Hexomino Pair Rectangles with Domino Holes

Introduction

Here are rectangles that can be formed by specified pairs of hexominoes, using at least one of each, and allowing any number of two-cell holes that do not touch one another at corners.

See also Hexomino Pair Rectangles with Monomino Holes.

Hexomino Numbers

Table of Results

Bryce Herdt has shown that two hexominoes from rows or columns with purple cells cannot tile a rectangle, with or without holes.

 1234567891011121314151617181920212223242526272829303132333435
1 •3694838115147551151110812678741081054312171216
2 3•4346364587454666663684848643368108
3 64•868686485668446810446541066464891010
4 938•4106××6××66×46×××914××15×××459××××
5 4464•434434343448366343366733526878
6 868104•31411414129412106614304665201516136105820208
7 336633•363844364446124654866533361076
8 868×4143•×10××1615×18?×××18?××?×××4145××××
9 1146×4116ו6××106×8?×××612××23×××1279××××
10 5546343106•6864666616168612812108144741271713
11 1488×4148××6•×46×68×××1110××34×××151612××××
12 775×3124××8ו1212×1830×××11?××?×××476××××
13 546649416106412•3443101212341251298144334896
14 556634315646123•635985461486101412325981317
15 1148×4126××6××46•416×××1016××14×××4412××××
16 564441041886618434•12171436181761481414433661110
17 11646864??6830351612•4424?46??10223616339181142?
18 1066×364××6××109×1744•××12?××?×××679××××
19 868×6146××16××128×1424ו×12?××?×××41911××××
20 12610×63012××16××125×3?×ו12?××?×××111317××××
21 634934418681111341064121212•61386914142461281216
22 76414466?12610?4616186???6•?20????410816???
23 886×365××12××1214×17?×××13?•×?×××6129××××
24 745×354××8××58×6?×××820ו28×××548××××
25 484156208?231234?126141410???6??28•???886????
26 10410×6156××10××910×822×××9?××?•××11109××××
27 886×7166××8××814×1436×××14?××?ו×81110××××
28 1066×3135××14××1412×1416×××14?××?×ו1189××××
29 544436341241544344364112465811811•331511310
30 43655103147716732433719134101248101183•31482232
31 33492535941263512399111768986910933•12141112
32 1268×686××12××49×618×××1216××?×××151412•×××
33 1789×82010××7××88×611×××8?××?×××11814ו××
34 121010×7207××17××913×1142×××12?××?×××32211×ו×
35 16810×886××13××617×10?×××16?××?×××103212××ו
 1234567891011121314151617181920212223242526272829303132333435

2 Tiles

3 Tiles

4 Tiles

5 Tiles

6 Tiles

7 Tiles

8 Tiles

9 Tiles

10 Tiles

11 Tiles

12 Tiles

13 Tiles

14 Tiles

15 Tiles

16 Tiles

17 Tiles

18 Tiles

19 Tiles

20 Tiles

22 Tiles

23 Tiles

24 Tiles

28 Tiles

30 Tiles

32 Tiles

34 Tiles

36 Tiles

42 Tiles

44 Tiles

Last revised 2026-01-26.


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Col. George Sicherman [ HOME | MAIL ]