Write the digits from 1 to 6 into the cells of the grid such that no digit repeats in a row, column, or region. The six regions, each consisting of six orthogonally connected cells, have to be determined. Some region boundaries are given and have to be respected. The cells on a purple line contain a set of distinct, (normally, not cyclically) consecutive digits, in any order. For digits 1–6, cyclic consecutive means the next digit in the cycle 1→2→3→4→5→6→1. If two orthogonally adjacent cells are separated by a region boundary, the bottom digit must be cyclic consecutive to the top digit, or the right digit must be cyclic consecutive to the left digit, respectively.
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