nearly done

This commit is contained in:
Stefan Dresselhaus
2017-10-28 20:54:05 +02:00
parent f901716f60
commit c54b3f2960
21 changed files with 3704 additions and 108 deletions

View File

@ -0,0 +1,101 @@
"Least squares",regularity,variability,improvement,improvement.5,improvement.75,improvement.25,steps,"Evolution error",sigma
179.603,0.026188,0.00111111,0.940021,0.979787,0.958161,0.995351,253,188.254,0.0232041
196.451,0.0244511,0.00111111,0.93446,0.977913,0.954281,0.99492,157,205.896,0.0228021
189.09,0.0262443,0.00111111,0.936855,0.97872,0.955952,0.995106,159,198.496,0.0265
190.532,0.0261834,0.00111111,0.936372,0.978557,0.955615,0.995068,237,199.725,0.0171699
190.508,0.0256818,0.00111111,0.93638,0.97856,0.95562,0.995069,187,200.021,0.0279554
195.427,0.0276415,0.00111111,0.934737,0.978006,0.954474,0.994942,233,205.078,0.0239691
187.043,0.0248676,0.00111111,0.937537,0.978949,0.956427,0.995159,147,195.885,0.0307528
183.789,0.0266311,0.00111111,0.938623,0.979316,0.957185,0.995243,191,192.902,0.0200394
178.989,0.0248993,0.00111111,0.940228,0.979856,0.958305,0.995367,218,187.778,0.0188421
196.752,0.0272486,0.00111111,0.934294,0.977857,0.954166,0.994907,203,206.385,0.0247391
184.537,0.0266148,0.00111111,0.938374,0.979232,0.957011,0.995223,192,193.482,0.0207295
201.489,0.0259811,0.00111111,0.932757,0.977339,0.953094,0.994788,209,211.501,0.020084
199.803,0.0263512,0.00111111,0.933275,0.977513,0.953455,0.994828,261,209.303,0.0238203
196.761,0.0264791,0.00111111,0.934291,0.977856,0.954164,0.994907,142,206.22,0.0255644
198.277,0.0267124,0.00111111,0.933786,0.977685,0.953811,0.994868,182,207.938,0.0336422
208.415,0.0264034,0.00111111,0.9304,0.976544,0.951449,0.994605,137,218.736,0.0313946
207.674,0.0252068,0.00111111,0.930647,0.976628,0.951621,0.994625,176,217.926,0.0150835
188.854,0.0239334,0.00111111,0.936932,0.978746,0.956005,0.995112,223,198.057,0.0253543
219.268,0.0250067,0.00111111,0.926775,0.975323,0.94892,0.994324,159,230.187,0.0183427
204.945,0.0249211,0.00111111,0.931558,0.976935,0.952257,0.994695,176,215.127,0.0234684
203.53,0.0253226,0.00111111,0.932031,0.977094,0.952587,0.994732,198,213.673,0.016402
190.941,0.02429,0.00111111,0.936235,0.978511,0.955519,0.995058,121,200.174,0.0488998
188.434,0.026564,0.00111111,0.937085,0.978797,0.956112,0.995124,139,197.224,0.022272
192.602,0.0257663,0.00111111,0.935682,0.978325,0.955134,0.995015,194,202.147,0.0170614
189.234,0.0234601,0.00111111,0.936806,0.978703,0.955918,0.995102,138,198.141,0.0424643
196.368,0.025791,0.00111111,0.934422,0.9779,0.954255,0.994917,173,206.172,0.0266269
206.929,0.0257442,0.00111111,0.930896,0.976711,0.951795,0.994644,177,217.236,0.0313754
208.073,0.0248913,0.00111111,0.930514,0.976583,0.951528,0.994614,171,218.32,0.0186665
196.852,0.02525,0.00111111,0.934261,0.977846,0.954142,0.994905,162,206.082,0.0317539
196.103,0.0269448,0.00111111,0.934512,0.97793,0.954318,0.994924,213,205.887,0.0319141
200.662,0.02717,0.00111111,0.932989,0.977417,0.953255,0.994806,166,210.591,0.0191685
192.795,0.0248511,0.00111111,0.935616,0.978302,0.955088,0.99501,188,202.024,0.0216186
201.416,0.0255063,0.00111111,0.932737,0.977332,0.953079,0.994787,248,211.435,0.0186956
192.352,0.0236198,0.00111111,0.935764,0.978352,0.955191,0.995021,184,201.584,0.027124
183.207,0.0272397,0.00111111,0.938825,0.979384,0.957326,0.995258,167,191.923,0.0400563
208.013,0.0253904,0.00111111,0.930534,0.976589,0.951542,0.994616,148,217.876,0.0354772
198.242,0.02544,0.00111111,0.933797,0.977689,0.953819,0.994869,220,207.826,0.0198802
190.364,0.0261942,0.00111111,0.936428,0.978576,0.955654,0.995073,229,199.813,0.017872
199.888,0.0260878,0.00111111,0.933248,0.977504,0.953436,0.994826,196,209.821,0.0433316
192.861,0.0268398,0.00111111,0.935594,0.978295,0.955072,0.995008,191,202.42,0.0178469
192.098,0.0262855,0.00111111,0.935856,0.978383,0.955255,0.995028,183,201.417,0.0248602
181.505,0.0252787,0.00111111,0.939556,0.97963,0.957836,0.995315,186,190.047,0.0284528
187.323,0.0267028,0.00111111,0.937443,0.978918,0.956362,0.995151,183,196.374,0.0358928
184.677,0.0255025,0.00111111,0.938327,0.979216,0.956979,0.99522,198,193.685,0.024289
