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ZERO-DIMENSIONAL

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  • The corners, also called vertices, are zero-dimensional points while the sides connecting them, also called edges, are one-dimensional line segments.
  • All discrete spaces are locally compact and Hausdorff (they are just the zero-dimensional manifolds).
  • Two lower-dimensional examples of hyperplanes are one-dimensional lines in a plane and zero-dimensional points on a line.
  • Strictly speaking, the spin group describes a fermion in a zero-dimensional space; however, space is not zero-dimensional, and so the spin group is used to define spin structures on (pseudo-)Riemannian manifolds: the spin group is the structure group of a spinor bundle.
  • A discrete group is the same thing as a zero-dimensional Lie group (uncountable discrete groups are not second-countable, so authors who require Lie groups to have this property do not regard these groups as Lie groups).
  • For example, it can readily compute Gröbner basis, syzygies and minimal free resolutions, intersection, division, the radical of an ideal, the ideal of zero-dimensional schemes, Poincaré series and Hilbert functions, factorization of polynomials, and toric ideals.
  • After modding out by these reparametrizations, the quotient space is zero-dimensional — that is, a collection of oriented points representing unparametrized flow lines.
  • In fact, the irrationals equipped with the subspace topology have a basis of clopen groups so the space is zero-dimensional.
  • The presence of a (zero-dimensional) lattice regularises the series and the finite size and temperature of the system makes renormalisation unnecessary.
  • The method employs nanomaterial heterostructures, consisting of zero-dimensional spherical gold nanoparticles and two-dimensional hafnium disulfide nanoplatelets, as building blocks to create a platform technology capable of detecting trace amounts of genetic material in biological samples.


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