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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 12:47 pm

yawn
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 12:47 pm

ksdjlkdslgnklsngf
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 12:48 pm

mnjhnhnhjbhjnnhbfvdghjmkl;,,mlhbgfbghnjm,.loiul9iuy6trrgtfhjukl,uiou8uyjhmn jk.;
opiliu809-=p[;'l,lmvcfggihknm n,.m,';kl;ljuhgfhbn2345
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 12:54 pm

c


//



Numbers can be classified into sets, called number systems. (For different methods of expressing numbers with symbols, such as the Roman numerals, see numeral systems.)

[edit] Natural numbers


The most familiar numbers are the natural numbers or counting numbers: one, two, three, ... .
In the base ten number system, in almost universal use today for arithmetic operations, the symbols for natural numbers are written using ten digits: 0, 1, 2, 3, 4, 5, 6, 7, 8, and 9. In this base ten system, the rightmost digit of a natural number has a place value of one, and every other digit has a place value ten times that of the place value of the digit to its right. The symbol for the set of all natural numbers is N, also written .
In set theory, which is capable of acting as an axiomatic foundation for modern mathematics, natural numbers can be represented by classes of equivalent sets. For instance, the number 3 can be represented as the class of all sets that have exactly three elements. Alternatively, in Peano Arithmetic, the number 3 is represented as sss0, where s is the "successor" function. Many different representations are possible; all that is needed to formally represent 3 is to inscribe a certain symbol or pattern of symbols 3 times.

[edit] Integers


Negative numbers are numbers that are less than zero. They are the opposite of positive numbers. For example, if a positive number indicates a bank deposit, then a negative number indicates a withdrawal of the same amount. Negative numbers are usually written by writing a negative sign (also called a minus sign) in front of the number they are the opposite of. Thus the opposite of 7 is written −7. When the set of negative numbers is combined with the natural numbers and zero, the result is the set of integer numbers, also called integers, Z (German Zahl, plural Zahlen), also written .

[edit] Rational numbers


A rational number is a number that can be expressed as a fraction with an integer numerator and a non-zero natural number denominator. The fraction m/n or


represents m equal parts, where n equal parts of that size make up one whole. Two different fractions may correspond to the same rational number; for example 1/2 and 2/4 are equal, that is:


If the absolute value of m is greater than n, then the absolute value of the fraction is greater than 1. Fractions can be greater than, less than, or equal to 1 and can also be positive, negative, or zero. The set of all rational numbers includes the integers, since every integer can be written as a fraction with denominator 1. For example −7 can be written −7/1. The symbol for the rational numbers is Q (for quotient), also written .

[edit] Real numbers


The real numbers include all of the measuring numbers. Real numbers are usually written using decimal numerals, in which a decimal point is placed to the right of the digit with place value one. Each digit to the right of the decimal point has a place value one-tenth of the place value of the digit to its left. Thus


represents 1 hundred, 2 tens, 3 ones, 4 tenths, 5 hundredths, and 6 thousandths. In saying the number, the decimal is read "point", thus: "one two three point four five six ". In the US and UK and a number of other countries, the decimal point is represented by a period, whereas in continental Europe and certain other countries the decimal point is represented by a comma. Zero is often written as 0.0 when necessary to indicate that it is to be treated as a real number rather than as an integer. Negative real numbers are written with a preceding minus sign:


Every rational number is also a real number. To write a fraction as a decimal, divide the numerator by the denominator. It is not the case, however, that every real number is rational. If a real number cannot be written as a fraction of two integers, it is called irrational. A decimal that can be written as a fraction either ends (terminates) or forever repeats, because it is the answer to a problem in division. Thus the real number 0.5 can be written as 1/2 and the real number 0.333... (forever repeating threes) can be written as 1/3. On the other hand, the real number π (pi), the ratio of the circumference of any circle to its diameter, is