205.213,0.0252094,0.00111111,0.931469,0.976905,0.952195,0.994688,194,215.462,0.0177816
202.104,0.0274611,0.00111111,0.932507,0.977254,0.952919,0.994769,145,212.139,0.0193782
188.727,0.0261381,0.00111111,0.936977,0.978761,0.956037,0.995115,146,197.984,0.022975
195.625,0.0255377,0.00111111,0.934671,0.977984,0.954428,0.994936,157,204.831,0.0274209
192.408,0.0243666,0.00111111,0.935745,0.978346,0.955178,0.99502,184,201.998,0.0295321
194.585,0.0257087,0.00111111,0.935029,0.978104,0.954678,0.994964,209,204.132,0.0176607
212.338,0.0246703,0.00111111,0.929237,0.976153,0.950638,0.994515,209,222.918,0.0241369
181.9,0.0245309,0.00111111,0.939254,0.979528,0.957625,0.995292,172,190.866,0.0173801
193.352,0.0258004,0.00111111,0.93543,0.978239,0.954958,0.994995,181,202.647,0.0281892
201.972,0.0257228,0.00111111,0.932551,0.977269,0.95295,0.994772,159,211.847,0.0197761
189.39,0.024665,0.00111111,0.936753,0.978686,0.955881,0.995098,213,198.75,0.0378911
213.861,0.024889,0.00111111,0.928915,0.976044,0.950413,0.99449,164,224.289,0.0270203
208.41,0.0265947,0.00111111,0.930403,0.976545,0.951451,0.994606,178,218.633,0.0445227
197.211,0.0248719,0.00111111,0.934141,0.977805,0.954059,0.994895,214,206.585,0.0256113
193.28,0.0264211,0.00111111,0.935595,0.978295,0.955073,0.995008,145,202.822,0.0209876
184.13,0.0247761,0.00111111,0.938843,0.97939,0.957339,0.99526,154,192.806,0.0281888
214.345,0.0254178,0.00111111,0.928419,0.975877,0.950067,0.994452,204,224.986,0.0233669
198.282,0.0243538,0.00111111,0.933783,0.977685,0.953809,0.994868,159,207.701,0.017893
190.332,0.026492,0.00111111,0.936439,0.978579,0.955661,0.995073,265,199.844,0.0225251
187.448,0.0255424,0.00111111,0.937614,0.978975,0.956481,0.995165,174,196.687,0.0194459
186.94,0.0237614,0.00111111,0.937571,0.978961,0.956451,0.995161,205,196.03,0.0327835
204.373,0.0291347,0.00111111,0.931749,0.976999,0.95239,0.99471,154,214.317,0.0221349
189.99,0.0245251,0.00111111,0.936553,0.978618,0.955741,0.995082,243,199.197,0.0280832
193.767,0.0250692,0.00111111,0.935291,0.978193,0.954861,0.994985,208,203.173,0.0213713
207.374,0.0247131,0.00111111,0.930747,0.976661,0.951691,0.994632,208,217.691,0.0213977
201.25,0.0258389,0.00111111,0.932792,0.977351,0.953118,0.994791,143,210.68,0.0255796
212.58,0.0246806,0.00111111,0.929009,0.976075,0.950479,0.994498,166,223.133,0.0236094
191.974,0.025784,0.00111111,0.93589,0.978395,0.955279,0.995031,157,201.275,0.0330152
185.387,0.0252672,0.00111111,0.938097,0.979138,0.956818,0.995202,189,194.38,0.0257366
212.023,0.0263675,0.00111111,0.929196,0.976139,0.950609,0.994512,145,222.547,0.0246763
186.682,0.026184,0.00111111,0.937657,0.97899,0.956512,0.995168,186,195.909,0.0179976
182.965,0.0268297,0.00111111,0.938978,0.979435,0.957433,0.99527,161,191.875,0.0360357
204.758,0.0256502,0.00111111,0.931784,0.977011,0.952414,0.994713,135,214.718,0.0244786
195.023,0.0240548,0.00111111,0.934872,0.978051,0.954569,0.994952,236,204.506,0.0168769
200.375,0.0256024,0.00111111,0.933085,0.977449,0.953322,0.994814,163,209.762,0.0341017
176.392,0.02493,0.00111111,0.941094,0.980148,0.958909,0.995434,246,185.182,0.024624
215.099,0.0251406,0.00111111,0.928167,0.975792,0.949892,0.994432,182,225.686,0.0172172
196.048,0.0244025,0.00111111,0.934529,0.977936,0.95433,0.994926,171,205.79,0.0216345
192.129,0.0250595,0.00111111,0.935842,0.978378,0.955245,0.995027,163,201.653,0.0246749
189.835,0.025235,0.00111111,0.936682,0.978661,0.955831,0.995092,113,198.984,0.0430281
205.107,0.0256549,0.00111111,0.931504,0.976916,0.952219,0.994691,165,214.844,0.0304616
193.362,0.0281933,0.00111111,0.935426,0.978238,0.954955,0.994995,133,202.594,0.0230947
176.783,0.0253994,0.00111111,0.940963,0.980104,0.958818,0.995424,165,185.619,0.0298644
201.911,0.0267396,0.00111111,0.932571,0.977276,0.952964,0.994774,247,211.904,0.0184367
187.159,0.0264083,0.00111111,0.937498,0.978936,0.9564,0.995156,185,195.98,0.0301479
184.049,0.0259232,0.00111111,0.938551,0.979291,0.957135,0.995237,232,192.979,0.0173422
204.792,0.0254979,0.00111111,0.93161,0.976952,0.952293,0.994699,167,214.577,0.0239699
199.555,0.0258068,0.00111111,0.933358,0.977541,0.953513,0.994835,157,209.134,0.0261165
