Monica Set
The 
th Monica set 
is defined as the set of Composite Numbers 
for which
, where
 | (1) |
 |  |  | (2) |
 | |  | (3) |
Every Monica set has an infinite number of elements. The Monica set
is a subset of the Suzanne Set
. If is a Smith Number, then it is a member of the Monica set for all 
.For any Integer 
, if is a 
-Smith Number, then 
.See also Suzanne Set
References
Smith, M. ``Cousins of Smith Numbers: Monica and Suzanne Sets.'' Fib. Quart. 34, 102-104, 1996.
- Cayleyian Curve
- Cayley-Klein-Hilbert Metric
- Cayley-Klein Parameters
- Cayley Number
- Cayley's Group Theorem
- Cayley's Hypergeometric Function Theorem
- Cayley's Ruled Surface
- Cayley's Sextic
- Cayley's Sextic Evolute
- Cayley Tree
- C-Curve
- C-Determinant
- Cech Cohomology
- Ceiling Function
- Cell
- Cellular Automaton
- Cellular Space
- Center
- Centered Cube Number
- Centered Hexagonal Number
- Centered Pentagonal Number
- Centered Polygonal Number
- Centered Square Number
- Centered Triangular Number
- Center Function