Wyjaśnienie

Idealnym tasowaniem jest sytuacja, w której talia kart jest dzielona dokładnie na pół, a karty z każdego stosu są na przemian przeplatane. Oryginalne dolne karty i oryginalna górna karta muszą zostać zachowane po doskonałym przetasowaniu.

Po 8 idealnych tasowaniach standardowa talia 52 kart powraca do pierwotnej kolejności.

Wyzwanie

Napisz program, który wyświetla stan talii kart, gdy przechodzi przez 8 kolejnych idealnych przetasowań. Możesz użyć dowolnej czytelnej dla człowieka reprezentacji talii, pod warunkiem, że wyświetla ona liczbę i kolor każdej karty w talii w kolejności sekwencyjnej. Musi wyświetlać reprezentację wszystkich kart dla wszystkich dziewięciu stanów.

To jest golf golfowy , więc wygrywa najkrótsze rozwiązanie.

Przykładowy wynik

Oto przykładowe dane wyjściowe wygenerowane przez tę przykładową implementację w JavaScript

AS,AC,AD,AH,2S,2C,2D,2H,3S,3C,3D,3H,4S,4C,4D,4H,5S,5C,5D,5H,6S,6C,6D,6H,7S,7C,7D,7H,8S,8C,8D,8H,9S,9C,9D,9H,10S,10C,10D,10H,JS,JC,JD,JH,QS,QC,QD,QH,KS,KC,KD,KH
AS,7D,AC,7H,AD,8S,AH,8C,2S,8D,2C,8H,2D,9S,2H,9C,3S,9D,3C,9H,3D,10S,3H,10C,4S,10D,4C,10H,4D,JS,4H,JC,5S,JD,5C,JH,5D,QS,5H,QC,6S,QD,6C,QH,6D,KS,6H,KC,7S,KD,7C,KH
AS,4C,7D,10H,AC,4D,7H,JS,AD,4H,8S,JC,AH,5S,8C,JD,2S,5C,8D,JH,2C,5D,8H,QS,2D,5H,9S,QC,2H,6S,9C,QD,3S,6C,9D,QH,3C,6D,9H,KS,3D,6H,10S,KC,3H,7S,10C,KD,4S,7C,10D,KH
AS,9S,4C,QC,7D,2H,10H,6S,AC,9C,4D,QD,7H,3S,JS,6C,AD,9D,4H,QH,8S,3C,JC,6D,AH,9H,5S,KS,8C,3D,JD,6H,2S,10S,5C,KC,8D,3H,JH,7S,2C,10C,5D,KD,8H,4S,QS,7C,2D,10D,5H,KH 
AS,5S,9S,KS,4C,8C,QC,3D,7D,JD,2H,6H,10H,2S,6S,10S,AC,5C,9C,KC,4D,8D,QD,3H,7H,JH,3S,7S,JS,2C,6C,10C,AD,5D,9D,KD,4H,8H,QH,4S,8S,QS,3C,7C,JC,2D,6D,10D,AH,5H,9H,KH 
AS,3S,5S,7S,9S,JS,KS,2C,4C,6C,8C,10C,QC,AD,3D,5D,7D,9D,JD,KD,2H,4H,6H,8H,10H,QH,2S,4S,6S,8S,10S,QS,AC,3C,5C,7C,9C,JC,KC,2D,4D,6D,8D,10D,QD,AH,3H,5H,7H,9H,JH,KH 
AS,2S,3S,4S,5S,6S,7S,8S,9S,10S,JS,QS,KS,AC,2C,3C,4C,5C,6C,7C,8C,9C,10C,JC,QC,KC,AD,2D,3D,4D,5D,6D,7D,8D,9D,10D,JD,QD,KD,AH,2H,3H,4H,5H,6H,7H,8H,9H,10H,JH,QH,KH 
AS,AD,2S,2D,3S,3D,4S,4D,5S,5D,6S,6D,7S,7D,8S,8D,9S,9D,10S,10D,JS,JD,QS,QD,KS,KD,AC,AH,2C,2H,3C,3H,4C,4H,5C,5H,6C,6H,7C,7H,8C,8H,9C,9H,10C,10H,JC,JH,QC,QH,KC,KH 
AS,AC,AD,AH,2S,2C,2D,2H,3S,3C,3D,3H,4S,4C,4D,4H,5S,5C,5D,5H,6S,6C,6D,6H,7S,7C,7D,7H,8S,8C,8D,8H,9S,9C,9D,9H,10S,10C,10D,10H,JS,JC,JD,JH,QS,QC,QD,QH,KS,KC,KD,KH 

J, 66 65 54 52 50 47 43 znaków

26({.,@,.}.)^:(i.9),{'A23456789TJQK';'SCDH'

Wynik:

┌──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┬──┐
│AS│AC│AD│AH│2S│2C│2D│2H│3S│3C│3D│3H│4S│4C│4D│4H│5S│5C│5D│5H│6S│6C│6D│6H│7S│7C│7D│7H│8S│8C│8D│8H│9S│9C│9D│9H│TS│TC│TD│TH│JS│JC│JD│JH│QS│QC│QD│QH│KS│KC│KD│KH│
├──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┤
│AS│7D│AC│7H│AD│8S│AH│8C│2S│8D│2C│8H│2D│9S│2H│9C│3S│9D│3C│9H│3D│TS│3H│TC│4S│TD│4C│TH│4D│JS│4H│JC│5S│JD│5C│JH│5D│QS│5H│QC│6S│QD│6C│QH│6D│KS│6H│KC│7S│KD│7C│KH│
├──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┤
│AS│4C│7D│TH│AC│4D│7H│JS│AD│4H│8S│JC│AH│5S│8C│JD│2S│5C│8D│JH│2C│5D│8H│QS│2D│5H│9S│QC│2H│6S│9C│QD│3S│6C│9D│QH│3C│6D│9H│KS│3D│6H│TS│KC│3H│7S│TC│KD│4S│7C│TD│KH│
├──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┤
│AS│9S│4C│QC│7D│2H│TH│6S│AC│9C│4D│QD│7H│3S│JS│6C│AD│9D│4H│QH│8S│3C│JC│6D│AH│9H│5S│KS│8C│3D│JD│6H│2S│TS│5C│KC│8D│3H│JH│7S│2C│TC│5D│KD│8H│4S│QS│7C│2D│TD│5H│KH│
├──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┤
│AS│5S│9S│KS│4C│8C│QC│3D│7D│JD│2H│6H│TH│2S│6S│TS│AC│5C│9C│KC│4D│8D│QD│3H│7H│JH│3S│7S│JS│2C│6C│TC│AD│5D│9D│KD│4H│8H│QH│4S│8S│QS│3C│7C│JC│2D│6D│TD│AH│5H│9H│KH│
├──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┤
│AS│3S│5S│7S│9S│JS│KS│2C│4C│6C│8C│TC│QC│AD│3D│5D│7D│9D│JD│KD│2H│4H│6H│8H│TH│QH│2S│4S│6S│8S│TS│QS│AC│3C│5C│7C│9C│JC│KC│2D│4D│6D│8D│TD│QD│AH│3H│5H│7H│9H│JH│KH│
├──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┤
│AS│2S│3S│4S│5S│6S│7S│8S│9S│TS│JS│QS│KS│AC│2C│3C│4C│5C│6C│7C│8C│9C│TC│JC│QC│KC│AD│2D│3D│4D│5D│6D│7D│8D│9D│TD│JD│QD│KD│AH│2H│3H│4H│5H│6H│7H│8H│9H│TH│JH│QH│KH│
├──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┤
│AS│AD│2S│2D│3S│3D│4S│4D│5S│5D│6S│6D│7S│7D│8S│8D│9S│9D│TS│TD│JS│JD│QS│QD│KS│KD│AC│AH│2C│2H│3C│3H│4C│4H│5C│5H│6C│6H│7C│7H│8C│8H│9C│9H│TC│TH│JC│JH│QC│QH│KC│KH│
├──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┼──┤
│AS│AC│AD│AH│2S│2C│2D│2H│3S│3C│3D│3H│4S│4C│4D│4H│5S│5C│5D│5H│6S│6C│6D│6H│7S│7C│7D│7H│8S│8C│8D│8H│9S│9C│9D│9H│TS│TC│TD│TH│JS│JC│JD│JH│QS│QC│QD│QH│KS│KC│KD│KH│
└──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┴──┘

