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Tetromino

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529:. A 5×4 rectangle with a checkerboard pattern has 20 squares, containing 10 light squares and 10 dark squares, but a complete set of free tetrominoes has either 11 dark squares and 9 light squares, or 11 light squares and 9 dark squares. This is due to the T tetromino having either 3 dark squares and one light square, or 3 light squares and one dark square, while all other tetrominoes each have 2 dark squares and 2 light squares. Similarly, a 7×4 rectangle has 28 squares, containing 14 squares of each shade, but the set of one-sided tetrominoes has either 15 dark squares and 13 light squares, or 15 light squares and 13 dark squares. By extension, any odd number of sets for either type cannot fit in a rectangle. Additionally, the 19 fixed tetrominoes cannot fit in a 4×19 rectangle. This was discovered by exhausting all possibilities in a computer search. 538: 1870: 885: 552: 414: 243: 156: 603: 591: 470: 378: 315: 303: 204: 615: 677: 653: 20: 665: 641: 506: 479: 387: 28: 1627: 423: 255: 168: 461: 369: 497: 866: 852: 488: 443: 351: 434: 405: 360: 838: 396: 267: 180: 892:
i i i t l l l 3.) 2×4×4 box filled with one set of all tetrominoes: F T T T F Z Z B F F T B Z Z B B O O L D L L L D O O D D I I I I 4.) 2×2×8 box filled with one set of all tetrominoes: D Z Z L O T T T D L L L O B F F D D Z Z O B T F I I I I O B B F 5.) 2×2×7 box filled with tetrominoes, with mirror-image pieces removed: L L L Z Z B B L C O O Z Z B C I I I I T B C C O O T T T
452: 342: 291: 279: 192: 826: 812: 800: 786: 772: 744: 1861: 758: 227:. There are seven distinct one-sided tetrominoes. These tetrominoes are named by the letter of the alphabet they most closely resemble. The "I", "O", and "T" tetrominoes have reflectional symmetry, so it does not matter whether they are considered as free tetrominoes or one-sided tetrominoes. The remaining four tetrominoes, "J", "L", "S", and "Z", exhibit a phenomenon called 891:
1.) 2×4×5 box filled with two sets of free tetrominoes: Z Z T t I l T T T i L Z Z t I l l l t i L z z t I o o z z i L L O O I o o O O i 2.) 2×2×10 box filled with two sets of free tetrominoes: L L L z z Z Z T O O o o z z Z Z T T T l L I I I I t t t O O o o i
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The tetracubes can be packed into two-layer 3D boxes in several different ways, based on the dimensions of the box and criteria for inclusion. They are shown in both a pictorial diagram and a text diagram. For boxes using two sets of the same pieces, the pictorial diagram depicts each set as a
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by one unit. J and L are the same tetracube, as are S and Z, because one may be rotated around an axis parallel to the tetromino's plane to form the other. Three more tetracubes are possible, all created by placing a unit cube on the bent
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lighter or darker shade of the same color. The text diagram depicts each set as having a capital or lower-case letter. In the text diagram, the top layer is on the left, and the bottom layer is on the right.
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The fixed tetrominoes allow only translation, not rotation or reflection. There are two distinct fixed I-tetrominoes, four J, four L, one O, two S, four T, and two Z, for a total of 19 fixed tetrominoes.
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As free tetrominoes, J is equivalent to L, and S is equivalent to Z, but in two dimensions and without reflections, it is not possible to transform J into L or S into Z.
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One-sided tetrominoes are tetrominoes that may be translated and rotated but not reflected. They are used by, and are overwhelmingly associated with,
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A single set of free tetrominoes or one-sided tetrominoes cannot fit in a rectangle. This can be shown with a proof similar to the
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that turns one into the other. A free tetromino is a free polyomino made from four squares. There are five free tetrominoes.
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Two sets of free or one-sided tetrominoes can fit into a rectangle in different ways, as shown below:
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All 7 one-sided tetrominoes fit a 6×5 rectangle with two holes of the same "checkerboard color".
