Rosatti's Theorem
There is a one-to-one correspondence between the sets of equivalent correspondences (not of value 0) on an irreduciblecurve of Genus (Curve) 
, and the rational Collineations of a projective space of 
dimensions whichleave invariant a space of 
dimensions. The number of linearly independent correspondences will be that of linearlyindependent Collineations.
References
Coolidge, J. L. A Treatise on Algebraic Plane Curves. New York: Dover, p. 339, 1959.
- Gaussian Function
- Gaussian Hypergeometric Series
- Gaussian Integer
- Gaussian Integral
- Gaussian Integral (Linking Number)
- Gaussian Joint Variable Theorem
- Gaussian Mountain Range
- Gaussian Multivariate Distribution
- Gaussian Polynomial
- Gaussian Prime
- Gaussian Quadrature
- Gaussian Sum
- Gauss-Jacobi Mechanical Quadrature
- Gauss-Jordan Elimination
- Gauss-Kummer Series
- Gauss-Kuzmin-Wirsing Constant
- Gauss-Laguerre Quadrature
- Gauss-Manin Connection
- Gauss Map
- Gauss Measure
- Gauss Multiplication Formula
- Gauss Plane
- Gauss-Salamin Formula
- Gauss's Backward Formula
- Gauss's Circle Problem