Muszę się coraz bardziej zmuszać do korzystania z samouczków i podręczników J, aby pozostać na czele. : -S

Haskell, 103

m(a:s,b:t)=a:b:m(s,t);m _=[]
main=mapM_ putStrLn.take 9.iterate(m.splitAt 26)$take 13.enumFrom=<<"🂡🃑🃁🂱"

Wynik:

🂡🂢🂣🂤🂥🂦🂧🂨🂩🂪🂫🂬🂭🃑🃒🃓🃔🃕🃖🃗🃘🃙🃚🃛🃜🃝🃁🃂🃃🃄🃅🃆🃇🃈🃉🃊🃋🃌🃍🂱🂲🂳🂴🂵🂶🂷🂸🂹🂺🂻🂼🂽
🂡🃁🂢🃂🂣🃃🂤🃄🂥🃅🂦🃆🂧🃇🂨🃈🂩🃉🂪🃊🂫🃋🂬🃌🂭🃍🃑🂱🃒🂲🃓🂳🃔🂴🃕🂵🃖🂶🃗🂷🃘🂸🃙🂹🃚🂺🃛🂻🃜🂼🃝🂽
🂡🃑🃁🂱🂢🃒🃂🂲🂣🃓🃃🂳🂤🃔🃄🂴🂥🃕🃅🂵🂦🃖🃆🂶🂧🃗🃇🂷🂨🃘🃈🂸🂩🃙🃉🂹🂪🃚🃊🂺🂫🃛🃋🂻🂬🃜🃌🂼🂭🃝🃍🂽
🂡🃇🃑🂷🃁🂨🂱🃘🂢🃈🃒🂸🃂🂩🂲🃙🂣🃉🃓🂹🃃🂪🂳🃚🂤🃊🃔🂺🃄🂫🂴🃛🂥🃋🃕🂻🃅🂬🂵🃜🂦🃌🃖🂼🃆🂭🂶🃝🂧🃍🃗🂽
🂡🃔🃇🂺🃑🃄🂷🂫🃁🂴🂨🃛🂱🂥🃘🃋🂢🃕🃈🂻🃒🃅🂸🂬🃂🂵🂩🃜🂲🂦🃙🃌🂣🃖🃉🂼🃓🃆🂹🂭🃃🂶🂪🃝🂳🂧🃚🃍🂤🃗🃊🂽
🂡🂩🃔🃜🃇🂲🂺🂦🃑🃙🃄🃌🂷🂣🂫🃖🃁🃉🂴🂼🂨🃓🃛🃆🂱🂹🂥🂭🃘🃃🃋🂶🂢🂪🃕🃝🃈🂳🂻🂧🃒🃚🃅🃍🂸🂤🂬🃗🃂🃊🂵🂽
🂡🂥🂩🂭🃔🃘🃜🃃🃇🃋🂲🂶🂺🂢🂦🂪🃑🃕🃙🃝🃄🃈🃌🂳🂷🂻🂣🂧🂫🃒🃖🃚🃁🃅🃉🃍🂴🂸🂼🂤🂨🂬🃓🃗🃛🃂🃆🃊🂱🂵🂹🂽
🂡🂣🂥🂧🂩🂫🂭🃒🃔🃖🃘🃚🃜🃁🃃🃅🃇🃉🃋🃍🂲🂴🂶🂸🂺🂼🂢🂤🂦🂨🂪🂬🃑🃓🃕🃗🃙🃛🃝🃂🃄🃆🃈🃊🃌🂱🂳🂵🂷🂹🂻🂽
🂡🂢🂣🂤🂥🂦🂧🂨🂩🂪🂫🂬🂭🃑🃒🃓🃔🃕🃖🃗🃘🃙🃚🃛🃜🃝🃁🃂🃃🃄🃅🃆🃇🃈🃉🃊🃋🃌🃍🂱🂲🂳🂴🂵🂶🂷🂸🂹🂺🂻🂼🂽

0000000 286d 3a61 2c73 3a62 2974 613d 623a 6d3a
0000010 7328 742c 3b29 206d 3d5f 5d5b 6d0a 6961
0000020 3d6e 616d 4d70 205f 7570 5374 7274 6e4c
0000030 742e 6b61 2065 2e39 7469 7265 7461 2865
0000040 2e6d 7073 696c 4174 2074 3632 2429 6174
0000050 656b 3120 2e33 6e65 6d75 7246 6d6f 3c3d
0000060 223c 9ff0 a182 9ff0 9183 9ff0 8183 9ff0
0000070 b182 0a22                              
0000074

i pierwszego wiersza wyjściowego

0000000 9ff0 a182 9ff0 a282 9ff0 a382 9ff0 a482
0000010 9ff0 a582 9ff0 a682 9ff0 a782 9ff0 a882
0000020 9ff0 a982 9ff0 aa82 9ff0 ab82 9ff0 ac82
0000030 9ff0 ad82 9ff0 9183 9ff0 9283 9ff0 9383
0000040 9ff0 9483 9ff0 9583 9ff0 9683 9ff0 9783
0000050 9ff0 9883 9ff0 9983 9ff0 9a83 9ff0 9b83
0000060 9ff0 9c83 9ff0 9d83 9ff0 8183 9ff0 8283
0000070 9ff0 8383 9ff0 8483 9ff0 8583 9ff0 8683
0000080 9ff0 8783 9ff0 8883 9ff0 8983 9ff0 8a83
0000090 9ff0 8b83 9ff0 8c83 9ff0 8d83 9ff0 b182
00000a0 9ff0 b282 9ff0 b382 9ff0 b482 9ff0 b582
00000b0 9ff0 b682 9ff0 b782 9ff0 b882 9ff0 b982
00000c0 9ff0 ba82 9ff0 bb82 9ff0 bc82 9ff0 bd82
00000d0 000a                                   
00000d1

( karty do gry w Unicode )

Python 2, 79 znaków

d=zip("23456789TJQKA"*4,"CDHS"*13)
exec'print d;d[::2],d[1::2]=d[:26],d[26:];'*9

Wynik jest nieco brzydki, ale uważam, że powinien się liczyć.

