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A genogram, also known as a family diagram, [1] [2] is a pictorial display of a person's position in their family's hereditary and ongoing relationships. It goes beyond a traditional family tree by allowing the user to visualize social patterns and psychological factors that punctuate relationships, especially patterns that repeat over the generations.
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Three generations of ancestors (born from 1824 to 1916) [1] placed on a Swedish kurbits tree. Genealogical data can be represented in several formats, for example, as a pedigree or ancestry chart. Family trees are often presented with the oldest generations at the top of the tree and the younger generations at the bottom.
The family tree of Louis III, Duke of Württemberg (ruled 1568–1593) The family tree of "the Landas", a 17th-century family [1]. Genealogy (from Ancient Greek γενεαλογία (genealogía) 'the making of a pedigree') [2] is the study of families, family history, and the tracing of their lineages.
The word pedigree is a corruption of the Anglo-Norman French pé de grue or "crane's foot", either because the typical lines and split lines (each split leading to different offspring of the one parent line) resemble the thin leg and foot of a crane [3] or because such a mark was used to denote succession in pedigree charts.
It differs from the Henry System in that periods are used to separate the generations and no changes in numbering are needed for families with more than nine children. [5] For example: 1 Progenitor 1.1 Child 1.1.1 Grandchild 1.1.1.1 Great-grandchild 1.1.1.2 Great-grandchild 1.1.2 Grandchild 1.2 Child 1.2.1 Grandchild 1.2.1.1 Great-grandchild 1 ...
The Albanian Wikipedia (Albanian: Wikipedia Shqip) is the Albanian language edition of Wikipedia started on 12 October 2003. As of 25 December 2024, the Wikipedia has 101,089 articles and is the 73rd-largest Wikipedia. [1]
Each Wikipedia project has a code, which is used as a subdomain of wikipedia.org. The codes mostly conform to ISO 639-1 two-letter codes or ISO 639-3 three-letter codes, with preference given to a two-letter code if available. [ 14 ]