nested interval造句

A simpler solution is to use nested interval trees.
Instead, nested intervals converge slowly but steadily.
Using this sequence, he constructs nested intervals whose intersection contains a real number not in the sequence.
The " nested intervals theorem " states that if each is a closed and bounded interval, say
The nested interval model stores the position of the nodes as rational numbers expressed as quotients ( n / d ).
It's difficult to find nested interval in a sentence. 用nested interval造句挺难的

The nested interval model does not suffer from this problem, but is more complex to implement, and is not as well known.
His proof used an argument with nested intervals, but in an 1891 paper he proved the same result using his ingenious but simpler diagonal argument.
The Nested Intervals Theorem is usually founded upon a more fundamental characteristic of the real numbers : the existence of least upper bounds or " suprema ".
One can then show that this definition ( or the nested intervals definition ) is consistent with the subdivision procedure, implying 0.999 & = 1 again.
One straightforward choice is the nested intervals theorem, which guarantees that given a sequence of nested, closed intervals whose lengths become arbitrarily small, the intervals contain exactly one real number in their intersection.