󠁳⁧⁧ mercedes-benz
Brazil
󠀡
󠀡
Suosikkipeli
Alenoidi-tilastot
Saavutettu taso
19
Pomoja kukistettu
12

Ansaittu kokemus
12 531 038
Kuvakaappausesittely
blabla car
Pur 26.12.2024 klo 21.49 
ESSA É A CAPIVARA DOS PICAS - SÓ OS PICAS TEM!

     /)─―ヘ
   _/    \
  /    ●   ●丶
 |       ▼ |
 |       亠ノ
  U ̄U ̄ ̄ ̄ ̄U ̄
+rep
lucas 11.5.2024 klo 22.20 
A Serra Pelada é uma localidade brasileira, vila e distrito do município de Curionópolis, no sudeste do Pará. Por fusão de significados, a vila e o distrito tomaram o mesmo nome de uma formação geológica rica em metais preciosos, a colina de Serra Pelada, uma extensão da Serra dos Carajás. Wikipédia
nubes 19.9.2022 klo 7.57 
"Oh father, he meant no ill will."
lucas 3.5.2022 klo 16.04 
Rukia looks cool...but she will never be hot, to me... My older sister looked JUST like rukia, BEFORE BLEACH EVEN CAME TO AMERICA!!! I was watching Anima before my sister, too!! So...whenever I see rukia, all I ever see is my sister. It creeps me out whenever there are any scenes where rukia is either half naked or even implied perversion [shutters and shivers] I feel like I wanna just rip off my dong, lol! Ane-san...WWWHHYYYYY!?!?!?!? DX It's a good thing Rukia and ichigo never get together. My sister always said I remind her of ichigo. Her boyfriend is renji. Our mother is Rangiku, in more ways than one. [Holds back vomit]. Our step father is a mix up of the head captain and byakuya. And finally, our cat was yoruichi, lol!luiz o engano
nubes 10.3.2022 klo 17.29 
j
stln 18.2.2022 klo 19.30 
∗54.43.⊢((α,β∈1)⊃((α∩β=Λ)≡(α∪β∈2)))
.
The ⊢ symbol has not changed; it means that the formula to which it applies is asserted to be true. ⊃ is logical implication, and ≡ is logical equivalence. Λ is the empty set, which we write nowadays as ∅. ∩ ∪ and ∈ have their modern meanings: ∩ and ∪ are the set intersection and the union operators, and x∈y means that x is an element of set y.

The remaining points are semantic. α and β are sets. 1 denotes the set of all sets that have exactly one element. That is, it's the set { c : there exists a such that c = { a } }. Theorems about 1 include, for example:

that Λ∉1 (∗52.21),
that if α∈1 then there is some x such that α = {x} (∗52.1), and
that {x}∈1 (∗52.22).
2 is similarly the set of all sets that have exactly two elements. An important theorem about 2 is ∗54.3, which says
∗54.3.⊢2=α^{(∃x).x∈α.α−ι‘x∈1}.