Приклади вживання Natural number Англійська мовою та їх переклад на Українською
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It does not matter that"n·n= 25" is only true for a single natural number, 5;
This particular example is true, because any natural number could be substituted for n
In this proof system, the following rule demonstrating that the second successor of a natural number is also a natural number, is derivable.
May be read aloud as"there is exactly one natural number n such that n- 2= 4".
And since"n is composite" implies that n must already be a natural number, we can shorten this statement to the equivalent.
Here, the idea was to map mathematical notation to a natural number(using a Gödel numbering). .
To divide a fraction by a natural number, we need the denominator to be multiplied by a number,
The first rule states that 0 is a natural number, and the second states that s(n) is a natural number if n is.
more natural numbers is called the smallest natural number that is divisible by each of the given numbers. .
the sum will also be a natural number.
more natural numbers is called the greatest natural number that divides each of the given numbers. .
the result is always a natural number.
Given a date d, the expression d. month is a natural number representing the month.
is true for all natural number n≥n0, where n0 is a natural number, we proceed as follows.
Here S(y) represents the successor of y, or the natural number that follows y.
In any category with finite products, the product can be regarded as an-place functor that is covariant in all arguments, for any natural number.
Let n be a natural number, r a natural number or∞, I denotes a non-empty interval on the number line
Lagrange's four-square theorem of 1770 states that every natural number is the sum of at most four squares;
A formal proof for all finite sets would use the principle of mathematical induction to prove"for every natural number k, every family of k nonempty sets has a choice function.
Truthfully, it must be said,"It is not the case that there is a natural number x that is greater than 0 and less than 1", or, symbolically.