July 9, 2026
Fractal fans, claws out
Triple Dragon Fractal (2020)
A hypnotic math image drops, and the comments instantly split between awe, nostalgia, and "umm actually"
TLDR: Triple Dragon Fractal is a mesmerizing math-made image showing how a number pattern behaves across a grid, and people loved looking at it. But the comments quickly turned into a mini-drama over whether it’s a genuine creation, plus jokes about AI art and old-school screensaver nostalgia.
The so-called Triple Dragon Fractal is, at heart, a wildly intricate picture showing what happens when you start a number pattern from different spots on a grid. In plain English: some starting points settle down, some race off, and the result looks like the kind of image you could lose an entire afternoon staring at. But on Hacker News, the real fireworks weren’t in the image — they were in the replies.
One camp showed up with pure appreciation. One commenter cheered, "Always love to see new stuff on Paul Bourke's web site!" Another delivered the joke of the thread by calling it "probably the first non AI-generated graphic I've seen in a year," which is both a compliment and a very 2020s cry for help. That line basically summed up the mood of everyone exhausted by endless machine-made slop: finally, a weird beautiful thing that feels handmade.
But then came the classic internet plot twist: the correction guy. One commenter slammed the idea that Paul Bourke "created" the fractal, arguing that mathematicians have explored similar patterns for decades and that rendering it nicely is not the same as inventing it. Ouch. Suddenly this wasn’t just pretty art — it was a debate about credit, originality, and whether posting a cool visual is enough to claim discovery.
And because no online discussion is complete without nostalgia, another user wistfully asked if anyone still makes screensavers for stuff like this. Honestly? That may be the least controversial and most relatable take of all.
Key Points
- •The article presents an image visualizing the behavior of a mathematical series.
- •The series is evaluated for initial values z0 assigned to each point in a rectangular region of the real-imaginary plane.
- •The image uses color to represent how quickly the series converges to a fixed point.
- •The visualization also accounts for divergence toward infinity as a possible outcome.
- •The article states that, in the bounded part of the complex plane shown, the series does not actually diverge to infinity.