A palindrome is “a word, phrase, or sequence that reads the same backwards as forwards“, example madam
We have come up with a new idea of forming palindrome magic square with special feature of repeated numbers along the diagonals!
This is a sample 5 x 5 Palindrome Magic Square. We have also done the same for higher orders including 7 x 7, 11 x 11, and so on! Happy exploring!!
Note: விகடகவி மாயச் சதுரம் in Tamil means Palindrome Magic Square
The above 4 x 4 Magic square gives a total of 34 across all rows (horizontal), columns (vertical) and both diagonals. ( 4 + 4 + 2 = 10 methods)
Along with that, each distinctly colored 2 x 2 square will give a combined total of 34 each.
Additionally, the four corners, 4 middle numbers will give a total of 34.
We can select, 4 particular numbers and come with a total of 34 in more than 60 different ways.
Explore it for yourself and enjoy!!
Diamond inlaid magic square is a very special magic square. It will have all odd numbers placed in the center in a Diamond shape and all even numbers distributed in four seperate triangular shape in the four corners.
In the above 21 x 21 diamond inlaid magic square, all the numbers from 1 to 441 are used. All the vertical, Horizontal and both diagonal totals are equal to 4641.
Surprisingly around the center number 221, all the diagonally opposite postioned numbers, and symetrically opposite positioned numbers will give a total of 442. There are 441 – 1 = 440 / 2 = 220. We can get it in 220 different methods.
I have done a 1999 x 1999 Diamond inlaid magic square in which all the numbers from 1 to 39,96,001 are used. All Horizontal, vertical and both diagonal totals will be 399,40,03,999. ( Three hundred ninty nine crores, forty lakhs, three thousand and nine hundred and ninety nine) or 3,994,003,999 ( Three Billion, 994 million, three thousand nine hundred and niniety nine)
Thanks to the Almighty for giving me the idea, guided me, till the final execution to make it a reality.
A 9 x 9 magic square is given above.
All numbers from 1 to 81 are used
All vertical, Horizontal and both diagonal totals are equal to 369
Also the diagonally opposite and symetrically opposite numbers around the center number 41 will give a total of 82.
Ex. 42 + 40 = 82, 31 + 51 = 82, 64 +18 = 82 like that.
It is UNIQUE in the world. A serial of sets of sudokus are formed from left to right and Name of a great person or thing is encrypted using numbers 1 to 9 repeatedly. All sudokus are full fledged sudoku with all vertical, Horizontal and each 3 x 3 small squares are filled with 1 to 9.
Unique in the world encrypted sudoku done for the famous Indian Mathematician Srinivasa Ramanujan
The name “Sririnivasa Ramanujan” is encrypted in the Sudokus. The word “Srinivasa” is made with continuous letters 1 to 9 repeatedly. For example the letter “S” contins 14 square and filled with the numbers 1 to 9 and once again with 1 to 5. The next letter ” R ” will begin with the next number 6 and filled with 6 to 9 and from 1 to 9 onwards.
Each seperate coloured 9 x 9 squares is a full fledged sudoku with all the 3 x 3 squares are filled with 1 to 9 and all horizontal and vertical lines are also filled with 1 to 9.
This an UNIQUE featured one. Also I have done encrypted sudoku for Swami Vivekananda, Mahatma Gandhi and many more leaders.
I was awarded the Prestegious “Ramanujan Award ” in 2016 in INDIA, which is so far awarded to two outstanding individuals in India, for their contributions in the field of Mathematics.
This award is given by the All India Ramanujan Maths Club, New Delhi. This was given at the 11th National Mathematical Convention held at Gandhi Nagar in Gujarat near to Ahmadabad on 26-11-2016. The award was presented by the Gujarat Speaker Ramanlal Orra.
Receiving India’s TOP 100 Maths Geinus Award on 22-12-2017 at NIT/Warrangal
This is a variation of the popular puzzle Sudoku.
The word “RAMANUJAN” occupied 89 cells and numbers 1 to 9 are used 9 times each and the balance filled with 1 to 8. 8 along with the properties of NORMAL SUDOKU.
1) The entire word “RAMANUJAN” is first written using 119 squares (or cells).
2) Numbers 1 to 9 are filled inside each of these letters.
3) In total, the numbers 1 to 9 are written 13 times and the remaining cells are filled with 1 and 2.
4) We then take each Sudoku of 9 x 9 individually and fill them. The total number of squares that are covered for the word/letter are filled 1 to 9, the adjacent Sudoku (in the right) will commence with the numbers next to the last with 1 to 9 till it fills in the alphabet in that 9 x 9 Sudoku, and the next word/letter will start with the filled number.
For example, the first sudoku contains 20 squares, that are filled with 1 to 9 two times and the balance with 1 & 2. Hence the next Sudoku will commence with 3 to 9, 1 to 9, and so on.
