Yet here we have a high-quality and very well received post about politics, and of the ~70 comments only one appears to have been mindkilled.
Being about political mechanisms rather than object-level disagreements helps a lot. Even though political mechanisms is an object-level disagreement for monarchists vs republicans.
A spelling mistake like the wrongly placed comma "please ,I was" is also unlikely for any attack that's sophisticated enough to be a deepfake attempt.
I agree with the other points, but not this: sophistication is not a scalar. It's quite possible to have access to sophisticated tools (which replicate and scale easily), but be sloppy or bad at English orthography (and not realize it).
I don't think this is useful evidence for deep-fake scam over video-replay scam or vice-versa, but it could easily be evidence for either scam over actual help attempt. It depends entirely on how out of character such a misplaced comma would be for this particular friend.
A video of Daniel Dennett giving an excellent talk on free will at the Santa Fe Institute: https://www.youtube.com/watch?v=wGPIzSe5cAU It largely follows the general Less Wrong consensus, but dives into how this construction is useful in the punishment and moral agent contexts more than I've seen developed here.
It's helpful to go a bit further for these corrections. What's the reason not to use "uncorrelated" here?
In ordinary English, "uncorrelated" is indeed used for this (and a host of other things, because ordinary English is very vague). The problem is that it means something else in probability theory, namely the much weaker statement E(a-E(a)) E(b-E(b)) = E((a-E(a)(b-E(b)), which is implied by independence (p(a,b) = p(a)p(b)), but not does not imply independence. If we want to speak to those who know some probability theory, this clash of meaning is a problem. If we want to educate those who don't know probability theory to understand the literature and be able to talk with those who do know probability theory, this is also a problem.
(Note too that uncorrelatedness is only invariant under affine remappings (X and Y chosen as the coordinates of a random point on the unit circle are uncorrelated. X^2 and Y^2 are perfectly correlated. Nor does correlated directly make any sense for non-numerical variables (though you could probably lift to the simplex and use homogeneous coordinates to get a reasonable meaning).)