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Integration2 5 2 3.3.2012 21:19:57 geometry 921 306 445 220 hidden header 1[X] 2[Y] ColWidth 100 100 ColType 0;0/13 0;0/13 ReadOnlyColumn 0 0 HiddenColumn 0 0 Comments WindowLabel of Table1_3 2 0 0.2 0 1 0.4 0.2 2 0.6 0.7 3 0.8 1.2 4 1 1.5
Integration3 5 2 3.3.2012 21:19:58 geometry 0 221 445 220 hidden header 1[X] 2[Y] ColWidth 100 100 ColType 0;0/13 0;0/13 ReadOnlyColumn 0 0 HiddenColumn 0 0 Comments WindowLabel of Table1_3 2 0 0.2 0 1 0.4 0.2 2 0.6 0.7 3 0.8 1.2 4 1 1.5
tabulka_kostky 30 4 3.3.2012 21:31:10 geometry 0 576 -1 -1 minimized header součet bodů počet výsledků-2[Y] počet výsledků[Y] limita[Y] ColWidth 100 135 100 100 col("počet výsledků")/SUM("počet výsledků",1,30) ColType 1;0/13 0;0/13 0;0/13 0;0/13 ReadOnlyColumn 0 0 0 0 HiddenColumn 0 0 0 0 Comments WindowLabel 2 0 2 1 14 2 1 3 0 23 3 2 4 2 37 4 3 5 5 58 5 4 6 1 77 6 5 7 5 84 7 6 8 3 71 6 7 9 0 53 5 8 10 2 44 4 9 11 0 22 3 10 12 1 17 2
tabulka_kostky_20 503 3 6.3.2012 16:37:32 geometry 160 576 602 462 minimized header 20 hodu[Y] 500 hodů[Y] limita[Y] ColWidth 147 100 100 12 ColType 0;0/13 0;0/13 0;0/13 ReadOnlyColumn 0 0 0 HiddenColumn 0 0 0 Comments WindowLabel 2 0 2 2 2 1 4 2 3 2 4 2 3 3 5 2 4 4 5 2 4 5 5 2 4 6 5 2 5 7 5 2 5 8 6 2 5 9 7 2 5 10 7 2 6 11 7 2 6 12 7 2 6 13 7 2 6 14 8 3 6 15 8 3 7 16 8 3 7 17 10 3 7 18 10 3 7 19 11 3 7 20 3 7 21 3 8 22 3 8 23 3 8 24 3 8 25 3 8 26 3 9 27 3 9 28 3 9 29 3 9 30 3 10 31 3 10 32 3 10 33 3 11 34 3 11 35 3 12 36 3 37 4 38 4 39 4 40 4 41 4 42 4 43 4 44 4 45 4 46 4 47 4 48 4 49 4 50 4 51 4 52 4 53 4 54 4 55 4 56 4 57 4 58 4 59 4 60 4 61 4 62 4 63 4 64 4 65 4 66 4 67 4 68 4 69 4 70 4 71 4 72 4 73 4 74 4 75 5 76 5 77 5 78 5 79 5 80 5 81 5 82 5 83 5 84 5 85 5 86 5 87 5 88 5 89 5 90 5 91 5 92 5 93 5 94 5 95 5 96 5 97 5 98 5 99 5 100 5 101 5 102 5 103 5 104 5 105 5 106 5 107 5 108 5 109 5 110 5 111 5 112 5 113 5 114 5 115 5 116 5 117 5 118 5 119 5 120 5 121 5 122 5 123 5 124 5 125 5 126 5 127 5 128 5 129 5 130 5 131 5 132 5 133 5 134 6 135 6 136 6 137 6 138 6 139 6 140 6 141 6 142 6 143 6 144 6 145 6 146 6 147 6 148 6 149 6 150 6 151 6 152 6 153 6 154 6 155 6 156 6 157 6 158 6 159 6 160 6 161 6 162 6 163 6 164 6 165 6 166 6 167 6 168 6 169 6 170 6 171 6 172 6 173 6 174 6 175 6 176 6 177 6 178 6 179 6 180 6 181 6 182 6 183 6 184 6 185 6 186 6 187 6 188 6 189 6 190 6 191 6 192 6 193 6 194 6 195 6 196 6 197 6 198 6 199 6 200 6 201 6 202 6 203 6 204 6 205 6 206 6 207 6 208 6 209 6 210 6 211 7 212 7 213 7 214 7 215 7 216 7 217 7 218 7 219 7 220 7 221 7 222 7 223 7 224 7 225 7 226 7 227 7 228 7 229 7 230 7 231 7 232 7 233 7 234 7 235 7 236 7 237 7 238 7 239 7 240 7 241 7 242 7 243 7 244 7 245 7 246 7 247 7 248 7 249 7 250 7 251 7 252 7 253 7 254 7 255 7 256 7 257 7 258 7 259 7 260 7 261 7 262 7 263 7 264 7 265 7 266 7 267 7 268 7 269 7 270 7 271 7 272 7 273 7 274 7 275 7 276 7 277 7 278 7 279 7 280 7 281 7 282 7 283 7 284 7 285 7 286 7 287 7 288 7 289 7 290 7 291 7 292 7 293 7 294 7 295 8 296 8 297 8 298 8 299 8 300 8 301 8 302 8 303 8 304 8 305 8 306 8 307 8 308 8 309 8 310 8 311 8 312 8 313 8 314 8 315 8 316 8 317 8 318 8 