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  1. Hace 3 días · Por otra parte,Carl Friedrich Gauss, científico de origen alemán realizó dos aportes relevantes hacia finales de siglo XVIII y comienzos de siglo XIX; el llamado modelo lineal de Gauss y el método de los mínimos cuadrados.

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  2. Hace 3 días · Carl Friedrich Gauss (1777–1855), quien junto con Arquímedes y Newton es considerado como uno de los tres matemáticos más grandes de todos los tiempos, inventó la geometría no euclidiana antes del trabajo independiente de Janos Bolyai (1802–1860) y Nikolai Lobachevsky (1792-1856).

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  3. Hace 6 días · Johann Carl Friedrich Gauss (German: Gauß [kaʁl ˈfʁiːdʁɪç ˈɡaʊs] ⓘ; Latin: Carolus Fridericus Gauss; 30 April 1777 – 23 February 1855) was a German mathematician, astronomer, geodesist, and physicist who contributed to many fields in mathematics and science.

  4. Hace 2 días · The normal distribution, also called the Gaussian distribution, is a probability distribution commonly used to model phenomena such as physical characteristics (e.g. height, weight, etc.) and test scores. Due to its shape, it is often referred to as the bell curve: The graph of a normal distribution with mean of 0 0 and standard deviation of 1 1.

  5. Hace 4 días · Scientific understanding into the nature of electricity grew throughout the eighteenth and nineteenth centuries through the work of researchers such as André-Marie Ampère, Charles-Augustin de Coulomb, Michael Faraday, Carl Friedrich Gauss and James Clerk Maxwell.

  6. Hace 5 días · Carl Friedrich Gauss Image from Picryl. The Gaussian distribution is a central and vital element for modern-day statistics. It’s also known as the bell-curve normal distribution which was formulated by no other than Carl Friedrich Gauss himself. Growing up, he was a child prodigy and his name is still a big part of the equations that we now have.

  7. Hace 3 días · Carl Friedrich Gauss considered the same question at age 15 or 16 "in the year 1792 or 1793", according to his own recollection in 1849. In 1838 Peter Gustav Lejeune Dirichlet came up with his own approximating function, the logarithmic integral li( x ) (under the slightly different form of a series, which he communicated to Gauss).