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We can always write block-wise magic squares of any order except for the orders of type p and 2p, where p is a prime number. On the other hand we can always write bordered magic squares of any order. The aims of this work is to combine the both, i.e., bordered and block-wise magic squares. Whenever possible, we shall write block-wise magic squares, otherwise block-bordered magic squares. This work is combination of authors previous work in both the direction. The work brings magic squares of orders 10 to 47, either block-wise or block-bordered. This work is a combinations of author's many previous papers. Future plans are to go till magic squares of order 108.
Block-Wise, Bordered, Magic Squares, Block-Bordered
Block-Wise, Bordered, Magic Squares, Block-Bordered
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