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Number Theory
the study of the properties of the natural or
counting numbers.
Divisibility
one counting number is divisible by another if dividing the
first by the second leaves a remainder of zero.
Even
a natural number divisible by 2.
Odd
a natural number written in the form 2k – 1.
Factor/divisor
when natural number a is divisible by natural number b
Multiple
the result you get when you multiply a given number by a
whole number or an integer.
Factorization
rewriting a number as a product of factors.
Prime Number
a natural number greater than 1 that has only 1 and
itself as factors.
Composite Number
a natural number greater than 1 that is not prime
Prime Factorization
when a natural number is expressed as a product
of prime numbers
Perfect Number
a natural number equal to the sum of its proper
divisors.
Proper Divisors
include all divisors of a number but the number itself
Conjecture
an educated guess or unproven statement that is believed
to be true based on observations, patterns, or limited evidence.
Deficient Number
a natural number that is less than the sum of its
proper divisors.
Abundant Number
a natural number that is greater than the sum of
its proper divisors.
Amicable/friendly numbers
natural numbers a & b where the sum of
the proper divisors of a is b and the sum of the proper divisors of b is a
Twin Primes
primes that differ by two
Pythagorean Theorem
𝑎2 + 𝑏2 = 𝑐2
Greatest Common Factor
the greatest natural number that is a
factor of all the numbers in the group
Least Common multiple
the least natural number that is a multiple of
all numbers in the group.