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Encyclopedia > 144 (number)
 << 140 141 142 143 144 145 146 147 148 149 >> 139 (One hundred thirty-nine) is the natural number following 138 and preceding 140. ... 140 is the natural number following 139 and preceding 141. ... 141 is the natural number following 140 and preceding 142. ... 142 (one hundred forty-two, also one hundred and forty-two) is the natural number following 141 and preceding 143. ... 143 is the natural number following 142 and preceding 144. ... 145 is the natural number following 144 and preceding 146. ... 146 (one hundred forty-six) is the natural number following 145 and preceding 147. ... 147 is the natural number following 146 and preceding 148. ... 148 is the natural number following 147 and preceding 149. ... 149 is the natural number between 148 and 150. ... 150 is the natural number following 149 and preceding 151. ... List of numbers — Integers This is a list of articles about numbers (not about numerals). ... The integers are commonly denoted by the above symbol. ... ← 100 110 120 130 140 150 160 170 180 190 → 90 (ninety) is the natural number preceded by 89 and followed by 91. ... 100 (one hundred) (the Roman numeral is C for centum) is the natural number following 99 and preceding 101. ... 110 (one hundred [and] ten) is the natural number following 109 and preceding 111. ... 120 (one hundred twenty in American English; one hundred and twenty in British English) is the natural number following 119 and preceding 121. ... 130 is the natural number following 129 and preceding 131. ... 140 is the natural number following 139 and preceding 141. ... 150 is the natural number following 149 and preceding 151. ... 160 is the natural number following one hundred fifty-nine and preceding one hundred sixty-one. ... 170 is the natural number following 169 and preceding 171. ... 180 (one hundred eighty in American English, one hundred and eighty in British English) is the natural number following 179 and preceding 181. ... 190 is the natural number following one hundred [and] eighty-nine and preceding one hundred [and] ninety-one. ... 200 is the natural number following 199 and preceding 201. ... Cardinal One hundred [and] forty four Ordinal 144th Factorization $2^4 cdot 3^2$ Divisors 2, 3, 4, 6, 8, 9, 12, 16, 18, 24, 36, 48, 72 Roman numeral CXLIV Binary 10010000 Octal 220 Duodecimal 100 Hexadecimal 90

144 is the whole number following 143 and preceding 145. 144 is a dozen dozens, 12 times 12 or one gross. Aleph-0, the smallest infinite cardinal In mathematics, cardinal numbers, or cardinals for short, are a generalized kind of number used to denote the size of a set. ... Commonly, ordinal numbers, or ordinals for short, are numbers used to denote the position in an ordered sequence: first, second, third, fourth, etc. ... In mathematics, factorization or factoring is the decomposition of an object (for example, a number, a polynomial, or a matrix) into a product of other objects, or factors, which when multiplied together give the original. ... In mathematics, a divisor of an integer n, also called a factor of n, is an integer which evenly divides n without leaving a remainder. ... The system of Roman numerals is a numeral system originating in ancient Rome, and was adapted from Etruscan numerals. ... The binary numeral system, or base-2 number system, is a numeral system that represents numeric values using two symbols, usually 0 and 1. ... The octal numeral system, or oct for short, is the base-8 number system, and uses the digits 0 to 7. ... The duodecimal (also known as base-12 or dozenal) system is a numeral system using twelve as its base. ... In mathematics and computer science, hexadecimal, base-16, or simply hex, is a numeral system with a radix, or base, of 16, usually written using the symbols 0â€“9 and Aâ€“F, or aâ€“f. ... The whole numbers are the nonnegative integers (0, 1, 2, 3, ...) The set of all whole numbers is represented by the symbol = {0, 1, 2, 3, ...} Algebraically, the elements of form a commutative monoid under addition (with identity element zero), and under multiplication (with identity element one). ... 143 is the natural number following 142 and preceding 144. ... 145 is the natural number following 144 and preceding 146. ... Dozen is another word for the number twelve. ... Categories: | | ...

It is the twelfth Fibonacci number, and the largest one to also be a square, as the square of 12 (which is also its index in the Fibonacci sequence), following 121 and preceding 169. A tiling with squares whose sides are successive Fibonacci numbers in length A Fibonacci spiral, created by drawing arcs connecting the opposite corners of squares in the Fibonacci tiling shown above - see golden spiral. ... In mathematics, a square number, sometimes also called a perfect square, is an integer that can be written as the square of some other integer. ... 121 is the natural number following 120 and preceding 122. ... 169 is the natural number following one hundred sixty-eight and preceding one hundred seventy. ...

144 is the smallest number with exactly 15 divisors.

144 is a number that is divisible by the value of its φ function, which returns 48 in this case. Also, there are 21 solutions to the equation φ(x) = 144, more than any integer below 144, making it a highly totient number. The first thousand values of Ï†(n) In number theory, the totient (n) of a positive integer n is defined to be the number of positive integers less than or equal to n and coprime to n. ... A highly totient number k is an integer that has more solutions to the equation &#966;(x) = k, where &#966; is Eulers totient function, than any integer below it. ...

1445 = 275 + 845 + 1105 + 1335, the smallest number whose fifth power is a sum of less than five (smaller) fifth powers. This solution was found in 1967 by L. J. Lander and T. R. Parkin, and disproved Euler's conjecture. 1967 (MCMLXVII) was a common year starting on Sunday of the Gregorian calendar (the link is to a full 1967 calendar). ... Eulers conjecture is a conjecture related to Fermats last theorem which was proposed by Leonhard Euler in 1769. ...

The maximum determinant in a 9 by 9 matrix of zeroes and ones is 144. In algebra, a determinant is a function depending on n that associates a scalar, det(A), to every nÃ—n square matrix A. The fundamental geometric meaning of a determinant is as the scale factor for volume when A is regarded as a linear transformation. ...

144 is in base 10 a sum-product number, as well as a Harshad number and a Zuckerman number. A sum-product number is an integer that in a given base is equal to the sum of its digits times the product of its digits. ... A Harshad number, or Niven number, is an integer that is divisible by the sum of its digits in a given number base. ... A Zuckerman number is an integer that is divisible by the product of its digits in a given number base. ...

## In other fields

144 is also:

• The measurement, in cubits, of the wall of New Jerusalem shown by the seventh angel (Holy Bible, Revelation 21:17).
• The Intel 8086 instruction for no operation (NOP).
• The telephone number for directory enquiries in Israel.

For the year AD 144, see 144, see also 144 BC. The Bible (From Greek &#946;&#953;&#946;&#955;&#953;&#945;&#8212;biblia, meaning books, which in turn is derived from &#946;&#965;&#946;&#955;&#959;&#962;&#8212;byblos meaning papyrus, from the ancient Phoenician city of Byblos which exported papyrus) is the sacred scripture of Christianity. ... The intels 8086 was the first one launched in 1978. ... Events Change of Patriarch of Constantinople from Patriarch Polycarpus II to Patriarch Athendodorus Change of era name from Hanan (3rd year) to Jiankang era of the Chinese Han Dynasty Change of emperor from Han Shundi to Han Chongdi of the Chinese Han Dynasty Marcion of Sinope is excommunicated; a sect... Centuries: 3rd century BC - 2nd century BC - 1st century BC Decades: 190s BC 180s BC 170s BC 160s BC 150s BC - 140s BC - 130s BC 120s BC 110s BC 100s BC 90s BC Years: 149 BC 148 BC 147 BC 146 BC 145 BC - 144 BC - 143 BC 142 BC...

## Reference

• Wells, D. The Penguin Dictionary of Curious and Interesting Numbers London: Penguin Group. (1987): 139 - 140

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