Group similar functions together.
(see entry on recursive functions).
…functions that arose from their periodicity.
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Frege explicitly recognizes them as functions.
There is an expectation that your solution should use functions .
Estimating the information efficiency of elementary functions is not trivial.
All terms are interpreted as functions, and combinators are functions too.
As with the Bessel functions, one can study their infinite series, recursion formulas, generating…
These new functions, the elliptic functions, aroused a considerable degree of interest.
This is what Gödel did to extend the primitive recursive functions to the recursive functions.
Note that despite its name, the class of partial recursive functions contains total functions.
As the name suggests, propositional functions are functions that have propositions as their values.
Nonalgebraic functions, such as exponential and trigonometric functions, are also known as transcendental functions.
It might be thought that since Aristotle's theory treats mental functions and other vital functions exactly alike, it obscures a crucial distinction.
Specifically, she studies whether people know about the instrumental functions of emotions and whether they seek such functions when they regulate their emotions.
Define the primitive recursive functions to be the smallest class of functions that contains the Initial functions and is closed under Composition and Primitive Recursion.
Possible worlds semantics is the view that contents are intensions (and hence that characters are functions from contexts to intensions, i.e. functions from contexts to functions from circumstances of evaluation to a reference).
The logic of PM is based on propositions, propositional functions and relations in extension, unlike Frege’s which deals with objects, in particular, truth values, and functions, with the special case of concepts, which are functions from objects to truth values.
The rules for differentiating products of scalar functions remain valid for derivatives of the dot and cross products of vector functions, and suitable definitions of integrals of vector functions allow the construction of the calculus of vectors, which has become a basic analytic tool in physical sciences and technology.
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The rules for differentiating products of scalar functions remain valid for derivatives of the dot and cross products of vector functions and suitable definitions of integrals of vector functions allow the construction of the calculus of vectors which has become a basic analytic tool in physical sciences and technology