 92 83 94 84 102 0.126658 992/1000 NonOverlappingTemplate +113 99 82 122 105 97 97 100 86 99 0.203351 991/1000 NonOverlappingTemplate +110 108 111 87 92 94 103 93 106 96 0.674543 993/1000 NonOverlappingTemplate + 97 109 95 96 92 100 99 103 108 101 0.975012 994/1000 NonOverlappingTemplate +121 93 105 98 97 94 92 106 94 100 0.637119 982/1000 NonOverlappingTemplate + 95 102 112 107 103 98 87 89 103 104 0.788728 990/1000 NonOverlappingTemplate + 97 102 95 111 102 91 103 102 106 91 0.927677 986/1000 NonOverlappingTemplate +107 89 107 105 88 102 103 113 112 74 0.125927 990/1000 NonOverlappingTemplate +115 102 104 111 100 107 76 111 83 91 0.096000 990/1000 NonOverlappingTemplate +106 127 89 86 105 96 91 102 99 99 0.207730 991/1000 NonOverlappingTemplate + 73 111 97 97 93 96 105 122 108 98 0.088226 995/1000 NonOverlappingTemplate + 98 88 99 125 84 100 79 114 110 103 0.038062 989/1000 NonOverlappingTemplate + 92 95 127 112 94 93 100 98 94 95 0.267573 993/1000 NonOverlappingTemplate + 91 96 90 117 106 90 104 108 89 109 0.433590 995/1000 NonOverlappingTemplate +119 92 89 110 87 113 97 96 83 114 0.092597 994/1000 NonOverlappingTemplate +106 92 97 105 88 106 91 103 95 117 0.618385 982/1000 NonOverlappingTemplate +112 94 100 101 110 95 104 85 105 94 0.731886 989/1000 NonOverlappingTemplate +119 90 96 103 91 96 90 99 102 114 0.452173 988/1000 NonOverlappingTemplate +123 86 108 95 100 102 88 100 89 109 0.234373 985/1000 NonOverlappingTemplate +108 110 99 121 100 94 104 87 91 86 0.272977 992/1000 NonOverlappingTemplate + 95 91 90 98 102 89 100 130 112 93 0.112708 990/1000 NonOverlappingTemplate + 93 103 107 99 117 93 94 99 96 99 0.834308 993/1000 NonOverlappingTemplate +108 104 101 103 89 110 97 101 89 98 0.878618 990/1000 NonOverlappingTemplate +110 113 103 93 103 103 98 93 87 97 0.763677 993/1000 NonOverlappingTemplate + 90 105 96 103 104 93 116 95 105 93 0.769527 992/1000 NonOverlappingTemplate +112 122 100 87 110 88 108 103 78 92 0.055010 991/1000 NonOverlappingTemplate + 95 105 97 92 111 94 107 106 95 98 0.915317 994/1000 NonOverlappingTemplate + 87 74 99 110 90 108 107 98 109 118 0.073872 996/1000 NonOverlappingTemplate + 87 104 120 105 78 108 108 101 105 84 0.089843 994/1000 NonOverlappingTemplate + 92 101 94 102 107 96 91 102 112 103 0.906069 991/1000 NonOverlappingTemplate +113 95 99 91 86 91 83 125 111 106 0.062036 991/1000 NonOverlappingTemplate + 87 109 94 105 92 98 104 122 100 89 0.350485 990/1000 NonOverlappingTemplate +106 111 112 96 93 91 95 98 94 104 0.809249 987/1000 NonOverlappingTemplate +108 113 74 93 114 101 88 104 99 106 0.140453 985/1000 NonOverlappingTemplate + 97 112 109 108 93 100 106 97 89 89 0.705466 992/1000 NonOverlappingTemplate + 84 116 97 103 112 93 99 101 78 117 0.091487 989/1000 NonOverlappingTemplate +124 93 88 105 108 106 82 107 95 92 0.138860 991/1000 NonOverlappingTemplate + 93 76 111 111 89 99 112 104 103 102 0.235589 991/1000 NonOverlappingTemplate +101 89 91 95 123 95 122 93 88 103 0.100109 986/1000 NonOverlappingTemplate +121 105 89 103 99 91 112 86 103 91 0.270265 988/1000 OverlappingTemplate +114 116 107 104 94 87 105 96 89 88 0.328297 988/1000 Universal +114 107 111 79 121 93 77 95 99 104 0.028056 989/1000 ApproximateEntropy + 59 52 73 57 66 65 47 67 59 60 0.463829 593/605 RandomExcursions + 64 55 56 66 59 62 66 51 62 64 0.916811 600/605 RandomExcursions + 56 58 72 67 44 68 63 59 57 61 0.417519 600/605 RandomExcursions + 50 57 73 63 49 52 55 74 58 