Comments by "Harry Mills" (@harrymills2770) on "Warren Smith - Secret Scholar Society" channel.

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  49. NDGT is trying to make the argument that because a lot of people suddenly popped up expressing gender dysphoria that his "side" is just doing "science" to explore that phenomenon, a point that everybody seems to be missing, because it is never directly refuted. Yes, people reporting 'I'm dysphoric" or "dysmorphic" is a piece of data that bears explaining, and therefore bears investigation with the scientific method. NDGT's trying to say he's on the side of science, and he's saying that the science favors gender-affirming care. He can point to a plethora of peer-reviewed, establishment articles that say what he's saying. Where he gets it wrong is that the "authorities" he trusts, implicitly, are getting it wrong. They're getting it so wrong, even a random person in the street knows they're getting it wrong. Yes. Maybe if small, weak men and strong, sturdy women start hooking-up in droves, and this continues for a few thousand or maybe only a few hundred years, maybe the realities of the present day will not apply. But that doesn't justify taking one small idea and running with it to the ends of the Earth. We all know that transgender men shouldn't be allowed to participate in women's sports. Glad you're open-minded about some possible future, Neil, but for Pete's sake, don't live in denial of present-day reality. He's actually saying it very poorly, which he almost always does when he's ad-libbing on technical subjects, except maybe astrophysics. Anyway, there's always a kernel of truth in what NDGT says, however poorly he expresses it. I saw this on his Joe Rogan interview, where he was trying to explain some well-known facts in Earth science, but he mixed up the terminology. He did the same thing in mathematics, trying to explain countable versus uncountable infinity. There are uncountably-many positions along any line segment. But the counting numbers N = {1, 2, 3, ... } embody the definition of countability. You can count up to any number in that set, yet it is an infinite set. Any set that can be put in a 1-to-1 correspondence with the natural numbers is, therefore, also countable. The set of all fractions is a classic example of a countable set. Anyway, he mixed-up the terms in that discussion.
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