Crossword Solver > found answer > SUPERLOYA

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SUPERLOYA

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Superloya might refer to
In mathematics, the super-logarithm (or tetra-logarithm) is one of the two inverse functions of tetration. Just as exponentiation has two inverse functions, roots and logarithms, tetration has two inverse functions, super-roots and super-logarithms. There are several ways of interpreting super-logarithms:* As the Abel function of exponential functions, * As the inverse function of tetration with respect to the height, * As the number of times a logarithm must be iterated to get to 1 (the Iterated logarithm), * As a generalization of Robert Munafo's large number class system,The precise definition of the super-logarithm depends on a precise definition of non-integral tetration (that is, * * * * * * * * y * * * x * * * * {\displaystyle {^{y}x}} * for y not an integer). There is no clear consensus on the definition of non-integral tetration and so there is likewise no clear consensus on the super-logarithm for non-integer range.

Superloya might refer to

In mathematics, the super-logarithm (or tetra-logarithm) is one of the two inverse functions of tetration. Just as exponentiation has two inverse functions, roots and logarithms, tetration has two inverse functions, super-roots and super-logarithms. There are several ways of interpreting super-logarithms:* As the Abel function of exponential functions,
* As the inverse function of tetration with respect to the height,
* As the number of times a logarithm must be iterated to get to 1 (the Iterated logarithm),
* As a generalization of Robert Munafo's large number class system,The precise definition of the super-logarithm depends on a precise definition of non-integral tetration (that is,
*
*
*
*
*
*
*
* y
*
*
* x
*
*
*
* {\displaystyle {^{y}x}}
* for y not an integer). There is no clear consensus on the definition of non-integral tetration and so there is likewise no clear consensus on the super-logarithm for non-integer range.

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