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π€19π―6πΏ1
"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!
Source
#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
Graphing the set of points (x,y) in 0 β€ x < 106 and k β€ y < k + 17, of the inequality, results in the plot that references itself.
Wikipedia
Wikipedia
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