'1,000,000,000' (alternately known as 'one thousand million' and 'one billion', see below) is the
natural number following 999,999,999 and preceding 1,000,000,001.
In
scientific notation, it is written as 10
9.
In modern (
'short scale') English language usage, it is usually called a
billion (although in many other languages and
'long scale' usage, a billion means a million millions (or
1,000,000,000,000), instead of a thousand millions).
The term
milliard can also be used to refer to 1,000,000,000, though this terminology is rarely used in the English language, but often in
other languages.
Physical quantities can be expressed using the
SI prefix giga.
See
Orders of magnitude (numbers) for larger numbers; and
long and short scales.
Selected 10-digit numbers (1000000000 - 9999999999)
★ '1023456789' - smallest
pandigital number in base 10
★ '1026753849' - smallest pandigital square, including 0
★ '1073676287' - 15th
Carol number
★ '1073741824' = 2
30
★ '1073807359' - 14th
Kynea number
★ '1129760415' - 23rd
Motzkin number
★ '1134903170' - 45th
Fibonacci number
★ '1162261467' = 3
19
★ '1220703125' = 5
12
★ '1234567890' - pandigital number with the digits in order
★ '1311738121' - 25th
Pell number
★ '1382958545' - 15th
Bell number
★ '1406818759' - 30th
Wedderburn-Etherington number
★ '1836311903' - 46th Fibonacci number
★ '1977326743' = 7
11
★ '2147483647' - 8th
Mersenne prime and the largest signed 32-bit integer
★ '2147483648' = 2
31
★ '2214502422' - 6th
primary pseudoperfect number
★ '2357947691' = 11
9
★ '2971215073' - 11th Fibonacci prime (47th Fibonacci number)
★ '3166815962' - 26th Pell number
★ '3192727797' - 24th Motzkin number
★ '3323236238' - 31st Wedderburn-Etherington number
★ '3486784401' = 3
20
★ '4294836223' - 16th Carol number
★ '4294967295' - Maximum 32-bit unsigned integer (hexadecimal FFFFFFFF)
★ '4294967296' = 2
32
★ '4294967297' - the first composite Fermat number
★ '4295098367' - 15th Kynea number
★ '4807526976' - 48th Fibonacci number
★ '5784634181' - 13th
alternating factorial
★ '6210001000' - only
self-descriptive number in base 10
★ '6227020800' = 13
!
★ '6983776800' - 15th
colossally abundant number
★ '7645370045' - 27th Pell number
★ '7778742049' - 49th Fibonacci number
★ '7862958391' - 32nd Wedderburn-Etherington number
★ '8589869056' - 6th
perfect number
★ '8589934592' = 2
33
★ '9043402501' - 25th Motzkin number
★ '
9814072356' - largest square pandigital number, largest pandigital pure power
★ '9876543210' - largest pandigital number without redundant digits
Sense of scale
The facts below give a sense of how large 1,000,000,000 (10
9) is in the context of time:
★ 10
9 seconds is about 31 years.
★ About 10
9 minutes ago, the
Roman Empire was flourishing. (10
9 minutes is roughly 1,900 years.)
★ About 10
9 hours ago, modern human beings and their ancestors were living in the
Stone Age (more precisely, the
Middle Paleolithic). (10
9 hours is roughly 114,000 years.)
★ About 10
9 days ago, ''
Australopithecus'', an ape-like creature related to an ancestor of modern humans, roamed the African
savannas. (10
9 days is roughly 2.7 million years.)
★ About 10
9 months ago,
dinosaurs walked the earth during the late
Cretaceous. (10
9 months is roughly 82 million years.)
★ About 10
9 years ago, the first
multicellular organisms appeared on Earth.
★ The
universe is currently thought to be about 13.7 × 10
9 years old.
In terms of distance:
★ 10
9 centimetres is about the distance from
Chicago,
Illinois to
Tokyo.
★ 10
9 inches is 15,783
miles, more than halfway around the world and sufficient to reach any point on the globe from any other point.
★ 10
9 metres is almost three times the distance from the
Earth to the
Moon.
★ 10
9 kilometres is over six times the distance from the Earth to the
Sun.
In terms of finance:
★ The possession of 10
9 United States dollars would place a person among the
world's wealthiest individuals.
★ To understand the difference between 10
9 United States dollars and one million (10
6) United States dollars, consider: If an individual is given $10
6 and is told to spend $1,000 per day until all the money is gone (assuming, for discussion purposes, that he is given the money free of taxes or other restrictions that reduce the amount available to him), he will spend all the money in 1,000 days, or approximately 2.739726 years (2 years and 270 days, assuming a 365-day year every year). If, on the other hand, he is given $10
9 with the same instruction, it will take him 1,000,000 days, i.e., approximately 2,739.726 years (2,739 years and 265 days, again assuming a 365-day year every year). Of course, this example works with any other currency as well.
In terms of count:
'A' is a cube; 'B' consists of 1000 cubes of type A. 'C' consists of 1000 Bs; and 'D' 1000 Cs. Thus there are 1 million As in C; and 1,000,000,000 As in D. Likewise, there are 1,000,000,000 cubic millimeters in a cubic meter.