I figure one of the main features of this blog is that I can have a place to put my graph art.Polar Curves – Definition, Types of Polar Curves, and Examples It’s an hour and 1:31 AM, I need to sleep. I tried to draw a thing in perspective, how’d it go? This is a slightly edgier remake of another graph. All in all it’s not perfect, but I think the concept’s pretty solid. In the graph, some stuff happens on your drive. It’s set up such that the act of zooming in is equivalent to driving down this road. This is a piece of graph art that I’m really proud of. It’s the Featured Image, by the way.Īll the little dots reach out to the big one. Like the Dust With The Must, but generalized differently.īy using thick lining I can simulate shading, which allows for the viable usage of plaid mode.Īlso an abstract aesthetic whatever, but I like this one a lot more. I tried to make a Hilbert curve, but my method wasn’t really viable. I’ll probably write something about this concept at some point.Īrea stays constant after transformations.Īs the radius increases, the density of the fill changes in an interesting way. The exponentials that are their own derivatives for a sequence-based interpretation of the derivative. Played around a bunch with this method of fractal generation. Woah, dude! Repeated exponentiation approaches the inverse of f(x)=x^x^-1!īeis1o3r9z, c7e3vdzaxo, 4ud4aep3da, czffeyfvio, and 9kt9yhbszi Actually used this in a comment once.ĭesmos’ detail limits make these fractals look kinda gross. It’s warbhlgypt but different and on steroids. These cycle functions are limited to their regions. Mostly saved because everything was plaid that day. Ah, memories.įrom any curve, this one’ll produce a function that will equal one if shifted a bit and added.Ī fixed version of one of my flags from the previous post. On my old TI-84 it used a crude method like this to graph. These are all based on the idea of drawing lines between points in an equation to represent it. It’s the two way derivative map I posted before, but of an equation that produces an effect where the grid shatters and then converges into four points. This is what I’ve done since the last post: Hello and welcome back to Graphroll, the post series that should be called Graphreel, but I don’t know how to rename categories in WordPress. There’s a reason conformal maps aren’t usually colored Repeating taylor series and their respective functions I sent this to Ben Saint on twitter with a gif and he didn’t even care. I used fill to create a sky full of colorful stars!Īnother fractal that doesn’t look right in Desmos. This is a graph of a bunch of possible output points that you can get from putting one complex number to the power of another.Įndless looping graph that looks kinda like powerlines. The 1/3 power has 3 possible outputs on the complex plane. If you put something to the half power, there are 2 possible outputs. Then three graphs happened.Ī mod of the 3D graph that’s just kinda interesting for being all planar and stuff.Īn overkill graph that will never load ever. I looked at someone else’s graph and I thought to myself “that could use more efficient lists”. That graph’s point was to attempt to convey an edgier emotion, this one’s point is to create a graph graph in polar.Īs the bits of this circle are slid around and remapped onto a larger circle, the area doesn’t change. So in the last post I had one graph that was a sort of remake/parody of an earlier graph. This is a list of squares that’s attached to itself but smaller.
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