There is something going on behind the scene"
1. From where this trick came from???
2. Is the magic square a result of hit and trial???
3. Does there exist any proper method to make this magic square???
4. How many magic square could I make using my birthdate???
5. Are the patterns fixed??Can't I alter the patterns???
"Oho too many questions!!! and no answer at all"
Well don't worry!!!
After going through this post you will get all answers to your questions and that too may be beyond your expectations!!!!
Step 1 : First of all write your birthdate:
For example my birthdate is July 25,1995 I write it as:
25 07 19 95
Step 2 : Add the numbers in first row : 25+07+19+95=146
Step 3 : Choose 2 variables 'x' and 'y' and start completing the square(4*4) as:
25 07 19 95
x
y
(121-x-y)
Note that the last number in the 1st column is chosen in a way to have sum of numbers in first column be 146.Calculate it as 146-(25+x+y)=121-x-y.
Step 4 : Now what you have to do is to select your patterns and fill the magic square.
In the further steps I have filled the numbers by keeping in different colours the four numbers whose sum I want to be 146.
25 07 19 95
x (114-x)
y
(121-x-y)
Step 5 : 25 07 19 95
x (114-x)
y
(121-x-y) (x+y-95)
Step 6 : 25 07 19 95
x (114-x)
y (102-y)
(121-x-y) (x+y-95)
Step 7 : 25 07 19 95
x (114-x)
y (102-y)
(121-x-y) (x+y-07) (x+y-95)
Step 8 : 25 07 19 95
x (114-x)
y (102-y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Verify that the sum of numbers in the last row = 146
Step 9 : 25 07 19 95
x (114-x)
y (32-y) (102-y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
y (32-y) (102-y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Verify that the sum of numbers in the 2nd column = 146
Step 10 : 25 07 19 95
x (114-x)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
x (114-x)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Verify the sum of coloured numbers also become 146:
1. 25 07 19 95
x (114-x)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
2. 25 07 19 95
x (114-x)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Step 11 : 25 07 19 95
x (114-x) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Verify that the sum of coloured numbers also become 146:
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
x (114-x) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Verify that the sum of coloured numbers also become 146:
1. 25 07 19 95
x (114-x) (134-x-2y)y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
2. 25 07 19 95
x (114-x) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Step 12: 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Verify that the sum of coloured numbers is also 146:
1. 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
2. 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
And last but not the least:
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x (114-x) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Step 12: 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Verify that the sum of coloured numbers is also 146:
1. 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
2. 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
3. 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
4. 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
And last but not the least:
6. 25 07 19 95
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
x (114-x) (x+2y-102) (134-x-2y)
y (32-y) (102-y) (12+y)
(121-x-y) (x+y-07) (127-x-y) (x+y-95)
Friends with this your Magic Square is ready.I hope you must have got answers to all your questions. Choosing any arbitrary values for 'x' and 'y' you can make as many Magic Squares you want.
Choosing x=95 and y=07 we get the Magic Square as:
25 07 19 95
95 19 07 25
07 25 95 19
19 95 25 07
which is same as we did earlier in the video!!!!!!!!!!!!
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