Kogasa

But something has to be written on the birth certificate and social security card, and that’s what everything else will expect you to use. I think just due to technical limitations (e.g. of the printer/template for those things) it wouldn’t be allowed, but I dunno about legally

Keycaps are expensive but you can easily spend $500 on a keyboard chassis/plate/pcb alone

Yes, OP only gets you to Q[i]

No, I stand by it. People who cry about straight representation are goblins at best. That’s who’s being mocked, not straight people.

Disrespecting fragile cretins who need to pandered to at all times

If a line-following robot bumps into a 3 year old, it might knock them over. It’s a different situation with high speed 2 ton death machines

Yeah. Normal whoppers are crunchy. 1 in 4 whoppers is soggy and chewy and hard to eat

Whoppers are good but the risk of getting a bad one is not worth it. Ech

It depends on what you mean by well defined. At a fundamental level, we need to agree on basic definitions in order to communicate. Principia Mathematica aimed to set a formal logical foundation for all of mathematics, so it needed to be as rigid and unambiguous as possible. The proof that 1+1=2 is just slightly more verbose when using their language.

It’s not a 360 page proof, it just appears that many pages into the book. That’s the whole proof.

It can be, usually for college credit though

At the universities I went to, Calc 2 was integration, sequences and series, then Calc 3 was multivariable. They really pack all the harder parts into 2.

It’s called speed of lobsters

I’m speaking my truth. XR Adderall, crack em open and pour em on me tongue. The caviar of stimulants

My only time-release capsule is filled with little beads, I just pop it open and eat the beads like pop rocks

I’ve been taking 6+ pills a day for years and still can’t get myself to swallow them. I just chew everything. Tasty painkillers and caffeine.

It’s a reach, but the Fourier transformation of a Schwarz (rapidly decaying) function is also a Schwarz function. Compact support is a strictly stronger condition than Schwarz (the function must eventually decay to 0) but doesn’t have this nice property with respect to Fourier transforms, i.e. the FT of a compactly supported function is Schwarz but not necessarily compactly supported

I’m stuck on the homological algebra exercise

Once every 50 years or so

If my cooking senses are right, it would be like cooking bacon in a stainless steel pan, which is sticky and burny but not impossible