Logit Transformation
The function
This function has an inflection point at
, where
Applying the logit transformation to values obtained by iterating the Logistic Equation generates a sequence ofRandom Numbers having distribution
which is very close to a Gaussian Distribution.
References
Collins, J.; Mancilulli, M.; Hohlfeld, R.; Finch, D.; Sandri, G.; and Shtatland, E. ``A Random Number Generator Based on the Logit Transform of the Logistic Variable.'' Computers in Physics 6, 630-632, 1992. Pickover, C. A. Keys to Infinity. New York: Wiley, pp. 244-245, 1995.
- Levi-Civita Tensor
- Levine-O'Sullivan Greedy Algorithm
- Levine-O'Sullivan Sequence
- Lew k-gram
- Lexicographic Order
- Lexis Ratio
- Lexis Trials
- L-Function
- Lg
- L'Hospital's Cubic
- L'Hospital's Rule
- L'Huilier's Theorem
- Liar's Paradox
- Lichnerowicz Conditions
- Lichnerowicz Formula
- Lichnerowicz-Weitzenbock Formula
- Lichtenfels Surface
- Lie Algebra
- Lie Algebroid
- Liebmann's Theorem
- Lie Bracket
- Lie Commutator
- Lie Derivative
- Lie Group
- Lie Groupoid