"A universal law of procrastination" by Tomasz Durakiewicz.
Tomasz analyses how humans deliver under pressure to deliver on deadlines (e.g term papers, tax returns). Turns out the hyperbolic function provides a more accurate description of the "deadline rush" than an exponential function!
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#paper #function
Tomasz analyses how humans deliver under pressure to deliver on deadlines (e.g term papers, tax returns). Turns out the hyperbolic function provides a more accurate description of the "deadline rush" than an exponential function!
Source
#paper #function
π€8π€5π2
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#gif #fractal #function
It turns out that if you superimpose plots of Carotid-Kundalini functions CKn(x) = cos(nx cos^-1(x)) for different n, you get an intriguing fractal-like structure.
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It turns out that if you superimpose plots of Carotid-Kundalini functions CKn(x) = cos(nx cos^-1(x)) for different n, you get an intriguing fractal-like structure.
Source
π1
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β€24π±6π2π1
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π€£32β€2π2