Or also known as Bifurcate n°9, or the neighbour of Bifurcate n°8: a rather different rendering of the usual bifurcation diagram. The familiar infinite branching pattern is still very much visible with the bifurcation point at c=-¾ shining the brightest, but there's also unfamiliar features. Firstly the primary branch seems to continue even after its bifurcation and there's a curious anomaly associated with it. The wave-patterns behind the anomaly also seem to form rather unexpected geometric shapes which are visible also between the branches of the smaller bifurcators.

The left edge of the image is situated at c≈-1.4011551890 (aka the Feigenbaum point) where the bifurcation pattern reaches period 2^∞. This is where the temporal stability of the bifurcation pattern devolves into chaos. This makes the dark tendrils creeping out of the left side of the screen even more ominous. Although here we see only their shadow it's probably not a stretch to think that they are analogous to the "tendrils of instability" that line the insides of many Julia set images.