sure that some of our classifications of magic squares are not almost as valueless. However, lovers of these things seem somewhat agreed that Nasik magic squares (so named by Mr. Frost, a student of them, after the town in India where he lived, and also called Diabolique and Pandiagonal) and Associated magic squares are of special interest, so I will just explain what these are for the benefit of the novice.
| 1 | 12 | 14 | 7 |
| 4 | 15 | 9 | 6 |
| 13 | 2 | 9 | 6 |
| 16 | 5 | 3 | 10 |
| 1 | 14 | 12 | 7 |
| 4 | 15 | 9 | 6 |
| 13 | 2 | 9 | 6 |
| 16 | 3 | 5 | 10 |
| 1 | 14 | 12 | 7 |
| 8 | 11 | 13 | 2 |
| 15 | 4 | 6 | 9 |
| 10 | 5 | 3 | 16 |
| 1 | 14 | 7 | 12 |
| 15 | 4 | 9 | 6 |
| 10 | 5 | 16 | 3 |
| 8 | 11 | 2 | 13 |
I published in The Queen for January 15, 1910, an article that would enable the reader to write out, if he so desired, all the 880 magics of the fourth order, and the following is the complete classification that I gave. The first example is that of a Simple square that fulfils the simple conditions and no more. The second example is a Semi-Nasik, which has the additional property that the opposite short diagonals of two cells each together sum to 34. Thus, 14 + 4 + 11 + 5 = 34 and 12 + 6 + 13 + 3 = 34. The third example is not only Semi-Nasik but
