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Welcome to Anagrammer Crossword Genius! Keep reading below to see if rectilinea is an answer to any crossword puzzle or word game (Scrabble, Words With Friends etc). Scroll down to see all the info we have compiled on rectilinea.

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rectilinea

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The answer RECTILINEA has 0 possible clue(s) in existing crosswords.

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The word RECTILINEA is NOT valid in any word game. (Sorry, you cannot play RECTILINEA in Scrabble, Words With Friends etc)

There are 10 letters in RECTILINEA ( A1C3E1I1L1N1R1T1 )

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9 letters out of RECTILINEA

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Definitions of rectilinea in various dictionaries:

RECTILINEA - A rectilinear polygon is a polygon all of whose edge intersections are at right angles. Thus the interior angle at each vertex is either 90° or 270...

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Rectilinea might refer to
A rectilinear polygon is a polygon all of whose edge intersections are at right angles. Thus the interior angle at each vertex is either 90° or 270°. Rectilinear polygons are a special case of isothetic polygons.
* In many cases another definition is preferable: a rectilinear polygon is a polygon with sides parallel to the axes of Cartesian coordinates. The distinction becomes crucial when spoken about sets of polygons: the latter definition would imply that sides of all polygons in the set are aligned with the same coordinate axes. Within the framework of the second definition it is natural to speak of horizontal edges and vertical edges of a rectilinear polygon.
* Rectilinear polygons are also known as orthogonal polygons. Other terms in use are iso-oriented, axis-aligned, and axis-oriented polygons. These adjectives are less confusing when the polygons of this type are rectangles, and the term axis-aligned rectangle is preferred, although orthogonal rectangle and rectilinear rectangle are in use as well.
* The importance of the class of rectilinear polygons comes from the following. * They are convenient for the representation of shapes in integrated circuit mask layouts due to their simplicity for design and manufacturing. Many manufactured objects result in orthogonal polygons.
* Problems in computational geometry stated in terms of polygons often allow for more efficient algorithms when restricted to orthogonal polygons. An example is provided by the art gallery theorem for orthogonal polygons, which leads to more efficient guard coverage than is possible for arbitrary polygons.
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