319 8 320 8 321 8 322 8 323 8 324 8 325 8 326 8 327 8 328 8 329 8 330 8 331 8 332 8 333 8 334 8 335 8 336 8 337 8 338 8 339 8 340 8 341 8 342 8 343 8 344 8 345 8 346 8 347 8 348 8 349 8 350 8 351 8 352 8 353 8 354 8 355 8 356 8 357 8 358 8 359 8 360 8 361 8 362 8 363 8 364 8 365 8 366 9 367 9 368 9 369 9 370 9 371 9 372 9 373 9 374 9 375 9 376 9 377 9 378 9 379 9 380 9 381 9 382 9 383 9 384 9 385 9 386 9 387 9 388 9 389 9 390 9 391 9 392 9 393 9 394 9 395 9 396 9 397 9 398 9 399 9 400 9 401 9 402 9 403 9 404 9 405 9 406 9 407 9 408 9 409 9 410 9 411 9 412 9 413 9 414 9 415 9 416 9 417 9 418 9 419 9 420 10 421 10 422 10 423 10 424 10 425 10 426 10 427 10 428 10 429 10 430 10 431 10 432 10 433 10 434 10 435 10 436 10 437 10 438 10 439 10 440 10 441 10 442 10 443 10 444 10 445 10 446 10 447 10 448 10 449 10 450 10 451 10 452 10 453 10 454 10 455 10 456 10 457 10 458 10 459 10 460 10 461 10 462 10 463 10 464 11 465 11 466 11 467 11 468 11 469 11 470 11 471 11 472 11 473 11 474 11 475 11 476 11 477 11 478 11 479 11 480 11 481 11 482 11 483 11 484 11 485 11 486 12 487 12 488 12 489 12 490 12 491 12 492 12 493 12 494 12 495 12 496 12 497 12 498 12 499 12 500 12 501 12 502 12
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histogram--500hodůdvěmikostkami 1 1 6.3.2012 21:27:34 geometry 479 -2 502 466 WindowLabel 2 Margins 5 5 5 5 Spacing 5 5 LayerCanvasSize 400 300 Alignement 0 0 0 0 ggeometry 5 4 478 394 PlotTitle histogram -- 500 hodů dvěmi kostkami #000000 4228 0 1 1 Background #ffffff 255 Margin 0 Border 0 #000000 grid 0 0 0 0 #0000ff 0 0.5 #a0a0a4 2 0.4 #0000ff 0 0.5 #a0a0a4 2 0.4 0 0 2 0 0 EnabledAxes 1 1 1 1 AxesTitles součet bodů počet daných výsledků AxesTitleColors #000000 #000000 #000000 #000000 AxesTitleAlignment 5124 5124 5124 5124 AxesTitleDistance 2 2 2 2 TitleFont MS Shell Dlg 2 10 75 0 0 0 ScaleFont0 MS Shell Dlg 2 8 75 0 0 0 ScaleFont1 MS Shell Dlg 2 8 75 0 0 0 ScaleFont2 MS Shell Dlg 2 8 75 0 0 0 ScaleFont3 MS Shell Dlg 2 8 75 0 0 0 AxisFont0 MS Shell Dlg 2 8 50 0 0 0 AxisFont1 MS Shell Dlg 2 8 50 0 0 0 AxisFont2 MS Shell Dlg 2 8 50 0 0 0 AxisFont3 MS Shell Dlg 2 8 50 0 0 0 AxesColors #000000 #000000 #000000 #000000 AxesNumberColors #000000 #000000 #000000 #000000 AxesBaseline 0 0 0 0 CanvasBackground #ffffff 255 curve - tabulka_kostky_20_500 hodů 9 1 #000000 0 1 3 0 #000000 #000000 1 #000000 4 0 0 1 1.1 2 13 2 0 0 502 1 0 GaussFit1 y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2) x 2 11.9 100 A 394.59571447864 w 4.7726247835485 xc 6.2496287618555 y0 15.3456472474 1 #ff0000 1 2 0 0 0 scale 0 0 120 0 6 5 0 0 scale 1 0 120 0 8 5 0 0 scale 2 1 14 0 4 5 0 0 scale 3 1 14 0 8 5 0 0 LabelsFormat 0 4 0 4 0 4 0 4 AxisType 0 0 0 0 MajorTicks 1 1 1 1 MinorTicks 1 1 1 1 TicksLength 5 9 DrawAxesBackbone 1 1 1 1 1 AxesLineWidth 1 LabelsRotation 0 0 0 0 LabelsPrefix LabelsSuffix TickLabelsSpace 4 4 4 4 ShowTicksPolicy 0 0 0 0 EnabledTickLabels 1 1 1 1 1 #000000 1 0 1.751256281407 115.57046979866 4.80156657963447 103.505154639175 1 1 0 \l(1)%(1) \l(2)%(2) MS Shell Dlg 2 8 50 0 0 0 #000000 #ffffff 0 0 1 0 0 1 Histogram_20_hodů_2_kostky 1 1 6.3.2012 21:27:43 geometry -1 0 478 466 active WindowLabel 2 Margins 5 5 5 5 Spacing 5 5 LayerCanvasSize 400 300 Alignement 0 0 0 0 ggeometry 5 5 454 394 PlotTitle Histogram -- dvacet hodů dvěmi kostkami #000000 4228 0 1 1 Background #ffffff 255 Margin 0 Border 0 #000000 grid 0 0 0 0 #0000ff 0 0.5 #a0a0a4 2 0.4 #0000ff 0 0.5 #a0a0a4 2 0.4 0 0 2 0 0 EnabledAxes 1 1 1 1 AxesTitles součet bodů počet daných výsledků AxesTitleColors #000000 #000000 #000000 #000000 AxesTitleAlignment 5124 5124 5124 5124 AxesTitleDistance 2 2 2 2 TitleFont MS Shell Dlg 2 10 75 0 0 0 ScaleFont0 MS Shell Dlg 2 8 75 0 0 0 ScaleFont1 MS Shell Dlg 2 8 75 0 0 0 ScaleFont2 MS Shell Dlg 2 8 75 0 0 0 ScaleFont3 MS Shell Dlg 2 8 75 0 0 0 AxisFont0 MS Shell Dlg 2 8 50 0 0 0 AxisFont1 MS Shell Dlg 2 8 50 0 0 0 AxisFont2 MS Shell Dlg 2 8 50 0 0 0 AxisFont3 MS Shell Dlg 2 8 50 0 0 0 AxesColors #000000 #000000 #000000 #000000 AxesNumberColors #000000 #000000 #000000 #000000 AxesBaseline 0 0 0 0 CanvasBackground #ffffff 255 curve - tabulka_kostky_20_20 hodu 9 1 #000000 0 1 3 0 #000000 #000000 1 #000000 4 0 0 0 8 1 11 2 0 0 502 1 0 F3 (1/0.52*sqrt(2*pi))*gauss_pdf(x-6.05,0.52) x 0 12 100 1 #0000ff 1 2 0 0 0 scale 0 0 20 0 6 5 0 0 scale 1 0 20 0 8 5 0 0 scale 2 0 20 0 4 5 0 0 scale 3 0 20 0 8 5 0 0 LabelsFormat 0 4 0 4 0 4 0 4 AxisType 0 0 0 0 MajorTicks 1 1 1 1 MinorTicks 1 1 1 1 TicksLength 5 9 DrawAxesBackbone 1 1 1 1 1 AxesLineWidth 1 LabelsRotation 0 0 0 0 LabelsPrefix LabelsSuffix TickLabelsSpace 4 4 4 4 ShowTicksPolicy 0 0 0 0 EnabledTickLabels 1 1 1 1 0 1 histogram-limita 1 1 7.3.2012 6:16:52 geometry 977 -1 478 466 WindowLabel 2 Margins 5 5 5 5 Spacing 5 5 LayerCanvasSize 400 300 Alignement 0 0 0 0 ggeometry 5 5 454 394 PlotTitle Title #000000 4228 0 1 1 Background #ffffff 255 Margin 0 Border 0 #000000 grid 0 0 0 0 #0000ff 0 0.5 #a0a0a4 2 0.4 #0000ff 0 0.5 #a0a0a4 2 0.4 0 0 2 0 0 EnabledAxes 1 1 1 1 AxesTitles součet bodů počet daných výsledků AxesTitleColors #000000 #000000 #000000 #000000 AxesTitleAlignment 5124 5124 5124 5124 AxesTitleDistance 2 2 2 2 TitleFont MS Shell Dlg 2 10 75 0 0 0 ScaleFont0 MS Shell Dlg 2 8 75 0 0 0 ScaleFont1 MS Shell Dlg 2 8 75 0 0 0 ScaleFont2 MS Shell Dlg 2 8 75 0 0 0 ScaleFont3 MS Shell Dlg 2 8 75 0 0 0 AxisFont0 MS Shell Dlg 2 8 50 0 0 0 AxisFont1 MS Shell Dlg 2 8 50 0 0 0 AxisFont2 MS Shell Dlg 2 8 50 0 0 0 AxisFont3 MS Shell Dlg 2 8 50 0 0 0 AxesColors #000000 #000000 #000000 #000000 AxesNumberColors #000000 #000000 #000000 #000000 AxesBaseline 0 0 0 0 CanvasBackground #ffffff 255 curve - tabulka_kostky_20_limita 9 1 #000000 0 1 3 0 #000000 #000000 1 #000000 4 0 0 0 1 2 12 2 0 0 502 1 scale 0 0 8 0 9 5 0 0 scale 1 0 8 0 8 5 0 0 scale 2 1 14 0 7 5 0 0 scale 3 1 14 0 8 5 0 0 LabelsFormat 0 4 0 4 0 4 0 4 AxisType 0 0 0 0 MajorTicks 1 1 1 1 MinorTicks 1 1 1 1 TicksLength 5 9 DrawAxesBackbone 1 1 1 1 1 AxesLineWidth 1 LabelsRotation 0 0 0 0 LabelsPrefix LabelsSuffix TickLabelsSpace 4 4 4 4 ShowTicksPolicy 0 0 0 0 EnabledTickLabels 1 1 1 1 1 #000000 1 0 1.4561403508772 7.6254180602007 5.12464589235127 6.90034364261168 1 1 0 \l(1)%(1) MS Shell Dlg 2 8 50 0 0 0 #000000 #ffffff 0 0 1 0 0 1 1 [3.3.2012 