190.76,0.0261192,0.00111111,0.936414,0.978571,0.955644,0.995072,227,200.294,0.023586
186.16,0.0270901,0.00111111,0.937832,0.979049,0.956633,0.995181,154,194.941,0.0553742
191.062,0.0244287,0.00111111,0.936195,0.978497,0.955491,0.995055,206,199.917,0.0297287
195.72,0.0264288,0.00111111,0.934639,0.977973,0.954406,0.994934,181,205.385,0.0241264
194.606,0.0260995,0.00111111,0.935048,0.978111,0.954691,0.994966,183,204.299,0.0164021
200.328,0.0273905,0.00111111,0.9331,0.977454,0.953333,0.994815,195,210.307,0.0270821
194.583,0.0264801,0.00111111,0.935019,0.978101,0.954671,0.994963,167,203.889,0.0308113
183.311,0.025923,0.00111111,0.938783,0.97937,0.957297,0.995255,167,192.409,0.0247795
1 Least squares regularity variability improvement improvement.5 improvement.75 improvement.25 steps Evolution error sigma
2 179.603 0.026188 0.00111111 0.940021 0.979787 0.958161 0.995351 253 188.254 0.0232041
3 196.451 0.0244511 0.00111111 0.93446 0.977913 0.954281 0.99492 157 205.896 0.0228021
4 189.09 0.0262443 0.00111111 0.936855 0.97872 0.955952 0.995106 159 198.496 0.0265
5 190.532 0.0261834 0.00111111 0.936372 0.978557 0.955615 0.995068 237 199.725 0.0171699
6 190.508 0.0256818 0.00111111 0.93638 0.97856 0.95562 0.995069 187 200.021 0.0279554
7 195.427 0.0276415 0.00111111 0.934737 0.978006 0.954474 0.994942 233 205.078 0.0239691
8 187.043 0.0248676 0.00111111 0.937537 0.978949 0.956427 0.995159 147 195.885 0.0307528
9 183.789 0.0266311 0.00111111 0.938623 0.979316 0.957185 0.995243 191 192.902 0.0200394
10 178.989 0.0248993 0.00111111 0.940228 0.979856 0.958305 0.995367 218 187.778 0.0188421
11 196.752 0.0272486 0.00111111 0.934294 0.977857 0.954166 0.994907 203 206.385 0.0247391
12 184.537 0.0266148 0.00111111 0.938374 0.979232 0.957011 0.995223 192 193.482 0.0207295
13 201.489 0.0259811 0.00111111 0.932757 0.977339 0.953094 0.994788 209 211.501 0.020084
14 199.803 0.0263512 0.00111111 0.933275 0.977513 0.953455 0.994828 261 209.303 0.0238203
15 196.761 0.0264791 0.00111111 0.934291 0.977856 0.954164 0.994907 142 206.22 0.0255644
16 198.277 0.0267124 0.00111111 0.933786 0.977685 0.953811 0.994868 182 207.938 0.0336422
17 208.415 0.0264034 0.00111111 0.9304 0.976544 0.951449 0.994605 137 218.736 0.0313946
18 207.674 0.0252068 0.00111111 0.930647 0.976628 0.951621 0.994625 176 217.926 0.0150835
19 188.854 0.0239334 0.00111111 0.936932 0.978746 0.956005 0.995112 223 198.057 0.0253543
20 219.268 0.0250067 0.00111111 0.926775 0.975323 0.94892 0.994324 159 230.187 0.0183427
21 204.945 0.0249211 0.00111111 0.931558 0.976935 0.952257 0.994695 176 215.127 0.0234684
22 203.53 0.0253226 0.00111111 0.932031 0.977094 0.952587 0.994732 198 213.673 0.016402
23 190.941 0.02429 0.00111111 0.936235 0.978511 0.955519 0.995058 121 200.174 0.0488998
24 188.434 0.026564 0.00111111 0.937085 0.978797 0.956112 0.995124 139 197.224 0.022272
25 192.602 0.0257663 0.00111111 0.935682 0.978325 0.955134 0.995015 194 202.147 0.0170614
26 189.234 0.0234601 0.00111111 0.936806 0.978703 0.955918 0.995102 138 198.141 0.0424643
27 196.368 0.025791 0.00111111 0.934422 0.9779 0.954255 0.994917 173 206.172 0.0266269
28 206.929 0.0257442 0.00111111 0.930896 0.976711 0.951795 0.994644 177 217.236 0.0313754
29 208.073 0.0248913 0.00111111 0.930514 0.976583 0.951528 0.994614 171 218.32 0.0186665
30 196.852 0.02525 0.00111111 0.934261 0.977846 0.954142 0.994905 162 206.082 0.0317539
31 196.103 0.0269448 0.00111111 0.934512 0.97793 0.954318 0.994924 213 205.887 0.0319141
32 200.662 0.02717 0.00111111 0.932989 0.977417 0.953255 0.994806 166 210.591 0.0191685
33 192.795 0.0248511 0.00111111 0.935616 0.978302 0.955088 0.99501 188 202.024 0.0216186
34 201.416 0.0255063 0.00111111 0.932737 0.977332 0.953079 0.994787 248 211.435 0.0186956
35 192.352 0.0236198 0.00111111 0.935764 0.978352 0.955191 0.995021 184 201.584 0.027124
36 183.207 0.0272397 0.00111111 0.938825 0.979384 0.957326 0.995258 167 191.923 0.0400563
37 208.013 0.0253904 0.00111111 0.930534 0.976589 0.951542 0.994616 148 217.876 0.0354772
38 198.242 0.02544 0.00111111 0.933797 0.977689 0.953819 0.994869 220 207.826 0.0198802
