Examples of using Polyhedra in English and their translations into German
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Colloquial
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Official
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Ecclesiastic
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Medicine
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Financial
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Ecclesiastic
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Political
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Computer
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Programming
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Official/political
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Political
Most polyhedra have neither a name nor a number.
Both artists are fascinated with patterns, reflections, polyhedra and structures.
Pyramidal polyhedra have a 4-fold rotation axis, 2 are 3-fold pyramidal.
Are generally calledpolytopes though they are often simply called polyhedra.
And with assembly, the polyhedra are taken out of the sphere of abstraction.”.
Little Turtle Unit 3 from squares, but can be made from rectangles;makes different polyhedra.
He studied flexible polyhedra in the 4-dimensional Euclidean space and 3-dimensional Lobachevsky space.
This new point of view shows us other aspects of these 4 dimensional polyhedra, which are indeed complicated.
With adoption, the polyhedra are taken out of the sphere of abstraction.” Anna Maria Hartkopf.
Infinity encompasses mathematical principles such as tessellations, polyhedra of stars and planets, and crystalline structures.
These are 12-faced polyhedra, made of 5 triangles and 7 pentagons resp. pentagrams each.
When you think about how many combinatorial possibilities there are,you quickly realize the variety that the polyhedra represent,” she says.
Herman Serras From golden section and polyhedra to elliptic billiard tables- fascinating geometric games!
Regular polyhedra, natural crystals and relativity help us to understand the thinking and concept of the world of this unique artist.
George Hart's Pavilion of Polyhedreality by George W. Hart"Virtual Polyhedra"- The Encyclopedia of Polyhedra, also many geometric links!
All three are polyhedra- geometric figures consisting of corners, edges, and flat polygonal faces, such as the cube or the pyramid.
The Metatron's Cube is the symbolic representation of the energy flowing in living nuclei, metaphorically represented by the five platonic polyhedra.
See the storyboard titled Polyhedra as an example of a Frayer Model of information on polyhedrons.
The geometry, is a branch of mathematics that deals with the study of the properties of geometric figures in the plane or space, like: points, straight, planes, polytopes(including parallel, perpendicular, curves, surfaces,polygons, polyhedra, etc.). W.
Pyramidal and 1 antiprismatic polyhedra have a 5fold axis, 3 pyramidal and 2 antiprismatic figures have a 3fold axis.
In all, Spanier published moer than forty papers in algebraic topology, contributing to most to most of the major research areas in the field, including cohomology operations, obstruction theory, homotopy theory,imbeddability of polyhedra in Euclidean spaces, and topology of function spaces.
If the polyhedra are mutually disjoint what you call classic volume calculation is still valid, and will be much faster than the method proposed here.
Besides macrocyclic architectures, the researchers want to synthesise larger polyhedra, metallosupramolecular polymers and porous solids and optimise their catalytic activity.
To learn more about polyhedra, you can consult this page, and to learn much more about the five regular polyhedra, their history and their symmetries, you can consult this page.
GETMe mesh smoothing isbased upon the use of geometric transformations for polygons and polyhedra, which iteratively converge towards regular and therefore higher quality elements.
The construction of geometrical models or polyhedra has exercised a great fascination over the minds of mathematicians of all ages, amongst whom some of the greatest names in mathematics- Plato, Archimedes and Euclid.
Version 11 provides direct access to a largevolume of curated 3D geometric models such as polyhedra, knots, anatomical structures, and geometric features, specially organized and created for the Wolfram Language.
Drawing ball and sticks, calottes, polyhedra, several types of projection, within a box, self-defined coordinate system, several color options, a variety of methods for creating shaded spheres. Rotation, animated moving, view inside of a periodical lattice. Drawing additional sticks and calotte intersections by using"invisible" balls.
Anna Maria Hartkopf has been involved with polyhedra since 2016, when she joined the Discrete Geometry group led by mathematics professor Günter M. Ziegler, now the president of Freie Universität.
In the same way that the film showed the polyhedra of Plato to the lizards, rather than a pot of flowers or a book admittedly, it would be very hard for the authors of the film to show you flowers in dimension 4, which is a pity!
