📄 nist.dat
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Reference data from NIST (National Institute of Standards and Technology)
http://www.nist.gov/itl/div898/strd/general/dataarchive.html
--------------------------------------------------------------------------
Each set of data contains:
* The name of the set
* The definition of the regression model
* The number of points
* The (x,y) data
* The reference parameter values with their standard deviations
* The residual standard deviation
* For linear and polynomial models: R^2 and F
--------------------------------------------------------------------------
Norris
Linear
36
0.2 0.1
337.4 338.8
118.2 118.1
884.6 888
10.1 9.2
226.5 228.1
666.3 668.5
996.3 998.5
448.6 449.1
777 778.9
558.2 559.2
0.4 0.3
0.6 0.1
775.5 778.1
666.9 668.8
338 339.3
447.5 448.9
11.6 10.8
556 557.7
228.1 228.3
995.8 998
887.6 888.8
120.2 119.6
0.3 0.3
0.3 0.6
556.8 557.6
339.1 339.3
887.2 888
999 998.5
779 778.9
11.1 10.2
118.3 117.6
229.2 228.9
669.1 668.4
448.9 449.2
0.5 0.2
-0.262323073774029 0.232818234301152
1.00211681802045 0.429796848199937E-03
0.884796396144373
0.999993745883712
5436385.54079785
Longley
Multilinear, 6, constant term
16
83 234289 2356 1590 107608 1947 60323
88.5 259426 2325 1456 108632 1948 61122
88.2 258054 3682 1616 109773 1949 60171
89.5 284599 3351 1650 110929 1950 61187
96.2 328975 2099 3099 112075 1951 63221
98.1 346999 1932 3594 113270 1952 63639
99 365385 1870 3547 115094 1953 64989
100 363112 3578 3350 116219 1954 63761
101.2 397469 2904 3048 117388 1955 66019
104.6 419180 2822 2857 118734 1956 67857
108.4 442769 2936 2798 120445 1957 68169
110.8 444546 4681 2637 121950 1958 66513
112.6 482704 3813 2552 123366 1959 68655
114.2 502601 3931 2514 125368 1960 69564
115.7 518173 4806 2572 127852 1961 69331
116.9 554894 4007 2827 130081 1962 70551
-3482258.63459582 890420.383607373
15.0618722713733 84.9149257747669
-0.358191792925910E-01 0.334910077722432E-01
-2.02022980381683 0.488399681651699
-1.03322686717359 0.214274163161675
-0.511041056535807E-01 0.226073200069370
1829.15146461355 455.478499142212
304.854073561965
0.995479004577296
330.285339234588
Pontius
Polynomial, 2
40
150000 0.11019
300000 0.21956
450000 0.32949
600000 0.43899
750000 0.54803
900000 0.65694
1050000 0.76562
1200000 0.87487
1350000 0.98292
1500000 1.09146
1650000 1.20001
1800000 1.30822
1950000 1.41599
2100000 1.52399
2250000 1.63194
2400000 1.73947
2550000 1.84646
2700000 1.95392
2850000 2.06128
3000000 2.16844
150000 0.11052
300000 0.22018
450000 0.32939
600000 0.43886
750000 0.54798
900000 0.65739
1050000 0.76596
1200000 0.87474
1350000 0.983
1500000 1.0915
1650000 1.20004
1800000 1.30818
1950000 1.41613
2100000 1.52408
2250000 1.63159
2400000 1.73965
2550000 1.84696
2700000 1.95445
2850000 2.06177
3000000 2.16829
0.673565789473684E-03 0.107938612033077E-03
0.732059160401003E-06 0.157817399981659E-09
-0.316081871345029E-14 0.486652849992036E-16
0.205177424076185E-03
0.999999900178537
185330865.995752
Wampler 1
Polynomial, 5
21
0 1
1 6
2 63
3 364
4 1365
5 3906
6 9331
7 19608
8 37449
9 66430
10 111111
11 177156
12 271453
13 402234
