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Space and mass in architecture are not entirely separable: as was noted by George Berkeley in 1709, two-dimensional human vision cannot fully comprehend three-dimensional forms, so the perception of the space is a result of immediate visual sensation and the knowledge of textures pre-acquired through touching (this idea evolved in the 19th ...
In mathematics, a space form is a complete Riemannian manifold M of constant sectional curvature K. The three most fundamental examples are Euclidean n -space , the n -dimensional sphere , and hyperbolic space , although a space form need not be simply connected .
Spatiality is a term used in architecture for characteristics that, looked at from a certain aspect, define the quality of a space. [1] In comparison to the term spaciousness, which includes formal, dimensional determination of size—depth, width or height—spatiality is a higher category term.
Though the subspace topology of Y = {−1} ∪ {1/n } n∈N in the section above is shown not to be generated by the induced order on Y, it is nonetheless an order topology on Y; indeed, in the subspace topology every point is isolated (i.e., singleton {y} is open in Y for every y in Y), so the subspace topology is the discrete topology on Y (the topology in which every subset of Y is open ...
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Given a topological space and a group acting on it, the images of a single point under the group action form an orbit of the action. A fundamental domain or fundamental region is a subset of the space which contains exactly one point from each of these orbits. It serves as a geometric realization for the abstract set of representatives of the ...
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"Witt's theorem" or "the Witt theorem" may also refer to the Bourbaki–Witt fixed point theorem of order theory.. In mathematics, Witt's theorem, named after Ernst Witt, is a basic result in the algebraic theory of quadratic forms: any isometry between two subspaces of a nonsingular quadratic space over a field k may be extended to an isometry of the whole space.
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