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July pfp
July
@july
If you talk shit You better back it up
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July pfp
July
@july
Talking shit is a gamble: - you have some alpha as to why you will win, in which case you come out looking good - if you are not able to back your shit up, you will come out looking like a b - potential loss in trust and social currency in your network - you just like talking shit, and this is your personal (jester type) everyone knows this an accepts it - but yeah; generally speaking talking shit is an attack that if you cannot sustain it you will suffer the consequences
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kevin j ? pfp
kevin j ?
@entropybender
if you're just a serial shit talker people won't rly care that you can't back it up because that's just what you do but as a result each consecutive shit talk in the series matters less and less and goes to 0 in terms of attention value so either don't talk shit or have such unleaked alpha that you know you will win
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July pfp
July
@july
I find the architecture of shit talking to be fascinating
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Mo pfp
Mo
@meb
The world needs a @july post on the intricacies of the architecture of shit talking
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July pfp
July
@july
https://warpcast.com/july/0x1485efd1
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Mo pfp
Mo
@meb
Thank you July, I asked ChatGPT to analyse this for me, so I and other signals processing left curves can understand. -- Why the Joke is Funny The humor comes from using the rigorous mathematical language of Fourier Transforms to analyze something as absurdly human and chaotic as shit-talking behavior. It’s the juxtaposition of scientific precision and petty human antics. Example Story: Chad vs. Karen Step 1: Observing Shit-Talking Over Time ( S(t) ) • Formula Part: S(t) is the time-domain signal for their shit-talking intensity. • Chad: A steady flow of low-intensity shit-talking, like, “Nice shirt, did your grandma pick it out?” every 30 seconds. • S_{\text{Chad}}(t) = 1 + \sin(2\pi \cdot \frac{1}{30} \cdot t) : Smooth, predictable signal. • Karen: Silent for minutes, then suddenly: “You’re the reason group projects fail!” every 5 minutes. • S_{\text{Karen}}(t) = 5 \cdot \delta(t - 5n) : Spikes of chaos.
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