to affine

listen to the pronunciation of to affine
Английский Язык - Турецкий язык
afine etmek
afin
afine et
afine etmek
(Geometri) şekillerin lineer adı verilen noktası noktasına uygunlukları ile değişmeyen özelliklerini, yani birinci dereceden dönüştürmelerini inceleyen geometri dalı
Английский Язык - Английский Язык
Of or pertaining to a transformation that maps parallel lines to parallel lines and finite points to finite points
Having mutual affinity, of two materials
A relative by marriage
Describing a function expressible as f(\vec x)= A \vec x + \vec b (which is not linear, but is similar)
related by marriage
(anthropology) kin by marriage
Of or relating to the geometry of affine transformations
(Mathematics) allowing for or preserving parallel relationships
(noun) Anthropology a relative by marriage
Of or relating to a transformation of coordinates that is equivalent to a linear transformation followed by a translation
Generally speaking, linear Technically, function f : G -> G of the form: f(x) = ax + b with non-zero constant "b"
Definition of Affine: Affine is an adjective, describing a function with a constant slope Distinguished from linear which sometimes is meant to imply that the function has no constant term; that it is zero when the independent variables are zero An affine function may have a nonzero value when the independent variables are zero Examples: y = 2x is linear in x, whereas y = 2x + 7 is an affine function of x And y = 2x + z2 is affine in x but not in z (Econterms) Terms related to Affine: Linear Affine Pricing About Com Resources on Affine: None Writing a Term Paper? Here are a few starting points for research on Affine: Books on Affine: None Journal Articles on Affine: None
A resolvable design is affine (or affine resolvable) if the number of points common to two blocks in different classes of the resolution is constant The points and hyperplanes of an affine space form an example
Assigning finite values to finite quantities
To refine
{s} allocating finite values to finite quantities (Mathematics)
Describing a function expressible as f(x)=ax+b (which is not linear, but is similar)
to affine
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