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Gelfond–Schneider theorem | |
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Encyclopedia and Summary Information
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Gelfond-Schneider Theorem Summary
205 words, approx. 1 pages The Gelfond-Schneider theorem states that if a and b are algebraic numbers, a is not zero or one, and b is irrational then ab is a transcendental number. For example, the theorem guarantees that 22 is transcendental by applying the result with a=2 and...
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Gelfond–Schneider theorem Information
332 words, approx. 1 pages
 In mathematics, the Gelfond–Schneider theorem is a result which establishes the transcendence of a large class of numbers. It was originally proved in 1934 by Aleksandr Gelfond and again independently proved in 1935 by Theodor Schneider. The...



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 Microwave Journal
The bisection theorem.
02/01/1997: 1,181 words, approx. 4 pages Essentially, the bisection theorem implies that all network parameters may be derived from [Z.sub.e] and [Z.sub.o]. If a circuit has two ports and is symmetrical about a central plane, the bisection theorem may be used to calculate [S.sub.22] = [S.sub.11] and [S.sub.21]...
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 The Agricultural Education Magazine
The sixteen theorems of SAE
05/01/2003: 1,632 words, approx. 5 pages Numerous graduate students in agricultural education have studied Prosser's 16 Theorems. Charles Prosser, an early leader in vocational education and a major architect of the Smith-Hughes Act, developed these theorems. Prosser's 16 Theorems are general statements on how vocational education programs should be operated....


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Gelfond–Schneider theorem | |
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About 2 pages (537 words) in 2 products |
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