For a line
For a line (I do not do it goddamn English:) in the geometry Line segment) is the part of the straight line that was able to be inserted between two points and includes which point that there is between they endpoint.
The side of a triangle and the quadrangle is nominated for an example for the line.
Generally when the endpoint is two tops where the polygon is next to, it is it with the side of the polygon, and a segment of a line becoming one top of the polygon where there is an endpoint is a diagonal when it is not so.
When an endpoint appears on one curve such as the circumference, the segment of a line is called the string of the curve.
I assume V R or a vector space in C and assume L a subset of V.
When it cuts it on a parameter when L chooses a certain suitable vector u, v ∈ V, it is said that L is a segment of a line.
Vector u, u + v is an endpoint of L then(end point) is called it.
A segment of a line can need "open" or distinction of "the shut".
I say that I be accompanied by a parameter when subset L of V chooses u, v ∈ V as for the open segment of a line of a thing of statement above as for the definition for the shut line then and can do it.
Or it is the same thing, but may define it when "a shut segment of a line is two points of".
The side of a triangle and the quadrangle is nominated for an example for the line.
Generally when the endpoint is two tops where the polygon is next to, it is it with the side of the polygon, and a segment of a line becoming one top of the polygon where there is an endpoint is a diagonal when it is not so.
When an endpoint appears on one curve such as the circumference, the segment of a line is called the string of the curve.
I assume V R or a vector space in C and assume L a subset of V.
When it cuts it on a parameter when L chooses a certain suitable vector u, v ∈ V, it is said that L is a segment of a line.
Vector u, u + v is an endpoint of L then(end point) is called it.
A segment of a line can need "open" or distinction of "the shut".
I say that I be accompanied by a parameter when subset L of V chooses u, v ∈ V as for the open segment of a line of a thing of statement above as for the definition for the shut line then and can do it.
Or it is the same thing, but may define it when "a shut segment of a line is two points of".
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