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Maya moore (Mathematical Miracle of Ancient Civilization)
Maya civilization is one of the most mysterious civilizations in the world. They have conducted in-depth research in the fields of mathematics, astronomy and architecture. Among them, maya moore is their masterpiece in the field of mathematics, and is regarded as the mathematical miracle of ancient civilization. This article will show you the historical background, mathematical principles and operation steps of maya moore.

Historical background

Mayan civilization existed from 2000 BC to 1500 AD, mainly distributed in Mexico, Guatemala and Honduras. The Mayans made outstanding achievements in the field of mathematics. They invented the number "0", mastered decimal counting method and decimal counting method, and invented a unique time recording system-long counting calendar.

The long-term calendar is the foundation of maya moore. Take 260 days as a cycle, and each cycle is divided into 13 months with 20 days each month. The Mayans believed that time was cyclical, and each cycle had a specific meaning and influence. Therefore, they need a way to record and predict the change of time, so maya moore came into being.

Mathematical principle

Maya moore is a three-dimensional geometric figure, which consists of a series of cuboids. The size of each cuboid is fixed, which is 1, 3, 9, 27, etc. The area of each cuboid is the product of these numbers. By combining these cuboids, various numbers can be obtained.

Maya moore's mathematical principle is very simple, that is, to convert numbers into cuboids. For example, the number 13 can be expressed as two 9s and 1 1, then a cuboid of 13 can be composed of two 9s cuboids and a cuboid of 1. Similarly, the number 2 1 can be expressed as two 9s, 1 3 and two 1, so a cuboid of 2 1 can be composed of two cuboids of 9, 1 and two cuboids of 1.

operation sequence/order

To use Maya-Moore for calculation, you need to follow the following steps:

1. Determines the number to be calculated and converts it to binary.

2. Arrange the binary numbers from left to right, and each number corresponds to a cuboid.

3. According to the size of the numbers, choose the appropriate cuboid to combine.

4. Put the combined cuboids together to get the result.

For example, if the number 37 is calculated, it is first converted into hexadecimal to get 1 1 and 1 17. Then, the cuboid of 1 and the cuboid of 1 are combined with 27 to get the cuboid of 1 and 37, that is, 37 = 27+1+1+kloc-0/+65437.