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- Cavalieri's_quadrature_formula abstract "In calculus, Cavalieri's quadrature formula, named for 17th-century Italian mathematician Bonaventura Cavalieri, is the integraland generalizations thereof. This is the definite integral form; the indefinite integral form is:There are additional forms, listed below. Together with the linearity of the integral, this formula allows one to compute the integrals of all polynomials.The term "quadrature" is a traditional term for area; the integral is geometrically interpreted as the area under the curve y = xn. Traditionally important cases are y = x2, the quadrature of the parabola, known in antiquity, and y = 1/x, the quadrature of the hyperbola, whose value is a logarithm.".
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- Cavalieri's_quadrature_formula id "CavalierisQuadratureFormula".
- Cavalieri's_quadrature_formula title "Cavalieri's Quadrature Formula".
- Cavalieri's_quadrature_formula subject Category:Integrals.
- Cavalieri's_quadrature_formula subject Category:Polynomials.
- Cavalieri's_quadrature_formula type Abstraction100002137.
- Cavalieri's_quadrature_formula type Calculation105802185.
- Cavalieri's_quadrature_formula type Cognition100023271.
- Cavalieri's_quadrature_formula type Function113783816.
- Cavalieri's_quadrature_formula type HigherCognitiveProcess105770664.
- Cavalieri's_quadrature_formula type Integral106015505.
- Cavalieri's_quadrature_formula type Integrals.
- Cavalieri's_quadrature_formula type MathematicalRelation113783581.
- Cavalieri's_quadrature_formula type Polynomial105861855.
- Cavalieri's_quadrature_formula type Polynomials.
- Cavalieri's_quadrature_formula type ProblemSolving105796750.
- Cavalieri's_quadrature_formula type Process105701363.
- Cavalieri's_quadrature_formula type PsychologicalFeature100023100.
- Cavalieri's_quadrature_formula type Relation100031921.
- Cavalieri's_quadrature_formula type Thinking105770926.
- Cavalieri's_quadrature_formula comment "In calculus, Cavalieri's quadrature formula, named for 17th-century Italian mathematician Bonaventura Cavalieri, is the integraland generalizations thereof. This is the definite integral form; the indefinite integral form is:There are additional forms, listed below.".
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