Hi folks,
My supervisor and I co-authored a philosophy paper on the argument that AI represents an existential risk. That paper has just been published in Ratio. We figured LessWrong would be able to catch things in it which we might have missed and, either way, hope it might provoke a conversation.
We reconstructed what we take to be the argument for how AI becomes an xrisk as follows:
- The "Singularity" Claim: Artificial Superintelligence is possible and would be out of human control.
- The Orthogonality Thesis: More or less any less of intelligence is compatible with more or less any final goal. (as per Bostrom's 2014 definition)
From the conjuction of these two presmises, we can conclude that ASI is possible, it might have a goal, instrumental or final, which is at odds with human existence, and, given the ASI would be out of our control, that the ASI is an xrisk.
We then suggested that each premise seems to assume a different interpretation of 'intelligence", namely:
- The "Singularity" claim assumes general intelligence
- The Orthogonality Thesis assumes instrumental intelligence
If this is the case, then the premises cannot be joined together in the original argument, aka the argument is invalid.
We note that this does not mean that AI or ASI is not an xrisk, only that the the current argument to that end, as we have reconstructed it, is invalid.
Eagerly, earnestly, and gratefully looking forward to any responses.
We tried to frame the discussion internally, i.e. without making additional assumptions that people may or may not agree with (e.g. moral realism). If we did the job right, the assumptions made in the argument are in the 'singularity claim' and the 'orthogonality thesis' - and there the dilemma is that we need an assumption in the one (general intelligence in the singularity claim) that we must reject in the other (the orthogonality thesis).
What we do say (see figure 1) is that two combinations are inconsistent:
a) general intelligence + orthogonality
b) instrumental intelligence + existential risk
So if one wants to keep the 'standard argument', one would have to argue that one of these two, a) or b) are fine.