Tonight (1957 TV series)

Tonight was a BBC television current affairs programme presented by Cliff Michelmore and broadcast in Britain live on weekday evenings from February 1957 to 1965. The producers were the future Controller of BBC1 Donald Baverstock and the future Director-General of the BBC Alasdair Milne. The audience was typically seven million.

BBC TV background

Tonight was, like Six-Five Special, created by the BBC to fill in the 'Toddlers' Truce' closed period between 6.00pm and 7.00pm (the 'Truce' was officially abolished only a few days before Tonight was first broadcast). Tonight began broadcasting from the Viking studio in Kensington, known by the BBC as 'studio M'. It eventually transferred to one of the main studios in Lime Grove, Shepherd's Bush, west London.

Content and style

The programme covered the arts and sciences as well as topical matters and current affairs. There was a mixture of incisive and light-hearted items: unscripted studio interviews, by Derek Hart, Geoffrey Johnson-Smith and Michelmore himself; and filmed reports. Reporters included Alan Whicker, Fyfe Robertson, Kenneth Allsop, Chris Brasher, Julian Pettifer, Brian Redhead and Polly Elwes.

Tonight (Jay Sean song)

"Tonight" is a single by British R&B artist Jay Sean. The single was released on 18 January 2009 (iTunes) and 26 January 2009 (CD single), but the music video for the single was released much earlier, on 17 November 2008. The single is the fourth and final single from his second album My Own Way.

History

On 15 October 2008, Jay Sean announced that he had signed with American Hip-Hop label Cash Money Records, on the back scene at MOBO Awards. Jay explained “It’s always been a dream for me to sign to an American label. And it’s great to be accepted by the best in the game.”

The single includes a remix featuring rapper Lil Wayne, as Cash Money Records is releasing a remix in order to introduce Jay Sean to the American market. However the remix was canceled, and Sean recorded a new single for the American market called "Down" featuring Lil' Wayne.

My Own Way: Deluxe Edition was released on 16 February 2009 in the U.K. was set for release in the U.S., however the idea has been shelved and Jay Sean is working on a new album for the American market. The lead single is "Tonight" which was released on 26 January 2009. The album also has 2 additional songs, "Never Been In Love" and "I'm Gone", and 4 additional remixes.

Tonight (David Bowie album)

Tonight is the sixteenth studio album by David Bowie, released in 1984. It followed his most commercially successful album, Let's Dance. He described the album, released immediately after his previous album's tour wrapped up, as an effort to "keep my hand in, so to speak," and to retain the new audience that he had recently acquired. Although the album was another immediate commercial success, reaching number one in the UK Albums Chart in October 1984, it has received mostly poor reviews from music critics and Bowie expressed dissatisfaction with it in later years.

Album production

David Bowie worked on Tonight after finishing up his Serious Moonlight Tour in support his previous album Let's Dance. He did not have much luck writing while on tour, so he described the process of recording the album Tonight this way:

Bowie purposefully sought to keep the sound of the band he'd used on the previous album and tour, feeling that the new fans he'd accumulated would expect to hear the same thing on the new album that they'd heard before, hence the inclusion of the "Borneo Horns" players on the album.

Measure (album)

Measure is the second album from Matt Pond PA, released in 2000.

Track listing

Personnel

Technical personnel

Termination analysis

In computer science, a termination analysis is program analysis which attempts to determine whether the evaluation of a given program will definitely terminate. Because the halting problem is undecidable, termination analysis cannot be total. The aim is to find the answer "program does terminate" (or "program does not terminate") whenever this is possible. Without success the algorithm (or human) working on the termination analysis may answer with "maybe" or continue working infinitely long.

Termination proof

A termination proof is a type of mathematical proof that plays a critical role in formal verification because total correctness of an algorithm depends on termination.

A simple, general method for constructing termination proofs involves associating a measure with each step of an algorithm. The measure is taken from the domain of a well-founded relation, such as from the ordinal numbers. If the measure "decreases" according to the relation along every possible step of the algorithm, it must terminate, because there are no infinite descending chains with respect to a well-founded relation.

Measure (mathematics)

In mathematical analysis, a measure on a set is a systematic way to assign a number to each suitable subset of that set, intuitively interpreted as its size. In this sense, a measure is a generalization of the concepts of length, area, and volume. A particularly important example is the Lebesgue measure on a Euclidean space, which assigns the conventional length, area, and volume of Euclidean geometry to suitable subsets of the n-dimensional Euclidean space Rⁿ. For instance, the Lebesgue measure of the interval [0, 1] in the real numbers is its length in the everyday sense of the word – specifically, 1.

Technically, a measure is a function that assigns a non-negative real number or +∞ to (certain) subsets of a set X (see Definition below). It must assign 0 to the empty set and be (countably) additive: the measure of a 'large' subset that can be decomposed into a finite (or countable) number of 'smaller' disjoint subsets, is the sum of the measures of the "smaller" subsets. In general, if one wants to associate a consistent size to each subset of a given set while satisfying the other axioms of a measure, one only finds trivial examples like the counting measure. This problem was resolved by defining measure only on a sub-collection of all subsets; the so-called measurable subsets, which are required to form a σ-algebra. This means that countable unions, countable intersections and complements of measurable subsets are measurable. Non-measurable sets in a Euclidean space, on which the Lebesgue measure cannot be defined consistently, are necessarily complicated in the sense of being badly mixed up with their complement. Indeed, their existence is a non-trivial consequence of the axiom of choice.