this post was submitted on 22 Jan 2025
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[–] [email protected] 13 points 14 hours ago (3 children)

Damn now I kinda wanna know how many campfires this is equivalent to

[–] [email protected] 14 points 12 hours ago (2 children)

A full burning campfire can hit 2000 F, so this would be about 90,000 of those

[–] [email protected] 9 points 11 hours ago (1 children)

I don't think temperature works like that though lol

[–] [email protected] 2 points 51 minutes ago* (last edited 47 minutes ago)

180 million Fahrenheit converts to almost exactly 100 million Kelvin, so I imagine the journalist just converted from Kelvin to get that number. Anyway, using 2000 F ≈ 1,366.48 K gives about 73,000 bonfires.

Temperature does kinda work like this. The Boltzmann constant k_B has units of Joules per Kelvin (energy / temperature). An energy E can has an equivalent temperature T given by setting E = k_B*T. I think it’s good enough to state that 73,000 bonfires would be collectively 73,000 times hotter than one bonfire.

[–] [email protected] 9 points 12 hours ago

that's honestly less campfires than I'd expect

[–] [email protected] 6 points 13 hours ago

It's a fuckton.

[–] [email protected] 8 points 13 hours ago

The ones hot enough for marshmallows?