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Rationalize | A Wisdom Archive on Rationalize |  | Rationalize A selection of articles related to Rationalize |  |
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| ARTICLES RELATED TO Rationalize | |
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 |  |  | Rationalize: Encyclopedia II - Rationing - Rationing in economicsIn economics, it is often common to use the word "rationing" to refer to one of the roles that prices play in markets, while rationing (as the word is usually used) is called "non-price rationing." Using prices to ration means that those with the most money (or other assets) and who want a product the most get the largest amount, whereas non-price rationing follows other principles of distribution. Below, we discuss only the latter, dropping the "non-price" qualifier, to refer only to marketing done ...
See also:Rationing, Rationing - Rationing in economics, Rationing - Military rationing, Rationing - Civilian rationing, Rationing - Medical care rationing, Rationing - Emergency Rationing, Rationing - Sources Read more here: » Rationing: Encyclopedia II - Rationing - Rationing in economics |
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 |  |  | Rationalize: Encyclopedia II - Rationalization sociology - Rationalization in the modern worldExamples of rationalization in the modern world abound, and a comprehensive list would be infeasible. Following is a list of some of general rational trends.
Rationalization sociology - Human body.
One rational tendency is towards increasing the efficiency and output of the human body. Several means can be employed in reaching this end, including trends towards regular exercise, dieting, liposuction, increased hygiene, drugs, and an emphasis on optimal nutrition. These allow for stronger, leaner, more opti ...
See also:Rationalization sociology, Rationalization sociology - Rationalization in the modern world, Rationalization sociology - Human body, Rationalization sociology - Consumption, Rationalization sociology - Commercialization, Rationalization sociology - Structures of authority, Rationalization sociology - Effects of rationalization Read more here: » Rationalization sociology: Encyclopedia II - Rationalization sociology - Rationalization in the modern world |
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 |  |  | Rationalize: Encyclopedia II - Rational number - History
Rational number - Egyptian fractions.
Any positive rational number can be expressed as a sum of distinct reciprocals of positive integers.
For instance,
For any positive rational number, there are infinitely many different such representations. These representations are called Egyptian fractions, because the ancient Egyptians used them. The Egyptians also had a different notation for dy ...
See also:Rational number, Rational number - Arithmetic, Rational number - History, Rational number - Egyptian fractions, Rational number - Formal construction, Rational number - Properties, Rational number - Real numbers, Rational number - p-adic numbers Read more here: » Rational number: Encyclopedia II - Rational number - History |
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 |  |  | Rationalize: Encyclopedia II - Rational number - PropertiesThe set , together with the addition and multiplication operations shown above, forms a field, the quotient field of the integers .
The rationals are the smallest field with characteristic 0: every other field of characteristic 0 contains a copy of .
The algebraic closure of , i.e. the field of roots of rational polynomials, is the algebraic numbers.
The set of all rational numbers is countable. Since the set of all real numbers is uncountable, we say that almost all real numbers are irrational, in the sense of Lebesgue measure, i ...
See also:Rational number, Rational number - Arithmetic, Rational number - History, Rational number - Egyptian fractions, Rational number - Formal construction, Rational number - Properties, Rational number - Real numbers, Rational number - p-adic numbers Read more here: » Rational number: Encyclopedia II - Rational number - Properties |
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 |  |  | Rationalize: Encyclopedia II - Rational sieve - ExampleWe will factor the integer n = 35 using the rational sieve. We'll arbitrarily try the value B=19, giving the factor base P={2,3,11,13,17,19}. (We cannot include 5 and 7 since they are actually factors of 35, which screws up the algorithm. Of course, if we already know the factors, we do not need to do the algorithm, but we will anyway to show that it works.) Next, we search for values of z -- the first few are 1, 3, 4, 9, 13, 19, and 22, and we can stop there. The seven values of z give seven multiplicative ...
See also:Rational sieve, Rational sieve - Method, Rational sieve - Example, Rational sieve - Limitations of the algorithm Read more here: » Rational sieve: Encyclopedia II - Rational sieve - Example |
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