In geometry, a transversal is a line that passes through two lines in the same plane at two distinct points. Transversals play a role in establishing whether...

Look up transversal in Wiktionary, the free dictionary. Transversal may refer to: Transversal (combinatorics), a set containing exactly one member of...

by a third straight line (a transversal) in the same plane, the corresponding angles of intersection with the transversal are congruent. Since these are...

In geometry, a transversal plane is a plane that intersects (not contains) two or more lines or planes. A transversal plane may also form dihedral angles...

Absolute geometry is a geometry based on an axiom system for Euclidean geometry without the parallel postulate or any of its alternatives. Traditionally...

line (called the transversal), and the interior angles between the two lines and the transversal lying on one side of the transversal add up to less than...

dimension In the context of determining parallelism in Euclidean geometry, a transversal is a line that intersects two other lines that may or not be parallel...

detail, see centripetal force. In the modern terminology of differential geometry, polar coordinates provide coordinate charts for the differentiable manifold...

necessary when a problem contains transversals in addition to cevians. Any vertex that is on both sides the transversal crosses will have a split mass....

geometry is the branch of geometry studying convex sets, mainly in Euclidean space. Convex sets occur naturally in many areas: computational geometry...

In mathematics, contact geometry is the study of a geometric structure on smooth manifolds given by a hyperplane distribution in the tangent bundle satisfying...

heavily into the Geometrical relations of numbers establishing his Transversal (geometry) theorem. Thābit described a generalized proof of the Pythagorean...

between sides v and w. Transversal (geometry) § Corresponding angles Townsend, Richard (1865). Chapters on the Modern Geometry of the Point, Line, and...

a transversal which intersects an element of R only once, and such that every point on a transversal lies on a line of R. The set of transversals of...

In geometry, two geometric objects are perpendicular if they intersect at right angles, i.e. at an angle of 90 degrees or π/2 radians. The condition of...

Helly's theorem is a basic result in discrete geometry on the intersection of convex sets. It was discovered by Eduard Helly in 1913, but not published...

this point (see diagram): a) different tangent lines (transversal intersection, after transversality), or b) the tangent line in common and they are crossing...

A transverse mode of electromagnetic radiation is a particular electromagnetic field pattern of the radiation in the plane perpendicular (i.e., transverse)...

{\mathcal {S}}=({\mathcal {S}}^{1},\dots ,{\mathcal {S}}^{n})} of n pairwise transversal and orthogonal foliations of connected submanifolds of codimension 1...

squares have no transversal. For example, when n is even, an n-by-n Latin square in which the value of cell i,j is (i+j) mod n has no transversal. Here are...

skew lines all meet three other skew lines, any transversal of the first set of three meets any transversal of the second set. In higher-dimensional space...

the transverse position of nucleon ⁠ j {\displaystyle j} ⁠. At high energies, the above formalism simplifies by focusing on transverse geometry and neglecting...

of the 20th century, the assumption had been that the three-dimensional geometry of the universe (its description in terms of locations, shapes, distances...

{\displaystyle \omega _{s1}={\sqrt {\frac {k_{1}}{m_{A}}}}} Symmetric transversal vibrations with frequency ω s 2 = 2 k 2 M m A m B {\displaystyle \omega...

Affine differential geometry is a type of differential geometry which studies invariants of volume-preserving affine transformations. The name affine...

which generalize the smooth divisors. Intuitively they cross only in a transversal way. Let A be an algebraic variety, and Z = ⋃ i Z i {\displaystyle Z=\bigcup...

H 0 {\displaystyle H_{1}\rightrightarrows H_{0}} preserves their transverse geometry, i.e. it induces: a homeomorphism between the orbit spaces G 0 /...

In Euclidean geometry, Ceva's theorem is a theorem about triangles. Given a triangle △ABC, let the lines AO, BO, CO be drawn from the vertices to a common...

Track geometry is concerned with the properties and relations of points, lines, curves, and surfaces in the three-dimensional positioning of railroad track...

{F}}} are least area surfaces. Calegari, Danny (2007). Foliations and the Geometry of 3-Manifolds. Clarendon Press. Alvarez Lopez, Jesús A. (1990). "On riemannian...