Stella (software)
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Stella (software)
Stella, a computer program available in three versions (Great Stella, Small Stella and Stella4D), was created by Robert Webb of Australia. The programs contain a large library of polyhedra which can be manipulated and altered in various ways. Polyhedra Polyhedra in Great Stella's library include the Platonic solids, the Archimedean solids, the Kepler-Poinsot solids, the Johnson solids, some Johnson Solid near-misses, numerous compounds including the uniform polyhedra, and other polyhedra. Operations which can be performed on these polyhedra include stellation, faceting, augmentation, dualization (also called "reciprocation"), creating convex hulls, and others. All versions of the program enable users to print nets for polyhedra. These nets may then be assembled into actual three-dimensional polyhedral models of great beauty and complexity. Stella4D In 2007, a Stella4D version was added, allowing the generation and display of four-dimensional polytopes ( polychora), i ...
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Great Stella (software) Screenshot
Great may refer to: Descriptions or measurements * Great, a relative measurement in physical space, see Size * Greatness, being divine, majestic, superior, majestic, or transcendent People * List of people known as "the Great" *Artel Great (born 1981), American actor Other uses * ''Great'' (1975 film), a British animated short about Isambard Kingdom Brunel * ''Great'' (2013 film), a German short film * Great (supermarket), a supermarket in Hong Kong * GReAT, Graph Rewriting and Transformation, a Model Transformation Language * Gang Resistance Education and Training Gang Resistance Education And Training, abbreviated G.R.E.A.T., provides a school-based, police officer instructed program that includes classroom instruction and various learning activities. Their intention is to teach the students to avoid gang ..., or GREAT, a school-based and police officer-instructed program * Global Research and Analysis Team (GReAT), a cybersecurity team at Kaspersky Lab *'' Great!'', a 20 ...
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Convex Hull
In geometry, the convex hull or convex envelope or convex closure of a shape is the smallest convex set that contains it. The convex hull may be defined either as the intersection of all convex sets containing a given subset of a Euclidean space, or equivalently as the set of all convex combinations of points in the subset. For a bounded subset of the plane, the convex hull may be visualized as the shape enclosed by a rubber band stretched around the subset. Convex hulls of open sets are open, and convex hulls of compact sets are compact. Every compact convex set is the convex hull of its extreme points. The convex hull operator is an example of a closure operator, and every antimatroid can be represented by applying this closure operator to finite sets of points. The algorithmic problems of finding the convex hull of a finite set of points in the plane or other low-dimensional Euclidean spaces, and its dual problem of intersecting half-spaces, are fundamental problems of com ...
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Polyhedra
In geometry, a polyhedron (plural polyhedra or polyhedrons; ) is a three-dimensional shape with flat polygonal faces, straight edges and sharp corners or vertices. A convex polyhedron is the convex hull of finitely many points, not all on the same plane. Cubes and pyramids are examples of convex polyhedra. A polyhedron is a 3-dimensional example of a polytope, a more general concept in any number of dimensions. Definition Convex polyhedra are well-defined, with several equivalent standard definitions. However, the formal mathematical definition of polyhedra that are not required to be convex has been problematic. Many definitions of "polyhedron" have been given within particular contexts,. some more rigorous than others, and there is not universal agreement over which of these to choose. Some of these definitions exclude shapes that have often been counted as polyhedra (such as the self-crossing polyhedra) or include shapes that are often not considered as valid polyhed ...
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Today (Australian TV Program)
''Today'' (also referred to as ''The Today Show'') is an Australian breakfast television program, with an infotainment base, currently hosted by Karl Stefanovic and Sarah Abo and includes news and weather updates. It broadcast weekdays on the Nine Network. The show also has a weekend edition called ''Weekend Today'' ''Today'' airs each weekday after '' Nine News: Early Edition'' and runs from 5:30 am to 9:00 am before ''Today Extra'', an extended light entertainment program, hosted by David Campbell and Sylvia Jeffreys. The show is broadcast from the Nine Network TCN studios in North Sydney, a suburb located on the North Shore of New South Wales. Although not affiliated with, the program shares a similiar infotainment format and title of the long running United States. History Officially launched as The National Today Show, ''Today'' is Australia's longest running morning breakfast news program. The show premiered on 28 June 1982. The original hosts, Steve Liebmann and S ...
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PC Plus
''PC Plus'' was a computer magazine published monthly from 1986 until September 2012 in the UK by Future plc. The magazine was aimed at intermediate to advanced PC users, computer professionals and enthusiasts. The magazine was specifically for users of PCs and related technologies so features articles were undiluted by coverage of other platforms. It began its life specifically as a magazine aimed at the Amstrad PC user. Staff For many years, the editor (later editor-in-chief) was Dave Pearman. PC Plus print magazine was closed in October 2012, when the editor was Martin Cooper. Each edition of the print magazine was centered on four main sections - news, reviews, features, and tutorials. Under Pearman's editorship, the magazine was characterised by the inclusion of irreverent off-the-wall features and content including Huw Collingbourne's Rants and Raves, a serialisation of a fictional office entitled Group Efforts and the Bastard Operator From Hell The Bastard Op ...
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Dual (polyhedron)
In geometry, every polyhedron is associated with a second dual structure, where the vertices of one correspond to the faces of the other, and the edges between pairs of vertices of one correspond to the edges between pairs of faces of the other. Such dual figures remain combinatorial or abstract polyhedra, but not all can also be constructed as geometric polyhedra. Starting with any given polyhedron, the dual of its dual is the original polyhedron. Duality preserves the symmetries of a polyhedron. Therefore, for many classes of polyhedra defined by their symmetries, the duals belong to a corresponding symmetry class. For example, the regular polyhedrathe (convex) Platonic solids and (star) Kepler–Poinsot polyhedraform dual pairs, where the regular tetrahedron is self-dual. The dual of an isogonal polyhedron (one in which any two vertices are equivalent under symmetries of the polyhedron) is an isohedral polyhedron (one in which any two faces are equivalent .., and vice vers ...
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