Marlow

Marlow may refer to:

Companies

Places

Australia

Germany

United Kingdom

United States

People

Charles Marlow

Charles Marlow is a recurring character in the work of Polish-born English novelist Joseph Conrad. Marlow is an alter ego of Conrad; both are sailors for the British Empire during the late 19th and early 20th centuries during the height of British imperialism.

Marlow narrates several of Conrad's best-known works such as the novels Lord Jim and Chance, as well as the framed narrative in Heart of Darkness, and his short story Youth. The stories are not told entirely from Marlow's perspective, however. There is also an omniscient narrator who introduces Marlow and some of the other characters. Once introduced, Marlow then proceeds to tell the actual tale, creating a story-within-a-story effect.

In Heart of Darkness the omniscient narrator observes that "yarns of seamen have a direct simplicity, the whole meaning of which lies within the shell of a cracked nut. But Marlow was not typical [...] and to him the meaning of an episode was not inside like a kernel but outside, enveloping the tale which brought it out only as a glow brings out a haze."

Great Marlow (UK Parliament constituency)

Great Marlow, sometimes simply called Marlow, was a parliamentary borough in Buckinghamshire. It elected two Members of Parliament (MPs) to the House of Commons between 1301 and 1307, and again from 1624 until 1868, and then one member from 1868 until 1885, when the borough was abolished.

History

In the 17th century a solicitor named William Hakewill, of Lincoln's Inn, rediscovered ancient writs confirming that Amersham, Great Marlow, and Wendover had all sent members to Parliament in the past, and succeeded in re-establishing their privileges (despite the opposition of James I), so that they resumed electing members from the Parliament of 1624. Hakewill himself was elected for Amersham in 1624.

Members of Parliament

MPs 1624–1640

MPs 1640–1868

MPs 1868–1885

Notes

Meet

Meet may refer to:

See also

Generic top-level domain

Generic top-level domains (gTLDs) are one of the categories of top-level domains (TLDs) maintained by the Internet Assigned Numbers Authority (IANA) for use in the Domain Name System of the Internet. A top-level domain is the last label of every fully qualified domain name. They are called generic for historic reasons; initially, they were contrasted with country-specific TLDs in RFC 920.

The core group of generic top-level domains consists of the com, info, net, and org domains. In addition, the domains biz, name, and pro are also considered generic; however, these are designated as restricted, because registrations within them require proof of eligibility within the guidelines set for each.

Historically, the group of generic top-level domains included domains, created in the early development of the domain name system, that are now sponsored by designated agencies or organizations and are restricted to specific types of registrants. Thus, domains edu, gov, int, and mil are now considered sponsored top-level domains, much like the themed top-level domains (e.g., jobs). The entire group of domains that do not have a geographic or country designation (see country-code top-level domain) is still often referred to by the term generic TLDs.

Lattice (order)

In mathematics, a lattice is one of the fundamental algebraic structures used in abstract algebra. It consists of a partially ordered set in which every two elements have a unique supremum (also called a least upper bound or join) and a unique infimum (also called a greatest lower bound or meet). An example is given by the natural numbers, partially ordered by divisibility, for which the unique supremum is the least common multiple and the unique infimum is the greatest common divisor.

Lattices can also be characterized as algebraic structures satisfying certain axiomatic identities. Since the two definitions are equivalent, lattice theory draws on both order theory and universal algebra. Semilattices include lattices, which in turn include Heyting and Boolean algebras. These "lattice-like" structures all admit order-theoretic as well as algebraic descriptions.

Lattices as partially ordered sets

If (L, ≤) is a partially ordered set (poset), and S⊆L is an arbitrary subset, then an element u∈L is said to be an upper bound of S if s≤u for each s∈S. A set may have many upper bounds, or none at all. An upper bound u of S is said to be its least upper bound, or join, or supremum, if u≤x for each upper bound x of S. A set need not have a least upper bound, but it cannot have more than one. Dually, l∈L is said to be a lower bound of S if l≤s for each s∈S. A lower bound l of S is said to be its greatest lower bound, or meet, or infimum, if x≤l for each lower bound x of S. A set may have many lower bounds, or none at all, but can have at most one greatest lower bound.