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As far as the concept of [[Dimension#Mathematical dimensions|dimension]] is defined, although [[three-dimensional space]] is the most commonly thought of dimensional space, the number of dimensions for a space to exist need not be three: it can also be zero (a point), one (a line), two (a plane), more than three, finite or infinite, and with some definitions, a non-integer value. Mathematicians often study general structures that hold regardless of the number of dimensions.
 
As far as the concept of [[Dimension#Mathematical dimensions|dimension]] is defined, although [[three-dimensional space]] is the most commonly thought of dimensional space, the number of dimensions for a space to exist need not be three: it can also be zero (a point), one (a line), two (a plane), more than three, finite or infinite, and with some definitions, a non-integer value. Mathematicians often study general structures that hold regardless of the number of dimensions.
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Kinds of mathematical spaces include:
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*[[Banach space]] 
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*[[Calabi-Yau space]] 
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*[[Euclidean space]] 
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*[[Fréchet space]] 
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*[[Hausdorff space]] 
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*[[Hilbert space]] 
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*[[Kolmogorov space]] 
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*[[Metric space]] 
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*[[Minkowski space]] 
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*[[Probability space]] 
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*[[Projective space]] 
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*[[Proximity space]] 
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*[[Topological space]] 
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*[[Tychonoff space]] 
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*[[Uniform space]] 
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*[[Urysohn space]] 
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*[[Vector space]] 
      
===In physics===   
 
===In physics===   

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