| 1. | Explicitly, the disjoint union topology can be described as follows.
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| 2. | If one writes as a disjoint union of right cosets of, say
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| 3. | A disjoint union of paths is called a linear forest.
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| 4. | :: Is that supposed to be a disjoint union?
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| 5. | Even more generally, a similar formula holds for infinite disjoint unions.
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| 6. | Thus the-sphere is realized as a disjoint union of these circular fibers.
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| 7. | There is a tautological decomposition into a disjoint union M = M _ {.
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| 8. | Is a finite disjoint union of connected component.
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| 9. | In the case of topological spaces coproducts are disjoint unions with their disjoint union topologies.
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| 10. | In the case of topological spaces coproducts are disjoint unions with their disjoint union topologies.
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