When the squares are of doubly even order, we can construct a composite magic square in a manner more elegant than the above process, in the sense that every magic subsquare will have the same magic constant. Let "n" be the order of the main square and "m" the order of the equal subsquares. The subsquares are filled one by one, in any order, with a continuous sequence of "m"2/2 smaller numbers (i.e. numbers less than or equal to "n"2/2) together with their complements to "n"2 + 1. Each subsquare as a whole will yield the same magic sum. The advantage of this type of composite square is that each subsquare is filled in the same way and their arrangement is arbitrary. Thus, the knowledge of a single construction of even order will suffice to fill the whole square. Furthermore, if the subsquares are filled in the natural sequence, then the resulting square will be pandiagonal. The magic sum of the subsquares is related to the magic sum of the whole square by formula_19 where "n" = "km".