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GS1-128 is an application standard of the using the . The former correct name was UCC/EAN-128. Other no longer used names have included UCC-128 and EAN-128. GS1-128 uses a series of Application Identifiers to include additional data such as best before dates, batch numbers, quantities, weights and many other attributes needed by the user.

TripAdvisor, Inc. is an American travel website company providing reviews of travel-related content. It also includes interactive travel forums.TripAdvisor was an early adopter of . The website services are free to users, who provide most of the content, and the website is supported by an advertising business model.

A wiki ( ) is usually a which allows people to add, modify, or delete content in a with others. Text is usually written using a simplified or a . While a wiki is a type of , it differs from a or most other such systems in that the content is created without any defined owner or leader, and wikis have little implicit structure, allowing structure to emerge according to the needs of the users.

MacDonald, Macdonald, and McDonald are forms of the and Irish Gaelic name MacDhòmhnaill, which in modern Gaelic is approximated as . It is a where Mac means "son" and Dhòmhnaill means "of Dòmhnall". The personal name Dòmhnall is composed of the elements domno "world" and val "might", "rule". According to , the Gaelic personal name is probably a borrowing from the Dyfnwal.

Multipurpose Internet Mail Extensions ( MIME) is an that extends the format of to support:

Filipino may refer to: Something from or related to the

Jerry may refer to: , a male given name (including a list of people and fictional characters with the name)

Canada () is a country consisting of . Located in the northern part of the continent, it extends from the in the east to the in the west, and northward into the . Canada is the world's , and its with the is the world's longest land border.

In , especially in , a A is a subset of a set B, or equivalently B is a superset of A, if A is "contained" inside B, that is, all elements of A are also elements of B. A and B may coincide. The relationship of one set being a subset of another is called inclusion or sometimes containment.

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