[('2', 'C'), ('3', 'D'), ('4', 'H'), ('5', 'S'), ('6', 'C'), ('7', 'D'), ('8', 'H'), ('9', 'S'), ('T', 'C'), ('J', 'D'), ('Q', 'H'), ('K', 'S'), ('A', 'C'), ('2', 'D'), ('3', 'H'), ('4', 'S'), ('5', 'C'), ('6', 'D'), ('7', 'H'), ('8', 'S'), ('9', 'C'), ('T', 'D'), ('J', 'H'), ('Q', 'S'), ('K', 'C'), ('A', 'D'), ('2', 'H'), ('3', 'S'), ('4', 'C'), ('5', 'D'), ('6', 'H'), ('7', 'S'), ('8', 'C'), ('9', 'D'), ('T', 'H'), ('J', 'S'), ('Q', 'C'), ('K', 'D'), ('A', 'H'), ('2', 'S'), ('3', 'C'), ('4', 'D'), ('5', 'H'), ('6', 'S'), ('7', 'C'), ('8', 'D'), ('9', 'H'), ('T', 'S'), ('J', 'C'), ('Q', 'D'), ('K', 'H'), ('A', 'S')]
[('2', 'C'), ('2', 'H'), ('3', 'D'), ('3', 'S'), ('4', 'H'), ('4', 'C'), ('5', 'S'), ('5', 'D'), ('6', 'C'), ('6', 'H'), ('7', 'D'), ('7', 'S'), ('8', 'H'), ('8', 'C'), ('9', 'S'), ('9', 'D'), ('T', 'C'), ('T', 'H'), ('J', 'D'), ('J', 'S'), ('Q', 'H'), ('Q', 'C'), ('K', 'S'), ('K', 'D'), ('A', 'C'), ('A', 'H'), ('2', 'D'), ('2', 'S'), ('3', 'H'), ('3', 'C'), ('4', 'S'), ('4', 'D'), ('5', 'C'), ('5', 'H'), ('6', 'D'), ('6', 'S'), ('7', 'H'), ('7', 'C'), ('8', 'S'), ('8', 'D'), ('9', 'C'), ('9', 'H'), ('T', 'D'), ('T', 'S'), ('J', 'H'), ('J', 'C'), ('Q', 'S'), ('Q', 'D'), ('K', 'C'), ('K', 'H'), ('A', 'D'), ('A', 'S')]
[('2', 'C'), ('2', 'D'), ('2', 'H'), ('2', 'S'), ('3', 'D'), ('3', 'H'), ('3', 'S'), ('3', 'C'), ('4', 'H'), ('4', 'S'), ('4', 'C'), ('4', 'D'), ('5', 'S'), ('5', 'C'), ('5', 'D'), ('5', 'H'), ('6', 'C'), ('6', 'D'), ('6', 'H'), ('6', 'S'), ('7', 'D'), ('7', 'H'), ('7', 'S'), ('7', 'C'), ('8', 'H'), ('8', 'S'), ('8', 'C'), ('8', 'D'), ('9', 'S'), ('9', 'C'), ('9', 'D'), ('9', 'H'), ('T', 'C'), ('T', 'D'), ('T', 'H'), ('T', 'S'), ('J', 'D'), ('J', 'H'), ('J', 'S'), ('J', 'C'), ('Q', 'H'), ('Q', 'S'), ('Q', 'C'), ('Q', 'D'), ('K', 'S'), ('K', 'C'), ('K', 'D'), ('K', 'H'), ('A', 'C'), ('A', 'D'), ('A', 'H'), ('A', 'S')]
[('2', 'C'), ('8', 'C'), ('2', 'D'), ('8', 'D'), ('2', 'H'), ('9', 'S'), ('2', 'S'), ('9', 'C'), ('3', 'D'), ('9', 'D'), ('3', 'H'), ('9', 'H'), ('3', 'S'), ('T', 'C'), ('3', 'C'), ('T', 'D'), ('4', 'H'), ('T', 'H'), ('4', 'S'), ('T', 'S'), ('4', 'C'), ('J', 'D'), ('4', 'D'), ('J', 'H'), ('5', 'S'), ('J', 'S'), ('5', 'C'), ('J', 'C'), ('5', 'D'), ('Q', 'H'), ('5', 'H'), ('Q', 'S'), ('6', 'C'), ('Q', 'C'), ('6', 'D'), ('Q', 'D'), ('6', 'H'), ('K', 'S'), ('6', 'S'), ('K', 'C'), ('7', 'D'), ('K', 'D'), ('7', 'H'), ('K', 'H'), ('7', 'S'), ('A', 'C'), ('7', 'C'), ('A', 'D'), ('8', 'H'), ('A', 'H'), ('8', 'S'), ('A', 'S')]
[('2', 'C'), ('5', 'C'), ('8', 'C'), ('J', 'C'), ('2', 'D'), ('5', 'D'), ('8', 'D'), ('Q', 'H'), ('2', 'H'), ('5', 'H'), ('9', 'S'), ('Q', 'S'), ('2', 'S'), ('6', 'C'), ('9', 'C'), ('Q', 'C'), ('3', 'D'), ('6', 'D'), ('9', 'D'), ('Q', 'D'), ('3', 'H'), ('6', 'H'), ('9', 'H'), ('K', 'S'), ('3', 'S'), ('6', 'S'), ('T', 'C'), ('K', 'C'), ('3', 'C'), ('7', 'D'), ('T', 'D'), ('K', 'D'), ('4', 'H'), ('7', 'H'), ('T', 'H'), ('K', 'H'), ('4', 'S'), ('7', 'S'), ('T', 'S'), ('A', 'C'), ('4', 'C'), ('7', 'C'), ('J', 'D'), ('A', 'D'), ('4', 'D'), ('8', 'H'), ('J', 'H'), ('A', 'H'), ('5', 'S'), ('8', 'S'), ('J', 'S'), ('A', 'S')]
[('2', 'C'), ('T', 'C'), ('5', 'C'), ('K', 'C'), ('8', 'C'), ('3', 'C'), ('J', 'C'), ('7', 'D'), ('2', 'D'), ('T', 'D'), ('5', 'D'), ('K', 'D'), ('8', 'D'), ('4', 'H'), ('Q', 'H'), ('7', 'H'), ('2', 'H'), ('T', 'H'), ('5', 'H'), ('K', 'H'), ('9', 'S'), ('4', 'S'), ('Q', 'S'), ('7', 'S'), ('2', 'S'), ('T', 'S'), ('6', 'C'), ('A', 'C'), ('9', 'C'), ('4', 'C'), ('Q', 'C'), ('7', 'C'), ('3', 'D'), ('J', 'D'), ('6', 'D'), ('A', 'D'), ('9', 'D'), ('4', 'D'), ('Q', 'D'), ('8', 'H'), ('3', 'H'), ('J', 'H'), ('6', 'H'), ('A', 'H'), ('9', 'H'), ('5', 'S'), ('K', 'S'), ('8', 'S'), ('3', 'S'), ('J', 'S'), ('6', 'S'), ('A', 'S')]
[('2', 'C'), ('6', 'C'), ('T', 'C'), ('A', 'C'), ('5', 'C'), ('9', 'C'), ('K', 'C'), ('4', 'C'), ('8', 'C'), ('Q', 'C'), ('3', 'C'), ('7', 'C'), ('J', 'C'), ('3', 'D'), ('7', 'D'), ('J', 'D'), ('2', 'D'), ('6', 'D'), ('T', 'D'), ('A', 'D'), ('5', 'D'), ('9', 'D'), ('K', 'D'), ('4', 'D'), ('8', 'D'), ('Q', 'D'), ('4', 'H'), ('8', 'H'), ('Q', 'H'), ('3', 'H'), ('7', 'H'), ('J', 'H'), ('2', 'H'), ('6', 'H'), ('T', 'H'), ('A', 'H'), ('5', 'H'), ('9', 'H'), ('K', 'H'), ('5', 'S'), ('9', 'S'), ('K', 'S'), ('4', 'S'), ('8', 'S'), ('Q', 'S'), ('3', 'S'), ('7', 'S'), ('J', 'S'), ('2', 'S'), ('6', 'S'), ('T', 'S'), ('A', 'S')]
[('2', 'C'), ('4', 'H'), ('6', 'C'), ('8', 'H'), ('T', 'C'), ('Q', 'H'), ('A', 'C'), ('3', 'H'), ('5', 'C'), ('7', 'H'), ('9', 'C'), ('J', 'H'), ('K', 'C'), ('2', 'H'), ('4', 'C'), ('6', 'H'), ('8', 'C'), ('T', 'H'), ('Q', 'C'), ('A', 'H'), ('3', 'C'), ('5', 'H'), ('7', 'C'), ('9', 'H'), ('J', 'C'), ('K', 'H'), ('3', 'D'), ('5', 'S'), ('7', 'D'), ('9', 'S'), ('J', 'D'), ('K', 'S'), ('2', 'D'), ('4', 'S'), ('6', 'D'), ('8', 'S'), ('T', 'D'), ('Q', 'S'), ('A', 'D'), ('3', 'S'), ('5', 'D'), ('7', 'S'), ('9', 'D'), ('J', 'S'), ('K', 'D'), ('2', 'S'), ('4', 'D'), ('6', 'S'), ('8', 'D'), ('T', 'S'), ('Q', 'D'), ('A', 'S')]
[('2', 'C'), ('3', 'D'), ('4', 'H'), ('5', 'S'), ('6', 'C'), ('7', 'D'), ('8', 'H'), ('9', 'S'), ('T', 'C'), ('J', 'D'), ('Q', 'H'), ('K', 'S'), ('A', 'C'), ('2', 'D'), ('3', 'H'), ('4', 'S'), ('5', 'C'), ('6', 'D'), ('7', 'H'), ('8', 'S'), ('9', 'C'), ('T', 'D'), ('J', 'H'), ('Q', 'S'), ('K', 'C'), ('A', 'D'), ('2', 'H'), ('3', 'S'), ('4', 'C'), ('5', 'D'), ('6', 'H'), ('7', 'S'), ('8', 'C'), ('9', 'D'), ('T', 'H'), ('J', 'S'), ('Q', 'C'), ('K', 'D'), ('A', 'H'), ('2', 'S'), ('3', 'C'), ('4', 'D'), ('5', 'H'), ('6', 'S'), ('7', 'C'), ('8', 'D'), ('9', 'H'), ('T', 'S'), ('J', 'C'), ('Q', 'D'), ('K', 'H'), ('A', 'S')]

