> apt install texlive-full
*goes away to do some other stuff for a while*
julesh
Applied Compositional Thinking
Here is an extremely neat definition of dependent lenses I've never seen before, as kleisli morphisms of the extension (ie. the equivalence of categories from containers to polynomial functors) considered as some exotic kind of generalised monad
When your brain is smooth so all the thoughts just run off it, that's called a thoughterfall
It occurs to me that if actually working AI was developed 70 years earlier, as many of the earliest pioneers of the field apparently expected, it would definitely have been immediately compromised by hyper-capitalism back then too
New profile picture who dis (not sure I'll keep it yet)
Reason number whatever that I already hate linux + kde coming from a mac: keyboard shortcuts for diacritics are just shit. After a ridiculous amount of trial and error I have managed to type ëẽéêèẹȩ, but as far as I can tell it is straight up impossible to type ė (a diacritic used in Lithuanian) which is the thing I was actually trying to type
Very proud that I successfully did my nails on a moving train without any major mishaps
The function "curry" returns NaN which stands for "not a naan"
I don't see what all the fuss is about over the power consumption of AI, a perfectly good solution has been there all along
The true map of London, ie. the London conurbation (population just under 9.8m)
Attempted to result to using Debug.trace for debugging in idris; discovered that unsafePerformIO is actually broken in idris; found the issue opened by @gallais@mamot.fr 4 years ago
https://github.com/idris-lang/Idris2/issues/2306
I have a category theory question that turned into a set theory question. If you have a functor F : Setᵒᵖ → Set which I promise is representable then you can easily get the the representing set, up to unique bijection, as F(1). What about for a functor F : Set → Set?
If you do F(2) that tells you the powerset of the representing set. Is that enough to know the set? Is powerset injective on sets? If so, is it true in just ZF or do you need more?
Is there a less horrendous way to get back the representing set of a promised-to-be-representable covariant functor, other than trying to invert the powerset operation?
Piketty pointing out that macroeconomic growth is counterintuitive because it is exponential and measured logarithmatically: "growth rate on the order of 1% is in fact extremely rapid... in generational terms. Over a period of 30 years, a growth rate of 1% corresponds to cumulative growth of more than 35%... in practice, this implies major changes in lifestyle"