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Second edition of Blaise Pascal's Pensées, 1670. The Pensées (Thoughts) is a collection of fragments written by the French 17th-century philosopher and mathematician Blaise Pascal. Pascal's religious conversion led him into a life of asceticism, and the Pensées was in many ways his life's work. [1]
In the letters, Pascal's tone combines the fervor of a convert with the wit and polish of a man of the world. Their style meant that, quite apart from their religious influence, the Provincial Letters were popular as a literary work. Adding to that popularity was Pascal's use of humor, mockery, and satire in his arguments.
Paul Pascal (1839–1905) was a French landscape painter. He did landscape paintings of the Middle East and the Mediterranean coast with gouache . After he emigrated to the United States in 1893, he did paintings of the American wilderness with Native Americans.
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Pascal was born in Clermont-Ferrand, which is in France's Auvergne region, by the Massif Central. He lost his mother, Antoinette Begon, at the age of three. [13] His father, Étienne Pascal, also an amateur mathematician, was a local judge and member of the "Noblesse de Robe". Pascal had two sisters, the younger Jacqueline and the elder Gilberte.
Pascal's wager is a philosophical argument advanced by Blaise Pascal (1623–1662), seventeenth-century French mathematician, philosopher, physicist, and theologian. [1] This argument posits that individuals essentially engage in a life-defining gamble regarding the belief in the existence of God.
The Marsh family are coloring eggs with a Paas dye kit, and Stan begins asking his father why people color eggs at Easter time. An animated Easter special Peter and the Magic Egg (1983) starring the voice of Ray Bolger was created as a tie-in to the product. Since its release, the four main animals from said special: Feathers the Duck, Cotton ...
The pattern obtained by coloring only the odd numbers in Pascal's triangle closely resembles the fractal known as the Sierpinski triangle. This resemblance becomes increasingly accurate as more rows are considered; in the limit, as the number of rows approaches infinity, the resulting pattern is the Sierpinski triangle, assuming a fixed perimeter.
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