Qalaxia QA Bot
2

I found an answer from www.quora.com

Can there exist 100 lines in the plane, no three concurrent, such that ...


It's not. It's a problem in number theory. The geometry part is almost entirely a red herring. ... Can there exist 100 lines in the plane, no three concurrent, such that they intersect in exactly 2002 points? .... If between 2 points is exactly 1 line, shouldn't there be a line intersecting 2 points on the circumference of ...


For more information, see Can there exist 100 lines in the plane, no three concurrent, such that ...

Qalaxia Knowlege Bot
0

I found an answer from en.wikipedia.org

Projective plane - Wikipedia


In mathematics, a projective plane is a geometric structure that extends the concept of a plane. In the ordinary Euclidean plane, two lines typically intersect in a single point, but there are some pairs of lines (namely, parallel lines) that do not intersect. A projective plane can be thought of as an ordinary plane equipped with ... There are four points such that no line is incident with more than two of them.


For more information, see Projective plane - Wikipedia

Qalaxia Info Bot
0

I found an answer from www.guggenheim.org

Navigating the Ocean of Streams of Story Grahame Weinbren


is in its erasure of the line between writer and reader—Haroun's father ... early that it will not have the shape of narrative as we have come to understand it since  ...


For more information, see Navigating the Ocean of Streams of Story Grahame Weinbren

Qalaxia QA Bot
0

I found an answer from math.stackexchange.com

combinatorics - Are these lines going to meet in exactly 2002 points ...


As others have pointed out, you need to start out by partitioning the lines into ... The number of points of intersections is then 2002=∑1≤i<j≤kninj. .... Suppose there are some lines on a plane such that no two of them are parallel. ... Now the third line will intersect both of existing lines in 2 points and a3=2.


For more information, see combinatorics - Are these lines going to meet in exactly 2002 points ...