39 190.364 0.0261942 0.00111111 0.936428 0.978576 0.955654 0.995073 229 199.813 0.017872
40 199.888 0.0260878 0.00111111 0.933248 0.977504 0.953436 0.994826 196 209.821 0.0433316
41 192.861 0.0268398 0.00111111 0.935594 0.978295 0.955072 0.995008 191 202.42 0.0178469
42 192.098 0.0262855 0.00111111 0.935856 0.978383 0.955255 0.995028 183 201.417 0.0248602
43 181.505 0.0252787 0.00111111 0.939556 0.97963 0.957836 0.995315 186 190.047 0.0284528
44 187.323 0.0267028 0.00111111 0.937443 0.978918 0.956362 0.995151 183 196.374 0.0358928
45 184.677 0.0255025 0.00111111 0.938327 0.979216 0.956979 0.99522 198 193.685 0.024289
46 205.213 0.0252094 0.00111111 0.931469 0.976905 0.952195 0.994688 194 215.462 0.0177816
47 202.104 0.0274611 0.00111111 0.932507 0.977254 0.952919 0.994769 145 212.139 0.0193782
48 188.727 0.0261381 0.00111111 0.936977 0.978761 0.956037 0.995115 146 197.984 0.022975
49 195.625 0.0255377 0.00111111 0.934671 0.977984 0.954428 0.994936 157 204.831 0.0274209
50 192.408 0.0243666 0.00111111 0.935745 0.978346 0.955178 0.99502 184 201.998 0.0295321
51 194.585 0.0257087 0.00111111 0.935029 0.978104 0.954678 0.994964 209 204.132 0.0176607
52 212.338 0.0246703 0.00111111 0.929237 0.976153 0.950638 0.994515 209 222.918 0.0241369
53 181.9 0.0245309 0.00111111 0.939254 0.979528 0.957625 0.995292 172 190.866 0.0173801
54 193.352 0.0258004 0.00111111 0.93543 0.978239 0.954958 0.994995 181 202.647 0.0281892
55 201.972 0.0257228 0.00111111 0.932551 0.977269 0.95295 0.994772 159 211.847 0.0197761
56 189.39 0.024665 0.00111111 0.936753 0.978686 0.955881 0.995098 213 198.75 0.0378911
57 213.861 0.024889 0.00111111 0.928915 0.976044 0.950413 0.99449 164 224.289 0.0270203
58 208.41 0.0265947 0.00111111 0.930403 0.976545 0.951451 0.994606 178 218.633 0.0445227
59 197.211 0.0248719 0.00111111 0.934141 0.977805 0.954059 0.994895 214 206.585 0.0256113
60 193.28 0.0264211 0.00111111 0.935595 0.978295 0.955073 0.995008 145 202.822 0.0209876
61 184.13 0.0247761 0.00111111 0.938843 0.97939 0.957339 0.99526 154 192.806 0.0281888
62 214.345 0.0254178 0.00111111 0.928419 0.975877 0.950067 0.994452 204 224.986 0.0233669
63 198.282 0.0243538 0.00111111 0.933783 0.977685 0.953809 0.994868 159 207.701 0.017893
64 190.332 0.026492 0.00111111 0.936439 0.978579 0.955661 0.995073 265 199.844 0.0225251
65 187.448 0.0255424 0.00111111 0.937614 0.978975 0.956481 0.995165 174 196.687 0.0194459
66 186.94 0.0237614 0.00111111 0.937571 0.978961 0.956451 0.995161 205 196.03 0.0327835
67 204.373 0.0291347 0.00111111 0.931749 0.976999 0.95239 0.99471 154 214.317 0.0221349
68 189.99 0.0245251 0.00111111 0.936553 0.978618 0.955741 0.995082 243 199.197 0.0280832
69 193.767 0.0250692 0.00111111 0.935291 0.978193 0.954861 0.994985 208 203.173 0.0213713
70 207.374 0.0247131 0.00111111 0.930747 0.976661 0.951691 0.994632 208 217.691 0.0213977
71 201.25 0.0258389 0.00111111 0.932792 0.977351 0.953118 0.994791 143 210.68 0.0255796
72 212.58 0.0246806 0.00111111 0.929009 0.976075 0.950479 0.994498 166 223.133 0.0236094
73 191.974 0.025784 0.00111111 0.93589 0.978395 0.955279 0.995031 157 201.275 0.0330152
74 185.387 0.0252672 0.00111111 0.938097 0.979138 0.956818 0.995202 189 194.38 0.0257366
75 212.023 0.0263675 0.00111111 0.929196 0.976139 0.950609 0.994512 145 222.547 0.0246763
76 186.682 0.026184 0.00111111 0.937657 0.97899 0.956512 0.995168 186 195.909 0.0179976
77 182.965 0.0268297 0.00111111 0.938978 0.979435 0.957433 0.99527 161 191.875 0.0360357
78 204.758 0.0256502 0.00111111 0.931784 0.977011 0.952414 0.994713 135 214.718 0.0244786
79 195.023 0.0240548 0.00111111 0.934872 0.978051 0.954569 0.994952 236 204.506 0.0168769
80 200.375 0.0256024 0.00111111 0.933085 0.977449 0.953322 0.994814 163 209.762 0.0341017
81 176.392 0.02493 0.00111111 0.941094 0.980148 0.958909 0.995434 246 185.182 0.024624
82 215.099 0.0251406 0.00111111 0.928167 0.975792 0.949892 0.994432 182 225.686 0.0172172
83 196.048 0.0244025 0.00111111 0.934529 0.977936 0.95433 0.994926 171 205.79 0.0216345
84 192.129 0.0250595 0.00111111 0.935842 0.978378 0.955245 0.995027 163 201.653 0.0246749
85 189.835 0.025235 0.00111111 0.936682 0.978661 0.955831 0.995092 113 198.984 0.0430281
