This work brings **magic square type palindromic primes (palprimes) numbers **of order **axa**, in such a way that **rows, columns and principal diagonals are all palprimes** along with extended row of rows. This kind of palprimes are named as **“magic square type palprimes”** or **“palprime distributions”** of order** axa**. This work is limited to palprime distributions of orders 5×5, 7×7 and 9×9. In case of 9×9, the work is only for **symmetric palprime distributions**. By symmetric palprime distribution, it is understood that corresponding rows and columns are same, i.e., there is a rotation of 90 degrees. In some cases, the results are studied for limited number of digits, for example, for 3 and 4 digits. Also, the examples are brought where both **extended rows and extended columns are palprimes**. By extended row or column it is understood that the **row (or column) formed by rows (columns) of palprimes are also palprimes**. In all the cases, the extended rows are always palprimes. Another property named as “**embedded palprimes distributions”** are also studied in different situations. For

Links for download:

(i) Paper on 5×5 and 7×7;

(ii) Paper on 9×9 – Part I;

(iii) Paper on 9×9 – Part II.

The results for order 9×9 are for **symmetric palrime distributions**, For non symmetric distributions, the work is still under study.

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