Python2, 104

Jest to podobne do rozwiązania Ev_Genus. Stawiam kolor przed rangą, ponieważ pozwala mi to uratować postać.

d=[s+[r,`10`][r>"Q"]for r in'A23456789ZJQK'for s in"SCDH"]
exec'print d;d=sum(zip(d[:26],d[26:]),());'*9

Wynik

['SA', 'CA', 'DA', 'HA', 'S2', 'C2', 'D2', 'H2', 'S3', 'C3', 'D3', 'H3', 'S4', 'C4', 'D4', 'H4', 'S5', 'C5', 'D5', 'H5', 'S6', 'C6', 'D6', 'H6', 'S7', 'C7', 'D7', 'H7', 'S8', 'C8', 'D8', 'H8', 'S9', 'C9', 'D9', 'H9', 'S10', 'C10', 'D10', 'H10', 'SJ', 'CJ', 'DJ', 'HJ', 'SQ', 'CQ', 'DQ', 'HQ', 'SK', 'CK', 'DK', 'HK']
('SA', 'D7', 'CA', 'H7', 'DA', 'S8', 'HA', 'C8', 'S2', 'D8', 'C2', 'H8', 'D2', 'S9', 'H2', 'C9', 'S3', 'D9', 'C3', 'H9', 'D3', 'S10', 'H3', 'C10', 'S4', 'D10', 'C4', 'H10', 'D4', 'SJ', 'H4', 'CJ', 'S5', 'DJ', 'C5', 'HJ', 'D5', 'SQ', 'H5', 'CQ', 'S6', 'DQ', 'C6', 'HQ', 'D6', 'SK', 'H6', 'CK', 'S7', 'DK', 'C7', 'HK')
('SA', 'C4', 'D7', 'H10', 'CA', 'D4', 'H7', 'SJ', 'DA', 'H4', 'S8', 'CJ', 'HA', 'S5', 'C8', 'DJ', 'S2', 'C5', 'D8', 'HJ', 'C2', 'D5', 'H8', 'SQ', 'D2', 'H5', 'S9', 'CQ', 'H2', 'S6', 'C9', 'DQ', 'S3', 'C6', 'D9', 'HQ', 'C3', 'D6', 'H9', 'SK', 'D3', 'H6', 'S10', 'CK', 'H3', 'S7', 'C10', 'DK', 'S4', 'C7', 'D10', 'HK')
('SA', 'S9', 'C4', 'CQ', 'D7', 'H2', 'H10', 'S6', 'CA', 'C9', 'D4', 'DQ', 'H7', 'S3', 'SJ', 'C6', 'DA', 'D9', 'H4', 'HQ', 'S8', 'C3', 'CJ', 'D6', 'HA', 'H9', 'S5', 'SK', 'C8', 'D3', 'DJ', 'H6', 'S2', 'S10', 'C5', 'CK', 'D8', 'H3', 'HJ', 'S7', 'C2', 'C10', 'D5', 'DK', 'H8', 'S4', 'SQ', 'C7', 'D2', 'D10', 'H5', 'HK')
('SA', 'S5', 'S9', 'SK', 'C4', 'C8', 'CQ', 'D3', 'D7', 'DJ', 'H2', 'H6', 'H10', 'S2', 'S6', 'S10', 'CA', 'C5', 'C9', 'CK', 'D4', 'D8', 'DQ', 'H3', 'H7', 'HJ', 'S3', 'S7', 'SJ', 'C2', 'C6', 'C10', 'DA', 'D5', 'D9', 'DK', 'H4', 'H8', 'HQ', 'S4', 'S8', 'SQ', 'C3', 'C7', 'CJ', 'D2', 'D6', 'D10', 'HA', 'H5', 'H9', 'HK')
('SA', 'S3', 'S5', 'S7', 'S9', 'SJ', 'SK', 'C2', 'C4', 'C6', 'C8', 'C10', 'CQ', 'DA', 'D3', 'D5', 'D7', 'D9', 'DJ', 'DK', 'H2', 'H4', 'H6', 'H8', 'H10', 'HQ', 'S2', 'S4', 'S6', 'S8', 'S10', 'SQ', 'CA', 'C3', 'C5', 'C7', 'C9', 'CJ', 'CK', 'D2', 'D4', 'D6', 'D8', 'D10', 'DQ', 'HA', 'H3', 'H5', 'H7', 'H9', 'HJ', 'HK')
('SA', 'S2', 'S3', 'S4', 'S5', 'S6', 'S7', 'S8', 'S9', 'S10', 'SJ', 'SQ', 'SK', 'CA', 'C2', 'C3', 'C4', 'C5', 'C6', 'C7', 'C8', 'C9', 'C10', 'CJ', 'CQ', 'CK', 'DA', 'D2', 'D3', 'D4', 'D5', 'D6', 'D7', 'D8', 'D9', 'D10', 'DJ', 'DQ', 'DK', 'HA', 'H2', 'H3', 'H4', 'H5', 'H6', 'H7', 'H8', 'H9', 'H10', 'HJ', 'HQ', 'HK')
('SA', 'DA', 'S2', 'D2', 'S3', 'D3', 'S4', 'D4', 'S5', 'D5', 'S6', 'D6', 'S7', 'D7', 'S8', 'D8', 'S9', 'D9', 'S10', 'D10', 'SJ', 'DJ', 'SQ', 'DQ', 'SK', 'DK', 'CA', 'HA', 'C2', 'H2', 'C3', 'H3', 'C4', 'H4', 'C5', 'H5', 'C6', 'H6', 'C7', 'H7', 'C8', 'H8', 'C9', 'H9', 'C10', 'H10', 'CJ', 'HJ', 'CQ', 'HQ', 'CK', 'HK')
('SA', 'CA', 'DA', 'HA', 'S2', 'C2', 'D2', 'H2', 'S3', 'C3', 'D3', 'H3', 'S4', 'C4', 'D4', 'H4', 'S5', 'C5', 'D5', 'H5', 'S6', 'C6', 'D6', 'H6', 'S7', 'C7', 'D7', 'H7', 'S8', 'C8', 'D8', 'H8', 'S9', 'C9', 'D9', 'H9', 'S10', 'C10', 'D10', 'H10', 'SJ', 'CJ', 'DJ', 'HJ', 'SQ', 'CQ', 'DQ', 'HQ', 'SK', 'CK', 'DK', 'HK')

APL (42)

{↑{⍉2 26⍴⍵}⍣⍵,'A23456789TJQK'∘.,'SCDH'}¨⍳9

Dane wyjściowe są z góry na dół zamiast z lewej-prawej (ale nadal są czytelne dla człowieka, więc chyba nie jest to niezgodne z regułami).

