math 3d models

For more information on this specific knot, visit its page at Knot Atlas (http://katlas.math.toronto.edu/wiki/L6n1). Tight knots' details can be explored through Wikipedia (http://en.wikipedia.org/wiki/Ropelength), while ropelength data can be found...

For more details on this prime knot, refer to the Knot Atlas (http://katlas.math.toronto.edu/wiki/6_3). To understand tight knots further, explore Wikipedia (http://en.wikipedia.org/wiki/Ropelength). The ropelength data can be found at Jason...

For further details about this prime link, refer to its Knot Atlas page at http://katlas.math.toronto.edu/wiki/L7a7. This model is generated by RidgeRunner, a knot tightening program freely accessible at...

For more information on this specific prime knot, visit its page at Knot Atlas (http://katlas.math.toronto.edu/wiki/7_4). To learn about tight knots, refer to Wikipedia (http://en.wikipedia.org/wiki/Ropelength), while ropelength data can be found at...

For more information on the 7_5 knot, visit its Knot Atlas page (http://katlas.math.toronto.edu/wiki/7_5). The knot's illustration is a product of RidgeRunner, a software freely available at...

Learn more about this prime link by visiting its Knot Atlas page (http://katlas.math.toronto.edu/L8a12). For insights on tight knots, refer to Wikipedia (http://en.wikipedia.org/wiki/Ropelength). Discover ropelength data at Jason Cantarella's website...

... For more details about this prime link, visit its page in Knot Atlas (http://katlas.math.toronto.edu/L8a6). The knot's shape is a product of RidgeRunner, a free software available at http://www.jasoncantarella.com/wordpress/software/ridgerunner/.

For more information about this specific prime knot, refer to its page on Knot Atlas (http://katlas.math.toronto.edu/L8a9). This illustration was generated using RidgeRunner, a free software that employs numerical algorithms to minimize the length...

To learn more about this prime link, visit its page on Knot Atlas (http://katlas.math.toronto.edu/L8a18). For information on tight knots and ropelength data, refer to Wikipedia (http://en.wikipedia.org/wiki/Ropelength) and Jason Cantarella's website...

To learn more about the 8_3_3 prime knot, visit its page on the Knot Atlas (http://katlas.math.toronto.edu/L8a15). For further insights into tight knots, refer to Wikipedia (http://en.wikipedia.org/wiki/Ropelength). RidgeRunner, a software developed...

To learn more about this prime link, visit its Knot Atlas page at http://katlas.math.toronto.edu/L8a19. For information on tight knots, refer to Wikipedia's entry at http://en.wikipedia.org/wiki/Ropelength. For ropelength data, check out Jason...

To learn more about this specific prime knot, visit its page on Knot Atlas (http://katlas.math.toronto.edu/L8n3). For insights into tight knots, refer to Wikipedia (http://en.wikipedia.org/wiki/Ropelength). If you're curious about ropelength data,...

To learn more about this particular prime knot, visit its page in the Knot Atlas (http://katlas.math.toronto.edu/wiki/8_5). For insights on tight knots, refer to Wikipedia (http://en.wikipedia.org/wiki/Ropelength), and for ropelength data, check...

To explore more about this specific prime knot, consult its Knot Atlas page (http://katlas.math.toronto.edu/wiki/8_10). For an in-depth understanding of tight knots, refer to Wikipedia (http://en.wikipedia.org/wiki/Ropelength), while ropelength data...

For detailed information about the prime knot 8_18, visit its page in the Knot Atlas (http://katlas.math.toronto.edu/wiki/8_18). To learn more about tight knots, refer to Wikipedia's Ropelength entry (http://en.wikipedia.org/wiki/Ropelength). For...

For more details on the math and OpenSCAD behind these knots and slicing profiles, check out MakerHome's posts: Day 150 - Trefoil torus knots, Day 151 - Fourier and tritangentless trefoil knots, Day 152 - Petal and tight trefoil knots, and Day 153 -...

One major advantage of this method compared to using advanced screw libraries is the quick rendering time; the generated file renders rapidly, whereas libraries require considerable amounts of time for rendering due to their utilization of boolean...

--- Addictive and easy to print, it's everyone's favorite math toy! It's by far the best printed-in-place toy I've encountered. I made my own Trihexaflexagon after all my attempts to print whpthomas' model were unsatisfactory, in terms of...

... 312, and 323mm. Lastly, the body diagonal lengths are 374, 300, 278, and 272mm. Printing at 25% scale yields a nice hand-held size. (1) J. Sawyer and C. Reiter, "Perfect Parallelepipeds Exist," arXiv:0907.0220v2 [math.NT], 15 Dec 2009

I have a ton of different sizes, with the math all done and I have tested some of these myself. When you print these, and fill to the top they will come pretty close to the weight states. They are split up so you can print on smaller bed printers...

It took me quite some time to get my head around the math behind the grooves. Contrary to popular belief, the profile is not just an inverse of the belt's teeth. It would be that way for a belt wrapped around a pulley, but not when the belt leaves...

All you have to do is do the math! Basically after seeing how much exact filament is going to be used in your print, you just have to take that amount out of the current amount you already have and change the dials. For best results I...

still trying to find what i set my Z steps to, but you can use the gear reduction and stepper specs to calculate it out with some difficult napkin math. Print two of each part and assemble according to pictures. gears are whatever pulley up top...

... where static pressure is highest and spacing is closest farthest from the fans where static pressure is lowest. This is done in an attempt to have a more uniform flow through each nozzle. No math involved, just a best guess on what "looked right"

Use these as an exercise in math class by calculating the volume of the solids, and testing it afterwards. The volumes are all challenging to solve by hand. They are a good way to illustrate the usefulness computer calculations for volume...

So you can do the math to adjust size to fit your neck size. I strongly suggest printing this at 0.1 or 0.15 layer heights AND using variable layer heights to pick up extra crispr curves. After printing the center piece will need some very...

Once assembled, the 3D shape allows interesting conversations about math and art! The EXPO markers should have a cap with a connector that is 9mm in diameter and 6mm long. One can certainly connect two markers together to make a longer marker and...

The lesson plans run through points in the NSW HSC Engineering Studies syllabus however they are also applicable to many other disciplines including physics and maths. The most up to date lesson plans can be found on the new School of Materials...

The lesson plans run through points in the NSW HSC Engineering Studies syllabus however they are also applicable to many other disciplines including physics and maths. The most up to date lesson plans can be found on the new School of Materials...

Multibrot Sets Susan Tarabulsi October 26, 2020 George Mason University Math 401: Mathematics Through 3D Printing A Multibrot set is a set of values in the complex plane whose absolute value remains below some finite value throughout iterations. In...