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  2. Upper and lower bounds - Wikipedia

    en.wikipedia.org/wiki/Upper_and_lower_bounds

    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.

  3. Least-upper-bound property - Wikipedia

    en.wikipedia.org/wiki/Least-upper-bound_property

    A real number x is called an upper bound for S if x ≥ s for all s ∈ S. A real number x is the least upper bound (or supremum) for S if x is an upper bound for S and x ≤ y for every upper bound y of S. The least-upper-bound property states that any non-empty set of real numbers that has an upper bound must have a least upper bound in real ...

  4. Completeness (order theory) - Wikipedia

    en.wikipedia.org/wiki/Completeness_(order_theory)

    The dual notion, the empty lower bound, is the greatest element, top, or unit (1). Posets that have a bottom are sometimes called pointed, while posets with a top are called unital or topped. An order that has both a least and a greatest element is bounded.

  5. Bounded complete poset - Wikipedia

    en.wikipedia.org/wiki/Bounded_complete_poset

    In the mathematical field of order theory, a partially ordered set is bounded complete if all of its subsets that have some upper bound also have a least upper bound.Such a partial order can also be called consistently or coherently complete (Visser 2004, p. 182), since any upper bound of a set can be interpreted as some consistent (non-contradictory) piece of information that extends all the ...

  6. Complete Boolean algebra - Wikipedia

    en.wikipedia.org/wiki/Complete_Boolean_algebra

    Now let a 0, a 1, … be pairwise disjoint infinite sets of naturals, and let A 0, A 1, … be their corresponding equivalence classes in P(ω)/Fin. Then given any upper bound X of A 0, A 1, … in P(ω)/Fin, we can find a lesser upper bound, by removing from a representative for X one element of each a n. Therefore the A n have no supremum.

  7. Kissing number - Wikipedia

    en.wikipedia.org/wiki/Kissing_number

    Download QR code; Print/export ... Lower bound Upper bound 1: 2 2: 6: 3: 12: 4: 24 [7] 5 40: 44 6 72: 77 7 126: ... "New upper bounds for kissing numbers from ...

  8. Talk:Limit inferior and limit superior - Wikipedia

    en.wikipedia.org/wiki/Talk:Limit_inferior_and...

    Only a finite number of elements of the sequence are greater than this upper bound. The limit inferior of xn is the largest real number b that, for any positive real number \varepsilon, there exists a natural number N such that x_n>b-\varepsilon for all n > N. In other words, any number below the limit inferior is an eventual lower bound for ...

  9. Nested intervals - Wikipedia

    en.wikipedia.org/wiki/Nested_intervals

    The construction follows a recursion by starting with any number , that is not an upper bound (e.g. =, where and an arbitrary upper bound of ). Given I n = [ a n , b n ] {\displaystyle I_{n}=[a_{n},b_{n}]} for some n ∈ N {\displaystyle n\in \mathbb {N} } one can compute the midpoint m n := a n + b n 2 {\displaystyle m_{n}:={\frac {a_{n}+b_{n ...

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