2E6 (mathematics) - significado y definición. Qué es 2E6 (mathematics)
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Qué (quién) es 2E6 (mathematics) - definición


2E6 (mathematics)         
FAMILY OF GROUPS IN GROUP THEORY
²E₆
In mathematics, 2E6 is the name of a family of Steinberg or twisted Chevalley groups. It is a quasi-split form of E6, depending on a quadratic extension of fields K⊂L.
Mathematics in medieval Islam         
  • [[Omar Khayyám]]'s "Cubic equations and intersections of conic sections" the first page of the two-chaptered manuscript kept in Tehran University
  • To solve the third-degree equation ''x''<sup>3</sup>&nbsp;+&nbsp;''a''<sup>2</sup>''x''&nbsp;=&nbsp;''b'' Khayyám constructed the [[parabola]] ''x''<sup>2</sup>&nbsp;=&nbsp;''ay'', a [[circle]] with diameter ''b''/''a''<sup>2</sup>, and a vertical line through the intersection point. The solution is given by the length of the horizontal line segment from the origin to the intersection of the vertical line and the ''x''-axis.
THE BODY OF MATHEMATICS PRESERVED AND ADVANCED UNDER THE ISLAMIC CIVILIZATION BETWEEN CIRCA 622 AND 1600
Islamic Mathematics; List of Muslim mathematicians; Muslim Mathematicians; Muslim mathematicians; Islamic mathematician; History of mathematics in Islamic culture; Mathematics in the Middle-East; Islamic mathematicians; Arabian mathematics; Arab mathematics; Arabic mathematics; Medieval Islamic Mathematics; Medieval Islamic mathematics; Islamic mathematics; Mathematics in the Islamic Golden Age; Mathematics in the Golden Age of Islam; Mathematics in the Caliphates; Saracenic mathematics; Islamic maths; Islamic geometry; Arabic mathematic; Algebra in medieval Islam; Irrational numbers in medieval Islam; Mathematics in medieval Islam
Mathematics during the Golden Age of Islam, especially during the 9th and 10th centuries, was built on Greek mathematics (Euclid, Archimedes, Apollonius) and Indian mathematics (Aryabhata, Brahmagupta). Important progress was made, such as full development of the decimal place-value system to include decimal fractions, the first systematised study of algebra, and advances in geometry and trigonometry.
Mathematics in the medieval Islamic world         
  • [[Omar Khayyám]]'s "Cubic equations and intersections of conic sections" the first page of the two-chaptered manuscript kept in Tehran University
  • To solve the third-degree equation ''x''<sup>3</sup>&nbsp;+&nbsp;''a''<sup>2</sup>''x''&nbsp;=&nbsp;''b'' Khayyám constructed the [[parabola]] ''x''<sup>2</sup>&nbsp;=&nbsp;''ay'', a [[circle]] with diameter ''b''/''a''<sup>2</sup>, and a vertical line through the intersection point. The solution is given by the length of the horizontal line segment from the origin to the intersection of the vertical line and the ''x''-axis.
THE BODY OF MATHEMATICS PRESERVED AND ADVANCED UNDER THE ISLAMIC CIVILIZATION BETWEEN CIRCA 622 AND 1600
Islamic Mathematics; List of Muslim mathematicians; Muslim Mathematicians; Muslim mathematicians; Islamic mathematician; History of mathematics in Islamic culture; Mathematics in the Middle-East; Islamic mathematicians; Arabian mathematics; Arab mathematics; Arabic mathematics; Medieval Islamic Mathematics; Medieval Islamic mathematics; Islamic mathematics; Mathematics in the Islamic Golden Age; Mathematics in the Golden Age of Islam; Mathematics in the Caliphates; Saracenic mathematics; Islamic maths; Islamic geometry; Arabic mathematic; Algebra in medieval Islam; Irrational numbers in medieval Islam; Mathematics in medieval Islam
Mathematics during the Golden Age of Islam, especially during the 9th and 10th centuries, was built on Greek mathematics (Euclid, Archimedes, Apollonius) and Indian mathematics (Aryabhata, Brahmagupta). Important progress was made, such as full development of the decimal place-value system to include decimal fractions, the first systematised study of algebra, and advances in geometry and trigonometry.

Wikipedia

2E6 (mathematics)
In mathematics, 2E6 is the name of a family of Steinberg or twisted Chevalley groups. It is a quasi-split form of E6, depending on a quadratic extension of fields K⊂L.