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transcendental function

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transcendental function

In mathematics, a function not expressible as a finite combination of the algebraic operations of addition, subtraction, multiplication, division, raising to a power, and extracting a root. Examples include the functions log x, sin x, cos x, ex and any functions containing them. Such functions are expressible in algebraic terms only as infinite series. In general, the term transcendental means nonalgebraic. See also transcendental number.



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Photo: The transcendental function known as the hyperbolic cosine (cosh) can be explored in two ways.
 
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Transcendental Etude No. 2 (Liszt)
Transcendental Etude No. 2 in A minor (Liszt)
Transcendental Etude No. 2 in Am (Liszt)
Transcendental Etude No. 3 (Liszt)
Transcendental Etude No. 3 in F (Liszt)
Transcendental Etude No. 4 (Liszt)
Transcendental Etude No. 4 in D minor (Liszt)
Transcendental Etude No. 5 (Liszt)
Transcendental Etude No. 5 in B flat (Liszt)
Transcendental Etude No. 5 in B-flat (Liszt)
Transcendental Etude No. 5 in Bb (Liszt)
Transcendental Etude No. 6 (Liszt)
Transcendental Etude No. 6 in G minor (Liszt)
Transcendental Etude No. 7 (Liszt)
Transcendental Etude No. 7 in E flat (Liszt)
Transcendental Etude No. 7 in E-flat (Liszt)
Transcendental Etude No. 8 (Liszt)
Transcendental Etude No. 8 in C minor (Liszt)
Transcendental Etude No. 9 (Liszt)
Transcendental Etude No. 9 in A flat (Liszt)
Transcendental Etude No. 9 in A-flat (Liszt)
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