74 0.094191 602/605 RandomExcursions + 64 67 68 67 47 69 46 55 67 55 0.210505 600/605 RandomExcursions + 68 75 64 63 61 60 44 61 46 63 0.164882 601/605 RandomExcursions + 47 81 57 53 62 60 61 53 70 61 0.132767 601/605 RandomExcursions + 51 56 74 55 59 57 62 65 68 58 0.628443 597/605 RandomExcursions + 53 55 72 63 69 58 57 44 69 65 0.250345 597/605 RandomExcursionsVariant + 57 57 66 65 60 65 64 48 66 57 0.821041 600/605 RandomExcursionsVariant + 57 56 60 81 47 68 56 56 59 65 0.180732 599/605 RandomExcursionsVariant + 53 68 63 63 59 54 53 62 76 54 0.479805 599/605 RandomExcursionsVariant + 57 69 59 63 56 66 64 58 52 61 0.914672 598/605 RandomExcursionsVariant + 54 64 65 72 55 52 63 66 52 62 0.631914 600/605 RandomExcursionsVariant + 50 74 46 54 74 53 59 60 70 65 0.091395 600/605 RandomExcursionsVariant + 49 64 44 59 65 61 66 62 60 75 0.248226 602/605 RandomExcursionsVariant + 50 51 65 61 53 69 56 65 56 79 0.182384 601/605 RandomExcursionsVariant + 65 47 62 53 72 71 63 58 51 63 0.330628 599/605 RandomExcursionsVariant + 69 63 57 60 53 64 57 61 53 68 0.852772 601/605 RandomExcursionsVariant + 62 71 58 53 59 49 53 68 68 64 0.512468 597/605 RandomExcursionsVariant + 65 62 59 51 62 52 63 67 66 58 0.866363 596/605 RandomExcursionsVariant + 58 73 63 54 57 54 79 55 51 61 0.203170 597/605 RandomExcursionsVariant + 61 63 59 64 54 68 69 62 59 46 0.656200 596/605 RandomExcursionsVariant + 53 78 54 61 53 68 68 62 61 47 0.177466 594/605 RandomExcursionsVariant + 52 73 70 51 63 60 58 65 52 61 0.473384 598/605 RandomExcursionsVariant + 51 70 61 55 73 58 64 56 63 54 0.573190 599/605 RandomExcursionsVariant +101 94 101 103 89 120 97 93 103 99 0.703417 991/1000 Serial + 95 103 105 102 95 106 92 96 93 113 0.896345 993/1000 Serial + 99 101 95 100 102 90 105 105 90 113 0.875539 993/1000 LinearComplexity + + +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - +The minimum pass rate for each statistical test with the exception of the +random excursion (variant) test is approximately = 980 for a +sample size = 1000 binary sequences. + +The minimum pass rate for the random excursion (variant) test +is approximately = 591 for a sample size = 605 binary sequences. + +For further guidelines construct a probability table using the MAPLE program +provided in the addendum section of the documentation. +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-008 b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-008 new file mode 100644 index 0000000..f4b2e87 --- /dev/null +++ b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-008 @@ -0,0 +1,208 @@ +------------------------------------------------------------------------------ +RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES +------------------------------------------------------------------------------ + generator is <../z/rand-008.bin> +------------------------------------------------------------------------------ + C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST +------------------------------------------------------------------------------ +103 103 91 101 95 98 106 99 94 110 0.963497 991/1000 Frequency +101 109 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NonOverlappingTemplate +115 114 96 110 89 99 93 97 91 96 0.520102 983/1000 NonOverlappingTemplate +104 101 113 90 101 85 104 102 106 94 0.735908 989/1000 NonOverlappingTemplate +108 98 106 90 102 106 104 87 93 106 0.821937 991/1000 NonOverlappingTemplate + 92 98 101 125 