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E

   Also found in: Dictionary/thesaurus, Medical, Financial, Acronyms, Wikipedia 0.03 sec.

E, letter of the alphabet

E, fifth letter of the alphabet alphabet [Gr. alpha-beta, like Eng. ABC], system of writing, theoretically having a one-for-one relation between character (or letter) and phoneme (see phonetics). Few alphabets have achieved the ideal exactness.
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. It is a usual symbol for a mid-front vowel, such as ĕ in the English step. A mid-front vowel was represented by Greek epsilon [Gr.,=e without the aspirate], to which E corresponds in form and place (see also H H, 8th letter of the alphabet. It is a usual symbol for a glottal spirant, murmured (as in the English house) or voiceless (as in the English herb). In some Greek alphabets eta, the long e, had this form.
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). English ē is pronounced as a diphthong of ĭ and y. In musical notation musical notation, symbols used to make a written record of musical sounds.

Two different systems of letters were used to write down the instrumental and the vocal music of ancient Greece. In his five textbooks on music theory Boethius (c.A.D. 470–A.D.
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 E represents a note in the scale.

e, in mathematics

e, in mathematics, irrational number number, entity describing the magnitude or position of a mathematical object or extensions of these concepts. The Natural Numbers


Cardinal numbers describe the size of a collection of objects; two such collections have the same (cardinal) number of
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 occurring widely in mathematics and science, approximately equal to the value 2.71828; it is the base of natural, or Naperian, logarithms logarithm [Gr.,=relation number], number associated with a positive number, being the power to which a third number, called the base, must be raised in order to obtain the given positive number.
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. The number e is defined as the limit of the expression (1+1/n)n as n becomes infinitely large, or In 1873 the French mathematician C. Hermite proved that e was transcendental, i.e., not a root root, in mathematics, number or quantity r for which an equation f(r)=0 holds true, where f is some function. If f is a polynomial, r is called a root of f; for example, r=3 and r
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 of any algebraic equation; this proof constituted a great contribution to the growth of mathematics. The number e is also known as Euler's number, for Leonhard Euler, who discovered the famous formula e=−1, where i=−1, thus expressing the relationship between the numbers e, i, and π. The exponential function ex, often written exp(x), occurs in various applications ranging from statistics to nuclear physics.

Bibliography

See study by E. Maor (1994).


E
(1) See exponent.

(2) (Electronic) "E" with or without the hyphen (e or e-) is used as a word prefix in order to connote the electronic or Internet version of a physical object or activity: mail becomes e-mail, book becomes e-book, etc. Although "e" terms are often written without the hyphen (dash), we use it in this encyclopedia for readability; for example, "e-commerce" is easier to recognize and verbalize than "ecommerce."
e
(mathematics)
The base of the natural logarithms; the number defined by the equationapproximately equal to 2.71828.

E
(electricity)
(science and technology)

class A, B, C, D, E, F
A classification applied to fire doors, fire windows, roof coverings, interior finishes, places of assembly, etc., to indicate gradations of fire safety. See fire-endurance, fire-door rating.

E
Symbol for “90° elbow.”

1.E - An extension of C++ with database types and persistent objects. E is a powerful and flexible procedural programming language. It is used in the Exodus database system.

See also GNU E.

ftp://ftp.cs.wisc.edu/exodus/E/.

["Persistence in the E Language: Issues and Implementation", J.E. Richardson et al, Soft Prac & Exp 19(12):1115-1150 (Dec 1989)].
2.(language)E - A procedural language by Wouter van Oortmerssen with semantics similar to C. E features lists, low-level polymorphism, exception handling, quoted expressions, pattern matching and object inheritance. Amiga E is a version for the Amiga.

E 

(in Russian, Napier number), the limit of the expression [1 + (1/n)]n as n increases without bound:

It is the base of the natural system of logarithms. The number e is a transcendental number; this fact was first proved in 1873 by C. Hermite. Naming the number e after J. Napier is not entirely valid. (See.)



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