Wynik:

 AS AS AS AS AS AS AS AS AS 
 7D 4C 9S 5S 3S 2S AD AC 7D 

 AC 7D 4C 9S 5S 3S 2S AD AC 
 7H TH QC KS 7S 4S 2D AH 7H 

 AD AC 7D 4C 9S 5S 3S 2S AD 
 8S 4D 2H 8C JS 6S 3D 2C 8S 

 AH 7H TH QC KS 7S 4S 2D AH 
 8C JS 6S 3D 2C 8S 4D 2H 8C 

 2S AD AC 7D 4C 9S 5S 3S 2S 
 8D 4H 9C JD 6C TS 5D 3C 8D 

 2C 8S 4D 2H 8C JS 6S 3D 2C 
 8H JC QD 6H TC QS 6D 3H 8H 

 2D AH 7H TH QC KS 7S 4S 2D 
 9S 5S 3S 2S AD AC 7D 4C 9S 

 2H 8C JS 6S 3D 2C 8S 4D 2H 
 9C JD 6C TS 5D 3C 8D 4H 9C 

 3S 2S AD AC 7D 4C 9S 5S 3S 
 9D 5C 9D 5C 9D 5C 9D 5C 9D 

 3C 8D 4H 9C JD 6C TS 5D 3C 
 9H JH QH KC KD 7C TD 5H 9H 

 3D 2C 8S 4D 2H 8C JS 6S 3D 
 TS 5D 3C 8D 4H 9C JD 6C TS 

 3H 8H JC QD 6H TC QS 6D 3H 
 TC QS 6D 3H 8H JC QD 6H TC 

 4S 2D AH 7H TH QC KS 7S 4S 
 TD 5H 9H JH QH KC KD 7C TD 

 4C 9S 5S 3S 2S AD AC 7D 4C 
 TH QC KS 7S 4S 2D AH 7H TH 

 4D 2H 8C JS 6S 3D 2C 8S 4D 
 JS 6S 3D 2C 8S 4D 2H 8C JS 

 4H 9C JD 6C TS 5D 3C 8D 4H 
 JC QD 6H TC QS 6D 3H 8H JC 

 5S 3S 2S AD AC 7D 4C 9S 5S 
 JD 6C TS 5D 3C 8D 4H 9C JD 

 5C 9D 5C 9D 5C 9D 5C 9D 5C 
 JH QH KC KD 7C TD 5H 9H JH 

 5D 3C 8D 4H 9C JD 6C TS 5D 
 QS 6D 3H 8H JC QD 6H TC QS 

 5H 9H JH QH KC KD 7C TD 5H 
 QC KS 7S 4S 2D AH 7H TH QC 

 6S 3D 2C 8S 4D 2H 8C JS 6S 
 QD 6H TC QS 6D 3H 8H JC QD 

 6C TS 5D 3C 8D 4H 9C JD 6C 
 QH KC KD 7C TD 5H 9H JH QH 

 6D 3H 8H JC QD 6H TC QS 6D 
 KS 7S 4S 2D AH 7H TH QC KS 

 6H TC QS 6D 3H 8H JC QD 6H 
 KC KD 7C TD 5H 9H JH QH KC 

 7S 4S 2D AH 7H TH QC KS 7S 
 KD 7C TD 5H 9H JH QH KC KD 

 7C TD 5H 9H JH QH KC KD 7C 
 KH KH KH KH KH KH KH KH KH 

K, 55 53 51

{$,/(,').`$2 26#x}\[8;,/"A23456789TJQK",/:\:"SCDH"]

Ogolono 2 znaki, zmieniając reprezentację symboli na ciąg znaków

wynik

k){$,/(,').`$(2 26)#x}\[8;,/"A23456789TJQK",/:\:"SCDH"]
"AS" "AC" "AD" "AH" "2S" "2C" "2D" "2H" "3S" "3C" "3D" "3H" "4S" "4C" "4D" "4H" "5S" "5C" "5D" "5H" "6S" "6C" "6D" "6H" "7S" "7C" "7D" "7H" "8S" "8C" "8D" "8H" "9S" "9C" "9D" "9H" "TS" "TC" "TD" "TH" "JS" "JC" "JD" "JH" "QS" "QC" "QD" "QH" "KS" "KC" "KD" "KH"
"AS" "7D" "AC" "7H" "AD" "8S" "AH" "8C" "2S" "8D" "2C" "8H" "2D" "9S" "2H" "9C" "3S" "9D" "3C" "9H" "3D" "TS" "3H" "TC" "4S" "TD" "4C" "TH" "4D" "JS" "4H" "JC" "5S" "JD" "5C" "JH" "5D" "QS" "5H" "QC" "6S" "QD" "6C" "QH" "6D" "KS" "6H" "KC" "7S" "KD" "7C" "KH"
"AS" "4C" "7D" "TH" "AC" "4D" "7H" "JS" "AD" "4H" "8S" "JC" "AH" "5S" "8C" "JD" "2S" "5C" "8D" "JH" "2C" "5D" "8H" "QS" "2D" "5H" "9S" "QC" "2H" "6S" "9C" "QD" "3S" "6C" "9D" "QH" "3C" "6D" "9H" "KS" "3D" "6H" "TS" "KC" "3H" "7S" "TC" "KD" "4S" "7C" "TD" "KH"
"AS" "9S" "4C" "QC" "7D" "2H" "TH" "6S" "AC" "9C" "4D" "QD" "7H" "3S" "JS" "6C" "AD" "9D" "4H" "QH" "8S" "3C" "JC" "6D" "AH" "9H" "5S" "KS" "8C" "3D" "JD" "6H" "2S" "TS" "5C" "KC" "8D" "3H" "JH" "7S" "2C" "TC" "5D" "KD" "8H" "4S" "QS" "7C" "2D" "TD" "5H" "KH"
"AS" "5S" "9S" "KS" "4C" "8C" "QC" "3D" "7D" "JD" "2H" "6H" "TH" "2S" "6S" "TS" "AC" "5C" "9C" "KC" "4D" "8D" "QD" "3H" "7H" "JH" "3S" "7S" "JS" "2C" "6C" "TC" "AD" "5D" "9D" "KD" "4H" "8H" "QH" "4S" "8S" "QS" "3C" "7C" "JC" "2D" "6D" "TD" "AH" "5H" "9H" "KH"
"AS" "3S" "5S" "7S" "9S" "JS" "KS" "2C" "4C" "6C" "8C" "TC" "QC" "AD" "3D" "5D" "7D" "9D" "JD" "KD" "2H" "4H" "6H" "8H" "TH" "QH" "2S" "4S" "6S" "8S" "TS" "QS" "AC" "3C" "5C" "7C" "9C" "JC" "KC" "2D" "4D" "6D" "8D" "TD" "QD" "AH" "3H" "5H" "7H" "9H" "JH" "KH"
"AS" "2S" "3S" "4S" "5S" "6S" "7S" "8S" "9S" "TS" "JS" "QS" "KS" "AC" "2C" "3C" "4C" "5C" "6C" "7C" "8C" "9C" "TC" "JC" "QC" "KC" "AD" "2D" "3D" "4D" "5D" "6D" "7D" "8D" "9D" "TD" "JD" "QD" "KD" "AH" "2H" "3H" "4H" "5H" "6H" "7H" "8H" "9H" "TH" "JH" "QH" "KH"
"AS" "AD" "2S" "2D" "3S" "3D" "4S" "4D" "5S" "5D" "6S" "6D" "7S" "7D" "8S" "8D" "9S" "9D" "TS" "TD" "JS" "JD" "QS" "QD" "KS" "KD" "AC" "AH" "2C" "2H" "3C" "3H" "4C" "4H" "5C" "5H" "6C" "6H" "7C" "7H" "8C" "8H" "9C" "9H" "TC" "TH" "JC" "JH" "QC" "QH" "KC" "KH"
"AS" "AC" "AD" "AH" "2S" "2C" "2D" "2H" "3S" "3C" "3D" "3H" "4S" "4C" "4D" "4H" "5S" "5C" "5D" "5H" "6S" "6C" "6D" "6H" "7S" "7C" "7D" "7H" "8S" "8C" "8D" "8H" "9S" "9C" "9D" "9H" "TS" "TC" "TD" "TH" "JS" "JC" "JD" "JH" "QS" "QC" "QD" "QH" "KS" "KC" "KD" "KH"

k)@[a;0]~@[;8]a:{$,/(,').`$(2 26)#x}\[8;,/"A23456789TJQK",/:\:"SCDH"]  /8th iteration identical to the first?
1b