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Each of the five free tetrominoes has a corresponding tetracube, which is the tetromino
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The one-sided tetrominoes (all 7 shown above) have 15 dark squares and 13 light squares.
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Straight: vertical and horizontal reflection symmetry, and two-fold rotational symmetry
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Square: vertical and horizontal reflection symmetry, and four-fold rotational symmetry
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The free tetrominoes (left side of line) have 11 dark squares and 9 light squares.
1898: 1630: 1486: 1476: 1445: 1435: 1235: 1186: 1072: 1045: 87: 1496: 1481: 1440: 1221: 1179: 1130: 108: 94:. The tetrominoes used in the game are specifically the one-sided tetrominoes. 884: 1887: 1585: 1560: 1491: 1383: 1249: 1214: 1193: 702: 551: 50: 1418: 1318: 1228: 566: 1772: 1746: 1544: 1460: 1455: 1397: 1207: 1151: 602: 590: 469: 413: 377: 314: 302: 242: 203: 155: 115:. That is, two free polyominos are the same if there is a combination of 19: 1049: 676: 652: 614: 1824: 1782: 1501: 1404: 664: 640: 505: 478: 386: 27: 1819: 1792: 1767: 1715: 1705: 1682: 1506: 1303: 1296: 1256: 1172: 918: 901: 727: 422: 254: 167: 62: 58: 865: 851: 496: 460: 368: 1834: 1751: 1730: 1725: 1720: 1710: 1674: 1390: 1368: 1347: 1340: 1289: 950:(2nd ed.). Princeton, New Jersey: Princeton University Press. 837: 627: 487: 442: 433: 404: 359: 350: 107:
Polyominos are formed by joining unit squares along their edges. A
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All three sets of tetrominoes can fit rectangles with holes:
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in 1953 along with other nomenclature related to polyominos.
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All 19 fixed tetrominoes fit a 11×7 rectangle with a hole.
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Filling a modified rectangle with one set of tetrominoes
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All 5 free tetrominoes fit a 7×3 rectangle with a hole.
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Two sets of one-sided tetrominoes in a 14×4 rectangle
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Two sets of one-sided tetrominoes in a 8×7 rectangle
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One-sided tetrominoes in a rectangle with two holes
130:The free tetrominoes have the following symmetry: 80:A popular use of tetrominoes is in the video game 1885: 931: 721: 658:Two sets of free tetrominoes in a 4×10 rectangle 628:Filling a rectangle with two sets of tetrominoes 646:Two sets of free tetrominoes in a 5×8 rectangle 521:Filling a rectangle with one set of tetrominoes 1659: 1080: 694:The name "tetromino" is a combination of the 596:Free tetrominoes in a rectangle with one hole 1595:Tetris Holding, LLC v. Xio Interactive, Inc. 620:Fixed tetrominoes in rectangle with one hole 907: 1666: 1652: 1087: 1073: 973:"Counting polyominoes: yet another attack" 970: 988: 216: 73:, is a geometric shape composed of four 26: 18: 1273: 97: 1886: 940: 559:A 7×4 board has 14 squares each color. 