| 1. | Cartesian products also have an alternate topology, the box topology.
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| 2. | Cartesian product graphs can be recognized efficiently, in linear time.
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| 3. | The cartesian product of two strongly cantorian sets is strongly cantorian.
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| 4. | It builds the Cartesian product of the records of both inputs.
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| 5. | From the Cartesian product, the free vector space over is formed.
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| 6. | Is the Cartesian product with fields labelled f1, &, fn.
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| 7. | The rooted product is a cartesian product of the same two graphs.
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| 8. | The product order generalizes to arbitrary ( possibly infinitary ) Cartesian products.
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| 9. | Any Cartesian product of unit distance graphs produces another unit distance graph.
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| 10. | This Cartesian product is large, which explains the small sample size.
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