Examples of 'every natural number' in a sentence
Meaning of "every natural number"
Every natural number: This phrase refers to the set of positive integers starting from 1 and extending infinitely, excluding zero and any negative numbers
How to use "every natural number" in a sentence
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every natural number
Every natural number has a successor.
Imagine a list of every natural number.
For every natural number n.
Is a unitary divisor of every natural number.
Notice that every natural number is a whole number.
Applying this function to a set x simply increments every natural number in it.
To prove every natural number has some property.
This is clearly true ; it just asserts that every natural number has a square.
He proved that every natural number is a sum of four squares.
It has, however, been proven that the sequence contains every natural number.
He also proved that every natural number is a sum of squares.
Every natural number has a finite number of significant digits.
It is a theorem of Lagrange that every natural number is the sum of 4 squares.
Every natural number except 1 has a predecessor.
This representation includes also the natural numbers, since every natural number is also a fraction N/1.
See also
Assume that not every natural number can be unambiguously described in fourteen words or less.
Is the smallest number divisible by every natural number from 1 to 10 except 7.
Prove that every natural number can be written as a sum of distinct powers of 2.
Every natural number a has a successor, denoted by Sa.
It 's a conjecture that for every natural number a, there are infinitely many Wieferich primes in base a.
Every natural number a has a natural number successor, denoted by S ( a ).
To prove, every natural number can be unambiguously described in fourteen words or less.
Every natural number is the sum of distinct, non-consecutive Fibonacci numbers.
In other words, for every natural number k, there exist arithmetic progressions of primes with k terms.
For every natural number n, every n-type is isolated.
For every natural number x, x x.
Evenly . Every natural number has both 1 and itself as a divisor.
For every natural number n & m we have,.
Then, for every natural number n, there exists an xn in such that f ( xn ) > n.
Since every natural number is either 0 or some m + 1, there is some natural number m such that m + 1 n.
Example 5, Every natural number is a whole number, integer, and a rational number.
Axiom 2, Every natural number n has a unique successor ( n+1 ) which is also a natural number.
For every natural number n, the Stone space Sn ( T ) is finite.
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