-epsilon is negative. epsilon has always been negative. no matter how you struggle, epsilon will stay negative.
-you must write +C at the end of every communication with the entity feeding upon your work. you change your last name to +C, vainly praying that this will appease their ferocious appetite. It does not. +C
-dy/dx is a fraction. dy/dx isn’t a fraction. you can never know when it is. you can never know when it isn’t. it is always there. laughing. it owns a cat. a black cat. she sleeps in a box. plotting.
-there are parts everywhere. dismembered functions lying prone on cold white pages. you are told to integrate by them. everything only gets worse. more parts appear. then more. and more.
The fear of being found, Greg Ponthus
I was laughing so hard that’s why it’s so blurry, but I still kind of like it? I miss these guys and our late night adventures.
-The limits keep getting farther and farther away. Where are they going? Where did they start? Will they ever stop?
-The unit circle tells us to bow before it. All hail the unit circle. All hail.
-You have been scribbling the integral symbol and the summation symbol for so long. You can’t write 3′s or capital S’s normally anymore. It is a reflex, muscle memory.
-Piles of math homework surround you as you become a machine, cranking out more math problems as you hone your skills. You build your own castle out of math homework. It is never-ending.
-Trigonometry rids us of our sins. and cosines. and tangents.
I’m permitted to use terms like ‘clearly,’ 'obviously,’ 'it is self-evident,’ and 'it can be shown’ and skip over vast quantities of information to leave you wondering how it is 'clearly’ the case.
Physical chemistry professor (via mathprofessorquotes)
Schrodinger’s Bears
Imagine a droplet sitting on a rigid surface spontaneously bouncing up and then continuing to bounce higher after each impact, as if it were on a trampoline. It sounds impossible, but it’s not. There are two key features to making such a trampolining droplet–one is a superhydrophobic surface covered in an array of tiny micropillars and the other is very low air pressure. The low-pressure, low-humidity air around the droplet causes it to vaporize. Inside the micropillar array, this vapor can get trapped by viscosity instead of draining away. The result is an overpressurization beneath the droplet that, if it overcomes the drop’s adhesion, will cause it to leap upward. For more, check out the original research paper or the coverage at Chemistry World. (Video credit and submission: T. Schutzius et al.)
Mt. Fuji and Sekiyadojo castle at dusk, Chiba, Japan via GANREF
"To awaken my spirit through hard work and dedicate my life to knowledge... What do you seek?"
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