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It may be too difficult to build one of these directly, but it might be possible to build a machine that then builds a Gödel Machine.



Coding an approximation to a Godel machine naively probably isn't that hard, relatively speaking - it would essentially be an extension to a symbolic computation system. What would be hard is running such a thing with any efficiency.


Schmidhuber has a great talk where he sets up the GM then drops the boom on practical implementations (I forget the details, but the exponent is ~3000, an impossible lifetime-of-the-Universe search space) and the audience laughs, but then he also points out that the self-improvement search may well find massive speed-ups, and so it is perhaps not as hopeless as all that.


Even that's a stretch. I think you would need to build a machine that builds a machine that then builds a Gödel Machine.


So... basically a Lisp machine?


I think there's an Emacs mode for that.


How did we miss SingularityMode all these years.... Just proves no one actually reads the sources for all the OSS hype.


Too bad I use vim%7qccccnn!2ff


Nah, you need typed holes. Check out Hazel.org.


Worth pointing out though that we do already know the answer: 42


Yes, so we would require a 3rd, maybe a 4th?


meta-meta-learning




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