Probability Theory: The Logic of ScienceCambridge University Press, 10/04/2003 - 727 من الصفحات The standard rules of probability can be interpreted as uniquely valid principles in logic. |
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الصفحة x
... solutions 7.25 Fourier transform relations 235 236 238 7.26 There is hope after all 7.27 Comments 7.27.1 Terminology ... Solution by inspection 282 9.7 Entropy algorithms 285 9.8 Another way of looking at it 289 9.9 Entropy maximization ...
... solutions 7.25 Fourier transform relations 235 236 238 7.26 There is hope after all 7.27 Comments 7.27.1 Terminology ... Solution by inspection 282 9.7 Entropy algorithms 285 9.8 Another way of looking at it 289 9.9 Entropy maximization ...
الصفحة xii
... Solution for Stage 2 443 14.7.2 Solution for Stage 3 445 14.7.3 Solution for Stage 4 449 14.8 Comments 450 15 Paradoxes of probability theory 451 15.1 How do paradoxes survive and grow ? 451 15.2 Summing a series the easy way 452 15.3 ...
... Solution for Stage 2 443 14.7.2 Solution for Stage 3 445 14.7.3 Solution for Stage 4 449 14.8 Comments 450 15 Paradoxes of probability theory 451 15.1 How do paradoxes survive and grow ? 451 15.2 Summing a series the easy way 452 15.3 ...
الصفحة xiv
... solution 18.15.2 The Laplace solution 18.16 The de Finetti theorem 19 Physical measurements 579 579 581 586 588 589 19.1 Reduction of equations of condition 589 19.2 Reformulation as a decision problem 592 19.2.1 Sermon on Gaussian ...
... solution 18.15.2 The Laplace solution 18.16 The de Finetti theorem 19 Physical measurements 579 579 581 586 588 589 19.1 Reduction of equations of condition 589 19.2 Reformulation as a decision problem 592 19.2.1 Sermon on Gaussian ...
الصفحة 27
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الصفحة 33
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المحتوى
IV | 3 |
V | 6 |
VI | 7 |
VII | 8 |
VIII | 9 |
IX | 12 |
X | 17 |
XI | 19 |
CLXXI | 341 |
CLXXII | 343 |
CLXXIII | 345 |
CLXXIV | 346 |
CLXXV | 351 |
CLXXVI | 354 |
CLXXVII | 355 |
CLXXVIII | 358 |
XII | 21 |
XIII | 23 |
XIV | 24 |
XVI | 30 |
XVII | 35 |
XVIII | 37 |
XIX | 43 |
XX | 44 |
XXII | 45 |
XXIII | 47 |
XXIV | 49 |
XXV | 51 |
XXVI | 52 |
XXVII | 60 |
XXVIII | 64 |
XXIX | 66 |
XXX | 68 |
XXXII | 69 |
XXXIII | 72 |
XXXIV | 73 |
XXXV | 75 |
XXXVI | 81 |
XXXVII | 82 |
XXXVIII | 84 |
XXXIX | 86 |
XL | 87 |
XLI | 90 |
XLII | 97 |
XLIII | 98 |
XLIV | 101 |
XLV | 107 |
XLVI | 109 |
XLVII | 112 |
XLVIII | 115 |
XLIX | 116 |
L | 117 |
LI | 119 |
LIII | 120 |
LIV | 122 |
LVI | 126 |
LVII | 132 |
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LX | 137 |
LXI | 140 |
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LXXX | 177 |
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LXXXIV | 183 |
LXXXV | 186 |
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XC | 193 |
XCI | 195 |
XCII | 198 |
XCIII | 199 |
XCIV | 200 |
XCV | 202 |
XCVI | 203 |
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XCVIII | 207 |
XCIX | 210 |
C | 211 |
CI | 213 |
CII | 215 |
CIII | 216 |
CIV | 218 |
CV | 219 |
CVI | 220 |
CVII | 221 |
CVIII | 222 |
CIX | 224 |
CX | 227 |
CXI | 229 |
CXII | 231 |
CXIII | 233 |
CXIV | 234 |
CXV | 235 |
CXVI | 236 |
CXVII | 238 |
CXVIII | 239 |
CXIX | 240 |
CXX | 243 |
CXXI | 245 |
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CXXIII | 247 |
CXXIV | 248 |
CXXV | 249 |
CXXVI | 250 |
CXXVII | 253 |
CXXVIII | 254 |
CXXIX | 256 |
CXXX | 257 |
CXXXI | 260 |
CXXXII | 261 |
CXXXIII | 262 |
CXXXIV | 264 |
CXXXVI | 266 |
CXXXVII | 267 |
CXXXIX | 270 |
CXL | 271 |
CXLI | 274 |
CXLII | 276 |
CXLIII | 277 |
CXLIV | 280 |
CXLV | 281 |
CXLVI | 282 |
CXLVII | 285 |
