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 ...

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

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

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≤k**n**i**n**j. .... 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 a**3**=2.

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