Jabba may be:
Jabba (born as Jason Davis) is an actor, media personality, video jockey, television and radio host, who first made a name for himself as part of the launch of subscription television in Australia in 1995. He was a host for music television station "Red" on the now-defunct Galaxy subscription television network, before the channel changed its name to Channel [V].
Born Jason Davis, Jabba attended Hunters Hill Primary School, where he gained his name, and James Ruse Agricultural High School. He also played with the All Saints Hunters Hill soccer team, and Parramatta Waterpolo Club.
Jabba began presenting for Foxtel's Channel [V] in 1994. He hosted a variety of shows including The Joint and Jabba's Morning Glory, which featured performances and interviews with prominent musicians including Pink and Beastie Boys . During his time with [V], he played the role of "Davo Dinkum" in the SBS television comedy show Pizza.
In 2004, Jabba participated in the Band in a Bubble project with Australian alternative rock band Regurgitator, which involved him being locked in a Big Brother-style environment with the group and their engineers while they produced an album under 24-hour surveillance. During this time, it was revealed that he had separated from his long-term partner and mother of his children. Following the projects conclusion, Jacquie Riddell of XYZ Networks, announced that Jabba would be taking an extended break, stating that "(the bubble) was a pretty big deal". In 2005, he left [V] and began presenting for Nova FM in Brisbane.
Fit or FIT may refer to:
Fit may refer to:
Flexible Image Transport System (FITS) is an open standard defining a digital file format useful for storage, transmission and processing of scientific and other images. FITS is the most commonly used digital file format in astronomy. Unlike many image formats, FITS is designed specifically for scientific data and hence includes many provisions for describing photometric and spatial calibration information, together with image origin metadata.
The FITS format was first standardized in 1981; it has evolved gradually since then, and the most recent version (3.0) was standardized in 2008. FITS was designed with an eye towards long-term archival storage, and the maxim once FITS, always FITS represents the requirement that developments to the format must be backwards compatible.
A major feature of the FITS format is that image metadata is stored in a human-readable ASCII header, so that an interested user can examine the headers to investigate a file of unknown provenance. The information in the header is designed to calculate the byte offset of some information in the subsequent data unit to support direct access to the data cells. Each FITS file consists of one or more headers containing ASCII card images (80 character fixed-length strings) that carry keyword/value pairs, interleaved between data blocks. The keyword/value pairs provide information such as size, origin, coordinates, binary data format, free-form comments, history of the data, and anything else the creator desires: while many keywords are reserved for FITS use, the standard allows arbitrary use of the rest of the name-space.
In precision mechanics, fit refers to the degree of 'looseness' with which an shaft is inserted into an orifice.
This coupling is related to the tolerance or allowance of both parts dimensions. The shaft and the orifice must be of a similar diameter, otherwise there will not be a correct adjustment. With this in mind, measurements have been internationally standarised according to ISO regulation to ensure the interchangeability of items and their mass production.
Tolerance values are designated with a capital letter in the case of orificies and lower case letters in the case of shafts. The lower the value the higher the machining costs, as a greater precision is required.
The maximum clearance of a fit is the difference between the upper bound of the orifice diameter and the lower bound of the shaft diameter.
The minimum clearance meanwhile is the difference between the lower bound of the orifice diameter and the upper bound of the shaft diameter.