557:A 5×4 board has 10 squares each color. 45:is a geometric shape composed of four 1647: 1068: 515: 1533:Ecstasy of Order: The Tetris Masters 327: 146:S: two-fold rotational symmetry only 140:T: vertical reflection symmetry only 86:created by the Soviet game designer 1860: 1015: 1006:, Tetris.com. Retrieved 2014-04-19. 102: 16:Four squares connected edge-to-edge 13: 883: 31:A snapshot from a typical game of 14: 1915: 1527:Classic Tetris World Championship 1059:web archive copy of the page here 1039: 1868: 1859: 1626: 1625: 864: 850: 836: 824: 810: 798: 784: 770: 756: 742: 675: 663: 651: 639: 613: 601: 589: 550: 536: 504: 495: 486: 477: 468: 459: 450: 441: 432: 421: 412: 403: 394: 385: 376: 367: 358: 349: 340: 313: 301: 289: 277: 265: 253: 241: 202: 190: 178: 166: 154: 111:is a polyomino considered up to 1009: 997: 964: 714:". The name was introduced by 1: 1673: 1607:Tetris: The Games People Play 924: 722:Filling a box with tetracubes 527:mutilated chessboard argument 1551:Nintendo World Championships 990:10.1016/0012-365X(81)90237-5 971:Redelmeier, D. Hugh (1981). 689: 7: 895: 61:, are a particular type of 10: 1920: 1094: 706: 90:, which refers to them as 1857: 1801: 1760: 1739: 1681: 1621: 1519: 1469: 1428: 1332: 1104: 1166:Magical Tetris Challenge 908:Previous and next orders 831:Z is the same as S in 3D 805:J is the same as L in 3D 77:connected orthogonally. 1145:Tetris & Dr. Mario 888: 38: 24: 23:The 5 free tetrominoes 1333:Spin-offs and sequels 887: 217:One-sided tetrominoes 30: 22: 1581:Blue Planet Software 1138:Tetris Battle Gaiden 1055:The Father of Tetris 977:Discrete Mathematics 751:"straight tetracube" 161:"straight tetromino" 98:Types of tetrominoes 65:. The corresponding 1601:Tetris Online, Inc. 1050:The story of Tetris 1904:Mathematical games 1576:The Tetris Company 1264:Puyo Puyo Tetris 2 942:Golomb, Solomon W. 889: 765:"square tetracube" 516:Tiling a rectangle 173:"square tetromino" 39: 25: 1881: 1880: 1740:Higher dimensions 1641: 1640: 1556:Spectrum HoloByte 1515: 1514: 1451:Vladimir Pokhilko 1328: 1327: 1022:daviddarling.info 716:Solomon W. Golomb 328:Fixed tetrominoes 1911: 1873: 1872: 1863: 1862: 1788:Pseudo-polyomino 1668: 1661: 1654: 1645: 1644: 1629: 1628: 1467: 1466: 1362:Faces...tris III 1271: 1270: 1243:Puyo Puyo Tetris 1201:Tetris Evolution 1159:The Grand Master 1089: 1082: 1075: 1066: 1065: 1033: 1032: 1030: 1028: 1016:Darling, David. 1013: 1007: 1001: 995: 994: 992: 968: 962: 961: 938: 868: 854: 840: 828: 819:"skew tetracube" 814: 802: 788: 774: 760: 746: 709: 708: 679: 667: 655: 643: 617: 605: 593: 554: 540: 508: 499: 490: 481: 472: 463: 454: 445: 436: 425: 416: 407: 398: 389: 380: 371: 362: 353: 344: 317: 305: 293: 281: 269: 257: 245: 209:"skew tetromino" 206: 194: 182: 170: 158: 103:Free tetrominoes 1919: 1918: 1914: 1913: 1912: 1910: 1909: 1908: 1884: 1883: 1882: 1877: 1867: 1853: 1797: 1756: 1735: 1677: 1672: 1642: 1637: 1617: 1511: 1487:Michael Artiaga 1477:Thor Aackerlund 1465: 1446:Vadim Gerasimov 1436:Alexey Pajitnov 1424: 1324: 1269: 1236:Tetris Ultimate 1187:The Next Tetris 1100: 1093: 1046:Vadim Gerasimov 1042: 1037: 1036: 1026: 1024: 1014: 1010: 1002: 998: 969: 965: 958: 939: 932: 927: 910: 898: 893: 