Ruby 1.9 (95 93 87)

a=(0..51).map{|i|:A23456789TJQK[i/4]+:SCDH[i%4]}
9.times{p a;a=a.zip(a.pop 26).flatten}

Wynik:

["AS", "AC", "AD", "AH", "2S", "2C", "2D", "2H", "3S", "3C", "3D", "3H", "4S", "4C", "4D", "4H", "5S", "5C", "5D", "5H", "6S", "6C", "6D", "6H", "7S", "7C", "7D", "7H", "8S", "8C", "8D", "8H", "9S", "9C", "9D", "9H", "TS", "TC", "TD", "TH", "JS", "JC", "JD", "JH", "QS", "QC", "QD", "QH", "KS", "KC", "KD", "KH"]
["AS", "7D", "AC", "7H", "AD", "8S", "AH", "8C", "2S", "8D", "2C", "8H", "2D", "9S", "2H", "9C", "3S", "9D", "3C", "9H", "3D", "TS", "3H", "TC", "4S", "TD", "4C", "TH", "4D", "JS", "4H", "JC", "5S", "JD", "5C", "JH", "5D", "QS", "5H", "QC", "6S", "QD", "6C", "QH", "6D", "KS", "6H", "KC", "7S", "KD", "7C", "KH"]
["AS", "4C", "7D", "TH", "AC", "4D", "7H", "JS", "AD", "4H", "8S", "JC", "AH", "5S", "8C", "JD", "2S", "5C", "8D", "JH", "2C", "5D", "8H", "QS", "2D", "5H", "9S", "QC", "2H", "6S", "9C", "QD", "3S", "6C", "9D", "QH", "3C", "6D", "9H", "KS", "3D", "6H", "TS", "KC", "3H", "7S", "TC", "KD", "4S", "7C", "TD", "KH"]
["AS", "9S", "4C", "QC", "7D", "2H", "TH", "6S", "AC", "9C", "4D", "QD", "7H", "3S", "JS", "6C", "AD", "9D", "4H", "QH", "8S", "3C", "JC", "6D", "AH", "9H", "5S", "KS", "8C", "3D", "JD", "6H", "2S", "TS", "5C", "KC", "8D", "3H", "JH", "7S", "2C", "TC", "5D", "KD", "8H", "4S", "QS", "7C", "2D", "TD", "5H", "KH"]
["AS", "5S", "9S", "KS", "4C", "8C", "QC", "3D", "7D", "JD", "2H", "6H", "TH", "2S", "6S", "TS", "AC", "5C", "9C", "KC", "4D", "8D", "QD", "3H", "7H", "JH", "3S", "7S", "JS", "2C", "6C", "TC", "AD", "5D", "9D", "KD", "4H", "8H", "QH", "4S", "8S", "QS", "3C", "7C", "JC", "2D", "6D", "TD", "AH", "5H", "9H", "KH"]
["AS", "3S", "5S", "7S", "9S", "JS", "KS", "2C", "4C", "6C", "8C", "TC", "QC", "AD", "3D", "5D", "7D", "9D", "JD", "KD", "2H", "4H", "6H", "8H", "TH", "QH", "2S", "4S", "6S", "8S", "TS", "QS", "AC", "3C", "5C", "7C", "9C", "JC", "KC", "2D", "4D", "6D", "8D", "TD", "QD", "AH", "3H", "5H", "7H", "9H", "JH", "KH"]
["AS", "2S", "3S", "4S", "5S", "6S", "7S", "8S", "9S", "TS", "JS", "QS", "KS", "AC", "2C", "3C", "4C", "5C", "6C", "7C", "8C", "9C", "TC", "JC", "QC", "KC", "AD", "2D", "3D", "4D", "5D", "6D", "7D", "8D", "9D", "TD", "JD", "QD", "KD", "AH", "2H", "3H", "4H", "5H", "6H", "7H", "8H", "9H", "TH", "JH", "QH", "KH"]
["AS", "AD", "2S", "2D", "3S", "3D", "4S", "4D", "5S", "5D", "6S", "6D", "7S", "7D", "8S", "8D", "9S", "9D", "TS", "TD", "JS", "JD", "QS", "QD", "KS", "KD", "AC", "AH", "2C", "2H", "3C", "3H", "4C", "4H", "5C", "5H", "6C", "6H", "7C", "7H", "8C", "8H", "9C", "9H", "TC", "TH", "JC", "JH", "QC", "QH", "KC", "KH"]
["AS", "AC", "AD", "AH", "2S", "2C", "2D", "2H", "3S", "3C", "3D", "3H", "4S", "4C", "4D", "4H", "5S", "5C", "5D", "5H", "6S", "6C", "6D", "6H", "7S", "7C", "7D", "7H", "8S", "8C", "8D", "8H", "9S", "9C", "9D", "9H", "TS", "TC", "TD", "TH", "JS", "JC", "JD", "JH", "QS", "QC", "QD", "QH", "KS", "KC", "KD", "KH"]

Python3, 180 179

from itertools import*;i=list(map("".join,product("A23456789XJQK","SCDH")));exec('print(",".join(i).replace("X","10"));i=list(chain(*zip(islice(i,0,26,1),islice(i,26,52,1))));'*8)

Wyprowadza wiersze jak w zadaniu.

Format macierzysty 151

from itertools import*;i=list(map("".join,product("A23456789TJQK","SCDH")));exec('print(i);i=list(chain(*zip(islice(i,0,26,1),islice(i,26,52,1))));'*8)

Wyjście jest jak w wersji Ruby.

GolfScript, 51 50 46 znaków

"A23456789TJQK"4*"SCDH"13*]{zip""*2/.p 26/}9*;

Ten kod GolfScript daje następujące dane wyjściowe (patrz tutaj ):