87 124 92 91 107 83 0.023386 996/1000 NonOverlappingTemplate +106 91 90 95 99 108 102 106 96 107 0.903338 992/1000 NonOverlappingTemplate + 91 95 107 85 121 109 108 94 92 98 0.296834 990/1000 NonOverlappingTemplate +105 110 109 101 99 107 98 94 86 91 0.765632 993/1000 NonOverlappingTemplate + 92 96 89 97 119 104 92 107 118 86 0.202268 991/1000 NonOverlappingTemplate + 97 109 110 99 87 98 111 92 109 88 0.560545 986/1000 NonOverlappingTemplate +106 104 97 98 94 98 102 116 98 87 0.800005 988/1000 NonOverlappingTemplate + 92 96 109 97 97 96 91 96 105 121 0.576961 989/1000 NonOverlappingTemplate + 94 106 105 78 103 109 104 102 100 99 0.645448 993/1000 NonOverlappingTemplate + 89 119 100 100 101 97 84 126 82 102 0.041169 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96 110 101 95 0.970302 989/1000 OverlappingTemplate +110 111 98 108 101 105 91 92 95 89 0.733899 990/1000 Universal +106 108 72 113 105 112 113 91 90 90 0.053286 988/1000 ApproximateEntropy + 62 56 74 69 57 58 57 62 61 63 0.834308 615/619 RandomExcursions + 72 61 64 45 56 66 63 54 64 74 0.280230 609/619 RandomExcursions + 62 57 59 71 69 53 73 58 61 56 0.637119 610/619 RandomExcursions + 81 57 68 57 60 64 48 58 67 59 0.235410 602/619 * RandomExcursions + 76 65 65 54 55 72 55 54 68 55 0.320832 611/619 RandomExcursions + 60 70 54 53 57 68 63 90 45 59 0.007758 612/619 RandomExcursions + 62 57 61 70 56 72 55 62 63 61 0.861902 607/619 RandomExcursions + 58 54 85 50 69 56 59 62 64 62 0.119439 613/619 RandomExcursions + 64 69 60 68 60 61 61 58 64 54 0.958867 612/619 RandomExcursionsVariant + 65 63 66 69 69 49 72 57 49 60 0.365280 611/619 RandomExcursionsVariant + 65 53 81 62 74 61 46 64 59 54 0.081494 609/619 RandomExcursionsVariant + 62 63 65 66 71 69 46 56 53 68 0.401777 611/619 RandomExcursionsVariant + 66 61 69 59 52 59 70 62 55 66 0.810870 611/619 RandomExcursionsVariant + 64 66 70 59 62 54 63 68 63 50 0.770642 613/619 RandomExcursionsVariant + 63 70 62 60 68 70 62 50 56 58 0.728381 613/619 RandomExcursionsVariant + 64 72 67 57 59 65 63 56 56 60 0.896834 609/619 RandomExcursionsVariant + 66 66 67 66 72 67 61 52 56 46 0.365280 612/619 RandomExcursionsVariant + 65 59 68 69 63 55 48 63 71 58 0.589443 610/619 RandomExcursionsVariant + 61 72 62 52 70 55 68 78 51 50 0.108475 616/619 RandomExcursionsVariant + 67 46 84 66 64 63 57 60 53 59 0.091841 614/619 RandomExcursionsVariant + 52 64 78 66 63 73 57 59 62 45 0.137669 612/619 RandomExcursionsVariant + 56 69 65 69 63 54 71 60 54 58 0.715077 610/619 RandomExcursionsVariant + 61 57 78 56 67 45 64 69 61 61 0.249701 615/619 RandomExcursionsVariant + 64 69 59 81 49 59 51 63 60 64 0.206917 614/619 RandomExcursionsVariant + 70 72 51 63 70 64 43 63 63 60 0.216096 612/619 RandomExcursionsVariant + 70 71 61 50 67 51 74 54 69 52 0.156761 607/619 RandomExcursionsVariant +110 94 101 104 80 100 122 111 84 94 0.105618 987/1000 Serial +102 97 92 91 103 97 116 98 109 95 0.796268 994/1000 Serial +101 93 113 116 108 115 99 90 83 82 0.097159 987/1000 LinearComplexity + + +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - +The minimum pass rate for each statistical test with the exception of the +random excursion (variant) test is approximately = 980 for a +sample size = 1000 binary sequences. + +The minimum pass rate for the random excursion (variant) test +is approximately = 605 for a sample size = 619 binary sequences. + +For further guidelines construct a probability table using the