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This template produces one row in a "family tree"-like chart consisting of boxes and connecting lines based loosely on an ASCII art-like syntax.It is meant to be used in conjunction with {{Tree chart/start}} and {{Tree chart/end}}.
If the template has a separate documentation page (usually called "Template:template name/doc"), add [[Category:Family tree templates]] to the <includeonly> section at the bottom of that page. Otherwise, add <noinclude>[[Category:Family tree templates]]</noinclude>
The example also shows how the chart's overall style can be overridden by more specific styles set by {}. In this case, the color of the first row of cells is set to yellow using the features of the {} template; see that template's documentation for details on how to specify the CSS of rows and individual cells of a chart.
For an example see the following template link {{Houston family tree}}. For more details on this method see the following template link {{ Tree list }} . The templates examples include " Descendants of Herny VII of England " and " Ancestry of Prince William, Duke of Cambridge ".
depth=1 displays one level of the tree; depth=2 displays two levels of the tree, and so forth; depth is 0 by default. hideroot=on hides the root category; hideroot is off by default. showcount=off disables the (category, page, file) count after each category in the tree; showcount is on by default.
Ahnentafel style trees can be can be displayed using this template, but usually for fewer than six generations the customised ahnentafel templates are clearer (see Template:Ahnentafel/doc). There is also an ahnentafel template ( {{ Ahnentafel-tree }} ), that is based on this one, that makes construction this tree simpler.
This method's usefulness becomes apparent when applied further back in the generations: e.g. 08-146, is a male preceding the subject by 7 (8-1) generations. This ancestor was the father of a woman (146/2=73) (in the genealogical line of the subject), who was the mother of a man (73/2=36.5), further down the line the father of a man (36/2=18 ...
In the example, the contribution of individuals 1 and 5 to the inertia of the first axis is 45.7% + 31.5% = 77.2% which justifies the interpretation focussed on these two points. 4. Representations of categories of qualitative variables as in MCA (a category lies at the centroid of the individuals who possess it). No qualitative variables in ...