this post was submitted on 19 Feb 2025
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[–] threelonmusketeers@sh.itjust.works 11 points 4 days ago (1 children)

The average lifetime would always be greater than the half-life, because a few long lived particles will stick around a while, pushing up the average.

At the LHC, each individual collision occurs over a tiny fraction of a second, but the experiments can take months to collect enough data.

[–] niktemadur@lemmy.world 1 points 4 days ago (1 children)

The thing about half life, that the way I'm understanding it, may imply that there are stray Higgs Bosons or Strange/Charmed Quarks here and there that could stick around unreasonably long, maybe, for minutes or hours... is that even possible?

[–] threelonmusketeers@sh.itjust.works 4 points 3 days ago* (last edited 3 days ago)

that could stick around unreasonably long, maybe, for minutes or hours… is that even possible?

Possible, yes, probable, no.

Suppose we have a particle with a half-life of one second. To have decent odds of one sticking around for n seconds, you'd need to observe around 2^n particles. For 10 seconds, that's 1024 particles. For 20 seconds, that's around million particles, 30 seconds, ~1 billion particles. To see a particle last for one minute, you'd have to observe ~1,000,000,000,000,000,000 particles.

Particles observed at the LHC typically have half-lives of much less than one second.

[–] MNByChoice@midwest.social 8 points 4 days ago* (last edited 4 days ago)

Half-life is time for half the material to decay. This is repeated at every step, so to reach 1/8 of the original amount takes 3 times the half-life.

https://en.m.wikipedia.org/wiki/Half-life

Particle decay tends to be Mean Lifetime. https://en.m.wikipedia.org/wiki/Particle_decay

High energy things decay really fast.

[–] AbouBenAdhem@lemmy.world 6 points 4 days ago* (last edited 3 days ago)

“Average” is ambiguous—it could mean arithmetic mean, geometric mean, median, mode, etc.

The half-life is equivalent to the median lifetime, but the name is more self-explanatory (and emphasizes that half the radiation is still there).