86 205.107 0.0256549 0.00111111 0.931504 0.976916 0.952219 0.994691 165 214.844 0.0304616
87 193.362 0.0281933 0.00111111 0.935426 0.978238 0.954955 0.994995 133 202.594 0.0230947
88 176.783 0.0253994 0.00111111 0.940963 0.980104 0.958818 0.995424 165 185.619 0.0298644
89 201.911 0.0267396 0.00111111 0.932571 0.977276 0.952964 0.994774 247 211.904 0.0184367
90 187.159 0.0264083 0.00111111 0.937498 0.978936 0.9564 0.995156 185 195.98 0.0301479
91 184.049 0.0259232 0.00111111 0.938551 0.979291 0.957135 0.995237 232 192.979 0.0173422
92 204.792 0.0254979 0.00111111 0.93161 0.976952 0.952293 0.994699 167 214.577 0.0239699
93 199.555 0.0258068 0.00111111 0.933358 0.977541 0.953513 0.994835 157 209.134 0.0261165
94 190.76 0.0261192 0.00111111 0.936414 0.978571 0.955644 0.995072 227 200.294 0.023586
95 186.16 0.0270901 0.00111111 0.937832 0.979049 0.956633 0.995181 154 194.941 0.0553742
96 191.062 0.0244287 0.00111111 0.936195 0.978497 0.955491 0.995055 206 199.917 0.0297287
97 195.72 0.0264288 0.00111111 0.934639 0.977973 0.954406 0.994934 181 205.385 0.0241264
98 194.606 0.0260995 0.00111111 0.935048 0.978111 0.954691 0.994966 183 204.299 0.0164021
99 200.328 0.0273905 0.00111111 0.9331 0.977454 0.953333 0.994815 195 210.307 0.0270821
100 194.583 0.0264801 0.00111111 0.935019 0.978101 0.954671 0.994963 167 203.889 0.0308113
101 183.311 0.025923 0.00111111 0.938783 0.97937 0.957297 0.995255 167 192.409 0.0247795

File diff suppressed because it is too large Load Diff

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@ -0,0 +1,184 @@
*******************************************************************************
Fri Oct 27 21:50:01 2017
FIT: data read from "adv-lamb.csv" every ::1 using 2:5
format = x:z
#datapoints = 100
residuals are weighted equally (unit weight)
function used for fitting: f(x)
fitted parameters initialized with current variable values
Iteration 0
WSSR : 0.227572 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 0.707341
initial set of free parameter values
a = 1
b = 1
After 5 iterations the fit converged.
final sum of squares of residuals : 0.000107016
rel. change during last iteration : -2.47553e-06
degrees of freedom (FIT_NDF) : 98
rms of residuals (FIT_STDFIT) = sqrt(WSSR/ndf) : 0.00104499
variance of residuals (reduced chisquare) = WSSR/ndf : 1.092e-06
Final set of parameters Asymptotic Standard Error
======================= ==========================
a = -0.00321702 +/- 0.1044 (3244%)
b = 0.978108 +/- 0.002685 (0.2745%)
correlation matrix of the fit parameters:
a b
a 1.000
b -0.999 1.000
*******************************************************************************
Fri Oct 27 21:50:01 2017
FIT: data read from "adv-lamb.csv" every ::1 using 4:5
format = x:z
#datapoints = 100
residuals are weighted equally (unit weight)
function used for fitting: g(x)
fitted parameters initialized with current variable values
Iteration 0
WSSR : 91.541 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 0.967948
initial set of free parameter values
aa = 1
bb = 1
After 6 iterations the fit converged.
final sum of squares of residuals : 1.03526e-11
rel. change during last iteration : -9.82363e-11
degrees of freedom (FIT_NDF) : 98
rms of residuals (FIT_STDFIT) = sqrt(WSSR/ndf) : 3.25022e-07
variance of residuals (reduced chisquare) = WSSR/ndf : 1.05639e-13
Final set of parameters Asymptotic Standard Error
======================= ==========================
aa = 0.337001 +/- 1.059e-05 (0.003142%)
bb = 0.662998 +/- 9.898e-06 (0.001493%)
correlation matrix of the fit parameters:
aa bb
aa 1.000
bb -1.000 1.000
*******************************************************************************
Fri Oct 27 21:50:01 2017
FIT: data read from "adv-lamb.csv" every ::1 using 4:6
format = x:z
#datapoints = 100
residuals are weighted equally (unit weight)
function used for fitting: h(x)
fitted parameters initialized with current variable values
Iteration 0
WSSR : 96.0949 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 0.967948
initial set of free parameter values
aaa = 1
bbb = 1
After 6 iterations the fit converged.
