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Who invented magic square?

Magic squares were first mentioned in the Western world in the work of Theon of Smyrna. They were also used by Arab astrologers in the 9th century to help work out horoscopes. The work of the Greek mathematician Moschopoulos in 1300 A.D. help to spread knowledge about magic squares.
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Who started magic squares?

Magic Squares – art and history

The first occurrence in Western art of a magic square is in an etching by Albrecht Dürer, entitled Melencolia I. Dürer was fascinated by both art and mathematics, and combines the two interests in this picture.
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Did Ben Franklin invent the magic square?

Benjamin Franklin (1706-1790) often amused himself and his newspaper and almanac readers in colonial America with "Mathematical Diversions." He discovered a method of constructing "magic squares" of sequential numbers that would create the same sums in the rows, columns, and diagonals.
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What is the story of the magic squares?

Magic Squares can be traced in Chinese literature as far back as 2800 B.C. The legend of "Lo Shu" or "scroll of the river Lo" tells the story of a huge flood that destroyed crops and land. The people offered a sacrifice to the river god for one of the flooded rivers, the Lo river, to calm his anger.
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When did Ramanujan invent magic square?

Ramanujan's method was first published in 1917 in his paper “On certain arithmetical functions”. Since then, it has been used to create some truly amazing magic squares.
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Magic Square of the Sun - ROBERT SEPEHR

Why 1729 is a special no?

It's the smallest number expressible as the sum of two cubes in two different ways." 1729 is the sum of the cubes of 10 and 9. Cube of 10 is 1000 and the cube of 9 is 729. Both the cubes, therefore, add up to 1729.
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Why 1729 is a special number in mathematics?

1729, the Hardy-Ramanujan Number, is the smallest number which can be expressed as the sum of two different cubes in two different ways. 1729 is the sum of the cubes of 10 and 9 - cube of 10 is 1000 and cube of 9 is 729; adding the two numbers results in 1729.
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Is there a trick to magic squares?

Solving a 3-by-3 Square

Given a little thought, I found that there is a simple calculation to find the “magic number” of any sized grid: Take the sum of every number on the board and divide it by the number of rows. In this case, the magic number is 1+2+… +9 = 45 / 3 = 15.
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Why magic square is so special in nature?

These numbers are special because every row, column and diagonal adds up to the same number.
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Why is magic square called magic?

Magic squares are called ''magic'' because each row, column, and diagonal in the square has the same sum, called the magic constant. Sum is the term we use for the answer to an addition problem.
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What is a fact about magic square?

A standard magic square of any given number contains the sequence of natural numbers from 1 to the square of that number. Thus, the magic square of 3 contains the numbers 1 to 9. If these nine numbers are simply listed in three rows or three columns, they form the natural square of 3.
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Did Benjamin Franklin actually invent?

He invented:

Lightning rod (1750) Flexible catheter (1752) 24-hour, three-wheel clock that was much simpler than other designs of the day (1757) Glass armonica, a simple musical instrument made of spinning glass (1762)
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What are two things Franklin invented?

Here are some of Benjamin Franklin's most significant inventions:
  • Lightning Rod. Image. ...
  • Bifocals. Image. ...
  • Swim Fins. Image. ...
  • Franklin Stove. Image. ...
  • Urinary Catheter. Image. ...
  • Armonica. Image.
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Is Sudoku a magic square?

But fans may not know that Sudoku is a recent offshoot of the venerable Magic Square, which dates back over 4,000 years to ancient China, where it was literally considered magical.
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Who made the largest magic square?

The record for making the largest magic square in MS-Excel was set by Subramani K. He made a largest magic square with 10000 rows and 10000 columns. He used the numbers from 1 to 10000 and the sum of all numbers of each row and column is 50005000.
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What is the rule of magic square?

A magic square is defined as a square containing several distinct integers arranged so that the total or sum of the numbers is the same in every row, column, and main diagonal and usually in some or all of the other diagonals.
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What is the value of a magic square?

To calculate the magic constant, add all nine numbers used in the magic square and divide by the number of rows. In our example, add 1+2+3+4+5+6+7+8+9 = 45, then divide by 3. The magic constant for this example is 15, as 45 / 3 = 15.
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What is the formula for the 5 * 5 magic square?

In order to make a 5 × 5 magic square, the first step is to find the magic constant using the same formula: M = n ( n 2 + 1 ) 2 \( . So, the sum of all the numbers in each row, column, and main diagonal of a 5 × 5 magic square is 65.
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What are 2 examples of magic square?

Some well-known examples, including the Sagrada Família magic square and the Parker square are trivial in this sense. When all the rows and columns but not both diagonals sum to the magic constant this gives a semimagic square' (sometimes called orthomagic square).
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What is the magic square of 45?

You have 1+2+3+4+5+6+7+8+9=45. In a magic square you have to add 3 numbers again and again. Therefore the average sum of three numbers is 45:3=15. The number 15 is called the magic number of the 3x3 square.
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What is the magic square of order 6?

For example, the magic constant of natural magic squares of order 6 is 111.
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What is the magic square of order 3?

A magic square of order 3 is a 3 • 3 square in which the cells contain distinct non-negative integers such that the sum of the elements in the three rows, the three columns and the two main diagonals are all the same. This is called the magic property.
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What is the smallest number in the world?

Answer: Solution 3: The smallest whole number is "0" (ZERO).
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Who found zero?

Therefore it is said that Aryabhatta found zero.
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Who found zero first?

It was al-Khowarizmi who first synthesized Indian arithmetic and showed how the zero could function in algebraic equations, and by the ninth century the zero had entered the Arabic numeral system in a form resembling the oval shape we use today.
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