| 1. | Quotients of the Dedekind eta function at imaginary quadratic arguments may be integral.
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| 2. | This last being the Euler function, which is closely related to the Dedekind eta function.
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| 3. | Where \ eta is the Dedekind eta function.
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| 4. | We know very little about how ETA functions.
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| 5. | Is there inverse function for eta function.
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| 6. | Color representation of the Dirichlet eta function.
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| 7. | The algorithm, making use of Chebyshev polynomials, is described in the article on the Dirichlet eta function.
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| 8. | The eta function is defined by an alternating Dirichlet series, so this method parallels the earlier heuristics.
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| 9. | For all, where is the gamma function, and related to a special value of the Dedekind eta function.
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| 10. | It can be related to the Dedekind eta function, a modular form of weight 1 / 2, as,
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