final sum of squares of residuals : 1.22269e-11
rel. change during last iteration : -1.20095e-10
degrees of freedom (FIT_NDF) : 98
rms of residuals (FIT_STDFIT) = sqrt(WSSR/ndf) : 3.5322e-07
variance of residuals (reduced chisquare) = WSSR/ndf : 1.24764e-13
Final set of parameters Asymptotic Standard Error
======================= ==========================
aaa = 0.69757 +/- 1.151e-05 (0.00165%)
bbb = 0.30243 +/- 1.076e-05 (0.003557%)
correlation matrix of the fit parameters:
aaa bbb
aaa 1.000
bbb -1.000 1.000
*******************************************************************************
Fri Oct 27 21:50:01 2017
FIT: data read from "adv-lamb.csv" every ::1 using 3:6
format = x:z
#datapoints = 100
residuals are weighted equally (unit weight)
function used for fitting: i(x)
fitted parameters initialized with current variable values
Iteration 0
WSSR : 0.21759 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 0.707107
initial set of free parameter values
aaaa = 1
bbbb = 1
After 3 iterations the fit converged.
final sum of squares of residuals : 0.000458526
rel. change during last iteration : -2.92992e-11
degrees of freedom (FIT_NDF) : 98
rms of residuals (FIT_STDFIT) = sqrt(WSSR/ndf) : 0.00216306
variance of residuals (reduced chisquare) = WSSR/ndf : 4.67884e-06
Final set of parameters Asymptotic Standard Error
======================= ==========================
aaaa = 0.999948 +/- 1.728e+14 (1.728e+16%)
bbbb = 0.953403 +/- 1.92e+11 (2.014e+13%)
correlation matrix of the fit parameters:
aaaa bbbb
aaaa 1.000
bbbb -1.000 1.000

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@ -0,0 +1,349 @@
Iteration 0
WSSR : 0.227572 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 0.707341
initial set of free parameter values
a = 1
b = 1
/
Iteration 1
WSSR : 0.00021325 delta(WSSR)/WSSR : -1066.16
delta(WSSR) : -0.227359 limit for stopping : 1e-05
lambda : 0.0707341
resultant parameter values
a = 0.998581
b = 0.952591
/
Iteration 2
WSSR : 0.000203712 delta(WSSR)/WSSR : -0.0468247
delta(WSSR) : -9.53874e-06 limit for stopping : 1e-05
lambda : 0.00707341
resultant parameter values
a = 0.978909
b = 0.952859
/
Iteration 3
WSSR : 0.000117743 delta(WSSR)/WSSR : -0.730133
delta(WSSR) : -8.59683e-05 limit for stopping : 1e-05
lambda : 0.000707341
resultant parameter values
a = 0.323908
b = 0.969698
/
Iteration 4
WSSR : 0.000107016 delta(WSSR)/WSSR : -0.10024
delta(WSSR) : -1.07273e-05 limit for stopping : 1e-05
lambda : 7.07341e-05
resultant parameter values
a = -0.00159147
b = 0.978066
/
Iteration 5
WSSR : 0.000107016 delta(WSSR)/WSSR : -2.47553e-06
delta(WSSR) : -2.6492e-10 limit for stopping : 1e-05
lambda : 7.07341e-06
resultant parameter values
a = -0.00321702
b = 0.978108
After 5 iterations the fit converged.
final sum of squares of residuals : 0.000107016
rel. change during last iteration : -2.47553e-06
degrees of freedom (FIT_NDF) : 98
rms of residuals (FIT_STDFIT) = sqrt(WSSR/ndf) : 0.00104499
variance of residuals (reduced chisquare) = WSSR/ndf : 1.092e-06
Final set of parameters Asymptotic Standard Error
======================= ==========================
a = -0.00321702 +/- 0.1044 (3244%)
b = 0.978108 +/- 0.002685 (0.2745%)
correlation matrix of the fit parameters:
a b
a 1.000
b -0.999 1.000
Iteration 0
WSSR : 91.541 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 0.967948
initial set of free parameter values
aa = 1
bb = 1
/
Iteration 1
WSSR : 0.00229828 delta(WSSR)/WSSR : -39829.2
delta(WSSR) : -91.5387 limit for stopping : 1e-05
lambda : 0.0967948
resultant parameter values
aa = 0.524975
bb = 0.492041
/
Iteration 2
WSSR : 2.92366e-05 delta(WSSR)/WSSR : -77.6096
delta(WSSR) : -0.00226904 limit for stopping : 1e-05
lambda : 0.00967948
resultant parameter values
aa = 0.513146
bb = 0.498339
/
Iteration 3
WSSR : 7.21159e-07 delta(WSSR)/WSSR : -39.5412
delta(WSSR) : -2.85155e-05 limit for stopping : 1e-05
lambda : 0.000967948
resultant parameter values
aa = 0.364666
bb = 0.637138
/
Iteration 4
WSSR : 1.28467e-11 delta(WSSR)/WSSR : -56134.8
delta(WSSR) : -7.21146e-07 limit for stopping : 1e-05
lambda : 9.67948e-05
resultant parameter values
aa = 0.337053
bb = 0.66295
/
Iteration 5
WSSR : 1.03526e-11 delta(WSSR)/WSSR : -0.24091
delta(WSSR) : -2.49406e-12 limit for stopping : 1e-05
lambda : 9.67948e-06
resultant parameter values
aa = 0.337001
bb = 0.662998
/
Iteration 6
WSSR : 1.03526e-11 delta(WSSR)/WSSR : -9.82363e-11
delta(WSSR) : -1.017e-21 limit for stopping : 1e-05
lambda : 9.67948e-07
resultant parameter values
aa = 0.337001
bb = 0.662998
After 6 iterations the fit converged.
