We know that 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**. Below is a link of a paper for download:

- Inder J. Taneja, Block-Wise and Block-Bordered Magic and Bimagic Squares of Orders 10 to 47. Zenodo, January 14, 2021, pp. 1-185, http://doi.org/10.5281/zenodo.4437783

This work is a combination of following works done before divided in two groups. One is **Bloc****k-Wise Magic Squares** and another is **Block-Bordered Magic Squares** given below:

**Block-Wise Magic Squares**

- Inder J. Taneja, Block-Wise Constructions of Magic and Bimagic Squares of Orders 8 to 108, May 15, 2019, pp. 1-43,
**Zenodo**,**http://doi.org/10.5281/zenodo.2843326**. - Inder J. Taneja, Block-Wise Equal Sums Pandiagonal Magic Squares of Order 4k,
**Zenodo**, January 31, 2019, pp. 1-17,**http://doi.org/10.5281/zenodo.2554288**. - Inder J. Taneja, Magic Rectangles in Construction of Block-Wise Pandiagonal Magic Squares,
**Zenodo**, January 31, 2019, pp. 1-49,**http://doi.org/10.5281/zenodo.2554520** - Inder J. Taneja, Block-Wise Equal Sums Magic Squares of Orders 3k and 6k,
**Zenodo**, February 1, 2019, pp. 1-55,**http://doi.org/10.5281/zenodo.2554895**. - Inder J. Taneja, Block-Wise Unequal Sums Magic Squares,
**Zenodo**, February 1, 2019, pp. 1-52,**http://doi.org/10.5281/zenodo.2555260**. - Inder J. Taneja, Block-Wise Magic and Bimagic Squares of Orders 12 to 36,
**Zenodo**, February 1, 2019, pp. 1-53,**http://doi.org/10.5281/zenodo.2555343**. - Inder J. Taneja, Block-Wise Magic and Bimagic Squares of Orders 39 to 45,
**Zenodo**, February 2, 2019, pp. 1-73,**http://doi.org/10.5281/zenodo.2555889**.

These works can be seen in the following links:

- Inder J. Taneja, Magic Rectangles in Construction of Block-Wise Pan Magic Squares,
**https://inderjtaneja.com/2017/12/07/magic-rectangles-in-construction-of-block-wise-pan-magic-squares/** - Inder J. Taneja, Block-Wise Construction of Magic and Bimagic Squares of Orders 12 to 24,
**https://inderjtaneja.com/2018/01/10/block-wise-magic-and-bimagic-squares-part-i/** - Inder J. Taneja,Block-Wise Construction of Magic and Bimagic Squares of Orders 25 to 36,
**https://inderjtaneja.com/2018/01/10/block-wise-magic-and-bimagic-squares-part-ii/** - Inder J. Taneja, Block-Wise Construction of Magic and Bimagic Squares of Orders 39 to 45,
**https://inderjtaneja.com/2018/03/02/block-wise-construction-of-magic-and-bimagic-squares-of-orders-39-to-45/**

**Block-Bordered Magic Squares**

- Inder J. Taneja, Block-Bordered Magic Squares of Prime and Double Prime Numbers – I, Zenodo, August 18, 2020, http://doi.org/10.5281/zenodo.3990291, pp. 1-81
- Inder J. Taneja, Block-Bordered Magic Squares of Prime and Double Prime Numbers – II, Zenodo, August 18, 2020, http://doi.org/10.5281/zenodo.3990293, pp. 1-90
- Inder J. Taneja, Block-Bordered Magic Squares of Prime and Double Prime Numbers – III, Zenodo, September 01, 2020, http://doi.org/10.5281/zenodo.4011213, pp. 1-93

These works can be seen at the following link:

- Inder J. Taneja, Block-Bordered Magic Squares of Prime and Double Prime Orders: I, II and III,
**https://inderjtaneja.com/2020/10/08/block-bordered-magic-squares-of-prime-and-double-prime-orders-i-ii-and-iii/**

**Block-Wise and Block-Bordered Magic Squares**

- Inder J. Taneja, Block-Wise and Block-Bordered Magic and Bimagic Squares With Magic Sums 21, 21^2 and 2021.
**Zenodo**, December 16, 2020,**http://doi.org/10.5281/zenodo.4380343**. pp. 1-118.

Below are results given as slides appearing the the above paper:

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