Nilpotent Group
A Group 
for which the chain of groups
with
(equal to the Center of 
) terminates finitely with 
is called anilpotent group.See also Center (Group), Nilpotent Lie Group- Lévy Fractal
- Lévy Function
- Lévy Tapestry
- Löwenheim-Skolem Theorem
- Lüroth's Theorem
- Machine
- Machin-Like Formulas
- Machin's Formula
- Mackey's Theorem
- Mac Lane's Theorem
- Maclaurin-Bezout Theorem
- Maclaurin-Cauchy Theorem
- Maclaurin Integral Test
- Maclaurin Polynomial
- Maclaurin Series
- Maclaurin Trisectrix
- Maclaurin Trisectrix Inverse Curve
- MacMahon's Prime Number of Measurement
- MacRobert's E-Function
- Madelung Constants
- Maeder's Owl Minimal Surface
- Maehly's Procedure
- Magic Circles
- Magic Constant
- Magic Cube