Blaise Pascal was born at Clermont on June 19‚ 1623 as the third of four children and the only son to Étienne Pascal. Blaise grew up without a mother‚ who died when he was only three years old. His father had dissident educational views and decided to educate his son himself‚ however‚ Étienne decided that Blaise was not to study mathematics before the age of fifteen. Therefore‚ he removed all mathematic texts from their house. Although he was told not to study mathematics‚ Blaise became curious
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Pascal’s Wager. In this section‚ Pascal makes perhaps one of the most convincing argument in the history of philosophy. The French philosopher‚ physicist‚ and mathematician posited that human beings commonly bet with their lives on whether God exists or not. In paragraph 234‚ the philosopher notably affirms that if humans must act solely on the merit of some measure of surety or certainty‚ then they ought not to count on religion because it is not certain. Nonetheless‚ Pascal points out that human beings
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The French philosopher Blaise Pascal wrote in his Pensées about a very interesting way to believe in the Christian God. Pascal argues that people have to choose how to act: whether to believe in God or not. However‚ Pascal arrives at the conclusion that belief in the Christian God is the rational course of action‚ even if there is no evidence that He exists. Pascal’s claim is that it is better to believe that God exists because the expected value of believing that God exists is always greater than
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individual has changed our world for the better.’ Do you agree? 9. ‘Harmony seldom makes a headline.’ Discuss this in relation to the mass media today. 10. ‘Men never do evil so completely and cheerfully as when they do it from religious conviction’ (Blaise Pascal). How far is this true? 11. ‘Sport is human life in miniature.’ Discuss. 12. ‘Happiness in marriage is entirely a matter of chance.’ To what extent is this true of marriage today?
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Blaise Pascal (1623-1662) France Pascal was an outstanding genius who studied geometry as a child. At the age of sixteen he stated and proved Pascal’s Theorem‚ a fact relating any six points on any conic section. The Theorem is sometimes called the "Cat’s Cradle" or the "Mystic Hexagram." Pascal followed up this result by showing that each of Apollonius’ famous theorems about conic sections was a corollary of the Mystic Hexagram; along with Gérard Desargues (1591-1661)‚ he was a key pioneer
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UWP 102E Simplify‚ Clarify‚ & Correct III Optional Exercise: If you choose to do this exercise and submit it for a letter grade. The letter grade earned for SCC III will replace the lowest letter grade first recorded for SCC I and SCC II (i.e.‚ lowest of the two swapped out and replaced with SCC III grade). ______________________________________________________________________________ Directions: Rewrite the following 20 sentences to get rid of dead wood‚ jargon ("hit list" words/phases)
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could be worked out on paper. Calculators expanded the math capabilities of everyone from high school students to businessmen. The original compact calculator was the abacus‚ developed in China in the ninth century. The young French mathematician Blaise Pascal invented the first adding machine in 1642‚ a clever device driven by gears and capable of performing mechanical addition and subtraction. The first commercially successful adding machine was developed in 1886 by William Seward Burroughs The "Millionaire
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ve primary differences between work and academic writing are 1. Writing at work focuses on problem solving. Unlike academic writing where you write to persuade your professor how much you know‚ at work you write to help you perform your job. Primarily‚ you are trying to achieve a specific goal and to complete a job task. 2. Work-related writing targets multiple audiences with different perspectives. In college our primary and‚ typically‚ only audience is our professor. Professors approach
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AGAINST THE GODS The Remarkable Story of Risk By Peter L. Bernstein I have to admit I was pleasantly surprised by Against the Gods. I expected this book to be a typical dry book on a given financial subject‚ detailing use‚ application‚ and theory. I completely took for granted the fact that math‚ particularly risk‚ has history. The author did a fantastic job of painting a picture and explaining how‚ why and when concepts we use today came into being. While reading this book I became excited
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was just his hobby‚ Fermat practically founded Number Theory‚ and also played key roles in the discoveries of Analytic Geometry and Calculus. He was also an excellent geometer‚ discovering a triangle ’s Fermat point‚ and in collaboration with Blaise Pascal discovered probability theory. They say fellow
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