Since the decimal neither ends nor forever repeats, it cannot be written as a fraction, and is an example of an irrational number. Other irrational numbers include


(the square root of 2, that is, the positive number whose square is 2).
Thus 1.0 and 0.999... are two different decimal numerals representing the natural number 1. There are infinitely many other ways of representing the number 1, for example 2/2, 3/3, 1.00, 1.000, and so on.
Every real number is either rational or irrational. Every real number corresponds to a point on the number line. The real numbers also have an important but highly technical property called the least upper bound property. The symbol for the real numbers is R or .
When a real number represents a measurement, there is always a margin of error. This is often indicated by rounding or truncating a decimal, so that digits that suggest a greater accuracy than the measurement itself are removed. The remaining digits are called significant digits. For example, measurements with a ruler can seldom be made without a margin of error of at least 0.01 meters. If the sides of a rectangle are measured as 1.23 meters and 4.56 meters, then multiplication gives an area for the rectangle of 5.6088 square meters. Since only the first two digits after the decimal place are significant, this is usually rounded to 5.61.
In abstract algebra, the real numbers are up to isomorphism uniquely characterized by being the only complete ordered field. They are not, however, an algebraically closed field.

[edit] Complex numbers


Moving to a greater level of abstraction, the real numbers can be extended to the complex numbers. This set of numbers arose, historically, from the question of whether a negative number can have a square root. This led to the invention of a new number: the square root of negative one, denoted by i, a symbol assigned by Leonhard Euler, and called the imaginary unit. The complex numbers consist of all numbers of the form


where a and b are real numbers. In the expression a + bi, the real number a is called the real part and bi is called the imaginary part. If the real part of a complex number is zero, then the number is called an imaginary number or is referred to as purely imaginary; if the imaginary part is zero, then the number is a real number. Thus the real numbers are a subset of the complex numbers. If the real and imaginary parts of a complex number are both integers, then the number is called a Gaussian integer. The symbol for the complex numbers is C or .
In abstract algebra, the complex numbers are an example of an algebraically closed field, meaning that every polynomial with complex coefficients can be factored into linear factors. Like the real number system, the complex number system is a field and is complete, but unlike the real numbers it is not ordered. That is, there is no meaning in saying that i is greater than 1, nor is there any meaning in saying that that i is less than 1. In technical terms, the complex numbers lack the trichotomy property.
Complex numbers correspond to points on the complex plane, sometimes called the Argand plane.
Each of the number systems mentioned above is a proper subset of the next number system. Symbolically, NZQRC.

[edit] Computable numbers


Moving to problems of computation, the computable numbers are determined in the set of the real numbers. The computable numbers, also known as the recursive numbers or the computable reals, are the real numbers that can be computed to within any desired precision by a finite, terminating algorithm. Equivalent definitions can be given using μ-recursive functions, Turing machines or λ-calculus as the formal representation of algorithms. The computable numbers form a real closed field and can be used in the place of real numbers for many, but not all, mathematical purposes.

[edit] Other types


Hyperreal and hypercomplex numbers are used in non-standard analysis. The hyperreals, or nonstandard reals (usually denoted as *R), denote an ordered field which is a proper extension of the ordered field of real numbers R and which satisfies the transfer principle. This principle allows true first order statements about R to be reinterpreted as true first order statements about *R.
Superreal and surreal numbers extend the real numbers by adding infinitesimally small numbers and infinitely large numbers, but still form fields.
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 12:55 pm

Sweet corn (Zea mays var. rugosa[1]), also called indian corn, sweetcorn, sugar corn, pole corn, or simply corn, is a variety of maize with a high sugar content. Sweet corn is the result of a naturally-occurring recessive mutation in the genes which control conversion of sugar to starch inside the endosperm of the corn kernel. Unlike field corn varieties, which are harvested when the kernels are dry and fully mature, sweet corn is picked when immature and eaten as a vegetable, rather than a grain. Since the process of maturation involves converting sugar into starch, sweet corn stores poorly and must be eaten, canned, or frozen before the kernels become tough and starchy.
Sweetcorn (seeds only)Nutritional value per 100 g (3.5 oz)
Energy 90 kcal 360 kJ
Carbohydrates



