I am not sure what QEMU's JIT is doing (in its userspace wrapper), but I think it has a lot of room to improve.
In 2013 I wrote a x86-64 to aarch64 JIT engine that was able to run what was then Fedora beta aarch64 binaries and rebuild almost the entire aarch64 port of Fedora on a x86_64 Linux. I also made a reverse aarch64 to x86-64 JIT that worked in the same way, and for fun I also showed the two JITs managing to run each other in a loop back fashion: x86-64 -> aarch64 -> x86_64 in the same process.
The JIT I devised did a 1-to-many instruction and CPU state mapping with overhead that was somewhat 2x to 5x slower than what would be expected to native recompiled code. I later compared this with QEMU's JIT which seemed more in the range of 10x to 50x slower.
Unfortunately this was not under a open source license settings, so no code release to prove it.. :(
It's exciting to see that multithreading and exception handling are not impossible to support; they're just out of scope of this particular project.
I wonder if the next step is to then use heuristics to prune the possibility space and reduce the size of the binary (thus breaking the guarantees of the translation, but making portability of the binary practical).
I mostly work on stuff from the 90s, but disassemblers make a lot of assumptions about where code starts and ends, but occasionally a binary blob is not discoverable unless you have some prior knowledge (pointer at a fixed location to an entry point).
I would think after a few passes you could refine the binary into areas that are definitely code.
/s /jk
So any real program with the possibility to crash is pruned?
Why only x86_64? It has more sense to convert 32-bit programs, like many old games.
char buf[] = {0xB8, 0x2A, 0x00, 0x00, 0x00, 0xC3};
return ((int (*)(void))buf)();
static translation is only possible when you assume no adversarial code AND mostly assume compiler-produced binaries. hand-rolled asm gets hard, and adversarial code is provably unsolvable in all cases.still, pretty cool for cooperative binaries