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List of mathematical properties of points : ウィキペディア英語版 | In mathematics, the following appear:* Algebraic point* Associated point* Base point * Closed point * Divisor point* Embedded point* Extreme point* Fermat point* Fixed point* Focal point* Geometric point* Hyperbolic equilibrium point* Ideal point* Inflection point* Integral point* Isolated point* Generic point* Heegner point* Lattice hole, Lattice point* Lebesgue point* Midpoint* Napoleon points* Non-singular point* Normal point* Parshin point* Periodic point* Pinch point* Point (geometry)* Point source* Rational point* Recurrent point* Regular point, Regular singular point* Saddle point* Semistable point* Separable point* Simple point* Singular point of a curve* Singular point of an algebraic variety* Smooth point* Special point* Stable point* Torsion point* Vertex (curve)* Weierstrass point==Calculus==* Critical point (aka stationary point), any value ''v'' in the domain of a differentiable function of any real or complex variable, such that the derivative of ''v'' is 0 or undefined In mathematics, the following appear: * Algebraic point * Associated point * Base point * Closed point * Divisor point * Embedded point * Extreme point * Fermat point * Fixed point * Focal point * Geometric point * Hyperbolic equilibrium point * Ideal point * Inflection point * Integral point * Isolated point * Generic point * Heegner point * Lattice hole, Lattice point * Lebesgue point * Midpoint * Napoleon points * Non-singular point * Normal point * Parshin point * Periodic point * Pinch point * Point (geometry) * Point source * Rational point * Recurrent point * Regular point, Regular singular point * Saddle point * Semistable point * Separable point * Simple point * Singular point of a curve * Singular point of an algebraic variety * Smooth point * Special point * Stable point * Torsion point * Vertex (curve) * Weierstrass point ==Calculus==
* Critical point (aka stationary point), any value ''v'' in the domain of a differentiable function of any real or complex variable, such that the derivative of ''v'' is 0 or undefined
抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)』 ■ウィキペディアで「In mathematics, the following appear:* Algebraic point* Associated point* Base point * Closed point * Divisor point* Embedded point* Extreme point* Fermat point* Fixed point* Focal point* Geometric point* Hyperbolic equilibrium point* Ideal point* Inflection point* Integral point* Isolated point* Generic point* Heegner point* Lattice hole, Lattice point* Lebesgue point* Midpoint* Napoleon points* Non-singular point* Normal point* Parshin point* Periodic point* Pinch point* Point (geometry)* Point source* Rational point* Recurrent point* Regular point, Regular singular point* Saddle point* Semistable point* Separable point* Simple point* Singular point of a curve* Singular point of an algebraic variety* Smooth point* Special point* Stable point* Torsion point* Vertex (curve)* Weierstrass point==Calculus==* Critical point (aka stationary point), any value ''v'' in the domain of a differentiable function of any real or complex variable, such that the derivative of ''v'' is 0 or undefined」の詳細全文を読む
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