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The Pascal's Triangle


# 49795
The Pascal's Triangle
This paper discusses the life of Blaise Pascal and Pascal's Triangle.
1,210 words (approx. 4.8 pages) | 4 sources | APA | 2004 United States


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Paper Summary:

This paper explains that the mathematical formula known as "Pascal's Triangle" was simultaneously discovered centuries before Pascal by the Chinese and the Persians; it was even mentioned by Omar Khayyam centuries before Pascal. Pascal, however, one of the world's most famous mathematicians, was the first "modern" mathematician to realize the true potential of the formula and apply it. The author points out that Pascal's Triangle contributed to the understanding of probabilities, which led to the development of "average gain" or "probable gain" formulas that are still used extensively in business and industry. The paper relates that there is one problem with Pascal's formula: as the numbers increase, the triangle takes much longer to solve, and the formula becomes ungainly, but mathematicians have learned to cope with the formula and have created alternates that let them work with the numbers more effectively. Formula included.

From the Paper:

"The mathematical formula known as "Pascal's Triangle" has long been attributed to the great mathematician and philosopher, Blaise Pascal, who lived in France during the 17th century. Pascal only lived to be thirty-nine years old, but during his lifetime, he made significant achievements in mathematics and philosophy, and may be most well known for the mathematical formula of Pascal's Triangle, which he did not invent, but has long received credit for inventing. Pascal was a bright child, who created the first known type of automatic calculator at the age of nineteen, and invented the modern-day barometer before he turned thirty-one."

Cite this paper

APA Citation:

The Pascal's Triangle (2012, February 09). Retrieved February 12, 2012, from http://www.academon.com/Essay-The-Pascal's-Triangle/49795

MLA Citation:

"The Pascal's Triangle" 09 February 2012. Web. 12 Feb. 2012. <http://www.academon.com/Essay-The-Pascal's-Triangle/49795>




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Feb 12, 2004
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