["AS" "2C" "3D" "4H" "5S" "6C" "7D" "8H" "9S" "TC" "JD" "QH" "KS" "AC" "2D" "3H" "4S" "5C" "6D" "7H" "8S" "9C" "TD" "JH" "QS" "KC" "AD" "2H" "3S" "4C" "5D" "6H" "7S" "8C" "9D" "TH" "JS" "QC" "KD" "AH" "2S" "3C" "4D" "5H" "6S" "7C" "8D" "9H" "TS" "JC" "QD" "KH"]
["AS" "AD" "2C" "2H" "3D" "3S" "4H" "4C" "5S" "5D" "6C" "6H" "7D" "7S" "8H" "8C" "9S" "9D" "TC" "TH" "JD" "JS" "QH" "QC" "KS" "KD" "AC" "AH" "2D" "2S" "3H" "3C" "4S" "4D" "5C" "5H" "6D" "6S" "7H" "7C" "8S" "8D" "9C" "9H" "TD" "TS" "JH" "JC" "QS" "QD" "KC" "KH"]
["AS" "AC" "AD" "AH" "2C" "2D" "2H" "2S" "3D" "3H" "3S" "3C" "4H" "4S" "4C" "4D" "5S" "5C" "5D" "5H" "6C" "6D" "6H" "6S" "7D" "7H" "7S" "7C" "8H" "8S" "8C" "8D" "9S" "9C" "9D" "9H" "TC" "TD" "TH" "TS" "JD" "JH" "JS" "JC" "QH" "QS" "QC" "QD" "KS" "KC" "KD" "KH"]
["AS" "7S" "AC" "7C" "AD" "8H" "AH" "8S" "2C" "8C" "2D" "8D" "2H" "9S" "2S" "9C" "3D" "9D" "3H" "9H" "3S" "TC" "3C" "TD" "4H" "TH" "4S" "TS" "4C" "JD" "4D" "JH" "5S" "JS" "5C" "JC" "5D" "QH" "5H" "QS" "6C" "QC" "6D" "QD" "6H" "KS" "6S" "KC" "7D" "KD" "7H" "KH"]
["AS" "4S" "7S" "TS" "AC" "4C" "7C" "JD" "AD" "4D" "8H" "JH" "AH" "5S" "8S" "JS" "2C" "5C" "8C" "JC" "2D" "5D" "8D" "QH" "2H" "5H" "9S" "QS" "2S" "6C" "9C" "QC" "3D" "6D" "9D" "QD" "3H" "6H" "9H" "KS" "3S" "6S" "TC" "KC" "3C" "7D" "TD" "KD" "4H" "7H" "TH" "KH"]
["AS" "9S" "4S" "QS" "7S" "2S" "TS" "6C" "AC" "9C" "4C" "QC" "7C" "3D" "JD" "6D" "AD" "9D" "4D" "QD" "8H" "3H" "JH" "6H" "AH" "9H" "5S" "KS" "8S" "3S" "JS" "6S" "2C" "TC" "5C" "KC" "8C" "3C" "JC" "7D" "2D" "TD" "5D" "KD" "8D" "4H" "QH" "7H" "2H" "TH" "5H" "KH"]
["AS" "5S" "9S" "KS" "4S" "8S" "QS" "3S" "7S" "JS" "2S" "6S" "TS" "2C" "6C" "TC" "AC" "5C" "9C" "KC" "4C" "8C" "QC" "3C" "7C" "JC" "3D" "7D" "JD" "2D" "6D" "TD" "AD" "5D" "9D" "KD" "4D" "8D" "QD" "4H" "8H" "QH" "3H" "7H" "JH" "2H" "6H" "TH" "AH" "5H" "9H" "KH"]
["AS" "3D" "5S" "7D" "9S" "JD" "KS" "2D" "4S" "6D" "8S" "TD" "QS" "AD" "3S" "5D" "7S" "9D" "JS" "KD" "2S" "4D" "6S" "8D" "TS" "QD" "2C" "4H" "6C" "8H" "TC" "QH" "AC" "3H" "5C" "7H" "9C" "JH" "KC" "2H" "4C" "6H" "8C" "TH" "QC" "AH" "3C" "5H" "7C" "9H" "JC" "KH"]
["AS" "2C" "3D" "4H" "5S" "6C" "7D" "8H" "9S" "TC" "JD" "QH" "KS" "AC" "2D" "3H" "4S" "5C" "6D" "7H" "8S" "9C" "TD" "JH" "QS" "KC" "AD" "2H" "3S" "4C" "5D" "6H" "7S" "8C" "9D" "TH" "JS" "QC" "KD" "AH" "2S" "3C" "4D" "5H" "6S" "7C" "8D" "9H" "TS" "JC" "QD" "KH"]

Perl, 91 znaków

Wszelkie sugestie dotyczące bardziej zwięzłego sposobu budowy początkowej talii? Moje podejście wykorzystuje 2 podstawienia do zbudowania, $_a następnie globalne dopasowanie w kontekście listy w celu zainicjowania @_.

Tasowanie odbywa się wtedy przez wielokrotnie spliceing @_na @ai przeplatania dwóch list z mappowrotem do @_.

s//A23456789TJQK/,s/(.)/$1S$1C$1D$1H/g,@_=/../g;say@_=map{shift@_,$_}@a=splice@_,26for 0..8

Mathematica 131 129 120 114 100 86 znaków

Z pomocą Mr.Wizard:

NestList[Riffle @@ #~Partition~26 &, # <> "" & /@ Tuples@Characters@
{"A23456789TJQK", "HDCS"}, 8]

Wynik:

CJam, 34 bajty

CJam jest nowszy od pytania, więc ta odpowiedź nie konkuruje o zielony znacznik wyboru, ale pomyślałem, że fajnie byłoby spróbować w CJam.

A,2>s"TJQKA"+"SCDH"m*{_p26/z:~}8*p

Sprawdź to tutaj.

Drukuje dane wyjściowe jak

["2S" "2C" "2D" "2H" "3S" "3C" "3D" "3H" "4S" "4C" "4D" "4H" "5S" "5C" "5D" "5H" "6S" "6C" "6D" "6H" "7S" "7C" "7D" "7H" "8S" "8C" "8D" "8H" "9S" "9C" "9D" "9H" "TS" "TC" "TD" "TH" "JS" "JC" "JD" "JH" "QS" "QC" "QD" "QH" "KS" "KC" "KD" "KH" "AS" "AC" "AD" "AH"]
["2S" "8D" "2C" "8H" "2D" "9S" "2H" "9C" "3S" "9D" "3C" "9H" "3D" "TS" "3H" "TC" "4S" "TD" "4C" "TH" "4D" "JS" "4H" "JC" "5S" "JD" "5C" "JH" "5D" "QS" "5H" "QC" "6S" "QD" "6C" "QH" "6D" "KS" "6H" "KC" "7S" "KD" "7C" "KH" "7D" "AS" "7H" "AC" "8S" "AD" "8C" "AH"]
["2S" "5C" "8D" "JH" "2C" "5D" "8H" "QS" "2D" "5H" "9S" "QC" "2H" "6S" "9C" "QD" "3S" "6C" "9D" "QH" "3C" "6D" "9H" "KS" "3D" "6H" "TS" "KC" "3H" "7S" "TC" "KD" "4S" "7C" "TD" "KH" "4C" "7D" "TH" "AS" "4D" "7H" "JS" "AC" "4H" "8S" "JC" "AD" "5S" "8C" "JD" "AH"]
["2S" "TS" "5C" "KC" "8D" "3H" "JH" "7S" "2C" "TC" "5D" "KD" "8H" "4S" "QS" "7C" "2D" "TD" "5H" "KH" "9S" "4C" "QC" "7D" "2H" "TH" "6S" "AS" "9C" "4D" "QD" "7H" "3S" "JS" "6C" "AC" "9D" "4H" "QH" "8S" "3C" "JC" "6D" "AD" "9H" "5S" "KS" "8C" "3D" "JD" "6H" "AH"]
["2S" "6S" "TS" "AS" "5C" "9C" "KC" "4D" "8D" "QD" "3H" "7H" "JH" "3S" "7S" "JS" "2C" "6C" "TC" "AC" "5D" "9D" "KD" "4H" "8H" "QH" "4S" "8S" "QS" "3C" "7C" "JC" "2D" "6D" "TD" "AD" "5H" "9H" "KH" "5S" "9S" "KS" "4C" "8C" "QC" "3D" "7D" "JD" "2H" "6H" "TH" "AH"]
["2S" "4S" "6S" "8S" "TS" "QS" "AS" "3C" "5C" "7C" "9C" "JC" "KC" "2D" "4D" "6D" "8D" "TD" "QD" "AD" "3H" "5H" "7H" "9H" "JH" "KH" "3S" "5S" "7S" "9S" "JS" "KS" "2C" "4C" "6C" "8C" "TC" "QC" "AC" "3D" "5D" "7D" "9D" "JD" "KD" "2H" "4H" "6H" "8H" "TH" "QH" "AH"]
["2S" "3S" "4S" "5S" "6S" "7S" "8S" "9S" "TS" "JS" "QS" "KS" "AS" "2C" "3C" "4C" "5C" "6C" "7C" "8C" "9C" "TC" "JC" "QC" "KC" "AC" "2D" "3D" "4D" "5D" "6D" "7D" "8D" "9D" "TD" "JD" "QD" "KD" "AD" "2H" "3H" "4H" "5H" "6H" "7H" "8H" "9H" "TH" "JH" "QH" "KH" "AH"]
["2S" "2D" "3S" "3D" "4S" "4D" "5S" "5D" "6S" "6D" "7S" "7D" "8S" "8D" "9S" "9D" "TS" "TD" "JS" "JD" "QS" "QD" "KS" "KD" "AS" "AD" "2C" "2H" "3C" "3H" "4C" "4H" "5C" "5H" "6C" "6H" "7C" "7H" "8C" "8H" "9C" "9H" "TC" "TH" "JC" "JH" "QC" "QH" "KC" "KH" "AC" "AH"]
["2S" "2C" "2D" "2H" "3S" "3C" "3D" "3H" "4S" "4C" "4D" "4H" "5S" "5C" "5D" "5H" "6S" "6C" "6D" "6H" "7S" "7C" "7D" "7H" "8S" "8C" "8D" "8H" "9S" "9C" "9D" "9H" "TS" "TC" "TD" "TH" "JS" "JC" "JD" "JH" "QS" "QC" "QD" "QH" "KS" "KC" "KD" "KH" "AS" "AC" "AD" "AH"]

