Cantor Function
The function whose values are
for any number between
and
Chalice (1991) shows that any real-valued function
on [0, 1] which is Monotone Increasing andsatisfies- 1.
, - 2.
, - 3.
References
Chalice, D. R. ``A Characterization of the Cantor Function.'' Amer. Math. Monthly 98, 255-258, 1991. Wagon, S. ``The Cantor Function'' and ``Complex Cantor Sets.'' §4.2 and 5.1 in Mathematica in Action. New York: W. H. Freeman, pp. 102-108 and 143-149, 1991.
- Perron-Frobenius Operator
- Perron-Frobenius Theorem
- Perron's Theorem
- Persistence
- Persistent Number
- Persistent Process
- Perspective
- Perspective Axis
- Perspective Center
- Perspective Collineation
- Perspective Triangles
- Perspectivity
- Pesin Theory
- Petersen Graphs
- Petersen-Shoute Theorem
- Peters Projection
- Peter-Weyl Theorem
- Petrie Polygon
- Petrov Notation
- Pfaffian Form
- p-Good Path
- p-Group
- Phase
- Phase Space
- Phase Transition