Hi there, my background is in AI research and recently I have discovered some AI Alignment communities centered around here. The more I read about AI Alignment, the more I have a feeling that the whole field is basically a fictional-world-building exercise.
Some problems I have noticed: The basic concepts (e.g. what are the basic properties of the AI that are being discussed) are left undefined. The questions answered are build on unrealistic premises about how AI systems might work. Mathiness - using vaguely defined mathematical terms to describe complex problems and then solving them with additional vaguely defined mathematical operations. Combination of mathematical thinking and hand-wavy reasoning that lead to preferred conclusions.
Maybe I am reading it wrong. How would you steelman the argument that AI Alignment is actually a rigorous field? Do you consider AI Alignment to be scientific? If so, how is it Popper-falsifiable?
Thanks for you reply. I am aware of that, but I didn't want to reduce the discussion to particular papers. I was curious about how other people read this field as a whole and what's their opinion about it. One particular example I had in mind is the Embedded Agency post often mentioned as a good introductory material into AI Alignment. The text often mentions complex mathematical problems, such as halt problem, Godel's theorem, Goodhart's law, etc. in a very abrupt fashion and use these concept to evoke certain ideas. But a lot is left unsaid, e.g. if Turing completeness is evoked, is there an assumption that AGI will be deterministic state machine? Is this an assumption for the whole paper or only for that particular passage? What about other types of computations, e.g. theoretical hypercomputers? I think it would be beneficial for the field if these assumptions would be stated somewhere in the writing. You need to know what are the limitations of individual papers, otherwise you don't know what kind of questions were actually covered previously. E.g. if this paper covers only Turing-computable AGI, it should be clearly stated so others can work on other types of computations.