21:19:41 Plot: ''Graph1''] Numerical integration of: Table1_3 using the Trapezoidal Rule Points: 5 from x = 0,2 to x = 1 Peak at x = 0,6 y = 4 Area = 1,5 ------------------------------------------------------------- [3.3.2012 21:19:57 Plot: ''Graph1''] Numerical integration of: Table1_3 using the Trapezoidal Rule Points: 5 from x = 0,2 to x = 1 Peak at x = 0,6 y = 4 Area = 1,5 ------------------------------------------------------------- [3.3.2012 21:19:58 Plot: ''Graph1''] Numerical integration of: Table1_3 using the Trapezoidal Rule Points: 5 from x = 0,2 to x = 1 Peak at x = 0,6 y = 4 Area = 1,5 ------------------------------------------------------------- [3.3.2012 21:20:40 Plot: ''Graph1''] Gauss Fit of dataset: Table1_3, using function: y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2) Weighting Method: No weighting Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001 From x = 2,000000000000000e-01 to x = 1,000000000000000e+00 A (area) = 1,589965940664928e-01 +/- 1,455346893139437e+13 xc (center) = 6,000000215535862e-01 +/- 1,255273978263730e+13 w (width) = 4,613124640952702e-02 +/- 4,222541151801375e+12 y0 (offset) = 1,249999999999999e+00 +/- 6,321144198992132e-01 -------------------------------------------------------------------------------------- Chi^2/doF = 7,500000000000001e-01 R^2 = 0,889705882352941 RMSE (Root Mean Squared Error) = 0,866025403784439 RSS (Residual Sum of Squares) = 0,75 --------------------------------------------------------------------------------------- Iterations = 27 Status = cannot reach the specified tolerance in F --------------------------------------------------------------------------------------- [3.3.2012 21:21:20 Plot: ''Graph1''] Lorentz Fit of dataset: Table1_3, using function: y0+2*A/PI*w/(4*(x-xc)^2+w^2) Weighting Method: No weighting Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001 From x = 0,000000000000000e+00 to x = 1,800000000000000e+00 A (area) = 1,350144468781968e+00 +/- 6,939103091994243e-01 xc (center) = 6,054340834479656e-01 +/- 7,166434390759313e-02 w (width) = 2,366306268827839e-01 +/- 1,112626112953694e-01 y0 (offset) = 3,468490052774147e-01 +/- 3,478251904345158e-01 -------------------------------------------------------------------------------------- Chi^2/doF = 5,215505980839313e-01 R^2 = 0,776478315106887 Adjusted R^2 = 0,597660967192396 RMSE (Root Mean Squared Error) = 0,722184601112438 RSS (Residual Sum of Squares) = 3,12930358850359 --------------------------------------------------------------------------------------- Iterations = 9 Status = success --------------------------------------------------------------------------------------- [3.3.2012 21:32:37 Plot: ''Graph1''] Gauss Fit of dataset: Table1_1, using function: y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2) Weighting Method: No weighting Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001 From x = 1,000000000000000e+00 to x = 7,300000000000000e+00 A (area) = 3,759413599121736e+01 +/- 9,171979851458281e+10 xc (center) = 4,111322505744913e+00 +/- 3,339851622353423e+07 w (width) = 2,697711300780945e-01 +/- 