convex polyhedron 3d models

the final piece for the polyhedron group that i wanted to create a convex polyhedron with the most complex geometric features I could think of.

A polyhedron,you can print it with ABS/PLA or resin material.

A simple irregular polyhedron serves perfectly as a great centerpiece for any room.

All five regular polyhedra, including the diminished polyhedron, exist and are well-documented in mathematics and geometry.

By utilizing only bars and balls, I constructed an intriguing polyhedron. ...The versatility of these components allows for numerous shapes to be created based on one's creativity.

A Platonic solid is a convex regular polyhedron in three-dimensional Euclidean space.Being a regular polyhedron means that the faces are congruent (identical in shape and size)regular polygons (all angles congruent and all edges congruent), and the...

A Platonic solid is a convex regular polyhedron in three-dimensional Euclidean space.Being a regular polyhedron means that the faces are congruent (identical in shape and size)regular polygons (all angles congruent and all edges congruent), and the...

Convex, an innovative concept addressing unattractive sockets, offers a design that seamlessly fits at room edges without causing disruptions. Its unique shape allows for vertical placement of sockets along wall edges, while improved cable management...

Derived from my Dodecahedron model, this design is suitable for 3D printing. ...I haven't had the chance to print it yet, and I'd be glad to receive your thoughts after you try it out.

Print all pieces you want, you can build all polyhedron you want. Triangle, square, pentagon and hexagon included. Print as many pieces as you want, you can build as many polyhedra as you want. ... Triangle, square, pentagon and hexagon included.

Earing based on polyhedron and sphere volume

This is a Koebe polyhedron, accompanied by its circle packing and dual necklace. ...The packing consists of circles sealed off by the polyhedron itself. Dual-necklace circles are those intersecting the polyhedron's faces with the sphere.

Each face of this polyhedron shares an edge with each other face. ... Faces 7 hexagons Edges 21 Vertices 14

... your creations online and inspire others to explore the world of 3D printing! To delve deeper into the fascinating world of this polyhedron, visit its dedicated Wikipedia page for more information: https://en.wikipedia.org/wiki/Szilassi_polyhedron

Attached is the grading polyhedron file with each face labeled by the inequality constraint generating it and a stand to hold it correctly in space.Full Details at: https://www.ams.jhu.edu/~grimmer/Grading.pdf

The Császár polyhedron shares some similarities with the tetrahedron, as it also boasts no diagonals - every line connecting two vertices is already an edge. With a genus of 1, this polyhedron features a distinctive hole running through its center. ...I...

The Csaszar polyhedron, a toroidal nonconvex shape featuring 14 triangular faces, is the dual of the Szilassi polyhedron. Distinctively, it lacks diagonals as every pair of vertices is connected by an edge. For printing purposes, regular infill at...

The Schonhardt Polyhedron is the most basic example of a polyhedron that cannot be divided into tetrahedra. You can create it in OpenSCAD with just two straightforward lines of code. ... For more information about this and other geometric/mathematical...

The Mathieu Polyhedron is the most elementary case of a non-regularizable polyhedron. You can produce it in OpenSCAD using just two straightforward lines of code. For more details about this polyhedron and why it's really cool, check out the latest...

A soccer polyhedron, or truncated icosahedron, is one of the most recognizable spherical polyhedra. Why this particular model? It serves as an excellent foundation for further designs. ...For instance, you can utilize it to create items like the...

This uniformly filled polyhedron uniquely topples on one face. Its stability depends on precise printing; inaccuracies may affect it. A split-version is provided for improved accuracy and gluing. ...Conway and Guy first proved the existence of such...

Your Szilassi polyhedron copy is designed for RepRap printers like the Huxley. This unique shape features only 7 faces and 14 edges, resembling a doughnut topology. Each face shares an edge with all others; thus, it needs 7 colors for mapping...

... adjacent sides. ...Topologically, it resembles a torus. The SolidWorks file provides straightforward instructions for modifying angles and dimensions of this unique polyhedron. ...Experimenting with the proportions of features is an engaging activity.

This is my copy of the famous Szilassi polyhedron, resized for RepRap printers, including the Huxley. This unusual mathematical shape has the topology of a doughnut but using only 7 faces and 14 edges. ...Each of the 7 faces shares an edge with every...

The Schonhardt Polyhedron stands out as the most basic example of a polyhedron that cannot be tetrahedralized. With just two simple lines of code in OpenSCAD, you can create it easily. For more information on this and other meshy/mathy topics, visit...

I am excited to show off my replica of the Szilassi polyhedron, perfectly scaled down for RepRap printers, including the Huxley model.\nThis intriguing mathematical creation boasts the topology of a doughnut but achieves this unique form with a mere...

To Make Basic Geared Polyhedron: Print 1 core - PolyCoreOBJ_STL.stl Print 18 pins - UsePinsOBJ_STL.stl Print 12 large gears - GearedPolyHedraGearsBig.stl Print 6 small gears - GearedPolyHedraGearsSmall.stl To Make Geared Polyhedron with Base and...

Used Fusion360 to determine the angles needed to modify Bob_East's SCAD file to produce connectors for other polyhedrons. I've included: Tetrahedron (4 faces), Hexahedron (Cube - 6 faces), Tetratetrahedron (regular octahedron - 8 faces), Dodecahedron...

This is my copy of the famous Szilassi polyhedron, resized for RepRap printers, including the Huxley. This unusual mathematical shape has the topology of a doughnut but using only 7 faces and 14 edges. Each of the 7 faces shares an edge with every...

The Schoenhardt polyhedron, although seemingly simple, is unique as it cannot be constructed from tetrahedra. It possesses a distinctive feature where no internal diagonals are present; each vertex connects to four others through edges, while the...