MAPLE program +provided in the addendum section of the documentation. +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-009 b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-009 new file mode 100644 index 0000000..300f07d --- /dev/null +++ b/test-results/nist-sts/finalAnalysisReport.txt-90B-1000-009 @@ -0,0 +1,208 @@ +------------------------------------------------------------------------------ +RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES +------------------------------------------------------------------------------ + generator is <../z/rand-009.bin> +------------------------------------------------------------------------------ + C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST +------------------------------------------------------------------------------ + 94 98 109 95 101 83 123 102 113 82 0.101917 989/1000 Frequency + 97 109 105 92 98 88 101 99 102 109 0.901959 992/1000 BlockFrequency + 88 120 98 98 95 103 105 96 85 112 0.353733 989/1000 CumulativeSums + 96 108 101 102 98 77 115 102 99 102 0.482707 987/1000 CumulativeSums + 84 80 108 107 109 104 125 99 95 89 0.059358 989/1000 Runs + 97 104 104 105 83 111 95 105 88 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NonOverlappingTemplate +126 86 101 91 103 82 112 107 93 99 0.083018 986/1000 NonOverlappingTemplate +109 97 92 105 98 105 111 106 93 84 0.668321 988/1000 NonOverlappingTemplate +100 120 102 98 101 92 89 114 83 101 0.289667 990/1000 NonOverlappingTemplate +108 105 89 100 118 99 91 94 96 100 0.670396 982/1000 NonOverlappingTemplate +105 83 100 106 108 98 103 97 102 98 0.880145 994/1000 NonOverlappingTemplate + 92 88 101 102 113 89 89 114 101 111 0.399442 993/1000 NonOverlappingTemplate +116 87 101 100 86 119 90 100 99 102 0.284024 987/1000 NonOverlappingTemplate +100 90 91 112 116 104 100 84 112 91 0.291091 990/1000 NonOverlappingTemplate + 94 96 94 109 100 110 94 97 105 101 0.946308 993/1000 NonOverlappingTemplate + 96 92 107 106 113 119 91 95 91 90 0.365253 987/1000 NonOverlappingTemplate +114 97 98 93 117 101 95 80 109 96 0.296834 987/1000 NonOverlappingTemplate + 94 93 118 101 96 95 94 106 102 101 0.809249 993/1000 NonOverlappingTemplate + 96 108 91 106 81 97 106 97 106 112 0.542228 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NonOverlappingTemplate + 92 96 107 90 98 119 102 91 116 89 0.307077 987/1000 NonOverlappingTemplate + 90 107 109 83 103 106 103 94 107 98 0.676615 997/1000 NonOverlappingTemplate + 93 119 96 115 99 95 100 74 96 113 0.081013 991/1000 NonOverlappingTemplate +102 87 85 91 103 117 88 109 109 109 0.234373 990/1000 NonOverlappingTemplate + 95 104 78 112 100 107 109 88 104 103 0.377007 991/1000 NonOverlappingTemplate + 94 91 102 120 108 96 93 95 101 100 0.662091 990/1000 NonOverlappingTemplate + 99 85 105 95 98 106 98 95 104 115 0.753844 990/1000 NonOverlappingTemplate + 97 100 111 97 83 98 96 113 110 95 0.593478 989/1000 NonOverlappingTemplate +114 107 94 89 94 89 98 105 111 99 0.626709 986/1000 NonOverlappingTemplate + 96 84 106 95 112 94 102 91 108 112 0.528111 991/1000 NonOverlappingTemplate +115 97 84 91 101 104 108 94 83 123 0.089301 991/1000 NonOverlappingTemplate + 99 111 91 115 89 101 107 90 105 92 0.546283 988/1000 NonOverlappingTemplate + 97 103 95 107 85 112 109 106 94 92 0.660012 991/1000 NonOverlappingTemplate +105 112 85 100 104 81 105 93 100 115 0.296834 993/1000 NonOverlappingTemplate +104 100 88 81 95 109 93 110 109 111 0.368587 986/1000 