| 21. | The relation table has rows representing the cosets of H, as in the coset table.
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| 22. | As noted earlier, in this case the double coset space equals the right coset space.
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| 23. | As noted earlier, in this case the double coset space equals the right coset space.
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| 24. | A "'coset representative "'is a representative in the equivalence class sense.
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| 25. | If N is normal then gN = Ng implis that every left coset is a right coset.
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| 26. | If N is normal then gN = Ng implis that every left coset is a right coset.
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| 27. | It follows that each coset of the group of Appell sequences contains exactly one sequence of binomial type.
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| 28. | The coset table is used to store the relationships between the known cosets when multiplying by a generator.
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| 29. | We then subtract the vector's coset leader, namely 1000, to get the result 1110.
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| 30. | Conversely, if every left cost is a right coset, then gN = Nh for some h.
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