final sum of squares of residuals : 1.03526e-11
rel. change during last iteration : -9.82363e-11
degrees of freedom (FIT_NDF) : 98
rms of residuals (FIT_STDFIT) = sqrt(WSSR/ndf) : 3.25022e-07
variance of residuals (reduced chisquare) = WSSR/ndf : 1.05639e-13
Final set of parameters Asymptotic Standard Error
======================= ==========================
aa = 0.337001 +/- 1.059e-05 (0.003142%)
bb = 0.662998 +/- 9.898e-06 (0.001493%)
correlation matrix of the fit parameters:
aa bb
aa 1.000
bb -1.000 1.000
Iteration 0
WSSR : 96.0949 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 0.967948
initial set of free parameter values
aaa = 1
bbb = 1
/
Iteration 1
WSSR : 0.00241131 delta(WSSR)/WSSR : -39850.7
delta(WSSR) : -96.0925 limit for stopping : 1e-05
lambda : 0.0967948
resultant parameter values
aaa = 0.513505
bbb = 0.479371
/
Iteration 2
WSSR : 2.95208e-05 delta(WSSR)/WSSR : -80.6818
delta(WSSR) : -0.00238179 limit for stopping : 1e-05
lambda : 0.00967948
resultant parameter values
aaa = 0.520572
bbb = 0.467888
/
Iteration 3
WSSR : 7.2817e-07 delta(WSSR)/WSSR : -39.5411
delta(WSSR) : -2.87926e-05 limit for stopping : 1e-05
lambda : 0.000967948
resultant parameter values
aaa = 0.669772
bbb = 0.328416
/
Iteration 4
WSSR : 1.47452e-11 delta(WSSR)/WSSR : -49382.6
delta(WSSR) : -7.28156e-07 limit for stopping : 1e-05
lambda : 9.67948e-05
resultant parameter values
aaa = 0.697518
bbb = 0.302478
/
Iteration 5
WSSR : 1.22269e-11 delta(WSSR)/WSSR : -0.205964
delta(WSSR) : -2.5183e-12 limit for stopping : 1e-05
lambda : 9.67948e-06
resultant parameter values
aaa = 0.69757
bbb = 0.30243
/
Iteration 6
WSSR : 1.22269e-11 delta(WSSR)/WSSR : -1.20095e-10
delta(WSSR) : -1.46839e-21 limit for stopping : 1e-05
lambda : 9.67948e-07
resultant parameter values
aaa = 0.69757
bbb = 0.30243
After 6 iterations the fit converged.
final sum of squares of residuals : 1.22269e-11
rel. change during last iteration : -1.20095e-10
degrees of freedom (FIT_NDF) : 98
rms of residuals (FIT_STDFIT) = sqrt(WSSR/ndf) : 3.5322e-07
variance of residuals (reduced chisquare) = WSSR/ndf : 1.24764e-13
Final set of parameters Asymptotic Standard Error
======================= ==========================
aaa = 0.69757 +/- 1.151e-05 (0.00165%)
bbb = 0.30243 +/- 1.076e-05 (0.003557%)
correlation matrix of the fit parameters:
aaa bbb
aaa 1.000
bbb -1.000 1.000
Iteration 0
WSSR : 0.21759 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 0.707107
initial set of free parameter values
aaaa = 1
bbbb = 1
/
Iteration 1
WSSR : 0.0004639 delta(WSSR)/WSSR : -468.045
delta(WSSR) : -0.217126 limit for stopping : 1e-05
lambda : 0.0707107
resultant parameter values
aaaa = 0.999948
bbbb = 0.953634
/
Iteration 2
WSSR : 0.000458526 delta(WSSR)/WSSR : -0.0117211
delta(WSSR) : -5.37441e-06 limit for stopping : 1e-05
lambda : 0.00707107
resultant parameter values
aaaa = 0.999948
bbbb = 0.953403
/
Iteration 3
WSSR : 0.000458526 delta(WSSR)/WSSR : -2.92992e-11
delta(WSSR) : -1.34345e-14 limit for stopping : 1e-05
lambda : 0.000707107
resultant parameter values
aaaa = 0.999948
bbbb = 0.953403
After 3 iterations the fit converged.
