| 41. | Perhaps the simplest example is the cartesian product of the long line with the space of real numbers.
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| 42. | Consider the set of real numbers and ?denotes the Cartesian product, which is a vector space.
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| 43. | Suppose that " c " is a annulus and so is homeomorphic to the Cartesian product of
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| 44. | The Baire space is defined to be the Cartesian product of tree of finite sequences of natural numbers.
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| 45. | It is in the shape of a Clifford torus, which is the Cartesian product of two circles.
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| 46. | Now consider the infinite cartesian product \ Pi _ { i \ in I } A _ i.
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| 47. | If the Cartesian product is taken, the cells of the table contain ordered pairs of the form.
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| 48. | If it does create the Cartesian product first, is there a way to make it more efficient?
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| 49. | The Cubinder is the Cartesian Product of a circle and a square, and it is a rotachoron.
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| 50. | In other words, it is a subset of the Cartesian product " A " 2 =.
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