Telling a story "Family Break" in 5 frames

A creative photographer Matt posted 5 of his very impressive photographs with an inspirational title "Beware the 5 Stages of Grief" in the group of "Telling a story in 5 frames (Visual story telling)" on flickr. Here they are:

Then I found it funny to interprete it into a complete different story about a mum and her three kids. So I wrote:

The famiy had been having a peaceful and quiet life till the three rebel kids: red, blue and green decided to make a "Family break":

• 1st photo: The three kids jumped to escape
• 2nd photo: Only the green kept rising, the blue and red were caught by mother's gravity
• 3rd-4th photo: The blue was struggling till exhausted
• 5th photo: The mother became very angry while the green retuned...

Actually at the beginning, I thought the cup of wine could represent the earth, and the three kids would refer to some typical creatures living on the earth - that would be a real "big family" but too complex to explain in a short story.  So I chose to keep it simple.

Water Town Mosaic

1. View edThrough... 2. Lying Mirror 3. Quiet Except for... 4. Sweep The River ...

Photographed at Xitang(西塘) water town in Feb,2007, with my new lens 18mm-200mm for Canon. This place might open some sealed memory for travelers...

Finding Method C

Below is a 6*6 matrix displayed in Shanxi Museum in Xi'An:

It was explained that's to do with an custom of architecture in ancient China: it was berried for good fortune under the ground of a new building to be built, because, the sum of the 6 numbers in every row, every column and diagonal, is the same of 111 - lucky numbers of 6 lead to another lucky number 111. The distribution of the 36 numbers seem in random like the raw materials of a building - so how to fill them in turn to "build up" such a "lucky" square?
 
Mr. Chen Shu Jie, my respected old classmate, told me that this is the mathematic game of filling numbers from 1 to n² into the n*n square matrix and reach the magic result: the sum in row, column and diagonal is the same of (n³+n)/2. Above, n=6, so the sum is (6³+6)/2=111. He further explained that there are two methods he has known to fill the numbers, which are depending on whether n is an odd or even number.
Method A: 
N is an odd number, for example, n=5.

Firstly fill "1" into the middle grid of the last row, then fill "2" into the grid of "row+1" and "column+ 1", if the grid is occupied, then go to another grid of "row-1" in the same column.
Same for a 5*5 magic square:

Method B:
N is an even number, for example, n=6. 

Firstly, fill the numbers from 1 to 16 in turn from left to right, row by row, then exchange every two numbers on the opposite grids on the diagonal, i.e, 1 and 16, 4 and 13, 6 and 11 etc.  Now, the problem is: How was the 6*6 Matrix in Shanxi Museum made? There must exist another method. - so what is the method C??