Mattespetslife

Inte jag, tar alltid well calculated risks

Happy 🎉 pi 🎂🎉 DAY!🎉🎉😂 3.14159 ⚫ rounds ⚫ UP⬆⬆👀 to today's date...😭🙈 just like we finna😮😮 turn 🔄🔄 UP ⬆ TOO! 😂😂 pi is a constant,... Just like my LOVE ❤❤ FOR U👌☝☝! Pi gives us 👫👬👭 the circumference of a 🔴⚪⚫CIRCLE⚫⚪🔴,,, BUT it will 🙅never🙅be able to measure 📏📐 how much PIE🎂🎂 IM finna shove in my mouth👄👅! Send this to 👌5👌 mathematicians who need a pi lover like YOU🙈❤😂 in their lives 😊😊😌

Given these constructions, there is no maximal volume. The volume approaches infinity as the angle approaches 90 degrees.

In fact these formulae are unrelated

I’m a math grad student I don’t deserve to be humiliated like this

sorry, it was either you or me :V

A limerick:

POETRY WAS NOT MEANT TO BE USED LIKE THIS

You know your code is good when you catch yourself saying, “Oh, good morning, beautiful!” when you open your laptop and forget your code is still open.

And when you say, “They grow up so fast” after thinking you found a break, but it turns out you were just reading your test case input wrong and the code is actually more correct than you are. 

Fractal Flowchart

Everything in the world is either a potato or not a potato

This is such a comfortable statement if you like set theory. {The set of all potatoes} has a compliment, containing everything that is not potatoes. I would say that an object in potato complement cannot be perturbed into being a potato, therefore the set is closed. I’d also say that the potato can be sufficiently manipulated to the point where it would not be called a potato any longer, so the set of potatoes is an open set (with a closed complement, as we would want). So the boundary values of potato-ness belong to the non-potato set.

In addition, this is the most relevant my username has ever been

To be fair, if potatoes can be manipulated to the point that they’re no longer considered potatoes, we need to also consider the fact that there are non-potato components of the universe- potato seeds, water, fertilizer- that can be manipulated to the point that they produce potatoes. Hence, both sets need to be open.

Well, closed doesn’t necessarily mean not open. Topologied.