Liczymy pasujące modele…
TETRAHEDRAL MOUNTING BRACKET - STAFFA TETRAEDRICA Flexible Fixing Grid (Up to 9 Points) | Filament-Optimized Design --- ## 📐 Product Overview - Dimensions: 60mm x 60mm (Base) - Mounting Points: Grid design with up to 9 available fixing…
Hi! This is my first CAD model ever. It took some math work to figure out rotation axes, angles and such, but i think it turned out fine and it was worth it. It's trickier to assemble than it looks!! You have to figure out not only where…
Dodecahedron with Five Intersecting Tetrahedra If you assemble five intersecting regular tetrahedra with even spacing (rotational icosahedral symmetry), you get a dodecahedron when you connect the points. The original model had only the…
The parts here make tetrahedra. One tetrahedron is composed of four copies of the tip, and six copies of the bar. If you want to make the full five intersecting tetrahedra, you will need 20 tips, and 30 bars. It's designed to be printed…
The parts here make tetrahedra. One tetrahedron is composed of four copies of the tip, and six copies of the bar. If you want to make the full five intersecting tetrahedra, you will need 20 tips, and 30 bars. The parts push together but…
Summary A model for a tetrahedral molecular structure building piece. The bond angles aren't 100% perfect (but fairly close) - we'll just pretend there's a lone pair somewhere ;) Print Settings Printer brand: Anycubic Printer: Kobra Go…
Four identical parts go together to make a symmetric sliding mechanism. It is a difficult puzzle to put them together, and even more difficult to have them slide together so that they all have the same offset relative to each other. This…
The parts here make tetrahedra. One tetrahedron is composed of four copies of the tip, and six copies of the bar. If you want to make the full five intersecting tetrahedra, you will need 20 tips, and 30 bars. The parts push together but…
I printed on a SLA resin printer, should be attainable on a FDM printer with proper support. Scaling it up would make it easier. Absolutely inspired 100% by Adam Savage's Tested episode from a few weeks ago.
Tubies to make a Tetrahedral Kite!! Using TPU to build this piece was essential to maintain a frame that was flexible enough to adapt to the wind and stiff enough to maintain its shape. Because these are modular pieces you can…
@AeternaArts (IG/Facebook) asked if I could bring their drawing to life... so I did. 🙂 I built it using my upcoming Endless Design Lab Fractal Generator extension for Blender . What do you think, did I match it? If you’re curious, I made…
This model is featured in figure 4.18 of Visualizing Mathematics with 3D Printing . Category: Math
A tetrahedral Stand for one of those Hygrometers that can be used in DIY Filament Dryer Boxes. After building my Dryer Box I left with a bunch of spares and just having them lying around wasn't quite cutting it, so I made a Stand for…
This is my previous model but with 5mm mounting holes in the tips for LEDs. Pictured is printed in clear PLA, 0.2mm layer height, 0.4mm nozzle, with a cheap battery-powered 20 LED christmas light set. The easiest way to put it together is…
Discover the allure of Twisted Treasure , a fusion of art and geometry. This unique design highlights chiral tetrahedral symmetry, weaving intricate paths into a harmonious structure that challenges perceptions and captivates the eye.…
Ditruncated(Truncated truncated) tetrahedron loop and chain.
These models are featured in figure 6.17 of Visualizing Mathematics with 3D Printing . Category: Math
From the side it is a little Christmas tree; up close it is the same tetrahedron again and again. A Sierpinski tetrahedron is a tetrahedron made of four half-size tetrahedra, one at each corner, with the middle left empty. Each of those…
a polylink composed of 5 tetrahedra Category: Math Art
a remastered Roelofs tetrahedral polyknot inspired by internationally renowned mathematical artists Rinus Roelofs Category: Math Art
a nolid inspired by recreational mathematician Alan Holden Category: Math Art
a polyhedron inspired by Alan Holden Category: Math
a nolid inspired by recreational mathematician Alan Holden Category: Math Art
a polyhedron inspired by Alan Holden Category: Math
This is a slide together math manipulative inspired by the zero volume polyhedra (nolids) of Alan Holden in his book Shapes, Space, and Symmetry. You will need: 6 square Tilz 12 octagonal tilz 12 connectors recommended z-axis setting is 3mm
For this slide together math manipulative you will need: 12 square tilz with adjacent slots 6 square tilz with opposite slots 12 connectors It is recommended that the z-axis setting be 3mm.
a polyknot inspired by Rinus Roelofs Category: Math Art
a polylink inspired by Johannes Kepler Category: Math Art
a polylink inspired by MC Escher Category: Math
a polylink inspired by MC Escher Category: Math Art
a polyhedron inspired by Alan Holden Category: Math Art
a polytoroid inspired by BM Stewart Category: Math Art
a polyhedron inspired by Alan Holden and BM Stewart Category: Math Art
a polyknot inspired by Rinus Roelofs Category: Math Art
a polyknot inspired by Rinus Roelofs and MC Escher Category: Math Art
a star polyknot with tetrahedral symmetry inspired by artist Rinus Roelofs Category: Math Art
a polylink inspired by Alan Holden Category: Math Art
a polyknot inspired by MC Esscher Category: Math Art
a 1 sided surface derived from a tetrahedral nolid (zero-volume polyhedron) inspired by Alan Holden Category: Math Art
a radial polylink inspired by Alan Holden Category: Math
5 labeled models of the fundamental VSEPR molecular geometries with real molecules and ideal bond angles. Every atom is a sphere in standard CPK colors with its element symbol plus proton and neutron counts printed right ON the sphere…
CH4 is the textbook tetrahedral molecule (AX4) with 109.5 degree bond angles. A labeled ball-and-stick 3D model for classrooms, teachers and chemistry fans. Every atom is a sphere in standard CPK colors with its element symbol plus proton…
Ditruncated(Truncated truncated) tetrahedron loop and chain.
a nolid inspired by recreational mathematician Alan Holden Category: Math Art
This is a slide together math manipulative inspired by the zero volume polyhedra (nolids) of Alan Holden in his book Shapes, Space, and Symmetry. You will need: 6 square Tilz 12 octagonal tilz 12 connectors recommended z-axis setting is 3mm
For this slide together math manipulative you will need: 12 square tilz with adjacent slots 6 square tilz with opposite slots 12 connectors It is recommended that the z-axis setting be 3mm.
a 1 sided surface derived from a tetrahedral nolid (zero-volume polyhedron) inspired by Alan Holden Category: Math Art
a polyhedron inspired by Alan Holden and BM Stewart Category: Math Art
a polyknot inspired by Rinus Roelofs and MC Escher Category: Math Art
Tubies to make a Tetrahedral Kite!! Using TPU to build this piece was essential to maintain a frame that was flexible enough to adapt to the wind and stiff enough to maintain its shape. Because these are modular pieces you can…
@AeternaArts (IG/Facebook) asked if I could bring their drawing to life... so I did. 🙂 I built it using my upcoming Endless Design Lab Fractal Generator extension for Blender . What do you think, did I match it? If you’re curious, I made…