878: 877: 876: 875: 874: 872: 869: 861: 860: 858: 855: 847: 846: 844: 841: 833: 832: 829: 821: 820: 818: 815: 807: 806: 803: 795: 794: 792: 789: 781: 780: 778: 775: 767: 766: 764: 761: 753: 752: 750: 747: 724: 692: 687: 686: 685: 684: 683: 680: 672: 671: 668: 660: 659: 656: 648: 647: 644: 630: 625: 624: 623: 622: 621: 618: 610: 609: 606: 598: 597: 594: 569: 564: 563: 562: 561: 560: 558: 555: 547: 546: 544: 541: 523: 518: 513: 512: 511: 510: 509: 501: 500: 492: 491: 483: 482: 474: 473: 465: 464: 456: 455: 447: 446: 438: 437: 428: 427: 426: 418: 417: 409: 408: 400: 399: 391: 390: 382: 381: 373: 372: 364: 363: 355: 354: 346: 345: 330: 325: 324: 323: 322: 321: 318: 310: 309: 306: 298: 297: 294: 286: 285: 282: 274: 273: 270: 262: 261: 258: 250: 249: 246: 219: 214: 213: 212: 211: 210: 207: 199: 198: 195: 187: 186: 183: 175: 174: 171: 163: 162: 159: 105: 100: 88:Alexey Pajitnov 17: 12: 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Retrieved 1021: 1011: 999: 980: 976: 966: 946: 879: 873:"Left Screw" 725: 698: 693: 631: 570: 524: 331: 233: 222: 220: 129: 117:translations 106: 91: 81: 79: 70: 51:orthogonally 49:, connected 42: 40: 32: 1865:WikiProject 1773:Polydrafter 1747:Polyominoid 1683:Polyominoes 1545:Korobeiniki 1461:Maya Rogers 1456:Henk Rogers 1398:Tetrisphere 1208:Tetris Zone 1152:Tetris Plus 1018:"Polyomino" 947:Polyominoes 125:reflections 69:, called a 59:pentominoes 1888:Categories 1825:Snake cube 1783:Polyiamond 1569:soundtrack 1502:Alex Thach 1405:BreakThru! 1378:(Nintendo) 1284:(Game Boy) 925:References 113:congruence 92:tetriminos 1894:Polyforms 1820:Soma cube 1793:Polystick 1768:Polyabolo 1716:Heptomino 1706:Pentomino 1701:Tetromino 1675:Polyforms 1613:Tetromino 1507:Justin Yu 1304:Tetris DS 1297:3D Tetris 1257:Tetris 99 1173:Tetris 64 919:Pentomino 902:Soma cube 690:Etymology 229:chirality 121:rotations 71:tetracube 63:polyomino 43:tetromino 1835:Hexastix 1752:Polycube 1731:Decomino 1726:Nonomino 1721:Octomino 1711:Hexomino 1632:Category 1391:TetriNET 1376:Tetris 2 1369:Wordtris 1348:Welltris 1341:Blockout 1290:V-Tetris 1274:Handheld 1106:Versions 944:(1994). 896:See also 845:"Branch" 728:extruded 710:), and " 67:polycube 55:dominoes 1841:Tantrix 1830:Tangram 1807:puzzles 1778:Polyhex 1696:Tromino 1520:Related 1470:Players 1027:May 23, 914:Tromino 733:tricube 47:squares 1899:Tetris 1875:Portal 1848:Tetris 1815:Blokus 1761:Others 1691:Domino 1589:effect 1587:Tetris 1564:(film) 1562:Tetris 1429:People 1355:Hatris 1311:Tetris 1282:Tetris 1123:Tetris 1115:Tetris 1097:Tetris 954:  712:domino 707:τετρα- 699:tetra- 696:prefix 224:Tetris 123:, and 83:Tetris 34:Tetris 1803:Games 1539:ELORG 1125:(NES) 75:cubes 1805:and 1313:(EA) 1029:2020 952:ISBN 57:and 985:doi 1890:: 1048:: 1020:. 981:36 979:. 975:. 933:^ 871:F 857:D 843:B 817:S 791:L 777:T 763:O 749:I 735:: 119:, 41:A 1667:e 1660:t 1653:v 1547:" 1543:" 1088:e 1081:t 1074:v 1061:) 1057:( 1031:. 993:. 987:: 960:. 320:Z 308:S 296:L 284:J 272:T 260:O 248:I 37:.

Index



Tetris
squares
orthogonally
dominoes
pentominoes
polyomino
polycube
cubes
Tetris
Alexey Pajitnov
free polyomino
congruence
translations
rotations
reflections





Tetris
chirality





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