NonOverlappingTemplate + 94 98 86 102 103 110 90 99 109 109 0.727851 995/1000 NonOverlappingTemplate + 96 106 93 101 90 101 102 114 102 95 0.889118 989/1000 NonOverlappingTemplate + 95 91 101 101 110 95 107 106 100 94 0.939005 986/1000 NonOverlappingTemplate + 92 101 104 97 111 87 98 112 100 98 0.805569 991/1000 NonOverlappingTemplate + 92 95 91 100 109 101 91 105 102 114 0.781106 991/1000 NonOverlappingTemplate +100 104 105 119 89 93 94 101 94 101 0.693142 989/1000 NonOverlappingTemplate + 74 111 100 99 101 102 106 103 106 98 0.448424 991/1000 NonOverlappingTemplate +107 93 100 110 98 88 109 87 105 103 0.709558 988/1000 NonOverlappingTemplate + 97 102 98 103 97 109 98 104 96 96 0.995578 991/1000 NonOverlappingTemplate + 86 107 89 113 86 105 109 101 103 101 0.486588 992/1000 NonOverlappingTemplate +115 92 80 92 105 98 95 111 115 97 0.235589 991/1000 NonOverlappingTemplate + 91 100 98 104 120 88 99 111 95 94 0.506194 993/1000 NonOverlappingTemplate + 90 82 108 103 116 95 108 105 89 104 0.347257 990/1000 NonOverlappingTemplate +109 96 98 113 93 98 98 106 87 102 0.801865 992/1000 NonOverlappingTemplate +108 96 90 89 97 121 93 86 111 109 0.214439 994/1000 NonOverlappingTemplate + 88 113 73 98 86 108 103 103 113 115 0.045971 991/1000 NonOverlappingTemplate +112 99 104 107 112 73 100 90 94 109 0.162606 988/1000 NonOverlappingTemplate + 96 94 100 92 100 96 117 95 111 99 0.771469 986/1000 NonOverlappingTemplate + 94 97 88 94 112 107 112 86 110 100 0.476911 991/1000 NonOverlappingTemplate +104 101 96 104 79 98 100 89 119 110 0.292519 992/1000 NonOverlappingTemplate + 93 110 91 84 111 101 97 102 107 104 0.651693 992/1000 NonOverlappingTemplate +105 113 104 98 102 100 89 93 107 89 0.781106 993/1000 NonOverlappingTemplate + 96 111 97 88 116 96 93 107 99 97 0.668321 992/1000 NonOverlappingTemplate + 89 94 98 107 90 92 99 112 110 109 0.637119 993/1000 NonOverlappingTemplate +110 104 87 85 98 96 115 110 108 87 0.284024 988/1000 NonOverlappingTemplate +109 89 110 91 110 91 90 96 90 124 0.138860 993/1000 NonOverlappingTemplate +100 113 105 79 106 96 89 96 109 107 0.388990 988/1000 NonOverlappingTemplate +104 124 84 91 91 88 105 90 113 110 0.078567 985/1000 NonOverlappingTemplate + 97 106 113 91 100 91 101 101 94 106 0.875539 988/1000 NonOverlappingTemplate + 90 101 105 94 90 113 102 93 119 93 0.442831 992/1000 NonOverlappingTemplate + 93 93 117 96 98 85 120 102 96 100 0.310049 992/1000 NonOverlappingTemplate + 93 104 85 102 105 96 98 105 102 110 0.861264 989/1000 NonOverlappingTemplate +104 104 101 94 98 105 95 103 100 96 0.997292 990/1000 OverlappingTemplate +105 104 110 109 94 101 106 87 89 95 0.729870 989/1000 Universal +125 99 106 115 81 93 92 94 111 84 0.038313 982/1000 ApproximateEntropy + 63 60 58 48 64 75 60 68 73 65 0.474680 623/634 RandomExcursions + 64 69 65 65 66 50 70 69 61 55 0.743091 626/634 RandomExcursions + 62 56 68 57 65 64 68 67 66 61 0.975063 628/634 RandomExcursions + 61 44 67 55 62 74 74 68 64 65 0.249486 630/634 RandomExcursions + 60 63 68 58 65 52 70 79 58 61 0.511916 631/634 RandomExcursions + 78 51 67 64 60 68 59 69 61 57 0.521402 624/634 RandomExcursions + 59 66 66 71 72 60 59 59 71 51 0.658593 624/634 RandomExcursions + 57 84 51 70 59 66 62 63 61 61 0.263930 628/634 RandomExcursions + 60 59 73 64 71 66 51 65 65 60 0.768138 627/634 RandomExcursionsVariant + 59 69 57 66 70 64 58 68 64 59 0.946467 629/634 RandomExcursionsVariant + 53 67 65 62 62 50 77 83 62 53 0.073814 