final sum of squares of residuals : 0.000458526
rel. change during last iteration : -2.92992e-11
degrees of freedom (FIT_NDF) : 98
rms of residuals (FIT_STDFIT) = sqrt(WSSR/ndf) : 0.00216306
variance of residuals (reduced chisquare) = WSSR/ndf : 4.67884e-06
Final set of parameters Asymptotic Standard Error
======================= ==========================
aaaa = 0.999948 +/- 1.728e+14 (1.728e+16%)
bbbb = 0.953403 +/- 1.92e+11 (2.014e+13%)
correlation matrix of the fit parameters:
aaaa bbbb
aaaa 1.000
bbbb -1.000 1.000
Warning: empty x range [0.00111111:0.00111111], adjusting to [0.0011:0.00112222]

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@ -0,0 +1,26 @@
set datafile separator ","
f(x)=a*x+b
fit f(x) "adv-lamb.csv" every ::1 using 2:5 via a,b
set terminal png
set xlabel 'Regularity'
set ylabel 'Iterations'
set output "adv-lamb_regularity-vs-steps.png"
plot "adv-lamb_25.csv" every ::1 using 2:5 title "\lambda = 0.25", "adv-lamb_05.csv" every ::1 using 2:5 title "\lambda = 0.5", "adv-lamb_75.csv" every ::1 using 2:5 title "\lambda = 0.75", "adv-lamb_1.csv" every ::1 using 2:5 title "\lambda = 1", f(x) title "lin. fit" lc rgb "black"
g(x)=aa*x+bb
fit g(x) "adv-lamb.csv" every ::1 using 4:5 via aa,bb
set xlabel 'Improvement potential'
set ylabel 'Iteration'
set output "adv-lamb_improvement-vs-steps.png"
plot "adv-lamb_25.csv" every ::1 using 4:5 title "\lambda = 0.25", "adv-lamb_05.csv" every ::1 using 4:5 title "\lambda = 0.5", "adv-lamb_75.csv" every ::1 using 4:5 title "\lambda = 0.75", "adv-lamb_1.csv" every ::1 using 4:5 title "\lambda = 1", g(x) title "lin. fit" lc rgb "black"
h(x)=aaa*x+bbb
fit h(x) "adv-lamb.csv" every ::1 using 4:6 via aaa,bbb
set xlabel 'Improvement potential'
set ylabel 'Fitting error'
set output "adv-lamb_improvement-vs-evo-error.png"
plot "adv-lamb_25.csv" every ::1 using 4:6 title "\lambda = 0.25", "adv-lamb_05.csv" every ::1 using 4:6 title "\lambda = 0.5", "adv-lamb_75.csv" every ::1 using 4:6 title "\lambda = 0.75", "adv-lamb_1.csv" every ::1 using 4:6 title "\lambda = 1", h(x) title "lin. fit" lc rgb "black"
i(x)=aaaa*x+bbbb
fit i(x) "adv-lamb.csv" every ::1 using 3:6 via aaaa,bbbb
set xlabel 'Variability'
set ylabel 'Fitting error'
set output "adv-lamb_variability-vs-evo-error.png"
plot "adv-lamb_25.csv" every ::1 using 3:6 title "\lambda = 0.25", "adv-lamb_05.csv" every ::1 using 3:6 title "\lambda = 0.5", "adv-lamb_75.csv" every ::1 using 3:6 title "\lambda = 0.75", "adv-lamb_1.csv" every ::1 using 3:6 title "\lambda = 1", i(x) title "lin. fit" lc rgb "black"

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@ -0,0 +1,49 @@
[1] "================ Analyzing adv-lamb.csv"
[1] "spearman for improvement-potential vs. evolution-error"
x y
x 1 1
y 1 1
n= 100
P
x y
x 0
y 0
[1] "spearman for improvement-potential vs. steps"
x y
x 1 1
y 1 1
n= 100
P
x y
x 0
y 0
[1] "spearman for regularity vs. steps"
x y
x 1.00 0.02
y 0.02 1.00
n= 100
P
x y
x 0.872
y 0.872
[1] "spearman for variability vs. evolution-error"
x y
x 1 NaN
y NaN 1
n= 100
P
x y
x
y

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@ -0,0 +1,49 @@
[1] "================ Analyzing adv-lamb_05.csv"
[1] "spearman for improvement-potential vs. evolution-error"
x y
x 1 -1
y -1 1
n= 100
P
x y
x 0
y 0
[1] "spearman for improvement-potential vs. steps"
x y
x 1.00 0.14
y 0.14 1.00
n= 100
P
x y
x 0.1641
y 0.1641
[1] "spearman for regularity vs. steps"
x y
x 1.00 -0.05
y -0.05 1.00
n= 100
P
x y
x 0.6033
y 0.6033
[1] "spearman for variability vs. evolution-error"
x y
x 1 NaN
y NaN 1
n= 100
P
x y
x
y

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@ -0,0 +1,49 @@
[1] "================ Analyzing adv-lamb_1.csv"
[1] "spearman for improvement-potential vs. evolution-error"
x y
x 1 -1
y -1 1
n= 100
P
x y
x 0
y 0
[1] "spearman for improvement-potential vs. steps"
x y
x 1.00 0.14
y 0.14 1.00
n= 100
P
x y
x 0.1646
y 0.1646
[1] "spearman for regularity vs. steps"
x y
x 1.00 -0.05
y -0.05 1.00
n= 100
P
x y
x 0.6033
y 0.6033
[1] "spearman for variability vs. evolution-error"
x y
x 1 NaN
y NaN 1
n= 100
P
x y
x
y

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@ -0,0 +1,49 @@
[1] "================ Analyzing adv-lamb_25.csv"
[1] "spearman for improvement-potential vs. evolution-error"
x y
x 1 -1
y -1 1
n= 100
P
x y
x 0
y 0
[1] "spearman for improvement-potential vs. steps"
x y
x 1.00 0.14
y 0.14 1.00
n= 100
P
x y
x 0.1664
y 0.1664
[1] "spearman for regularity vs. steps"
x y
x 1.00 -0.05
y -0.05 1.00
n= 100
P
x y
x 0.6033
y 0.6033
[1] "spearman for variability vs. evolution-error"
x y
x 1 NaN
y NaN 1
n= 100
P
x y
x
y

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@ -0,0 +1,49 @@
[1] "================ Analyzing adv-lamb_75.csv"
[1] "spearman for improvement-potential vs. evolution-error"
x y
x 1 -1
y -1 1
n= 100
P
x y
x 0
y 0
[1] "spearman for improvement-potential vs. steps"
x y
x 1.00 0.14
y 0.14 1.00
n= 100
P
x y
x 0.1646
y 0.1646
[1] "spearman for regularity vs. steps"
x y
x 1.00 -0.05
y -0.05 1.00
n= 100
P
x y
x 0.6033
y 0.6033
[1] "spearman for variability vs. evolution-error"
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