A song that inflicts psychic damage to the economic class that's the subject of certain files which shall not be named, rendered in a psychic damage conlang with no phonotactics.

祝日 / Permanent Vacation
Monterey Bay Aquarium
tumblr dot com
Cosimo Galluzzi
he wasn't even looking at me and he found me
trying on a metaphor

⁂

Discoholic 🪩

@theartofmadeline

#extradirty

oozey mess

roma★
Lint Roller? I Barely Know Her
"I'm Dorothy Gale from Kansas"

Jules of Nature
will byers stan first human second

ellievsbear
🪼
seen from Germany

seen from Finland
seen from United States
seen from Türkiye
seen from United States
seen from United Kingdom
seen from Poland
seen from Malaysia
seen from United States
seen from Canada
seen from Türkiye
seen from T1

seen from Netherlands

seen from T1

seen from Malaysia
seen from Poland
seen from United States

seen from Germany

seen from Türkiye
seen from Germany
@jrgthebcifan
A song that inflicts psychic damage to the economic class that's the subject of certain files which shall not be named, rendered in a psychic damage conlang with no phonotactics.

Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
Free to watch • No registration required • HD streaming
Con Critic S3 kicks off with a language that is all about being annoying.
The Logo Editing Community's "effects" be like:
Boolean algebra be like:
~😐 = 🫥
~🫥 = 😐
😐ʌ😐 = 😐
😐ʌ🫥 = 🫥
🫥ʌ😐 = 🫥
🫥ʌ🫥 = 🫥
😐v😐 = 😐
😐v🫥 = 😐
🫥v😐 = 😐
🫥v🫥 = 🫥
The Con Critic S2 finale has arrived.

Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
Free to watch • No registration required • HD streaming
AI math slop intro video transcripts be like:
"reflective algebra is an incredibly powerful branch of mathematics that extends the usual operations on numbers to geometric mirrors.
in school, we first learned elementary arithmetic, where we add, subtract, multiply and divide numbers. we then later learned about elementary algebra, where we start describing these operations on arbitrary numbers, this leads to the finding of equations that are valid for all numbers:
a+b = b+a
a(b+c) = ab+ac
similarly, there is reflective arithmetic, where we add, subtract, multiply and divide mirrors. this leads to reflective algebra, where we start describing these operations on arbitrary mirrors, this leads to the finding of equations that are valid for all mirrors:
x̂x̂ = 1
xy = x•y + xʌy
many problems in geometry, computer graphics, etc, are reflective problems, so reflective algebra provides solutions in all of these fields.
so then, if reflective algebra is so useful, then how come it doesn't seem to get used that much? one of the reasons is a lack of introductary material for it. most introductions to reflective algebra are only found in esoteric corners of the online math community. this causes math teachers to not care about reflective algebra, and thus there is no one to teach the students.
so the handful who know about this obscure branch of math had to learn how to solve reflective problems without reflective algebra before learning to solve them with reflective algebra. and as any member of the former would tell you from experience using the formalism, reflective algebra doesn't get more complicated that what would would see using something else, and in many cases, it is simpler.
with all of that intro said, i hope that you will join me in discovering reflective algebra."
Enyahu's sister language that's named after an old reference grammar.
The time of the coveted epitome of balls conlangs has finally come.
I present to you all Enyahu but for time travelers.
Caunlang V2, Caunscript boogaloo

Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
Free to watch • No registration required • HD streaming
Con Critic S2 has begun, starring the kitten of UltraFeline and RøTa.
Con Critic S2 is upcoming now.
The S1 finale of Con Critic, starring a very ugly Toki Pona relex.
cat & fox #6
🦊alright, it’s time for the groups of order 6
🐱well for starters there’s C6, a.k.a.
🐱🐱🐱🐱🐱🐱=🆔
🦊yes. but there’s another group of order 6, but before i get to that, let’s poke around with C6 for a bit. 6 factors as 2x3, so we can see what happens if we multiply C2xC3
🐱so that’s, uh…
🐱🐱🐱=🆔
🦊🦊=🆔
🐱🦊=🦊🐱
🐱is that the second group of order 6?
🦊it’s not, and the reason why is because of the fundamental theorem of finite abelian groups:
every finite abelian group is the unique product of prime power cycles
🐱prime powers… uh, like how C2xC2 is not isomorphic to C4?
🦊yes. cycles can combine into bigger cycles only if their orders are coprime, so C2xC3 is isomorphic to C6, but C2xC2 is not isomorphic to C4
🐱but why is that the case?
🦊technically its due to things like homomorphisms and the orders of the elements, but i’ll leave that as an exercise for the readers
🐱whatever. so now can we get to what the order group of order 6 is?
🦊it has a property that we haven’t seen before. all the groups we’ve seen thus far have been abelian, meaning that 🐱🦊=🦊🐱 for any two elements 🐱 and 🦊. the other group of order 6 is the smallest non abelian group, so 🐱🦊≠🦊🐱 for certain values of 🐱 and 🦊
🐱how is it constructed tho?
🦊hey, remember back when we went over automorphisms? we looked at C3 and a map that took elements of C3 to their inverses:
🐱🐱🐱=🆔
🦊🦊=🆔
🦊(🐱)=🐱🐱
🐱ah yes, i remember that now that you’ve mentioned it
🦊the non abelian group of order 6 is derived from a set of equations similar to those, but the bottom equation is modded so that 🦊 is an element of the group itself:
🐱🐱🐱=🆔
🦊🦊=🆔
🐱🦊=🦊🐱🐱
🐱so this is like C2xC3, but since the C2 element twists the C3 cycle, for any two distinct arbitrary elements of that group 🐰 and 🐶, 🐰🐶 doesn’t always equal 🐶🐰
🦊yes, exactly! also, that group has its own shorthand name, it’s called D3, as in the dihedral group of a triangle. also, for groups that are 2 times a prime p, there’s just C2p and Dp. just as cycle groups are of the general form:
n🐱=🆔
🦊dihedral groups are generally of the form:
n🐱=🆔
🦊🦊=🆔
🐱🦊=🦊~🐱
🐱wait, 2 times a prime p… 2 is itself a prime, so for p=2, there’s C4:
🐱🐱🐱🐱=🆔
🐱and D2, which is isomorphic to C2xC2:
🐱🐱=🆔
🦊🦊=🆔
🐱🦊=🦊🐱
🦊anyway, let’s move on. for order 7 there’s just C7, i.e.
7🐱=🆔
🦊next will be the groups of order 8, but there’s several of those in number, so i’ll get to those next episode
Behold, a tokiponido for time travelers!

Anya is live and ready to show you everything. Watch her strip, dance, and perform exclusive shows just for you. Interact in real-time and make your fantasies come true.
Free to watch • No registration required • HD streaming
cat & fox #5:
🦊now to the group of order 5, as there’s just C5, i.e.
🐱🐱🐱🐱🐱=🆔
🐱why is that the only one?
🦊good question. it’s to do with subgroups and the orders of a group’s elements. all of the groups we’ve seen thus far except for C2xC2 are cyclic, meaning all their elements are powers of a single generator:
C1: 🐱=🆔
C2: 🐱🐱=🆔
C3: 🐱🐱🐱=🆔
C4: 🐱🐱🐱🐱=🆔
C5: 🐱🐱🐱🐱🐱=🆔
C2xC2:
🐱🐱=🆔
🦊🦊=🆔
🐱🦊=🦊🐱
🐱wait, C2xC2 has the powers of 🐱 generate C2, which is a group of order 2, which is a factor of 4, but that’s obvious gives that C2xC2 is literally just a product of smaller groups?
🦊of course that sounds obvious, but you’re getting at the idea behind what subgroups and the orders elements within a group are. the order of an element is the number of elements reached by the powers of that element, and the order of the resulting subgroup always is a number that divides the order of the original group.
🐱now can we get to why C5 is the group of order 5? …wait, every number of elements we’ve looked at thus far have had one group each except for order 4
🦊yes, and this is where the why fits in. so now i’ll explain why prime orders have only cyclic groups. suppose there’s the identity 🆔 and an element a group of order p such that 🐱≠🆔. the order of 🐱 thus must be either 1 or p. it can’t be 1, since that’d make 🐱=🆔 (the definition of C1, which happens to be the only group of order 1, but regardless), so the order of 🐱 must be p
🐱so there’s only one group for the orders 1 and the prime numbers 2, 3, 5, 7, 11, etc, and they’re all cyclic?
🦊yes, exactly. now it’s at this point i’d start going over the groups of order 6, but tbh i feel like i need to take a nap, so you’re free to go for now
🐱woohoo! class is dismissed early! *walks out*
🦊*yawn*, …how am i gonna explain that cat things like non abelian groups when my next session starts? …whatever, i’ll figure that out when i wake up… *falls asleep*
cat & fox #4:
🐱*wakes up* …last thing i remember was something about C2xC2 and isomorphisms
🦊C2xC2 and C4 not being isomorphic, yes
🐱because there’s no H() between them such that that H() has an inverse?
🦊well, technically yes, but to concretely show why C2xC2 and C4 are not isomorphic, we can look at the inverses:
in C4, there’s ~🐱=🐱🐱🐱 and ~(🐱🐱)=🐱🐱, but in C2xC2 there’s ~🐱=🐱, ~🦊=🦊 and ~(🐱🦊)=🐱🦊
🐱so C4 has only one self-inverse element while C2xC2 has three
🦊exactly!