628/634 RandomExcursionsVariant + 54 53 70 68 65 65 64 77 61 57 0.540557 625/634 RandomExcursionsVariant + 54 57 58 80 77 64 62 57 57 68 0.241504 629/634 RandomExcursionsVariant + 51 69 63 66 64 63 62 63 73 60 0.854550 627/634 RandomExcursionsVariant + 59 62 62 62 55 67 72 63 74 58 0.818830 624/634 RandomExcursionsVariant + 60 61 56 59 63 67 68 64 73 63 0.941564 626/634 RandomExcursionsVariant + 61 65 69 58 62 59 65 70 60 65 0.983140 624/634 RandomExcursionsVariant + 65 67 57 53 60 77 64 58 66 67 0.684923 630/634 RandomExcursionsVariant + 69 54 78 61 55 65 51 74 58 69 0.228008 626/634 RandomExcursionsVariant + 63 62 62 71 62 73 52 65 65 59 0.838439 628/634 RandomExcursionsVariant + 65 62 61 57 68 63 54 63 58 83 0.424193 626/634 RandomExcursionsVariant + 54 62 74 46 78 64 66 54 79 57 0.041977 627/634 RandomExcursionsVariant + 48 68 64 65 63 60 62 75 74 55 0.398690 632/634 RandomExcursionsVariant + 54 66 55 74 69 56 66 56 67 71 0.543772 630/634 RandomExcursionsVariant + 59 60 65 60 72 59 66 64 61 68 0.972992 627/634 RandomExcursionsVariant + 65 58 61 62 69 53 61 71 61 73 0.795464 627/634 RandomExcursionsVariant +100 104 105 91 106 122 88 105 96 83 0.264901 994/1000 Serial +103 100 106 93 110 101 93 88 104 102 0.906069 997/1000 Serial + 99 95 111 105 105 100 87 102 100 96 0.920383 990/1000 LinearComplexity + + +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - +The minimum pass rate for each statistical test with the exception of the +random excursion (variant) test is approximately = 980 for a +sample size = 1000 binary sequences. + +The minimum pass rate for the random excursion (variant) test +is approximately = 620 for a sample size = 634 binary sequences. + +For further guidelines construct a probability table using the MAPLE program +provided in the addendum section of the documentation. +- - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff --git a/test-results/nist-sts/freq.txt b/test-results/nist-sts/freq.txt deleted file mode 100644 index 79e5307..0000000 --- a/test-results/nist-sts/freq.txt +++ /dev/null @@ -1,133 +0,0 @@ -________________________________________________________________________________ - - FILE = /home/gniibe/rng/rand-00.bin ALPHA = 0.0100 -________________________________________________________________________________ - - BITSREAD = 1048576 0s = 524582 1s = 523994 - BITSREAD = 1048576 0s = 523603 1s = 524973 - BITSREAD = 1048576 0s = 523584 1s = 524992 - BITSREAD = 1048576 0s = 523669 1s = 524907 - BITSREAD = 1048576 0s = 524630 1s = 523946 - BITSREAD = 1048576 0s = 524676 1s = 523900 - BITSREAD = 1048576 0s = 524667 1s = 523909 - BITSREAD = 1048576 0s = 524061 1s = 524515 - BITSREAD = 1048576 0s = 524203 1s = 524373 - BITSREAD = 1048576 0s = 524433 1s = 524143 - BITSREAD = 1048576 0s = 523999 1s = 524577 - BITSREAD = 1048576 0s = 524796 1s = 523780 - BITSREAD = 1048576 0s = 524384 1s = 524192 - BITSREAD = 1048576 0s = 524752 1s = 523824 - BITSREAD = 1048576 0s = 524290 1s = 524286 - BITSREAD = 1048576 0s = 524145 1s = 524431 - BITSREAD = 1048576 0s = 524151 1s = 524425 - BITSREAD = 1048576 0s = 524079 1s = 524497 - BITSREAD = 1048576 0s = 524190 1s = 524386 - BITSREAD = 1048576 0s = 524264 1s = 524312 - BITSREAD = 1048576 0s = 523437 1s = 525139 - BITSREAD = 1048576 0s = 524408 1s = 524168 - BITSREAD = 1048576 0s = 525616 1s = 522960 - BITSREAD = 1048576 0s = 523985 1s = 524591 - BITSREAD = 1048576 0s = 524734 1s = 523842 - BITSREAD = 