this post was submitted on 04 May 2026
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[–] BarbecueCowboy@lemmy.dbzer0.com 1 points 9 hours ago* (last edited 9 hours ago) (14 children)

Around non-specifically 50% compared to as high as 29.999% doesn't seem like a huge delta. I wonder what the real number on both is.

Edit: Looks like it was 52.4 and 29.1 respectively. The numbers on how much they trust the responses later in the article might be more worrying.

[–] Buffalox@lemmy.world 4 points 8 hours ago* (last edited 8 hours ago) (13 children)

That's because you don't understand the numbers. 30% to 50% means it's actually 66% more common for girls.

[–] Jax@sh.itjust.works 0 points 7 hours ago (10 children)
[–] Aquifel@sh.itjust.works -2 points 7 hours ago* (last edited 7 hours ago) (2 children)

Dude probably reversed some numbers, math is hard sometimes. Or... they're focusing only on comparing between the affected population which is kinda weird.

[–] wols@lemmy.zip 5 points 5 hours ago* (last edited 5 hours ago) (1 children)

Well the math they did was 0.5/0.3 = 1.(6)

To make the logic for that math easier to follow, imagine it was actually 60% of teenage girls rather than the 50% from the article.
If you pick a random man, there is a 30% chance they consult AI. If you pick a random girl, that chance is instead 60%. So twice as likely, or expressed a different way, 100% more likely than when picking a random man.

Switching back to the 30/50 numbers you get that a random teenage girl is (at least) 66% more likely to turn to AI than a random man.
To me, this seems like a reasonable way to compare these numbers and it makes it clear that the difference is actually pretty significant, contrary to OP comment's claim.

[–] Buffalox@lemmy.world 0 points 3 hours ago

Absolutely 100% correct, and if I recall correctly, it's about 5th grade math. It's astounding the number of people here who don't understand such a simple concept.

[–] Jax@sh.itjust.works 1 points 4 hours ago

No, their math is right — it says so in the article itself.

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