Brill-Noether Theorem

If the total group of the canonical series is divided into two parts, the difference between the number of points ineach part and the double of the dimension of the complete series to which it belongs is the same.

References

Coolidge, J. L. A Treatise on Algebraic Plane Curves. New York: Dover, p. 263, 1959.

• Tapering Function
• Tarry-Escott Problem
• Tarry Point
• Tarski's Theorem
• Tauberian Theorem
• Tau Conjecture
• Tau-Dirichlet Series
• Tau Function
• Tautochrone Problem
• Tautology
• Taxicab Number
• Taylor Center
• Taylor Circle
• Taylor Expansion
• Taylor-Greene-Chirikov Map
• Taylor Polynomial
• Taylor's Condition
• Taylor Series
• Tchebycheff
• t-Distribution
• Teardrop Curve
• Technique
• Teichmüller Space
• Teichmüller's Theorem
• Telescoping Sum