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The set S = {42} has 42 as both an upper bound and a lower bound; all other numbers are either an upper bound or a lower bound for that S. Every subset of the natural numbers has a lower bound since the natural numbers have a least element (0 or 1, depending on convention). An infinite subset of the natural numbers cannot be bounded from above.
Formulae [9] and fast algorithms [10] are known for three numbers though the calculations can be very tedious if done by hand. Simpler lower and upper bounds for Frobenius numbers for n = 3 have also been determined. The asymptotic lower bound due to Davison
The upper bound is again very loose, whereas the lower bound is relatively tight. Theorem: f ( N ) {\displaystyle f(N)} is bounded by the ( N + 1 ) {\displaystyle (N+1)} th Fibonacci number . Proof by Murray S. Klamkin : [ 4 ] Suppose that during the algorithm, the first number A [ 1 ] {\displaystyle A[1]} takes on in total k {\displaystyle k ...
There is a corresponding greatest-lower-bound property; an ordered set possesses the greatest-lower-bound property if and only if it also possesses the least-upper-bound property; the least-upper-bound of the set of lower bounds of a set is the greatest-lower-bound, and the greatest-lower-bound of the set of upper bounds of a set is the least ...
A lower bound is typically described by a theorem like "for every element α of some subset of the real numbers and every rational number p/q, we have | | > ()". In some cases, "every rational number" may be replaced by "all rational numbers except a finite number of them", which amounts to multiplying φ by some constant depending on α .
A real set with upper bounds and its supremum. A set S of real numbers is called bounded from above if there exists some real number k (not necessarily in S) such that k ≥ s for all s in S. The number k is called an upper bound of S. The terms bounded from below and lower bound are similarly defined. A set S is bounded if it
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