Super-3 Number
An Integer 
such that 
contains three consecutive 3s in its Decimal representation. The first fewsuper-3 numbers are 261, 462, 471, 481, 558, 753, 1036, ... (Sloane's A014569). A. Anderson has conjectured that all numbersending in 471, 4710, or 47100 are super-3 (Pickover 1995).
For a digit 
, super-3 numbers can be generalized to super- numbers such that 
contains s in itsDecimal representation. The following table gives the first few super- numbers for small .
| Sloane | Super- numbers |
| 2 | Sloane's A032743 | 19, 31, 69, 81, 105, 106, 107, 119, 127, ... |
| 3 | Sloane's A014569 | 261, 462, 471, 481, 558, 753, 1036, 1046, ... |
| 4 | Sloane's A032744 | 1168, 4972, 7423, 7752, 8431, 10267, 11317, ... |
| 5 | Sloane's A032745 | 4602, 5517, 7539, 12955, 14555, 20137, 20379, ... |
| 6 | Sloane's A032746 | 27257, 272570, 302693, 323576, 364509, 502785, ... |
| 7 | Sloane's A032747 | 140997, 490996, 1184321, 1259609, 1409970, ... |
| 8 | Sloane's A032748 | 185423, 641519, 1551728, 1854230, 6415190, ... |
| 9 | Sloane's A032749 | 17546133, 32613656, 93568867, 107225764, ... |
References
Pickover, C. A. Keys to Infinity. New York: Wiley, p. 7, 1995. Sloane, N. J. A. Sequence A014569in ``The On-Line Version of the Encyclopedia of Integer Sequences.''http://www.research.att.com/~njas/sequences/eisonline.html.
- Sierpinski Number of the Second Kind
- Sierpinski's Composite Number Theorem
- Sierpinski Sieve
- Sierpinski Sponge
- Sierpinski's Prime Sequence Theorem
- Sierpinski's Theorem
- Sierpinski Tetrahedron
- Sierpinski Triangle
- Sieve
- Sieve of Eratosthenes
- Sievert Integral
- Sievert's Surface
- Sifting Property
- Sigma Algebra
- Sigma Function
- Sigmoid Curve
- Sigmoid Function
- Sign
- Signalizer Functor Theorem
- Signature (Knot)
- Signature (Quadratic Form)
- Signature (Recurrence Relation)
- Signature Sequence
- Signed Deviation
- Significance