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3 ( three) is a , numeral and . It is the following 2 and preceding 4, and is the smallest odd and the only prime preceding a square number. It has religious and cultural significance in many societies.


Evolution of the Arabic digit
The use of three lines to denote the number 3 occurred in many writing systems, including some (like Roman and ) that are still in use. That was also the original representation of 3 in the (Indian) numerical notation, its earliest forms aligned vertically. However, during the the sign was modified by the addition of a curve on each line. The Nāgarī script rotated the lines clockwise, so they appeared horizontally, and ended each line with a short downward stroke on the right. In cursive script, the three strokes were eventually connected to form a glyph resembling a with an additional stroke at the bottom: .

The Indian digits spread to the in the 9th century. The bottom stroke was dropped around the 10th century in the western parts of the Caliphate, such as the and , when a distinct variant ("Western Arabic") of the digit symbols developed, including modern Western 3. In contrast, the Eastern Arabs retained and enlarged that stroke, rotating the digit once more to yield the modern ("Eastern") digit " ٣".Georges Ifrah, The Universal History of Numbers: From Prehistory to the Invention of the Computer transl. David Bellos et al. London: The Harvill Press (1998): 393, Fig. 24.63

In most modern Western , the digit 3, like the other , has the height of a , and sits on the baseline. In typefaces with , on the other hand, the glyph usually has the height of a "x" and a : "". In some text-figure typefaces, though, it has an ascender instead of a descender.

A common graphic variant of the digit three has a flat top, similar to the letter Ʒ (ezh). This form, sometimes called a banker's 3, can stop a forger from turning the 3 into an 8. It is found on UPC-A barcodes and standard 52-card decks.


Mathematics

Divisibility rule
A is by 3 if the in base 10 is also divisible by 3. This known as the divisibility rule of 3. Because of this, the reverse of any number that is divisible by three (or indeed, any of its digits) is also divisible by three. This divisibility rule works in any positional numeral system whose divided by three leaves a remainder of one (bases 4, 7, 10, etc.).


Properties
3 is the second smallest and the first odd prime number. 3 is a with 5, and a with 7.

A is made of three sides. It is the smallest non-self-intersecting and the only polygon not to have proper . When doing quick estimates, 3 is a rough approximation of , 3.1415..., and a very rough approximation of e, 2.71828...

3 is the first . 3 is also the first of five known . It is the second (and the second ), the second Sophie Germain prime, and the second .

3 is the second and only prime triangular number, and proved that every integer is the sum of at most 3 triangular numbers.

Three is the only prime which is one less than a . Any other number which is n^2 − 1 for some integer n is not prime, since it is (n − 1)(n + 1). This is true for 3 as well (with n = 2), but in this case the smaller factor is 1. If n is greater than 2, both n − 1 and n + 1 are greater than 1 so their product is not prime.


Numeral systems
There is some evidence to suggest that early man may have used counting systems which consisted of "One, Two, Three" and thereafter "Many" to describe counting limits. Early peoples had a word to describe the quantities of one, two, and three but any quantity beyond was simply denoted as "Many". This is most likely based on the prevalence of this phenomenon among people in such disparate regions as the deep Amazon and Borneo jungles, where western civilization's explorers have historical records of their first encounters with these indigenous people.
(2025). 9781840464313, Wizard.


List of basic calculations
3 × x36912151821242730333639424548515457606366697275150300300030000

3 ÷ x31.510.750.60.50.0.3750.0.3 !0.0.250.0.20.20.18750.10.10.10.15
x ÷ 30.0.11.1.22.2.33. !3.44.4.55.5.66.6.

3392781243729218765611968359049 !17714753144115943234782969143489074304672112914016338742048911622614673486784401
x1827641252163435127291000 !1331172821972744337540964913583268598000


Engineering
  • The , a with three edges and three vertices, is the most stable physical shape. For this reason it is widely utilized in construction, engineering and design." Most stable shape- triangle". Maths in the city. Retrieved February 23, 2015.


Pseudoscience
  • Three is the symbolic representation for Mu, Augustus Le Plongeon's and 's lost continent.


Religion and beliefs
Many world religions contain triple deities or concepts of trinity, including the and , the Triglav (), the chief god of the , the of , the three Pure Ones of , the , the goddess and the Triple Goddess of .

According to and the school, the number 3, which they called triad, is the only number to equal the sum of all the terms below it, and the only number whose sum with those below equals the product of them and itself.


As a lucky or unlucky number
Three (三, formal writing: 叁, sān, : saam1) is considered a in because it sounds like the word "alive" (生 pinyin shēng, Cantonese: saang1), compared to four (四, pinyin: , Cantonese: sei1), which sounds like the word "death" (死 pinyin , Cantonese: sei2).

The phrase "" refers to the superstition that after two failures in any endeavor, a third attempt is more likely to succeed. However, some superstitions say the opposite, stating that , especially bad luck, is often said to "come in threes".See " bad " in the Oxford Dictionary of Phrase and Fable, 2006, via Encyclopedia.com.

One such superstition, called "Three on a Match", says that it is unlucky to be the third person to light a cigarette from the same match or lighter. This superstition is sometimes asserted to have originated among soldiers in the trenches of the First World War when a sniper might see the first light, take aim on the second and fire on the third.


See also
  • Cube (algebra) – (3 )
  • Third
  • Triad
  • Trio
  • Rule of three
  • ɜ, also known as Reversed epsilon

  • Wells, D. The Penguin Dictionary of Curious and Interesting Numbers London: Penguin Group. (1987): 46–48


External links

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