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Look up Nana, naná, nānā, or נענע in Wiktionary, the free dictionary. |
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Nana (1926) is Jean Renoir's second full-length silent film and is based on the novel by Émile Zola.
A government official, Count Muffat, falls under the spell of Nana, a young actress. She becomes his mistress, living in the sumptuous apartment which he provides for her. Instead of elevating herself to Muffat's level, however, Nana drags the poor man down to hers - in the end, both lives have been utterly destroyed.
The film stars Renoir’s wife, Catherine Hessling, in an eccentric performance as the flawed heroine Nana.
Jean Renoir’s film is a fairly faithful adaptation of Émile Zola’s classic novel. The film’s extravagances include two magnificent set pieces – a horse race and an open air ball. The film never made a profit, and the commercial failure of the film robbed Renoir of the opportunity to make such an ambitious film again for several years.
The elm cultivar Ulmus 'Nana' is a very slow growing shrub that with time forms a small tree. It was believed for many years to be a form of Ulmus glabra and is known widely as the 'Dwarf Wych Elm'. However, the ancestry of 'Nana' has been disputed in more recent years, Melville considering the specimen once grown at Kew to have been a cultivar of Ulmus × hollandica.
The tree rarely exceeds 5 m in height, but is often broader. The dark green leaves are smaller than the type, < 11 cm long by 8 cm broad. Green describes it as a very distinct variety not growing above 60 cm in 10 to 12 years. A specimen at Kew was described by Henry as 'a slow-growing hemispherical bush that has not increased appreciably in size for many years'.
The low height of the tree should ensure that it avoids colonisation by Scolytus bark beetles and thus remain free of Dutch elm disease.
The tree is still occasionally found in arboreta and gardens in the UK, and has been introduced to North America and continental Europe; it is not known in Australasia.
A dimension is a structure that categorizes facts and measures in order to enable users to answer business questions. Commonly used dimensions are people, products, place and time.
In a data warehouse, dimensions provide structured labeling information to otherwise unordered numeric measures. The dimension is a data set composed of individual, non-overlapping data elements. The primary functions of dimensions are threefold: to provide filtering, grouping and labelling.
These functions are often described as "slice and dice". Slicing refers to filtering data. Dicing refers to grouping data. A common data warehouse example involves sales as the measure, with customer and product as dimensions. In each sale a customer buys a product. The data can be sliced by removing all customers except for a group under study, and then diced by grouping by product.
A dimensional data element is similar to a categorical variable in statistics.
Typically dimensions in a data warehouse are organized internally into one or more hierarchies. "Date" is a common dimension, with several possible hierarchies:
"Dimension" is a song by Australian hard rock band Wolfmother, featured on their 2005 debut studio album Wolfmother. Written by band members Andrew Stockdale, Chris Ross and Myles Heskett, it was released as the second single from the album in Europe (and the third single overall) on 17 April 2006, charting at number 49 on the UK Singles Chart.
Directed by The Malloys, the music video for "Dimension" was first aired in the week of 13 February 2006. Prior to this, the video was featured on the 2006 extended play (EP) Dimensions.
In a review of Wolfmother for Blender, writer Jonah Weiner identified "Dimension" as an example of the band "at [their] hardest", describing it as an "acid anthem".NME reviewer James Jam described the song as "a throb of gonzo metal not unlike Black Sabbath playing Motown".
All songs written and composed by Andrew Stockdale, Chris Ross, Myles Heskett.
In metadata, dimension is a set of equivalent units of measure, where equivalence between two units of measure is determined by the existence of a quantity preserving one-to-one correspondence between values measured in one unit of measure and values measured in the other unit of measure, independent of context, and where characterizing operations are the same.
The equivalence defined here forms an equivalence relation on the set of all units of measure. Each equivalence class corresponds to a dimensionality. The units of measure "temperature in degrees Fahrenheit" and "temperature in degrees Celsius" have the same dimensionality, because given a value measured in degrees Fahrenheit there is a value measured in degrees Celsius with the same quantity, and vice versa. Quantity preserving one-to-one correspondences are the well-known equations Cº = (5/9)*(Fº − 32) and Fº = (9/5)*(Cº) + 32.
Units of measure are not limited to physical categories.Examples of physical categories are: linear measure, area, volume, mass, velocity, time duration.Examples of non-physical categories are: currency, quality indicator, colour intensity.