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The presence of a scene plane allows us to uniquely map a point from the image plane of a camera to the scene.
Let T : C → C be a map, a point x ∈ C is called a fixed point of T if T x = x, and the set of all fixed points of T is denoted by F ( T ).
Let K be a nonempty, closed and convex subset of E. Let T : K → K be a map, a point x ∈ K is called a fixed point of T if Tx = x, and the set of all fixed points of T is denoted by F T).
(b) The first step is imaged by the camera as a trapezoid defined by its bases B 0, B 1 and its height H 0. To get the corresponding pixel coordinates of (X,Y,Z) in the raw ground depth map, a point in 3D space is subject to a rotation around the X-axis: begin{array}rcl@ {R}left(begin{array}{l} X Y Z end{array}right), end{array} (2).
Also if E is uniformly smooth, then J is norm-to-norm uniformly continuous on bounded subsets of E. Let C be a nonempty, closed, convex subset of E. Let T : C → C be a map, a point x ∈ C is called a fixed point of T if T x = x and the set of all fixed points of T is denoted by F ( T ).
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In order to display the results, a choroplethic map and a point map were drawn within the GIS [ 9].
For a self-map, a point of is called an eventually periodic point of if for some.
Radial symmetric (RS) method maps a point in the original constellation to its symmetric point in an outer circle [10].
A characteristic function f is a C ∞ -function that maps a point on M to a real number.
The homography maps a point from one plane to a point in the second plane up to a scale such that (2).
A function (H operatorname{CB}(X times operatorname{CB}(X to [0,infty) ) defined by H A,B)= maxBigl{ sup_{xin A}d x,B),sup_{yin B}d y,A) Bigr} is called a Pompeiu-Hausdorff metric on (operatorname{CB}(X) ) induced by d on X. Let (g:Xto X ) be a self-map and (T:Xto2^{X} ) be a multivalued map. A point x in X is a coincidence point of g and T if (g(x in T x) ).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com