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A parallel universe, also known as an alternative universe, parallel world, parallel dimension, alternative reality, or alternative dimension, is a hypothetical universe co-existing with one's own, typically distinct in some way. [1] The sum of all potential parallel universes that constitute reality is often called the "multiverse".
Polish coat of arms' eagle, inscription: "Rzeczpospolita Polska" and the year of minting denomination with a simple plant ornament 1923 1923 1939 2 grosze 17.6 0.98 2 bronze Polish coat of arms' eagle, inscription: "Rzeczpospolita Polska" and the year of minting denomination with a simple plant ornament 1923 1925 1927 1928 1930-1939 1939 5 groszy
The traditional Polish units of measurement included two uniform yet distinct systems of weights and measures, as well as a number of related systems borrowed from neighbouring states. The first attempt at standardisation came with the introduction of the Old Polish measurement [system] , also dubbed the Warsaw system , introduced by a royal ...
In the folding model, hyperspace is a place of higher dimension through which the shape of our three-dimensional space can be distorted to bring distant points close to each other; a common analogy popularized by Robert A. Heinlein's Starman Jones (1953) is that of crumpling two-dimensional paper or cloth in the third dimension, thus bringing ...
Zero-dimensional Polish spaces are a particularly convenient setting for descriptive set theory. Examples of such spaces include the Cantor space and Baire space . Hausdorff zero-dimensional spaces are precisely the subspaces of topological powers 2 I {\displaystyle 2^{I}} where 2 = { 0 , 1 } {\displaystyle 2=\{0,1\}} is given the discrete ...
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A subspace Q of a Polish space P is Polish (under the induced topology) if and only if Q is the intersection of a sequence of open subsets of P (i. e., Q is a G δ-set). [ 2 ] ( Cantor–Bendixson theorem ) If X is Polish then any closed subset of X can be written as the disjoint union of a perfect set and a countable set.
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