# zero

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## zero,

that number which, when added to any number, leaves the latter unchanged; its symbol is 0. The introduction of zero into the decimal system**decimal system**

[Lat.,=of tenths], numeration system based on powers of 10. A number is written as a row of digits, with each position in the row corresponding to a certain power of 10.

**.....**Click the link for more information. was the most significant achievement in the development of a number system in which calculation with large numbers was feasible. Without it, modern astronomy, physics, and chemistry would have been unthinkable as we know them. The lack of such a symbol was one of the serious drawbacks of Greek mathematics. Its existence in the West is probably due to the Arabs, who, having obtained it from the Hindus, passed it on to European mathematicians in the latter part of the Middle Ages. The Maya of Central America and probably the Babylonians also invented zero. With the extension of the number system to negative as well as positive numbers, zero became the name for that position on the scale of integers between −1 and +1. It is used in this sense in speaking of zero degrees on the Fahrenheit and Celsius temperature scales; "absolute zero" is a term used by physicists and chemists to indicate the theoretically lowest possible temperature—a use reminiscent of zero as a symbol for nothing. Unlike other numbers, zero has certain special properties in connection with the four fundamental operations. By definition zero added to or subtracted from any number leaves the number unchanged. Any number multiplied by zero gives zero. Zero multiplied by or divided by any number (other than zero) is still zero. But division by zero is undefined; i.e., there is no number that is the value of a number divided by zero.

### Bibliography

See C. Seife, *Zero* (2000).

## Zero

a number with the property that any number added to it does not change. Zero is designated by the symbol 0. The product of zero and any number is equal to zero:

*a* · 0 = 0 · *a* = 0

If the product of two real or complex numbers is equal to zero, then one of the factors must be equal to zero; that is, it follows from *ab* = 0 that *a =* 0 or *b*= 0. Division by zero is impossible.

In mathematics there is used the concept of the zero of an aggregate of elements, for example, the zero of a group, a ring, or a field. In a commutative group with addition, the zero is the element 0 for which *a + 0 = 0 + a = a*, where *a* is any element of the group. In a ring, zero is defined in the same way. The equality *a* · 0 = 0 · *a* = 0 is always satisfied in a ring. If the product of two elements in a ring is equal to zero, it does not necessarily follow that one of the factors is equal to zero; if *ab* = 0 and *a* ≠ 0 and *b* ≠ 0, then the elements *a* and *b* are called divisors of zero.

## What does it mean when you dream about a zero?

The zero carries the same connotations as the circle. It suggests infinity and the eternal unknown, as well as life’s ultimate mysteries. It also suggests completeness—the dreamer may have come to a spiritual wholeness within.

## zero

[′zir·ō]## Zero

## zero

**1.**the symbol 0, indicating an absence of quantity or magnitude; nought

**2.**the integer denoted by the symbol 0; nought

**3.**the cardinal number between +1 and --1

**4.**

**a.**the temperature, pressure, etc., that registers a reading of zero on a scale

**b.**the value of a variable, such as temperature, obtained under specified conditions

**5.**

*Maths*

**a.**the cardinal number of a set with no members

**b.**the identity element of addition

**6.**

*Meteorol*

**a.**(of a cloud ceiling) limiting visibility to 15 metres (50 feet) or less

**b.**(of horizontal visibility) limited to 50 metres (165 feet) or less

## ZERO

(language)## zero

(2)If your zero is centre-dotted and letter-O is not, or if letter-O looks almost rectangular but zero looks more like an American football stood on end (or the reverse), you're probably looking at a modern character display (though the dotted zero seems to have originated as an option on IBM 3270 controllers). If your zero is slashed but letter-O is not, you're probably looking at an old-style ASCII graphic set descended from the default typewheel on the venerable ASR-33 Teletype (Scandinavians, for whom slashed-O is a letter, curse this arrangement).

If letter-O has a slash across it and the zero does not, your display is tuned for a very old convention used at IBM and a few other early mainframe makers (Scandinavians curse *this* arrangement even more, because it means two of their letters collide). Some Burroughs/Unisys equipment displays a zero with a *reversed* slash. And yet another convention common on early line printers left zero unornamented but added a tail or hook to the letter-O so that it resembled an inverted Q or cursive capital letter-O.