Dedekind Eta Function
Let
 | (1) |
by | (2) |
 | (3) |
is a Modular Form. Letting 
be a Root of Unity, 
satisfies |  |  | (4) |
 | |  | (5) |
(Weber 1902, p. 113; Atkin and Morain 1993).See also Dirichlet Eta Function, Theta Function, Weber Functions
References
Atkin, A. O. L. and Morain, F. ``Elliptic Curves and Primality Proving.'' Math. Comput. 61, 29-68, 1993. Weber, H. Lehrbuch der Algebra, Vols. I-II. New York: Chelsea, 1902.
- Euler-Maclaurin Integration Formulas
- Euler-Mascheroni Constant
- Euler-Mascheroni Integrals
- Euler Measure
- Euler Number
- Euler Parameters
- Euler-Poincaré Characteristic
- Euler Polyhedral Formula
- Euler Polynomial
- Euler Polynomial Identity
- Euler Power Conjecture
- Euler Product
- Euler Pseudoprime
- Euler Quartic Conjecture
- Euler's 6n+1 Theorem
- Euler's Addition Theorem
- Euler's Circle
- Euler's Conjecture
- Euler's Criterion
- Euler's Displacement Theorem
- Euler's Distribution Theorem
- Euler's Factorization Method
- Euler's Finite Difference Transformation
- Euler's Graeco-Roman Squares Conjecture
- Euler's Homogeneous Function Theorem