Big Print Puzzles

Today's large print puzzle

Large print binary puzzle, 6 by 6

A logic grid with only two symbols to tell apart, 0 and 1. Three short rules decide every cell. The grid is six cells across, so the digits print large.

Binary puzzle 6x6 more cells given #1

This is puzzle 1, shown as the example. With JavaScript on, the page opens today's puzzle.

The rules

Three moves that solve every grid here

The first move is the pair. Wherever two equal digits stand side by side, the cells at both ends of the pair must hold the other digit, or there would be three in a line. Two 1s together means a 0 before them and a 0 after them. Look for pairs along every row and down every column before anything else.

The second move is the gap. If two equal digits have exactly one empty cell between them, as in 0, blank, 0, the blank must be the other digit, for the same reason. Gaps are easy to miss, so check for them each time you have filled in a few cells.

The third move is counting. A row of six holds three 0s and three 1s. As soon as a row has its three 1s, every remaining blank in it is a 0, and the other way round. The same goes for columns. On a grid this small, counting finishes most lines once the pairs and gaps have been dealt with.

Go round these three moves in turn. Every puzzle on this page was accepted only after a program completed it with these moves alone, so if you seem to be stuck, there is a pair, a gap or a full count somewhere that has not been used yet. The rule about identical rows is there to make the solution unique; you will seldom need it to make progress.

Tips for printing and playing

How these puzzles are made and checked

A separate solver lists every legal line and searches for all grids that fit the given cells. The puzzle is kept only if exactly one grid fits and it is the stored one, and only if the three basic rules, applied again by different code, finish it without a guess.

LevelPuzzlesWhat the bank contains
More cells given36618 of 36 cells given; the three basic rules finish every one
Fewer cells given36613 of 36 cells given; the three basic rules finish every one

The puzzle of the day is chosen by the date on your device: puzzle 1 was the puzzle for 1 January 2026, and the number goes up by one each day. More cells given: 366 puzzles, so the same puzzle comes round again after 366 days. Fewer cells given: 366 puzzles, so the same puzzle comes round again after 366 days. Every number stays open in the archive control above the grid. More detail is on the page how the puzzles are made, checked and printed.

Questions

Do I need to know anything about binary numbers?

No. The name only refers to there being two symbols. There are no sums and no number system to learn; any two symbols would do as well.

Is guessing ever needed?

No. Each puzzle is checked twice: a solver confirms there is exactly one solution, and separate code confirms that the three basic rules reach it without a guess.

Why only a 6 by 6 grid?

Because it is the size that keeps each digit large when the grid is printed across one sheet. The puzzle exists in bigger sizes elsewhere, with smaller cells.

How many binary puzzles are there?

This page holds 732 puzzles over 2 levels. Each is numbered, and the number is printed under the grid.

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