14 579195
15 813616
16 1118481
17 1508598
18 2000719
19 2613660
20 3368421
1.00000000000000 0.000000000000000
1.00000000000000 0.000000000000000
1.00000000000000 0.000000000000000
1.00000000000000 0.000000000000000
1.00000000000000 0.000000000000000
1.00000000000000 0.000000000000000
0.000000000000000
1.000000000000000
1E38
Wampler 2
Polynomial, 5
21
0 1
1 1.11111
2 1.24992
3 1.42753
4 1.65984
5 1.96875
6 2.38336
7 2.94117
8 3.68928
9 4.68559
10 6
11 7.71561
12 9.92992
13 12.75603
14 16.32384
15 20.78125
16 26.29536
17 33.05367
18 41.26528
19 51.16209
20 63
1.00000000000000 0.000000000000000
0.100000000000000 0.000000000000000
0.100000000000000E-01 0.000000000000000
0.100000000000000E-02 0.000000000000000
0.100000000000000E-03 0.000000000000000
0.100000000000000E-04 0.000000000000000
0.000000000000000
1.000000000000000
1E38
Wampler 3
Polynomial, 5
21
0 760
1 -2042
2 2111
3 -1684
4 3888
5 1858
6 11379
7 17560
8 39287
9 64382
10 113159
11 175108
12 273291
13 400186
14 581243
15 811568
16 1121004
17 1506550
18 2002767
19 2611612
20 3369180
1.00000000000000 2152.32624678170
1.00000000000000 2363.55173469681
1.00000000000000 779.343524331583
1.00000000000000 101.475507550350
1.00000000000000 5.64566512170752
1.00000000000000 0.112324854679312
2360.14502379268
0.999995559025820
675524.458240122
Wampler 4
Polynomial, 5
21
0 75901
1 -204794
2 204863
3 -204436
4 253665
5 -200894
6 214131
7 -185192
8 221249
9 -138370
10 315911
11 -27644
12 455253
13 197434
14 783995
15 608816
16 1370781
17 1303798
18 2205519
19 2408860
20 3444321
1.00000000000000 215232.624678170
1.00000000000000 236355.173469681
1.00000000000000 77934.3524331583
1.00000000000000 10147.5507550350
1.00000000000000 564.566512170752
1.00000000000000 11.2324854679312
236014.502379268
0.957478440825662
67.5524458240122
Wampler 5
Polynomial, 5
21
0 7590001
1 -20479994
2 20480063
3 -20479636
4 25231365
5 -20476094
6 20489331
7 -20460392
8 18417449
9 -20413570
10 20591111
11 -20302844
12 18651453
13 -20077766
14 21059195
15 -19666384
16 26348481
17 -18971402
18 22480719
19 -17866340
20 10958421
1.00000000000000 21523262.4678170
1.00000000000000 23635517.3469681
1.00000000000000 7793435.24331583
1.00000000000000 1014755.07550350
1.00000000000000 56456.6512170752
1.00000000000000 1123.24854679312
23601450.2379268
0.224668921574940E-02
6.7552445824012241E-03
Filippelli
Polynomial, 10
82
-6.860120914 0.8116
-4.324130045 0.9072
-4.358625055 0.9052
-4.358426747 0.9039
-6.955852379 0.8053
-6.661145254 0.8377
-6.355462942 0.8667
-6.118102026 0.8809
-7.115148017 0.7975
-6.815308569 0.8162
-6.519993057 0.8515
-6.204119983 0.8766
-5.853871964 0.8885
-6.109523091 0.8859
-5.79832982 0.8959
-5.482672118 0.8913
-5.171791386 0.8959
-4.851705903 0.8971
-4.517126416 0.9021
-4.143573228 0.909
-3.709075441 0.9139
-3.499489089 0.9199
-6.300769497 0.8692
-5.953504836 0.8872
-5.642065153 0.89
-5.031376979 0.891
-4.680685696 0.8977
-4.329846955 0.9035
-3.928486195 0.9078
-8.56735134 0.7675
-8.363211311 0.7705
-8.107682739 0.7713
-7.823908741 0.7736
-7.522878745 0.7775
-7.218819279 0.7841
-6.920818754 0.7971
-6.628932138 0.8329
