linearly isomorphic - definição. O que é linearly isomorphic. Significado, conceito
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O que (quem) é linearly isomorphic - definição

GEOMETRIC PROPERTY OF A PAIR OF SETS OF POINTS IN EUCLIDEAN GEOMETRY
Linearly separable
  • The existence of a line separating the two types of points means that the data is linearly separable

Isomorphic keyboard         
MUSICAL INPUT DEVICE CONSISTING OF A 2D GRID OF BUTTONS OR KEYS ON WHICH ANY GIVEN SEQUENCE/COMBINATION OF MUSICAL INTERVALS HAS THE "SAME SHAPE" ON THE KEYBOARD WHEREVER IT OCCURS—WITHIN A KEY, ACROSS KEYS, ACROSS OCTAVES, AND ACROSS TUNINGS
Isomorphic keyboards; Tuning invariance; Tuning-invariant; Tuning invariant
An isomorphic keyboard is a musical input device consisting of a two-dimensional grid of note-controlling elements (such as buttons or keys) on which any given sequence and/or combination of musical intervals has the "same shape" on the keyboard wherever it occurs – within a key, across keys, across octaves, and across tunings.
Koebner phenomenon         
  •  Heinrich Köbner (1838–1904)
SKIN LESION ON LINES OF TRAUMA
Koebner Phenomenon; Koebnerization; Koebner's phenomenon; Isomorphic Koebner phenomenon; Köbner; Koebner; Koebnerize; Koebnerized; Koebnerizing; Köbnerization; Köbnerizing; Köbnerized; Köbnerize; Köbner phenomenon
The Koebner phenomenon or Köbner phenomenon (, ), also called the Koebner response or the isomorphic response, attributed to Heinrich Köbner, is the appearance of skin lesions on lines of trauma.Various grammatical forms of "Koebner phenomenon" include: "Koebnerization", and "to Koebnerize".
Linearly ordered group         
Totally ordered group; Totally ordered abelian group; Totally-ordered group; Linearly-ordered group; Left-orderable group; Right-orderable group; Bi-orderable group
In mathematics, specifically abstract algebra, a linearly ordered or totally ordered group is a group G equipped with a total order "≤" that is translation-invariant. This may have different meanings.

Wikipédia

Linear separability

In Euclidean geometry, linear separability is a property of two sets of points. This is most easily visualized in two dimensions (the Euclidean plane) by thinking of one set of points as being colored blue and the other set of points as being colored red. These two sets are linearly separable if there exists at least one line in the plane with all of the blue points on one side of the line and all the red points on the other side. This idea immediately generalizes to higher-dimensional Euclidean spaces if the line is replaced by a hyperplane.

The problem of determining if a pair of sets is linearly separable and finding a separating hyperplane if they are, arises in several areas. In statistics and machine learning, classifying certain types of data is a problem for which good algorithms exist that are based on this concept.