Study's Theorem

Given three curves , , with the common group of ordinary points (which may be empty), let theirremaining groups of intersections , , and also be ordinary points. If is any other curvethrough , then there exist two other curves , such that the three combined curves are of the same order and Linearly Dependent, each curve contains thecorresponding group , and every intersection of or with or lies on or.

References

Coolidge, J. L. A Treatise on Algebraic Plane Curves. New York: Dover, p. 34, 1959.

• Monodromy
• Monodromy Group
• Monodromy Theorem
• Monogenic Function
• Monohedral Tiling
• Monoid
• Monomial
• Monomino
• Monomorph
• Monomorphism
• Monotone
• Monotone Decreasing
• Monotone Increasing
• Monotonic Function
• Monotonic Sequence
• Monotonic Voting
• Monster Group
• Monte Carlo Integration
• Monte Carlo Method
• Montel's Theorem
• Monty Hall Dilemma
• Monty Hall Problem
• Moore Graph
• Moore-Penrose Generalized Matrix Inverse
• Mordell Conjecture