In t :His game, w :Hen particles anni :Hilate, t :Hey simply disappear.
Electron-positron pairs s :Hould generate p :Hotons, muon-antimuon pairs s :Hould generate electrons and positrons, and tau-antitau pairs can even produce
:Hadrons.
Annihilation
Annihilation
Binomial Theorem: ((a+b)^n)= sum k=0->k=n((n!(a^(n-k))(b^k))/(k!(n-k)!))
Re: Annihilation
Dang it, I started a trend and now I half regret it 
Anyway, I think it's not particularly needed. Even if they were added, they wouldn't do anything anyway.

Anyway, I think it's not particularly needed. Even if they were added, they wouldn't do anything anyway.
Convincing people that 0.9999... = 1 since 2012
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Re: Annihilation
Actually, if you look closely when two particles annihilate, you'll see two photons racing away from the explosion (the little gammas).19683 wrote:In this game, when particles annihilate, they simply disappear.
Electron-positron pairs should generate photons, muon-antimuon pairs should generate electrons and positrons, and tau-antitau pairs can even produce Hadrons.
Now, they do not make particles that you can use in the game, that is true. And that was a choice based partially on physics (it doesn't make too much sense to see a 'tile' of light standing still... and in general in the game, fermions are the tiles, and bosons are the rules). And it was based partially on game-play -- since the 'point' of the annihilation action is really to get rid of tiles, not just change them into different tiles.