Fat

Protein












19 g
- Sugars 3.2 g
- Dietary fiber 2.7 g
1.2 g
3.2 g
Vitamin A equiv. 10 μg 1%
Folate (Vit. B9) 46 μg 12%
Vitamin C 7 mg12%
Iron 0.5 mg4%
Magnesium 37 mg10%
Potassium 270 mg 6%
Percentages are relative to US
recommendations for adults.
Source: USDA Nutrient database

Contents

[hide]


//



[edit] History


Young sweetcorn



Sweet corn occurs as a spontaneous mutation in field corn and was grown by several Native American tribes. The Iroquois gave the first recorded sweet corn (called "Papoon") to European settlers in 1779.[2] It soon became a popular vegetable in southern and central regions of the United States.
Commercial production in the 20th century saw the rise of the se (sugary enhanced) mutants, which are more suitable for local fresh sales, and in the 1950s the sh2 (shrunken-2) gene was isolated that minimized production of the enzyme that converts sugar to starch.[3] There are currently hundreds of varieties, with more constantly being developed.

[edit] Anatomy


The same rows of corn 41 days later at maturity.



The fruit of the sweet corn plant is the corn kernel, a type of fruit called a caryopsis. The ear is a collection of kernels on the cob. The ear is covered by
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 12:55 pm

huray for spam
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 12:56 pm

Arctic Monkeys are currently in Australia for their upcoming dates at the Big Day Out Festival. The band debuted four new songs at their shows in New Zealand this week. The titles of the new songs are 'Dangerous Animals', 'Pretty Visitors', 'Go-Kart' and 'Crying Lightning'. Pictures from the Wellington and Auckland shows can be found in the Photo Gallery.
The band's next performance will be at the Gold Coast, Big Day Out on Sunday 18th January 2008. Further dates can be found on the Gigs page.

16/01/2009


New Website


Arctic Monkeys are pleased to welcome you to their new interim website. A new site is currently in development and shall be with you next month.


23/12/2008


Arctic Monkeys Announce Festival Performance in Germany



22/12/2008


Arctic Monkeys - Announce Festival Performance in Norway



15/12/2008


Arctic Monkeys Announce Support
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 12:58 pm

kcp[oxkgpoxcjkpbojpxjkbpdf spam
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 10:05 pm

blahahahaha, you fell right for my trap... my spaming so much in this topic, you have pretty much made it a spam topic, therefore, I can delete it without any complants. one step closer to my evil plan being complete...

BTW- what page of wikipedia did you find that math thing on?

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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Tue Jan 20, 2009 11:22 pm

aaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaaa
run
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Fri Jan 23, 2009 10:33 am

OMG enough spam...
kinda interesting, though

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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Fri Jan 23, 2009 9:29 pm


_________________

Chuck Norris recently had the idea to sell his urine as a canned beverage. We know this beverage as Red Bull.

my dancing banana bitch
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Sat Jan 24, 2009 11:02 am

URL="http://www.smbc-comics.com/index.php?db=comics&id=764"]
[/URL]

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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Sun Jan 25, 2009 11:50 am

lol!

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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Thu Jan 29, 2009 4:41 pm

spamming is fun and ur plan is a fail blah cuz ifu delete all the spam u die muhahahaha i put a explode wen delete spam devise inur computer muhahahahahahahahahahahahaha spam
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Thu Jan 29, 2009 4:42 pm

btw i miss now that i moved insert sad smiley here
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PostSubject: Re: evil plan!!!!!!!!blahahahahahaha   Thu Jan 29, 2009 4:43 pm

muhahahaha m the firt on a new page muhahahaha lol
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