1048576 0s = 524207 1s = 524369 - BITSREAD = 1048576 0s = 524199 1s = 524377 - BITSREAD = 1048576 0s = 523917 1s = 524659 - BITSREAD = 1048576 0s = 524159 1s = 524417 - BITSREAD = 1048576 0s = 525380 1s = 523196 - BITSREAD = 1048576 0s = 523528 1s = 525048 - BITSREAD = 1048576 0s = 524371 1s = 524205 - BITSREAD = 1048576 0s = 524791 1s = 523785 - BITSREAD = 1048576 0s = 524609 1s = 523967 - BITSREAD = 1048576 0s = 524301 1s = 524275 - BITSREAD = 1048576 0s = 523873 1s = 524703 - BITSREAD = 1048576 0s = 524976 1s = 523600 - BITSREAD = 1048576 0s = 524938 1s = 523638 - BITSREAD = 1048576 0s = 524127 1s = 524449 - BITSREAD = 1048576 0s = 524235 1s = 524341 - BITSREAD = 1048576 0s = 524517 1s = 524059 - BITSREAD = 1048576 0s = 523872 1s = 524704 - BITSREAD = 1048576 0s = 525132 1s = 523444 - BITSREAD = 1048576 0s = 524342 1s = 524234 - BITSREAD = 1048576 0s = 524403 1s = 524173 - BITSREAD = 1048576 0s = 523287 1s = 525289 - BITSREAD = 1048576 0s = 523885 1s = 524691 - BITSREAD = 1048576 0s = 523513 1s = 525063 - BITSREAD = 1048576 0s = 523057 1s = 525519 - BITSREAD = 1048576 0s = 524536 1s = 524040 - BITSREAD = 1048576 0s = 524194 1s = 524382 - BITSREAD = 1048576 0s = 524741 1s = 523835 - BITSREAD = 1048576 0s = 523826 1s = 524750 - BITSREAD = 1048576 0s = 523681 1s = 524895 - BITSREAD = 1048576 0s = 524157 1s = 524419 - BITSREAD = 1048576 0s = 523693 1s = 524883 - BITSREAD = 1048576 0s = 524455 1s = 524121 - BITSREAD = 1048576 0s = 523612 1s = 524964 - BITSREAD = 1048576 0s = 524568 1s = 524008 - BITSREAD = 1048576 0s = 523127 1s = 525449 - BITSREAD = 1048576 0s = 525168 1s = 523408 - BITSREAD = 1048576 0s = 524999 1s = 523577 - BITSREAD = 1048576 0s = 524165 1s = 524411 - BITSREAD = 1048576 0s = 523389 1s = 525187 - BITSREAD = 1048576 0s = 523399 1s = 525177 - BITSREAD = 1048576 0s = 524400 1s = 524176 - BITSREAD = 1048576 0s = 524176 1s = 524400 - BITSREAD = 1048576 0s = 524105 1s = 524471 - BITSREAD = 1048576 0s = 524839 1s = 523737 - BITSREAD = 1048576 0s = 524479 1s = 524097 - BITSREAD = 1048576 0s = 525364 1s = 523212 - BITSREAD = 1048576 0s = 525025 1s = 523551 - BITSREAD = 1048576 0s = 523732 1s = 524844 - BITSREAD = 1048576 0s = 523167 1s = 525409 - BITSREAD = 1048576 0s = 523877 1s = 524699 - BITSREAD = 1048576 0s = 523951 1s = 524625 - BITSREAD = 1048576 0s = 524848 1s = 523728 - BITSREAD = 1048576 0s = 524649 1s = 523927 - BITSREAD = 1048576 0s = 524525 1s = 524051 - BITSREAD = 1048576 0s = 524073 1s = 524503 - BITSREAD = 1048576 0s = 524037 1s = 524539 - BITSREAD = 1048576 0s = 523845 1s = 524731 - BITSREAD = 1048576 0s = 524494 1s = 524082 - BITSREAD = 1048576 0s = 525001 1s = 523575 - BITSREAD = 1048576 0s = 524656 1s = 523920 - BITSREAD = 1048576 0s = 524671 1s = 523905 - BITSREAD = 1048576 0s = 524977 1s = 523599 - BITSREAD = 1048576 0s = 523944 1s = 524632 - BITSREAD = 1048576 0s = 524309 1s = 524267 - BITSREAD = 1048576 0s = 524490 1s = 524086 - BITSREAD = 1048576 0s = 523623 1s = 524953 - BITSREAD = 1048576 0s = 524130 1s = 524446 - BITSREAD = 1048576 0s = 525133 1s = 523443 - BITSREAD = 1048576 0s = 525117 1s = 523459 - BITSREAD = 1048576 0s = 524441 1s = 524135 - BITSREAD = 1048576 0s = 524903 1s = 523673 - BITSREAD = 1048576 0s = 524048 1s = 524528 - BITSREAD = 1048576 0s = 523327 1s = 525249 - BITSREAD = 1048576 0s = 524877 1s = 523699 - BITSREAD = 1048576 0s = 524849 1s = 523727 - BITSREAD = 1048576 0s = 524209 1s = 524367 - BITSREAD = 1048576 0s = 524140 1s = 524436 - BITSREAD = 1048576 0s = 523978 1s = 524598 - BITSREAD = 1048576 0s = 524855 1s = 523721 - BITSREAD = 1048576 0s = 525707 1s = 522869 - BITSREAD = 1048576 0s = 524004 1s = 524572 - BITSREAD = 1048576 0s = 525173 1s = 523403 - BITSREAD = 1048576 0s = 523344 1s = 525232 - BITSREAD = 1048576 0s = 524654 1s = 523922 - BITSREAD = 1048576 0s = 523917 1s = 524659 - BITSREAD = 1048576 0s = 524048 1s = 524528 - BITSREAD = 1048576 0s = 524663 1s = 523913 - BITSREAD = 1048576 0s = 524414 1s = 524162 - BITSREAD = 1048576 0s = 524112 1s = 524464 - BITSREAD = 1048576 0s = 524620 1s = 523956 - BITSREAD = 1048576 0s = 523692 1s = 524884 - BITSREAD = 1048576 0s = 524943 1s = 523633 - BITSREAD = 1048576 0s = 525178 1s = 523398 - BITSREAD = 1048576 0s = 524294 1s = 524282 - BITSREAD = 1048576 0s = 524629 1s = 523947 - BITSREAD = 1048576 0s = 523507 1s = 525069 - BITSREAD = 1048576 0s = 524647 1s = 523929 - BITSREAD = 1048576 0s = 524247 1s = 524329 - BITSREAD = 1048576 0s = 523985 1s = 524591 - BITSREAD = 1048576 0s = 524849 1s = 523727 - BITSREAD = 1048576 0s = 524399 1s = 524177 - BITSREAD = 1048576 0s = 523458 1s = 525118 - BITSREAD = 1048576 0s = 525135 1s = 523441 diff --git a/test-results/nist-sts/nist-sts.txt b/test-results/nist-sts/nist-sts.txt deleted file mode 100644 index 2d94efe..0000000 --- a/test-results/nist-sts/nist-sts.txt +++ /dev/null @@ -1,57 +0,0 @@ -gniibe@vps182808:~/rng/sts-2.1.1$ ./assess 1048576 - G E N E R A T O R S E L E C T I O N - ______________________________________ - - [0] Input File [1] Linear Congruential - [2] Quadratic Congruential I [3] Quadratic Congruential II - [4] Cubic Congruential [5] XOR - [6] Modular Exponentiation [7] Blum-Blum-Shub - [8] Micali-Schnorr [9] G Using SHA-1 - - Enter Choice: 0 - - - User Prescribed Input File: /home/gniibe/rng/rand-00.bin - - S T A T I S T I C A L T E S T S - _________________________________ - - [01] Frequency [02] Block Frequency - [03] Cumulative Sums [04] Runs - [05] Longest Run of Ones [06] Rank - [07] Discrete Fourier Transform [08] Nonperiodic Template Matchings - [09] Overlapping Template Matchings [10] Universal Statistical - [11] Approximate Entropy [12] Random Excursions - [13] Random Excursions Variant [14] Serial - [15] Linear Complexity - - INSTRUCTIONS - Enter 0 if you DO NOT want to apply all of the - statistical tests to each sequence and 1 if you DO. - - Enter Choice: 1 - - P a r a m e t e r A d j u s t m e n t s - ----------------------------------------- - [1] Block Frequency Test - block length(M): 128 - [2] NonOverlapping Template Test - block length(m): 9 - [3] Overlapping Template Test - block length(m): 9 - [4] Approximate Entropy Test - block length(m): 10 - [5] Serial Test - block length(m): 16 - [6] Linear Complexity Test - block length(M): 500 - - Select Test (0 to continue): 0 - - How many bitstreams? 128 - - Input File Format: - [0] ASCII - A sequence of ASCII 0's and 1's - [1] Binary - Each byte in data file contains 8 bits of data - - Select input mode: 1 - - Statistical Testing In Progress......... - - Statistical Testing Complete!!!!!!!!!!!! - -gniibe@vps182808:~/rng/sts-2.1.1$ exit diff --git a/test-results/nist-sts/run-sts.sh b/test-results/nist-sts/run-sts.sh new file mode 100644 index 0000000..ec6c760 --- /dev/null +++ b/test-results/nist-sts/run-sts.sh @@ -0,0 +1,14 @@ +#! /bin/bash + +cd $HOME/rng/sts-2.1.1 +for i in $(seq --format="%03g" 0 9); do + ./assess 1000000 <