1,164754289117285e+08 y0 (offset) = 1,250000000021993e+00 +/- 5,678815209714440e-01 -------------------------------------------------------------------------------------- Chi^2/doF = 2,250000000029162e+00 R^2 = 0,800295857985577 Adjusted R^2 = 0,640532544374039 RMSE (Root Mean Squared Error) = 1,50000000000972 RSS (Residual Sum of Squares) = 13,500000000175 --------------------------------------------------------------------------------------- Iterations = 1000 Status = the iteration has not converged yet --------------------------------------------------------------------------------------- 3.3.2012 22:03:30 Histogram and Probabilities for Table1_1 Mean = 3.99091 Standard Deviation = 1.3829 Minimum = 0 Maximum = 9 Bins = 10 ------------------------------------------------------------- [6.3.2012 15:32:12 "Table1"] Statistics on Table1_1: Mean = 3,9545454545455 Standard Deviation = 1,3965015038361 Median = 4,0000000000000 Size = 22 -------------------------------------------------------------------------------------- 6.3.2012 15:36:53 Histogram and Probabilities for Table1_1 Mean = 3.99091 Standard Deviation = 1.3829 Minimum = 0 Maximum = 9 Bins = 10 ------------------------------------------------------------- 6.3.2012 15:42:39 Histogram and Probabilities for Table1_2 Mean = 0.045 Standard Deviation = 0.014771 Minimum = 0 Maximum = 9 Bins = 100 ------------------------------------------------------------- 6.3.2012 15:50:58 Histogram and Probabilities for Table1_2 Mean = 0.0456818 Standard Deviation = 0.0159933 Minimum = 0 Maximum = 9 Bins = 200 ------------------------------------------------------------- 6.3.2012 15:58:10 Histogram and Probabilities for Table1_1 Mean = 170 Standard Deviation = 8.52803 Minimum = 3 Maximum = 4 Bins = 3 ------------------------------------------------------------- [6.3.2012 16:05:38 "Table1"] Statistics on Table1_1: Mean = 1,8181818181818 Standard Deviation = 1,8340219092575 Median = 1,0000000000000 Size = 11 -------------------------------------------------------------------------------------- [6.3.2012 16:06:29 "Table1"] Statistics on Table1_1: Mean = 1,8181818181818 Standard Deviation = 1,8340219092575 Median = 1,0000000000000 Size = 11 -------------------------------------------------------------------------------------- 6.3.2012 16:11:31 Histogram and Probabilities for Table1_1 Mean = 46.5955 Standard Deviation = 22.7471 Minimum = 0 Maximum = 2 Bins = 10 ------------------------------------------------------------- 6.3.2012 16:27:09 Histogram and Probabilities for Table2_3 Mean = 0.00169737 Standard Deviation = 0.000559087 Minimum = 0 Maximum = 163 Bins = 10000 ------------------------------------------------------------- 6.3.2012 16:36:52 Histogram and Probabilities for tabulka_vysky_1 Mean = 174.333 Standard Deviation = 9.97775 Minimum = 7 Maximum = 8 Bins = 2 ------------------------------------------------------------- 6.3.2012 21:11:57 Histogram and Probabilities for tabulka_kostky_20_1 Mean = 7.52584 Standard Deviation = 2.37309 Minimum = 0 Maximum = 84 Bins = 12 ------------------------------------------------------------- 7.3.2012 