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Line chart showing the population of the town of Pushkin, Saint Petersburg from 1800 to 2010, measured at various intervals. A line chart or line graph, also known as curve chart, [1] is a type of chart that displays information as a series of data points called 'markers' connected by straight line segments. [2]
Ctrl+← Backspace: Go to start of line Home or. Fn+←. ⌘ Cmd+← (go to start of line) or. Ctrl+A (go to start of paragraph) Home: Ctrl+a or. Home ^ (go to first non-space) or 0 (go to column 0) Search+←: Go to end of line End or. Fn+→. ⌘ Cmd+→ (go to end of line) or. Ctrl+E (go to end of paragraph) End: Ctrl+e or. End $ Search+→ ...
Don't use any natural language in the plot - numbers and symbols only. Place descriptive text in the caption. If needed you can also write extended information in the image description page. Use only the fonts supported by MediaWiki (listed here). Don't convert the text into paths. Use Unicode characters.
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The R programming language can be used for creating Wikipedia graphs. The Google Chart API allows a variety of graphs to be created. Livegap Charts creates line, bar, spider, polar-area and pie charts, and can export them as images without needing to download any tools. Veusz is a free scientific graphing tool that can produce 2D and 3D plots ...
On Wikipedia, access keys allow you to do a lot more—protect a page, show page history, publish your changes, show preview text, and so on. See the next section for the full list. Most web browsers require holding down one or two modifier keys to use an access key.
A Control key (marked "Ctrl") on a Windows keyboard next to one style of a Windows key, followed in turn by an Alt key The rarely used ISO keyboard symbol for "Control". In computing, a Control keyCtrl is a modifier key which, when pressed in conjunction with another key, performs a special operation (for example, Ctrl+C).
In the mathematical discipline of graph theory, the line graph of an undirected graph G is another graph L(G) that represents the adjacencies between edges of G. L(G) is constructed in the following way: for each edge in G, make a vertex in L(G); for every two edges in G that have a vertex in common, make an edge between their corresponding vertices in L(G).