How can two parallel lines intersect?

Parallel lines never intersect.

They extend indefinitely, and they can see another line beside them, but they can only see, like a "=".

In love, the feelings of parallel lines will not bear fruit.

It may be the unrequited love of one party, or it may be due to some reason that they cannot start ...... same timeThe intersecting line is an "x".

Obviously, they are getting closer and closer, but there is only a momentary touch, and then there is a more distant separation.

This kind of love is also painful.

It was once owned, but it was not forever.

Of course, it varies from person to person.

If the two no longer have a relationship, "X" is just a painless experience.

If one party is still reluctant, it is sadness.

I think you should want to have a love with a "Y" shaped line.

In the beginning, the two ends were separated.

Later, they intersect at a point to form a straight line, extending infinitely.

This should be the best ending in love.

have been supporting each other to walk the road ahead.

In fact, it is not the people who are different, but the heart and the mind.

Try to get used to each other and understand each other, and there's nothing you can't get by.

There are no two worlds of people in the emotional world, but they think differently.

Strangers, estranged people, departed people and oneself are parallel lines.

Valuing me, liking me, loving me and the people I value, like, love and myself are intersections.

Everyone has an infinite number of parallel lines.

There are also many intersections.

Parallel lines can become intersections.

Intersections can also be returned to parallel lines.

Parallel lines and intersections are opposites.

Parallel lines and intersections are also relative.

Barely turning parallel lines into intersections is not necessarily happy.

Intersections turning back into parallel lines are not necessarily unhappy.

The story of parallel lines and intersections is played out every day.

People are constantly hovering between parallel lines and intersections.

Abandoning parallel lines while going crazy for intersections.

I get the intersection and miss the parallel lines.

Intersections are surprises on parallel lines.

However, ......Parallel lines, however, are always the final ...... of intersectionsIs there an "intersection" that belongs to you? Whether there is one or not, don't forget that there are always countless "parallel lines" around you, and maybe one day a certain line will intersect with you and become a "point" in your life.

Parallel lines are in space, and they intersect when you look at it on one side!

Looking at your actions, the expectation of no action is a distant wait.

Won't intersect:

Theoretically, they do not intersect, but if they are three-dimensional space, they may intersect, for example, if you fold the paper with parallel lines in half, it will intersect. That is, everything is non-absolute.

There are two types of geometry that are currently recognized: Euclidean and non-Euclidean. The parallel axioms of Euclidean geometry have not been proved by other theorems to make them theorems, which makes some people who dare to think doubt it.

Notable figures include Lobachevsky and Riemann, who eventually established Roche geometry and Riemann geometry, both of which are collectively known as non-Euclidean geometry.

Roche geometry holds that two different parallel lines can be made on a plane by a point outside the straight line.

Rich's geometry, on the other hand, does not admit the existence of parallel lines at all, and any two straight lines must intersect.

Prove that two parallel lines can intersect: In Euclidean space, two parallel lines on the same plane never intersect. This is common knowledge that everyone who has been through nine years of compulsory education knows.

However, this common sense no longer holds true in projective space, where for example, you stand on a railroad track and look up at it, and as the rails get farther away from your line of sight, the rails get narrower and narrower, eventually intersecting at the horizon, intersecting at a point at infinity. Euclidean spaces are a good description of our common 2D 3D geometries (or geometrics), but they are not enough to cope with projective space.

Under no circumstances can they intersect.

In geometry, two lines that never intersect (and never coincide) in the same plane are called parallel lines.

The axiom of parallel lines is an important concept in geometry. The axiom of parallelism in Euclidean geometry can be expressed equivalently as "there is a single straight line parallel to a known straight line at a point outside the straight line".

The negative form of "a straight line that is not parallel to a known straight line at a point outside the straight line" or "at least two straight lines parallel to the known straight line at a point outside the straight line" can be used as an alternative to the axiom of parallelism in Euclidean geometry and deduce non-Euclidean geometry independent of Euclidean geometry.

Parallel lines must not intersect. Two straight lines that never intersect in the same plane are called parallel lines. It can be seen that two parallel lines never intersect. According to the definition of parallel lines, it is concluded that parallel lines never intersect.

The nature of parallel lines

The nature of parallel lines is different from the judgment of parallel lines, the determination of parallel lines is determined by the number of angles to determine the position relationship of the line, while the nature of parallel lines is determined by the position relationship of the line to determine the number of angles, and the nature of parallel lines and the judgment are two propositions of causal inversion. The parallel of two straight lines is the conclusion for the determination of parallel lines, but for the nature of parallel lines.

Two straight lines parallel is a condition. Two straight lines are known to be parallel. The relationship between the angles obtained from parallel lines is the property of parallel lines, including two straight lines that are parallel, the isotope angles are equal, two straight lines are parallel, and the internal wrong angles are equal. The two straight lines are parallel and complementary to the side inner angles.

In a plane, if two lines are truncated by a third line, and the sum of the ipsilateral interior angles on one side is greater than the two right angles, then the first two lines intersect on the other side of the ipsilateral interior angles.

The statement of this axiom is too long. In 1795, the Scottish mathematician Playfair proposed the following axioms as an alternative to parallel axioms, which are widely used by people.