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Cut the selection and store it in the clipboard: Ctrl+X, or ⇧ Shift+Del: ⌘ Cmd+X: Ctrl+X: Ctrl+w: x. or "ax to cut in register "a" or "+x to cut in system clipboard. Ctrl+X: Copy the selection into the clipboard: Ctrl+C, or Ctrl+Ins: ⌘ Cmd+C: Ctrl+C: Meta+w, or Ctrl+Ins: y. or "ay or "+y. Ctrl+C: Paste contents of clipboard at cursor ...
COMMAND. ACTION. Ctrl/⌘ + C. Select/highlight the text you want to copy, and then press this key combo. Ctrl/⌘ + F. Opens a search box to find a specific word, phrase, or figure on the page
page-info-kbd-shortcut [6] – The "I" keyboard shortcut now opens the "Page information" link in your sidebar. superjump [7] – Custom keyboard shortcuts to go to any page. accessKeysCheatSheet [8] - The "?" keyboard shortcut now overlays a list of all keyboard shortcuts available on the current page.
An edge loop, in computer graphics, can loosely be defined as a set of connected edges across a surface. (More specifically, the edges can form an edge ring and be one side of a face loop .) Usually, the last edge meets again with the first edge, thus forming a loop.
This is a list of computer graphics and descriptive geometry topics, by article name. 2D computer graphics; 2D geometric model; 3D computer graphics; 3D modeling; 3D projection; 3D rendering; A-buffer; Algorithmic art; Aliasing; Alpha compositing; Alpha mapping; Alpha to coverage; Ambient occlusion; Anamorphosis; Anisotropic filtering; Anti ...
In the field of 3D computer graphics, a subdivision surface (commonly shortened to SubD surface or Subsurf) is a curved surface represented by the specification of a coarser polygon mesh and produced by a recursive algorithmic method.
Example of a low poly triangle mesh representing a dolphin. In 3D computer graphics and solid modeling, a polygon mesh is a collection of vertices, edge s and face s that defines the shape of a polyhedral object's surface.
Geodesics on an ellipsoid (blue) from a single point (for flattening f = 1 ⁄ 10, latitude φ 1 = −30°) form a segment of a circle of latitude; geodesic circles are shown in green and the cut locus in red. In differential geometry, the cut locus of a point p on a manifold is the closure of the set of all other points on the manifold that ...