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The handbook will teach you how to form magic squares of two- and three-digit numbers.
In order to create magic squares from multi-digit numbers, one need to know the properties of the number keys and the special system for forming such squares. These secrets have been a mystery for thousand of years. But now they were revealed to us by a man called Aslan Uarziaty, the author of the handbook, more than three years ago. If you know both secrets, it’s not difficult to create magic squares on your own.
Especially now, when most people spend several hours a day on their cell phones or other electronic devices and are influeced by the media, the handbook can be very helpful.
BASIC RULES FOR FORMING SYSTEMATIC TABLES
- Only numbers without zero, with different digits and the same number of digits can be contained in the table.
- The table should not contain numbers with the same set of digits (for example, if there is the number 25, then the table should not contain the number 52).
- A table is considered complete when it contains all non-repeating sets of digits. Among the two-digit numbers there are 36 such sets. Among the three-digit numbers there are 81 sets.
- The table must be formed strictly according to the key system.
- A table is not considered different if you rearrange its subsections or complete sections, rows in the subsections and if you synchronously rearrange the digits of the numbers.
- The sum of the horizontal and vertical rows of the base table should be the same. In the “magic square” the sum of the diagonal rows is also equal.
- The three main keys (1-4-7, 2-5-8, 3-6-9) should NOT be in the same number.
Watch also an explanation "Creation of Maqic Squares" by the author Aslan Uarziaty translated into English (with subtitles in 62 languages):
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