Wyjaśnienie

A,2>s"TJQKA"+"SCDH"m*{_p26/z:~}8*p
A,                                 "Get the range from 0 to 9.";
  2>                               "Slice off first two elements.";
    s                              "Convert to string '23456789'.";
     "TJQKA"+                      "Append this string.";
             "SCDH"                "Push the suits.";
                   m*              "Take the Cartesian product. This yields the first line.";
                     {        }8*  "Execute this block 8 times.";
                      _p           "Duplicate the last line and print it.";
                        26/        "Split the array into halves.";
                           z       "Zip, i.e. transpose the array.";
                            :~     "Flatten the array.";
                                 p "Print the final deck.";

R , 97 bajtów

Zaoszczędzono kilka bajtów dzięki wygodnej talii nieczynnej

d=paste(rep(c(2:10,"A","J","Q","K"),4),quote(S(C,D,H)))
for(i in 1:9)print(d<-c(t(matrix(d,26))))

Wypróbuj online!

/// , 753 bajtów

/*/\/\///}/S,*'/C,*"/D,*;/H,*b/A'*c/A"*d/A;*e/2}*f/2'*g/2"*h/2;*i/3}*j/3'*k/3"*l/3;*m/4}*n/4'*o/4"*p/4;*q/5}*r/5'*s/5"*t/5;*u/6}*v/6'*w/6"*x/6;*y/7}*z/7'*-/7"*B/7;*+/8}*!/8'*E/8"*F/8;*G/9}*@/9'*I/9"*_/9;*(/10}*L/10'*M/10"*N/10;*O/J}*P/J'*)/J"*R/J;*$/Q}*T/Q'*U/Q"*V/Q;*W/K}*X/K'*Y/K"*{/KH
A}/A}bcdefghijklmnopqrstuvwxyz-B+!EFG@I_(LMNOP)R$TUVWXY{-bBc+d!eEfFgGh@iIj_k(lLmMnNoOpPq)rRs$tTuUvVwWxXyYz{n-NboBOcp+Pdq!)erERfsF$gtGThu@UivIVjw_Wkx(XlyLYmzM{GnT-hNub@oUBiOvcIpV+jPwd_qW!k)xe(rXElRyfLsYFm$zgMt{qGWn!Tk-)hxNeu(br@XoEUlBRiyOfvLcsIYpFVm+$jzPgwMdt_{iqyGOWfnv!LTcks-I)YhpxFNVemu+($bjrz@PXgowEMUdltB_R{eimquy+G(O$Wbfjnrvz!@LPTXcgkosw-EIM)UYdhlptxBF_NRV{cegikmoqsuwy-+EGI(MO)$UWYbdfhjlnprtvxzB!F@_LNPRTVX{bcdefghijklmnopqrstuvwxyz-B+!EFG@I_(LMNOP)R$TUVWXYKH

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Wykorzystuje przykładowe wyjście (jest całkiem odpowiednie do tego celu) bez końcowych spacji.

05AB1E , 24 bajty

2TŸ.•-Ÿ•S«.•ôì•âJ9F=2äζ˜

Używa małych liter, aby zaoszczędzić 2 bajty z kompresją, ponieważ dozwolone są wszelkie dane wyjściowe czytelne dla człowieka.
Talia początkowa / końcowa to:

['2c','2d','2h','2s','3c','3d','3h','3s','4c','4d','4h','4s','5c','5d','5h','5s','6c','6d','6h','6s','7c','7d','7h','7s','8c','8d','8h','8s','9c','9d','9h','9s','10c','10d','10h','10s','ac','ad','ah','as','jc','jd','jh','js','qc','qd','qh','qs','kc','kd','kh','ks']

Wypróbuj online (PS: używa starszego TIO, ponieważ jest ono znacznie szybsze. Wszystkie wbudowane elementy użyte w tej odpowiedzi są jednakowe zarówno w starszej wersji Pythona, jak i w wersji EABRAIR przepisującej wersję 05AB1E.)

Wyjaśnienie:

2TŸ           # List in the range [2,10]: [2,3,4,5,6,7,8,9,10]
   .•-Ÿ•      # Compressed string "ajqk"
        S     # As a list of characters: ["a","j","q","k"]
         «    # Merge the lists together: [2,3,4,5,6,7,8,9,10,"a","j","q","k"] 
.•ôì•         # Compressed string "cdhs"
     â        # Create each possible pair (cartesian product)
      J       # Join each pair together (now we have our deck of cards)
9F            # Loop 9 times:
  =           #  Print the deck with trailing newline, without popping the deck
   2ä         #  Split it in two equal parts
     ζ        #  Zip it (swap rows/columns)
      ˜       #  Flatten the list of lists

Zobacz moją wskazówkę 05AB1E (sekcja Jak kompresować ciągi znaków nie będące częścią słownika? ), Aby zrozumieć, dlaczego .•-Ÿ•jest "ajqk"i .•ôì•jest "cdhs".

Japt , 31 bajtów

9o åÈó c}"SCDH"ï"TJQKA"i2ò9 ¬¹w

Spróbuj!

Chociaż Japt ma sensowną funkcję „przeplatania dwóch list”, nie ma świetnej opcji „podziel na pół”. Zamiast tego zdecydowałem się przetasować talię i po prostu wyświetlić te kroki w odwrotnej kolejności.

Wyjaśnienie:

9o                           ¹     Generate 9 rows, starting with...
         "SCDH"                      The suits
               ï                     Cartesian product with...
                "TJQKA"                The "special" card values
                       i               Concatenated with...
                        2ò9 ¬          Digits 2-9 as a string; i.e. "23456789"
   å    }                          And getting each subsequent row by "unshuffling":
    Èó                               Separate every-other card; e.g. [1,2,3,4,5,6] -> [[1,3,5],[2,4,6]]
       c                             and flatten the two lists; e.g. [[1,3,5],[2,4,6]] -> [1,3,5,2,4,6]
                              w    Display in reverse order

Mógłbym zapisać 2 bajty, gdybym mógł użyć 1 dla asów zamiast A, ale żadna inna odpowiedź tego nie zrobiła

Perl 6 , 69 bajtów

([o] {.say;.[flat ^26 Z 26..*]}xx 9)(«A {2..10} J Q K»X~ <S C D H>)

Wypróbuj online!

• { .say; .[flat ^26 Z 26..*] } jest anonimową funkcją, która drukuje listę argumentów, a następnie zwraca idealne przetasowanie tej listy
• xx 9 tworzy listę zawierającą dziewięć kopii tej anonimowej funkcji
• [o]zmniejsza tę listę za pomocą operatora kompozycji funkcji o, tworząc funkcję, która wywołuje oryginalną funkcję anonimową dziewięć razy, przekazując listę losową w dół na każdym poziomie
• Na koniec oryginalna tasowana talia jest przekazywana do tej złożonej funkcji. «A {2..10} J Q K»jest listą stopni, <S C D H>jest listą kolorów i X~tworzy iloczyn krzyżowy tych list z operatorem konkatenacji łańcucha ~.