-6.323946875 0.8641
-5.991399828 0.8804
-8.781464495 0.7668
-8.663140179 0.7633
-8.473531488 0.7678
-8.247337057 0.7697
-7.971428747 0.77
-7.676129393 0.7749
-7.352812702 0.7796
-7.072065318 0.7897
-6.774174009 0.8131
-6.478861916 0.8498
-6.159517513 0.8741
-6.835647144 0.8061
-6.53165267 0.846
-6.224098421 0.8751
-5.910094889 0.8856
-5.598599459 0.8919
-5.290645224 0.8934
-4.974284616 0.894
-4.64454848 0.8957
-4.290560426 0.9047
-3.885055584 0.9129
-3.408378962 0.9209
-3.13200249 0.9219
-8.726767166 0.7739
-8.66695597 0.7681
-8.511026475 0.7665
-8.165388579 0.7703
-7.886056648 0.7702
-7.588043762 0.7761
-7.283412422 0.7809
-6.995678626 0.7961
-6.691862621 0.8253
-6.392544977 0.8602
-6.067374056 0.8809
-6.684029655 0.8301
-6.378719832 0.8664
-6.065855188 0.8834
-5.752272167 0.8898
-5.132414673 0.8964
-4.811352704 0.8963
-4.098269308 0.9074
-3.66174277 0.9119
-3.2644011 0.9228
-1467.48961422980 298.084530995537
-2772.17959193342 559.779865474950
-2316.37108160893 466.477572127796
-1127.97394098372 227.204274477751
-354.478233703349 71.6478660875927
-75.1242017393757 15.2897178747400
-10.8753180355343 2.23691159816033
-1.06221498588947 0.221624321934227
-0.670191154593408E-01 0.142363763154724E-01
-0.246781078275479E-02 0.535617408889821E-03
-0.402962525080404E-04 0.896632837373868E-05
0.334801051324544E-02
0.996727416185620
2162.43954511489
Kirby 2
Rational, 2/2, constant term
151
9.65 0.0082
10.74 0.0112
11.81 0.0149
12.88 0.0198
14.06 0.0248
15.28 0.0324
16.63 0.042
18.19 0.0549
19.88 0.0719
21.84 0.0963
24 0.1291
26.25 0.171
28.86 0.2314
31.85 0.3227
35.79 0.4809
40.18 0.7084
44.74 1.022
49.53 1.458
53.94 1.952
58.29 2.541
62.63 3.223
67.03 3.999
71.25 4.852
75.22 5.732
79.33 6.727
83.56 7.835
87.75 9.025
91.93 10.267
96.1 11.578
100.28 12.944
104.46 14.377
108.66 15.856
112.71 17.331
116.88 18.885
121.33 20.575
125.79 22.32
125.79 22.303
128.74 23.46
130.27 24.06
133.33 25.272
134.79 25.853
137.93 27.11
139.33 27.658
142.46 28.924
143.9 29.511
146.91 30.71
148.51 31.35
151.41 32.52
153.17 33.23
155.97 34.33
157.76 35.06
160.56 36.17
162.3 36.84
165.21 38.01
166.9 38.67
169.92 39.87
170.32 40.03
171.54 40.5
173.79 41.37
174.57 41.67
176.25 42.31
177.34 42.73
179.19 43.46
181.02 44.14
182.08 44.55
183.88 45.22
185.75 45.92
186.8 46.3
188.63 47
190.45 47.68
191.48 48.06
193.35 48.74
195.22 49.41
196.23 49.76
198.05 50.43
199.97 51.11
201.06 51.5
202.83 52.12
204.69 52.76
205.86 53.18
207.58 53.78
209.5 54.46
210.65 54.83
212.33 55.4
215.43 56.43
217.16 57.03
220.21 58
221.98 58.61
225.06 59.58
226.79 60.11
229.92 61.1
231.69 61.65
234.77 62.59
236.6 63.12
239.63 64.03
241.5 64.62
244.48 65.49
246.4 66.03
249.35 66.89
251.32 67.42
254.22 68.23
256.24 68.77
259.11 69.59
261.18 70.11
264.02 70.86
266.13 71.43
268.94 72.16
271.09 72.7
273.87 73.4
276.08 73.93
278.83 74.6
281.08 75.16
283.81 75.82
286.11 76.34
288.81 76.98
291.08 77.48
293.75 78.08
295.99 78.6
298.64 79.17
300.84 79.62
302.02 79.88
303.48 80.19
305.65 80.66
308.27 81.22
310.41 81.66
313.01 82.16
315.12 82.59
317.71 83.14
319.79 83.5
322.36 84
324.42 84.4
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