CXLVIII | 289 |
CXLIX | 290 |
CL | 292 |
CLI | 293 |
CLII | 296 |
CLIII | 300 |
CLIV | 302 |
CLV | 304 |
CLVI | 305 |
CLVII | 310 |
CLVIII | 312 |
CLIX | 314 |
CLX | 315 |
CLXI | 317 |
CLXII | 320 |
CLXIII | 321 |
CLXIV | 324 |
CLXV | 326 |
CLXVI | 327 |
CLXVII | 329 |
CLXVIII | 331 |
CLXIX | 335 |
CLXX | 338 |
CLXXIX | 365 |
CLXXX | 370 |
CLXXXI | 372 |
CLXXXII | 374 |
CLXXXIV | 378 |
CLXXXVI | 382 |
CLXXXVIII | 386 |
CLXXXIX | 394 |
CXC | 397 |
CXCI | 398 |
CXCII | 400 |
CXCIII | 402 |
CXCV | 404 |
CXCVI | 406 |
CXCVII | 410 |
CXCVIII | 412 |
CXCIX | 415 |
CC | 417 |
CCI | 418 |
CCII | 421 |
CCIII | 423 |
CCV | 424 |
CCVI | 426 |
CCVII | 428 |
CCVIII | 430 |
CCIX | 432 |
CCX | 437 |
CCXI | 438 |
CCXII | 439 |
CCXIII | 439 |
CCXIV | 441 |
CCXV | 443 |
CCXVI | 447 |
CCXVII | 448 |
CCXVIII | 449 |
CCXX | 450 |
CCXXI | 451 |
CCXXII | 454 |
CCXXIII | 457 |
CCXXIV | 462 |
CCXXV | 465 |
CCXXVI | 468 |
CCXXVII | 472 |
CCXXVIII | 476 |
CCXXIX | 478 |
CCXXX | 481 |
CCXXXI | 482 |
CCXXXII | 483 |
CCXXXIII | 484 |
CCXXXIV | 488 |
CCXXXVII | 490 |
CCXXXVIII | 491 |
CCXXXIX | 497 |
CCXL | 498 |
CCXLI | 501 |
CCXLII | 503 |
CCXLIII | 504 |
CCXLIV | 505 |
CCXLV | 507 |
CCXLVII | 508 |
CCXLVIII | 509 |
CCXLIX | 514 |
CCL | 516 |
CCLI | 518 |
CCLII | 519 |
CCLIII | 525 |
CCLIV | 529 |
CCLV | 530 |
CCLVII | 531 |
CCLVIII | 532 |
CCLIX | 533 |
CCLX | 534 |
CCLXI | 538 |
CCLXII | 539 |
CCLXIII | 542 |
CCLXIV | 543 |
CCLXV | 548 |
CCLXVI | 551 |
CCLXVII | 553 |
CCLXVIII | 555 |
CCLXIX | 557 |
CCLXX | 559 |
CCLXXI | 561 |
CCLXXII | 564 |
CCLXXIII | 565 |
CCLXXIV | 566 |
CCLXXV | 569 |
CCLXXVI | 571 |
CCLXXVII | 572 |
CCLXXVIII | 574 |
CCLXXIX | 577 |
CCLXXXI | 579 |
CCLXXXII | 584 |
CCLXXXIII | 586 |
CCLXXXIV | 587 |
CCLXXXVII | 590 |
CCLXXXVIII | 592 |
CCLXXXIX | 593 |
CCXC | 594 |
CCXCI | 595 |
CCXCII | 597 |
CCXCIII | 599 |
CCXCV | 600 |
CCXCVI | 601 |
CCXCVII | 602 |
CCXCIX | 603 |
CCC | 605 |
CCCI | 606 |
CCCII | 611 |
CCCIII | 612 |
CCCIV | 613 |
CCCVI | 615 |
CCCVII | 617 |
CCCVIII | 618 |
CCCIX | 620 |
CCCX | 622 |
CCCXI | 623 |
CCCXII | 625 |
CCCXIV | 626 |
CCCXV | 632 |
CCCXVI | 634 |
CCCXVII | 636 |
CCCXVIII | 639 |
CCCXIX | 642 |
CCCXX | 646 |
CCCXXI | 649 |
CCCXXIV | 653 |
CCCXXV | 654 |
CCCXXVI | 656 |
CCCXXVII | 657 |
CCCXXVIII | 659 |
CCCXXIX | 660 |
CCCXXX | 661 |
CCCXXXI | 663 |
CCCXXXII | 664 |
CCCXXXIII | 666 |
CCCXXXIV | 667 |
CCCXXXV | 669 |
CCCXXXVI | 670 |
CCCXXXVII | 672 |
CCCXXXVIII | 673 |
CCCXXXIX | 675 |
CCCXL | 677 |
CCCXLI | 678 |
CCCXLII | 681 |
CCCXLIII | 703 |
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عبارات ومصطلحات مألوفة
analysis appears applications argument balls Bayes binomial calculation Chapter coin common sense conclusions consider Cox's theorems criterion data set decision theory defined density derivation equal equations error estimate evidence example expected fact finite Fisher frequency Gaussian give given Harold Jeffreys hypothesis improper prior independent induction inductive reasoning inference infinite sets integral intuitive Jeffreys knowledge Laplace Laplace's likelihood likelihood function limit loss function mathematical maximum entropy mean measure n₁ noise normal noted observed paradox physical plausible possible posterior distribution posterior pdf posterior probability predictions principle principle of indifference prior information prior probability probability assignment probability distribution probability theory problem product rule propositions random experiment reasoning relevant result robot rules of probability sampling distribution solution specified sufficient statistic suppose tell theorem theory as logic toss trials true widgets