>But even in HarfBuzz and CoreText, there are hard limits on the recursion depth. HarfBuzz sets its limit to 6. Therefore, the above example will only work on strings of length 7 or fewer. HarfBuzz is open source, though, so I simply used a custom build of HarfBuzz which bumps up this limit to 4 billion. This let me recurse to my heart’s content. A limit of 6 is probably a good thing; I don’t think users generally expect their text engines to be running arbitrary computation during layout.
GSUB handling is done by a library called a text shaper. Examples of libraries that do shaping include the cross-platform HarfBuzz, Windows DirectWrite, and macOS Core Graphics/Core Text.
So from what I understand these would be called from the UI libraries eg GTK in Linux land. I would assume window managers also, to deal with title bars.
I would further take from this that we shouldn't expect full Unicode support in virtual terminals (not emulators) in the future.....
It's not arbitrary code execution, just a toy observation about the specification. Additionally, 1) as noted, none of the font rendering libraries used were capable of recursion without the author's modifications, 2) in a web context, Javascript is unable to access information about actual glyphs rendered or other "font-internal" calculations.
If anything, exposing glyph data to the web API would be a bigger problem for fingerprinting, and probably expose some sort of user browsing history snooping flaw...
> Javascript is unable to access information about actual glyphs rendered or other "font-internal" calculations.
Just render the text to a canvas and read out the pixel data to see the glyphs, a.k.a. canvas fingerprinting. I'm not sure whether getting clever with the font would reveal any information you can't get more easily, though.
I think this is extremely interesting. Not to dismiss the author's work, but merely performing addition is far from Turing complete. Addition is primitive recursive, a much smaller class of functions than say, generally recursive. Although in this case I have no reason to doubt that GSUB isn't Turing complete, because recursive symbol substitution is powerful enough.
Truly, Zalgo waits just beyond the wall.