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Summary

Description
English: Magic Square at the Parsvanatha Temple, Khajuraho, Eastern Group
Date
SourceOwn work
AuthorRainerTypke

rainer.typke.org »Photographs »India 2008 »Khajuraho Temples »Khajuraho: Eastern Group » Khajuraho: Eastern Group: Parsvanatha Temple

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Most-perfect magic square from the ParshvanathJain temple in Khajuraho

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Magic Square at the Parshvanatha temple, in Khajuraho, India
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Date/TimeThumbnailDimensionsUserComment
current06:36, 9 June 2019394 × 600 (938 KB)Encik TekatekiCorrecting the perspective
09:08, 9 August 2009394 × 600 (548 KB)RainerTypke{{Information |Description={{en|1=Magic Square at the Parsvanatha Temple, Khajuraho, Eastern Group}} |Source=Own work by uploader |Author=RainerTypke |Date=2008-01 |Permission= |other_versions= }} rainer.typke.org »Photographs »Indi

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Explanation:

The numbers in the Red Squares form the 3x3 magic Square. The numbers beside the Red Squares show the totals for each row. The horizontal and vertical totals are to the right and below in green squares. The other, blue, squares show the diagonal totals - including all of the 'broken diagonals'. You can make your own Magic Square in two ways. Try both methods:

  1. Enter your own numbers into the Red Squares and then click on 'Add Rows'. You can experiment with any numbers using any strategy.
  2. Put numbers in the top set of squares and click on 'Make Square'. If you try this method try any numbers you like. But, to get a conventional square use:
    • Numbers 6, 3, and 0 in one row -try changing the order.
    • Numbers 2, 1, 0, and 1 in the other row.

How does this Work?:

Magic

Positioning your Mouse over a Blue Arrow distributes the pattern of components in the Magic Square. This reveals the underlying structure of a 3x3 Magic Square. Actually, all 3x3 Magic Squares have an identical structure. And, if the same numbers are used, e.g., 1 to 9, the same square always results; it may be reflected, rotated, or both, but it is always the same square.

In the 3x3 square, it is impossible to make all of the diagonals 'magic'. The Main Diagonals are 'Magic' when you put the middle value (the '3' and the '1') in the center location in their sequences in the top array. If you put these 'middle' numbers in other positions, then one of the broken diagonals becomes magic instead.

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