In many papers, author worked with two digits such as, {1, 8}, {2, 5} and {6, 9}. Bimagic and semi-bimagic squares of order 8, 16, 24, 25 and 32 are studied previous works. This work brings bimagic and semi-bimagic squares of orders 48, 64 and 128 using only the digits 1 and 8. The order 64 is as multiples of blocks of orders 8 and 16, while the orders 48 and 128 are as multiples of orders 16. The previous results such as of orders 8, 16, 24 and 32 are also written again. The magic squares studied are upside-down and reflexive, i.e., universal magic squares
For the first time in history, this work brings a new kind of magic squares. These are multiples of ...
For the first time in history, this work brings a new kind of magic squares. These are multiples of ...
We know that we can always write block-wise magic squares of any order except for the orders of type...
This work brings universal magic squares of order 17 to 32. By universal we understand that the magi...
This work brings universal magic squares of order 17 to 32. By universal we understand that the magi...
By universal we understand that the magic squares are upside-down and mirror looking independent of...
This work brings universal and upside-down magic squares of order 3 to 16. The work is for two digit...
In previous works, the author worked with magic squares multiples of 4, 6 and 12 for the magic squar...
This paper summarize some of the results done before by author on block-wise constructions of magic ...
This work brings magic squares ot type 4k, 6k and 12k using the digits 1 and 8. Each magic square co...
This work brings magic squares of multiples of 4k, 6k and 12k using the digits 1 and 8. Each magic s...
This work brings magic squares of type 4k, 6k and 12k using the digits 2 and 5 written in digital f...
For the first time in history, this work brings a new kind of magic squares. These are multiples of ...
This paper brings block-wise construction of magic squares of order 39 to 45. In order to construct ...
This work brings magic squares of multiples of 4k, 6k and 12k using the digits 2 and 5. Each magic s...
For the first time in history, this work brings a new kind of magic squares. These are multiples of ...
For the first time in history, this work brings a new kind of magic squares. These are multiples of ...
We know that we can always write block-wise magic squares of any order except for the orders of type...
This work brings universal magic squares of order 17 to 32. By universal we understand that the magi...
This work brings universal magic squares of order 17 to 32. By universal we understand that the magi...
By universal we understand that the magic squares are upside-down and mirror looking independent of...
This work brings universal and upside-down magic squares of order 3 to 16. The work is for two digit...
In previous works, the author worked with magic squares multiples of 4, 6 and 12 for the magic squar...
This paper summarize some of the results done before by author on block-wise constructions of magic ...
This work brings magic squares ot type 4k, 6k and 12k using the digits 1 and 8. Each magic square co...
This work brings magic squares of multiples of 4k, 6k and 12k using the digits 1 and 8. Each magic s...
This work brings magic squares of type 4k, 6k and 12k using the digits 2 and 5 written in digital f...
For the first time in history, this work brings a new kind of magic squares. These are multiples of ...
This paper brings block-wise construction of magic squares of order 39 to 45. In order to construct ...
This work brings magic squares of multiples of 4k, 6k and 12k using the digits 2 and 5. Each magic s...
For the first time in history, this work brings a new kind of magic squares. These are multiples of ...
For the first time in history, this work brings a new kind of magic squares. These are multiples of ...
We know that we can always write block-wise magic squares of any order except for the orders of type...