Примеры использования Projective plane на Английском языке и их переводы на Русский язык
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This example also shows that the Sylvester-Gallai theorem cannot be generalized to the complex projective plane.
An affine plane of order q can be obtained from a projective plane of the same order by removing one block and all of the points in that block from the projective plane.
The projective plane of order 2(the Fano plane)
It can be embedded without crossings on a torus or projective plane, so it is also a toroidal graph.
a pair of mutually-inscribed quadrilaterals in the complex projective plane, is called the Möbius-Kantor configuration.
The minimal rational surfaces are the projective plane and the Hirzebruch surfaces Σr for r 0
that if a connected graph H has a two-ply planar cover then H must have an embedding into the projective plane.
A curve in this context is defined by a non-degenerate algebraic equation in the complex projective plane.
In the special case that the projective plane is of the PG(2,K)
A set of n- 1 MOLS of order n can be used to construct a projective plane of order n and conversely.
This means that the projective plane is the quotient space of the sphere obtained by partitioning the sphere into equivalence classes under the equivalence relation~,
a double point in the complex projective plane at x=0, z=0.
This construction is closely related to the property that every projective plane that can be embedded into a projective space obeys Desargues' theorem.
It is also analogous to a theorem of August Ferdinand Möbius that every non-contractible smooth curve in the projective plane has at least three inflection points.
The compact real form of F4 is the isometry group of a 16-dimensional Riemannian manifold known as the octonionic projective plane OP2.
q) or a projective plane.
the result is the projective plane.
the boundary manifold would be the projective plane, which is not orientable.
This particular statement is true in a projective plane, though not true in the Euclidean plane where lines may be parallel.
Variations of the problem consider the projective plane rather than the Euclidean plane,