Knowledge (XXG)

Neuberg formula

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The typical example used to explain the need for the Neuberg approach involves comparing two pairs, whose results only differ with respect to one hand. On this single hand, Pair A competes against 10 other pairs and beats them all, whereas pair B competes against 50 other pairs, beating 33 and losing
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If you play a board, and a different play of the same board was cancelled involving a weak pair that you would probably have beaten, the Neuberg formula does not compensate you for your cancelled (presumed) victory. However, it compensates you had the different play of the board involved a stronger
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A result achieved by a pair on a board played fewer times is a less reliable, higher variance, estimate of the pair's performance than a result achieved on a board played more times. It is baseless to suggest that giving the less-played board an equal contribution increases fairness; in fact it has
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Pair 'B's victory is, in fact, the only fair outcome, since, in the referenced example, pair 'B' has beaten a higher proportion of opposing scores (533/1050) than pair 'A' (510/1010) has. Nonetheless, the documents advocating Neuberg formula portray this outcome as unfair, for reasons that they do
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It is unclear whether GĂ©rard Neuberg actually believed that applying the Neuberg formula increased fairness, or if the formulation was merely an exercise to find the best possible protocol for scaling Matchpoints in a theoretical situation where one wanted each board to contribute equally, for
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scores achieved on boards which have been played fewer times than other boards. Originally developed by GĂ©rard Neuberg of France, its objective is to achieve a formula for the final score of every pair to which each hand they have played contributes with equal weight.
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The rounding method means that two pairs with the same total unrounded scores can end up with different total rounded scores, and be ranked accordingly. This is not that unusual. The solution is to round the total scores, not the per-board
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Although the objective behind the formula is of questionable soundness, the formula itself follows from well-defined mathematical assumptions, and is almost universally applied in computer-scored bridge tournaments.
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The formula can also be used for example in a club competition when it is desired to give equal weight to scores achieved over a number of sessions, but there were different numbers of tables at each session.
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Multiply by the number of times the board should have been played (this should be the same number for all the boards in the tournament) and divide by the number of times it was actually played.
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The formula was developed by GĂ©rard Neuberg, a French mathematician. He died at the end of 2016: there is a brief obituary in the French Bridge Federation magazine (January 2017) .
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Add 1 to the number of match points scored. (If the North American match point system is in use, where each comparison is worth one point rather than two, add a half-point instead.)
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to 17. The non-Neuberg approach, of comparing each pair with the maximum they could have achieved, results in pair 'B' achieving a higher final score than pair 'A'.
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one or more plays of that board had to be cancelled because of irregularities, entailing explicit percentage assignments for those plays.
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the opposite effect, making it more likely for a pair to win or lose the event by chance, rather than skill.
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not carefully express. Applying the Neuberg formula puts pair 'A' first, which is actually not fair.
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The scores are usually then rounded to the nearest 0.1, so 4.8 and 10.7 respectively.
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A board might have been played fewer times than others because:
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List of bridge people with Knowledge (XXG) (English) articles
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reason to give equal weight to boards played fewer times
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Failure to account for diverse partnership strengths
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699: 696: 694: 691: 689: 686: 684: 681: 679: 676: 674: 671: 669: 666: 664: 661: 659: 656: 654: 651: 649: 646: 644: 641: 639: 636: 634: 631: 629: 628:Brown sticker 626: 624: 621: 619: 616: 614: 611: 609: 606: 604: 601: 599: 598:Balanced hand 596: 595: 593: 589: 585: 578: 574: 560: 557: 555: 552: 550: 547: 545: 542: 540: 537: 535: 532: 530: 529:Rubber bridge 527: 525: 522: 520: 517: 515: 512: 510: 507: 505: 502: 500: 497: 495: 492: 490: 487: 485: 482: 480: 477: 475: 472: 470: 467: 465: 462: 460: 457: 455: 452: 450: 447: 445: 442: 440: 437: 435: 432: 430: 427: 425: 424:Bridge maxims 422: 420: 419:Bridge-O-Rama 417: 415: 414:Bridge ethics 412: 410: 407: 406: 404: 400: 396: 389: 385: 381: 374: 369: 367: 362: 360: 355: 354: 351: 337: 331: 328: 313: 307: 304: 289: 283: 280: 273: 271: 264: 262: 256: 248: 247: 246: 245: 242: 239: 238: 231: 230: 229: 228: 224: 221: 220: 213: 212: 211: 210: 203: 202: 201: 200: 193: 189: 188: 187: 186: 182: 180: 175: 174: 167: 164: 156: 146: 142: 138: 132: 131: 126:This section 124: 115: 114: 108: 103: 100: 97: 94: 91: 88: 85: 84: 80: 75: 72: 69: 68: 67: 61: 56: 53: 49: 46: 42: 41: 40: 37: 33: 30: 26: 22: 2430:TV and Radio 2418: 2411: 2404: 2397: 2374: 2367: 2360: 2353: 2346: 2339: 2332: 2325: 2318: 2311: 2289: 2046:Goren Trophy 2001: 1846:Bermuda Bowl 1382:Smith signal 1357:Opening lead 1321: 1312:Vice squeeze 1287:Squeeze play 1192: 1158:Devil's coup 1113: 1094: 1059:Smother play 1029:Pin (bridge) 994:Card reading 909:Säffle Spade 904:Romex system 879:Little Major 788:Weak two bid 783:Void (cards) 768:Three suiter 653:Forcing pass 523: 514:Masterpoints 439:Bridge whist 330: 319:. Retrieved 306: 295:. Retrieved 282: 268: 260: 240: 222: 178: 176: 159: 153:October 2022 150: 127: 65: 52:phantom pair 50:there was a 38: 34: 24: 18: 1977:Buffett Cup 1675:Crockford's 1644:Dallas Aces 1606:Other lists 1587:Switzerland 1557:New Zealand 1492:Netherlands 1188:Vienna coup 1109:Safety play 928:Conventions 889:Polish Club 854:Carrot Club 834:Boring Club 758:Strong pass 723:Psychic bid 648:Forcing bid 608:Bidding box 29:match point 2400:Magazines: 2091:Marcus Cup 1891:Venice Cup 1695:Savoy Club 1367:Rule of 11 1183:Trump coup 899:Roman Club 793:Zar Points 773:Two suiter 753:Stolen bid 693:Minor suit 688:Major suit 519:Minibridge 321:2017-02-15 297:2017-02-15 265:Other uses 137:improve it 109:Criticisms 2386:Magazines 2166:Reisinger 1649:Four Aces 1639:Blue Team 1452:Australia 1195:Squeezes: 1128:Bath coup 984:Beer card 957:Card play 829:Blue Club 444:Bridgette 141:verifying 2476:Category 2196:Spingold 1567:Pakistan 1472:Bulgaria 1074:Uppercut 1054:Shooting 864:Fantunes 703:Overcall 658:Game try 392:Overview 241:Rounding 179:a priori 45:movement 1823:General 1532:Ireland 1522:Hungary 1517:Germany 1507:Fiction 1502:England 1487:Denmark 1467:Britain 1457:Austria 1414:General 1104:Finesse 1019:Hold up 1004:Endplay 967:General 884:Moscito 802:Systems 708:Preempt 638:Cue bid 591:General 581:Bidding 559:Vugraph 489:Goulash 454:Chicago 402:General 250:scores. 135:Please 81:Example 62:Details 2314:Books: 1592:Taiwan 1582:Sweden 1577:Russia 1572:Poland 1562:Norway 1552:Monaco 1547:Mexico 1537:Israel 1512:France 1477:Canada 1462:Brazil 1377:Signal 1116:Coups: 1097:Basic: 1044:Revoke 534:Screen 2273:Books 1839:World 1658:Clubs 1632:Teams 1542:Italy 1527:India 1497:Egypt 1482:China 1064:Tempo 1009:Entry 989:Caddy 554:Trump 339:(PDF) 315:(PDF) 291:(PDF) 1138:Coup 1049:Ruff 999:Duck 859:EHAA 819:Acol 544:Suit 54:, or 43:the 139:by 19:In 2478:: 372:e 365:t 358:v 341:. 324:. 300:. 225:. 183:. 166:) 160:( 155:) 151:( 133:.

Index

duplicate bridge
match point
movement
phantom pair
original research
improve it
verifying
inline citations
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"Match-pointing boards with an unequal number of scores : The Neuberg formula"
"Match-pointing boards with an unequal number of scores : The Neuberg formula"
"l'as de trèfle : le magazin de la FĂ©dĂ©ration Français de Bridge : Janvier 2017"
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Contract bridge
Auction bridge
Bridge ethics
Bridge-O-Rama
Bridge maxims
Bridge Murder case
Bridge scoring
Bridge whist
Bridgette
Cheating in bridge
Chicago
Computer bridge
Contract bridge
Contract bridge diagram
Duplicate bridge

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