6:06:31 Histogram and Probabilities for tabulka_kostky_20_2 Mean = 6.25 Standard Deviation = 2.48747 Minimum = 0 Maximum = 11 Bins = 3 ------------------------------------------------------------- 7.3.2012 6:18:07 Histogram and Probabilities for tabulka_kostky_20_limita Mean = 7.5 Standard Deviation = 2.41523 Minimum = 1 Maximum = 6 Bins = 11 ------------------------------------------------------------- [7.3.2012 6:28:16 Plot: ''histogram-limita''] Gauss Fit of dataset: tabulka_kostky_20_limita, using function: y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2) Weighting Method: No weighting Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001 From x = 2,000000000000000e+00 to x = 1,200000000000000e+01 A (area) = 3,288865633223426e+01 +/- 5,427759993208856e+00 xc (center) = 7,000000000000000e+00 +/- 7,624937213829901e-02 w (width) = 5,049094475537165e+00 +/- 4,831782784160076e-01 y0 (offset) = 3,674942158238023e-01 +/- 4,410889380214267e-01 -------------------------------------------------------------------------------------- Chi^2/doF = 5,395115085588831e-02 R^2 = 0,986599230271279 Adjusted R^2 = 0,977665383785466 RMSE (Root Mean Squared Error) = 0,23227387036834 RSS (Residual Sum of Squares) = 0,377658055991218 --------------------------------------------------------------------------------------- Iterations = 7 Status = success --------------------------------------------------------------------------------------- [7.3.2012 6:29:45 Plot: ''histogram--500hodůdvěmikostkami''] Gauss Fit of dataset: tabulka_kostky_20_500 hodů, using function: y0+A*sqrt(2/PI)/w*exp(-2*((x-xc)/w)^2) Weighting Method: No weighting Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001 From x = 2,000000000000000e+00 to x = 1,190000000000000e+01 A (area) = 3,945957144786438e+02 +/- 8,840732743654060e+01 xc (center) = 6,249628761855514e+00 +/- 1,380515691870270e-01 w (width) = 4,772624783548452e+00 +/- 6,628795726871598e-01 y0 (offset) = 1,534564724739979e+01 +/- 7,378198087067900e+00 -------------------------------------------------------------------------------------- Chi^2/doF = 2,703219976798666e+01 R^2 = 0,965075429338748 Adjusted R^2 = 0,937135772809747 RMSE (Root Mean Squared Error) = 5,19924992359347 RSS (Residual Sum of Squares) = 162,19319860792 --------------------------------------------------------------------------------------- Iterations = 6 Status = success --------------------------------------------------------------------------------------- [7.3.2012 6:41:38 Plot: ''histogram-limita''] Linear Regression of dataset: tabulka_kostky_20_limita, using function: A*x Weighting Method: No weighting From x = 2,000000000000000e+00 to x = 1,200000000000000e+01 A (slope) = 3,882896764252696e-01 +/- 8,613513010399806e-02 -------------------------------------------------------------------------------------- Chi^2/doF = 4,815100154083205e+00 R^2 = -0,708583925642427 Adjusted R^2 = -0,898426584047142 RMSE (Root Mean Squared Error) = 2,19433364693777 RSS (Residual Sum of Squares) = 48,151001540832 ---------------------------------------------------------------------------------------