Ongezellig

Why do people think maya is a homosexual because she made a gay joke like, i make gay jokes with my friends sometimes and its funny. I saw someone comment something along the lines of
>maya is socially akward because shes secretly attracted to her sisters
on the 'tube
???.
my apollo cheese if this is on the wrong board im new 10 replies omitted.

50% of suicides come from people that have visited the rule34 page of ongezellig. 14 replies omitted.

Good morning

Kinship coefficient (F) describes how more probable it is that a related person has the same gene as you when compared to an unrelated person. By definition (p_y = F_{xy} + (1 - F_{xy})p), where (p_y) - probabilty that the person y has a given gene, (p) - frequency of that gene in general population. Fixation index (F_{ST}) describes the same thing, but between subpopulations, so if you take a person from the same subpopulation as you, (p_{same} = F_{ST} + (1 - F_{ST})p) and if you take a person from a different subpopulation, (p_{other} = - F_{ST} + (1 + F_{ST})p) (at least in case of subpopulations of identical size, we are doing the simplest case here), which means that your kinship with a person from the same subpopulation is (F_{ST}) and with a person from from different subpopulation is (-F_{ST}).
<Maya space
In an uniform population (not divided into subpopulations), the kinship between a person and his child is 1/4. Choose a locus and a gene at that locus in yourself, there is 1/2 chance the child inherited this gene from you (as opposed to inheriting the allele from the other chromosome), and there is 1/2 chance you have picked that gene in your child (as opposed to picking a gene that it inherited from its mother.)
<BWC space
If we take subpopulations into account and if the mother is from the same subpopulation as the father, the kinship with the child jumps to (1/4 + 3 F_{ST}/4). The reasoning is as follows: with probability 1/2 you pick the allele it inherited from you, then with probability 1/2 is the same allele you've picked initially and with probability 1/2 it's the other allele that comes from you, which in turn is identical to the first allele with probability (p_{same} = F_{ST} + (1 - F_{ST})p). And with probability 1/2 you pick an allele coming from the mother, who is from the same subpopulation as you, so the probability of it being identical is also (p_{same} = F_{ST} + (1 - F_{ST})p). Finally, you have (p_{child} = 1/4 + 3/4 (F_{ST} + (1 - F_{ST})p)). Kinship coefficient is equal to (F_{xy} = (p_y - p)/ (1 - p)) after transforming the first equation. Transforming (p_{child}) gives:
• (p_{child} = 1/4 + 3/4F_{ST} + 3/4p - 3/4F_{ST}p)
• (p_{child} - p = 1/4 + 3/4F_{ST} - 1/4p - 3/4F_{ST}p)
• (p_{child} - p = (1 - p)(1/4 + 3/4F_{ST}))
• (1/4 + 3/4F_{ST} = (p_{child} - p)/(1-p))
The above means that (F_{child} = 1/4 + 3/4F_{ST}). In case of a mixed child (F_{mixed} = 1/4 - F_{ST}/4) (I'm NOT rewriting the derivation.)
<mutt space
Now the question is: at what (F_{ST}) the mixed child will be as related to its father as an unrelated person from his own subpopulation, i.e., when (F_{ST} = 1/4 - 1/4F_{ST}). That's a simple equation, the result of which is (0.20), which means that if a person chooses a partner from a population that is more distant than (0.20), his child will be less related to him than for example an adopted child of his race. 68 replies omitted.

no i don't believe this because im a chud (evendoe i am geg), but i think Maya would be a nazi because it's people like Maya that the nazis (and other extremist groups) preyed on to fill their ranks
maya is
>insecure
>lonely
>lacking a purpose/identity
and the nazis (along with other groups) take advantage of that by giving these people everything they've wanted. They give them friends, a purpose, and an identity to be apart of. it's why its so hard to convince these people to leave, because leaving means losing all of that, and going back to their old pathetic lives.
also before any htsm's come in here saying
>but she an subhooman n shieet
hitler considered east asians (including indonesians, which Maya is and Massa changing it was just not necessary) as honorary aryan, so she probably would've been allowed to join the hitler youth 33 replies omitted.

does anyone have a compilation or google doc of the (preferably translated) Mayo and Curry comics? from what i’ve seen, they’re pretty funny

'zellig merch if it was good

'toss 2 replies omitted.

zellig if it was good 11 replies omitted.

is it really cocover for the zarty? 8 replies omitted.

While I had fun here, the low pph and the namefagging (especially you brat shitskin) have ruined this site in recent times, and ruined the experience for me, while this site is not at the state of the nusharty it's going downhill and I have given up, I may return within a couple months to check up on here and if it hasn't improved, I'm not coming back, This is not meant to be a demoralizer to the fullest however, if you are fed up with the current state of the site this may your sign to leave or take a break, if you are willing to endure because you believe it gets better, then please endure, but I am done here, We have reached our fourth year and I feel as tough this site does not have much time left, But I still have a slight sliver of hope, ZWABAG Mymy WABAG and godspeed

(if you are wondering who I am, I'm the guy that made those 2 soymy animations and the zelty creepypasta readings)

8 replies omitted.

will this ride ever end? 10 replies omitted.

You can make a little shape resembling mymys hair if you hold your fingers like this. I drew some illustrations in order for it to make sense. What concerns me, though, is that this is how we will identity eachother when ZOG is installed and freedom of speech and navigation is banned. Or at least that's what I read in my marvel comic. 6 replies omitted.

Geg, found xhis while searching for 'zellig content on 'tube

redditBVLLS won
xitterfails lost
https://www.reddit.com/r/zellig/comments/1rzakrv/oc_tiger_commander_coco/ 19 replies omitted.