Raj Raizada
@rajraizada.bsky.social
880 followers 2.3K following 250 posts
Math + coding educator in NYC. Used to be university prof doing neuroscience, far happier in math ed. I enjoy making math games, in Desmos and also p5play. rajeevraizada.github.io
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rajraizada.bsky.social
That is nice! Thanks for sharing it! I like how the area of the rectangle stays constant, even as the specific location of the chord changes. I made a little Desmos version of it, for fun:
www.desmos.com/geometry/jzy...
I wonder if we can persuade this guy to post on BlueSky, as well as on Twitter!
DuaneHabecker bluesky
www.desmos.com
rajraizada.bsky.social
It looks like the Wikipedia page for Mary Brunkow got created literally just this morning, after her Nobel Prize was announced. I had heard that women in academia tend to be somewhat under-represented on Wikipedia, but this is a particularly stark example.
en.wikipedia.org/w/index.php?...
rajraizada.bsky.social
This is great!
A suggestion: maybe post the graph link (or edit the current graph, if that link is not a snapshot?) with m_ode=2, so that the life simulation starts running as soon as someone clicks on it. It took me a couple of min to see how to get the static initial Desmos logo to start running.
Reposted by Raj Raizada
robertfathauer.bsky.social
I just finished a new website on fractal self-replicating tiles ("reptiles") based on polyominoes, polyhexes, and polyiamonds: www.mathartfun.com/fractaldiver...
rajraizada.bsky.social
I think my geometry students will enjoy making an infinite zoom effect, using the dilation tool in @desmos.com Geometry. Here's an initial attempt. Don't stare at it for too long! 😀
www.desmos.com/geometry/x46...
#iTeachMath
rajraizada.bsky.social
I googled around a bit and found this website, which makes things very easy: infuse-qr.com

Does this QR code work for your phone? It does with mine. It should take you to my website.
rajraizada.bsky.social
Is this a new piece of Kenny Scharf graffiti on W 57th St? I walked past it this morning and don’t recall seeing it before.
rajraizada.bsky.social
Here is a @desmos.com activity about the symmetry-preserving transformations of a square, inspired by my colleague Tom Jameson.
classroom.amplify.com/activity/68c...
For a really great intro to how this relates to group theory, see this by @stevenstrogatz.com archive.nytimes.com/opinionator....
rajraizada.bsky.social
Making pretty patterns is fun. And it can help you to learn geometry! I made a short video about how to make a snowflake in @desmos.com Geometry. Comments and suggestions welcome! #iTeachMath ❄️
www.youtube.com/shorts/EI1RN...
How to make a snowflake in Desmos Geometry
YouTube video by Aha, That Makes Sense
www.youtube.com
rajraizada.bsky.social
Seen at the MoMA Design Store. @momanyc.bsky.social .
It’s a nicely designed light, but it’s not a hexagon! #
rajraizada.bsky.social
Great to see the NYT launch another math-related puzzle, after their Numbers game got beta-tested and then dropped a couple of years ago
rajraizada.bsky.social
@bernhard-werner.de I've been been starting to take a look at Cindy.js, and I noticed that you have done a lot of work on it. It looks like a great framework.

Is there an online discussion/help group for it, e.g. on Discord or somewhere?
rajraizada.bsky.social
I can relate to travel constraints getting in the way of things. However, at least the seeds have been sown for some good future discussions!
rajraizada.bsky.social
This talk by Erik Demaine was great. And I very much enjoyed the talk by Dave Richeson on the game Left, Center, Right too!
divbyzero.bsky.social
Yesterday at the MoMath MOVES conference, Erik Demaine discussed QR codes and showed examples of how to incorporate images into them so they are still scannable. I had to give it a try. This QR code should take you to my website.
A QR code showing a pixelated version of my face.
rajraizada.bsky.social
Am enjoying attending the @momath.bsky.social MOVES conference at @nyucourant.bsky.social
Any other BlueSky folks here?
momath.org/moves-confer...
rajraizada.bsky.social
I found out what it's called: a Brianchon point. The concurrency comes from the main Brianchon's theorem for concurrency in a hexagon of conic tangents: it is a projective dual of Pascal's theorem. If you combine three pairs of the six edges, then you get a triangle.
en.wikipedia.org/wiki/Brianch...
rajraizada.bsky.social
Interesting. I don’t think that’s quite correct, though. A projection that deforms a circle to a given ellipse would also thereby deform the triangle to a single fixed outcome. However, multiple triangles can be tangent to the same ellipse. Similarly, concurrency has constraints, e.g. Ceva’s theorem
rajraizada.bsky.social
Thanks! Here’s an example with a hyperbola. The tangent contact points are orange, and the lines from them to their opposite vertices all meet concurrently at the green point J.
I’m curious about that point, and how to show that the lines are concurrent there.
rajraizada.bsky.social
Yes, exactly. Thanks. I’m trying to find info on the conic version, but am coming up empty. If I knew what it was called that would probably help a lot!
rajraizada.bsky.social
Example:
Fun to drag the tangent points around and see how the concurrency remains. Try it with hyperbolas and a parabola too. It also works!
rajraizada.bsky.social
Aha, sorry, I should have been clearer. It turns out that if you make a triangle from ellipse tangents and then join the vertices to the tangent points, those lines are always concurrent. (Works for other comics too). They don’t need to be at right angles. I’m trying to find info about that.
rajraizada.bsky.social
@mathtechcoach.bsky.social
I was messing around with conics and ran across your GeoGebra inscribed one. I’m curious: do you happen to know what the point H is called, and how one might prove that the tangent-to-vertex lines are concurrent there? Thanks!
rajraizada.bsky.social
Does that work for the country, too? #Stumbled