#random

Ale mam uncanny valley teraz w głowie.

O i juz jakis pawian na podstawie kształtu nosa i percepcji jego długości będzie mnie na korporozmowie ustawiał z jakimiś innymi ludźmi w szeregu bo studiował gribblopsychologie.

https://web.archive.org/web/20100818190324/http://wjh-www.harvard.edu/~cfc/Woolley2007a.pdf

Nieeeeeeeee!!!!

. źródło

https://www.tiktok.com/@canvastique3d/video/7627837451494542614Watch "https://www.tiktok.com/@canvastique3d/video/7627837451494542614" on Streamable.Streamable

a masz jakieś źródło fachowe zamiast tuktuka?

Nie wyobrazasz sobie nawet jak moje popekane serce teskni za laysami zielona cebulka…

No ciekawe, ciekawe ale nasz @PanW RAM zbiera. 😉

Ja traxxasem trx4 bronic 1:10 ciągałem sanki w zimę - ale za duże obciążenie i paliłem silnik. Trzeba by było chłodzenie silnika ogarnąć

praktyczne nagrody

@Deykun ale za⁎⁎⁎⁎ste

@Deykun https://en.wikipedia.org/wiki/Cantor_set

Cantor setIn mathematics, the Cantor set is a self-similar set of points lying on a single line segment that has a number of unintuitive properties. It was discovered in 1874 by Henry John Stephen Smith and mentioned by German mathematician Georg Cantor in 1883. As it contrasts with a linear continuum, the Cantor set has been called the Cantor discontinuum. Through consideration of this set, Cantor and others helped lay the foundations of modern point-set topology. The most common construction is the Cantor ternary set, built by removing the middle third of a line segment and then repeating the process with the remaining shorter segments. Cantor mentioned this ternary construction only in passing, as an example of a perfect set that is nowhere dense. More generally, in topology, a Cantor space is a topological space homeomorphic to the Cantor ternary set (equipped with its subspace topology). The Cantor set is naturally homeomorphic to the countable product ...Wikipedia

Obrzydliwe

Tak

Ja pi⁎⁎⁎⁎le… teraz chodze po domu i nucę tą melodie :/

@Deykun osy to zło

@Deykun fajne :smiley:

Dobre xD

0! = 1