external conjugate diameter - traducción al árabe
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external conjugate diameter - traducción al árabe

ANOTHER ROOT OF THE SAME MINIMAL POLYNOMIAL
Conjugate elements; Conjugate element; Conjugate roots; Conjugate root; Algebraic conjugate; Galois conjugate; Conjugate (algebra)

external conjugate diameter      
‎ القُطْرُ المُتَقارِنُ الظَّاهِر‎
conjugate diameter         
  • For any φ, the indicated diameters of the circles and hyperbolas are conjugate.
PERPENDICULAR DIAMETERS OF A CONIC SECTION
Conjugate diameter; Tangent parallelogram
‎ قُطْرُ مُتَقارِن‎
DIAMETER         
  • center or origin ''O''}}
STRAIGHT LINE SEGMENT THAT PASSES THROUGH THE CENTER OF A CIRCLE
Diameters; Diametre; ⌀; Diameter symbol; Diameter (geometry); Diameter (symbol); Diameter of a point set; Diameter sign; Diam; Diameter of a set; Metric diameter; Metric diameter of a set; Diamater

ألاسم

قُطْرُ الدَّائِرَة

Definición

Diameter
·noun A diametral plane.
II. Diameter ·noun The length of a straight line through the center of an object from side to side; width; thickness; as, the diameter of a tree or rock.
III. Diameter ·noun The distance through the lower part of the shaft of a column, used as a standard measure for all parts of the order. ·see Module.
IV. Diameter ·noun Any right line passing through the center of a figure or body, as a circle, conic section, sphere, cube, ·etc., and terminated by the opposite boundaries; a straight line which bisects a system of parallel chords drawn in a curve.

Wikipedia

Conjugate element (field theory)

In mathematics, in particular field theory, the conjugate elements or algebraic conjugates of an algebraic element α, over a field extension L/K, are the roots of the minimal polynomial pK,α(x) of α over K. Conjugate elements are commonly called conjugates in contexts where this is not ambiguous. Normally α itself is included in the set of conjugates of α.

Equivalently, the conjugates of α are the images of α under the field automorphisms of L that leave fixed the elements of K. The equivalence of the two definitions is one of the starting points of Galois theory.

The concept generalizes the complex conjugation, since the algebraic conjugates over R {\displaystyle \mathbb {R} } of a complex number are the number itself and its complex conjugate.