Definition of Common divisor

1. Noun. An integer that divides two (or more) other integers evenly.


Lexicographical Neighbors of Common Divisor

common comfrey
common coral tree
common corn salad
common coupling
common couplings
common crus of semicircular ducts
common daisy
common dandelion
common death adder
common denominator
common denominators
common devil's claw
common difference
common differences
common divisor (current term)
common dogbane
common dolphin
common dolphins
common duckweed
common duct
common eel
common eider
common eiders
common eland
common elands
common elder
common evening primrose
common facial vein
common factor

Literary usage of Common divisor

Below you will find example usage of this term as found in modern and/or classical literature:

1. Introduction to The National Arithmetic: On the Inductive System Combining by Benjamin Greenleaf (1874)
"A common divisor. A common divisor of two or more numbers is any 'number ... 119, To find a common divisor. Ex. 1. What is the common divisor of 10, 15, ..."

2. Introduction to The National Arithmetic: On the Inductive System Combining by Benjamin Greenleaf (1866)
"A common divisor of two or more numbers is any number that will divide them ... 119, To find a common divisor. Ex. 1. What is the common divisor of 10, 15, ..."

3. Elements of Geometry by Adrien Marie Legendre (1825)
"They are in general to be sought by a method analogous to that, which is given in arithmetic for finding the greatest common divisor of two numbers. ..."

4. New University Arithmetic: Embracing the Science of Numbers, and Their by Charles Davies (1856)
"GREATEST common divisor. 92. A common divisor of two or more numbers is any number that will divide each of them without a remainder ; hence, it is merely a ..."

5. The Philosophy of Arithmetic as Developed from the Three Fundamental by Edward Brooks (1880)
"THE GREATEST common divisor. A DIVISOR of a number is a number which will ... A common divisor of two or more numbers is a divisor common to all of them. ..."

6. Elements of Algebra by William Smyth (1836)
"The research for the greatest common divisor of two polynomials admits, ... This letter will therefore be a factor of the greatest common divisor sought. ..."

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