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Culture War Roundup for the week of February 13, 2023

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Same thing “we” have always done.

Rape is still awful. I don’t really care who’s doing it to whom. Kirke does, because he’s running off a very different sort of tribalism.

What’re the actual rates he comes up with? In a perfectly race-blind America, I’d expect 8-9x difference purely due to population sizes. But the error bars are going to be enormous.

Edit: as @benmmurphy observes, naive population numbers aren’t the right figures. In the race-blind, perfectly random hypothetical, we’d expect any category to match the demographics. White people would be 58% of victims and perpetrators alike. Then

12% Bp 58% Wp
12% Bv 1.4% 7.0%
58% Wv 7.0% 34%

In reality, we see something more like

10% Bp <1% Wp
18% Bv 1.8% 4.2%
82% Wv 13% <1%

(Both tables are missing columns, so the percentages are going to be weird.)

The ratio of black-on-white vs. white-on-black rapes is still a poor way to investigate this, though.

i guess it depends on what you mean by rates. if you compare the ratio ([W rapes W] / [W rapes B]) against ([B rapes B] / [B rapes W]) then you would expect the ratios to be out of whack. but if you compare (W rapes B) against (B rapes W) then these should be the same numerically because it takes 2 to tango so the ratios in the final equations are the same but just ordered differently. but i guess if you doing something like dividing (W rapes B) and (B rapes W) by population numbers of the offender (or victim) then you are going to get ratios that are out of whack because the numerators should be the same but will have different denominators. but i'm not sure what the justification for doing this division would be...

A worked example:

Using this population ratio:

A: 3/4

B: 1/4


Where the population is made of of 50% rapists who rape from the population randomly:

A_r: 3/8

B_r: 1/8




A_r_A: 3/8 * 3/4 = 9/32

A_r_B: 3/8 * 1/4 = 3/32


B_r_A: 1/8 * 3/4 = 3/32

B_r_B: 1/8 * 1/4 = 1/32



BrA is 3x more likely than BrB

whereas

ArB is 3x less likely than ArA

but A_r_B == B_r_A

Doesn’t that estimate totals instead of rates?

Take a random victim, ignoring race. Selecting a perpetrator at random, there’s 12% for a black rapist or 58% for white. If the OP is suggesting black men are unusually likely to rape white women, then that’s the figure he’d be comparing against.

God help me, I’ll check the article.


P(BrW) = 23.5/181 = 13%

P(WrB) = 1.65/39 = 4.2%

So the first number is right around what I’d expect from the hypothetical, and the second is really low. This gives his mismatched ratio.

I think you’re right that my 8-9x number was the wrong stat.

yeah. obv there is something not normal between the rate of rapes between the two races but i think a lot of articles from the 'pro-white' perspective exaggerate the discrepancy because if you have a model of perpetrators selecting random victims then blacks are going to naturally commit more rapes against whites per population. however, in the article emil does make the case that victim selection is not random and perpetrators tend to target victims that they have access to and there is a lot of racial segregation so its a lot more complicated. this 'random' model might not be appropriate.

there seems to be two things

  1. blacks are committing more rapes than whites per population and this seems to be undeniable

  2. blacks are targeting whites more than some kind of 'normal' model of rape would predict. this seems much harder to prove mostly because wtf is this normal model of rape. it seems like some random model of rape is inappropriate due to neighbourhood distribution. so how do you come up with some 'normal' model of rape.