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#11 |
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Its not intentionally selected for or against... it just gets phased out as the population evolves due to statistics.
only 4% are bb, that bb is crutial to blonde existance. the large majority is BB, b genes are rare. a BB with a bb with make only Bb kids. then when those Bb kids statisticly go with BB's, then the b only has a 1 in 4 chance of survival. the dominance, and high frequency of the B over the b gene, is why b stands a risk of eventually dissapearing... but not for MANY more generations. So as i said before, its not intentionally selected for or against, it just happens. |
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#12 |
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NZamoeba:
Its not intentionally selected for or against... it just gets phased out as the population evolves due to statistics. No, statistics says that in a large population with random mating and no selective advantage to either gene, the ratio will stabilize at 64% BB, 32% Bb, and 4% bb. Read the explanation in the link on the Hardy-Weinberg equilibrium I gave. NZamoeba: only 4% are bb, that bb is crutial to blonde existance. the large majority is BB, b genes are rare. Yes, it's rare, but that 4% bb is a stable equilibrium. If the population starts out with 10% bb, the percentage of bb will tend to decrease until it reaches 4%, then stop decreasing; if the population starts with 1% bb, the percentage of bb will tend to increase until it reaches 4%, then stop increasing. That's what's predicted by statistics as long as all the necessary conditions (no selective advantage to either gene, random mating, and a statistically large population) hold. edit: sorry, this only holds for numbers they gave in that article, where 0.8 of the genes were B and 0.2 were b. In general, if p is the proportion of B and q is the proportion of b, then the Hardy-Weinberg equilibrium will be BB = p^2, Bb = 2pq, and bb = q^2. So, for example, if 70% of the genes were B and 30% were b, you'd have a stable equilibrium at BB = 0.7^2 = 0.49, Bb = 2(0.7)(0.3) = 0.42, and bb = 0.3^2 = 0.09 |
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#13 |
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I've seen this report before somewhere. I was pretty sure it was an urban legend. Either that or a spoof/hoax designed to be picked up.
I'll update if i find out the source. |
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#14 |
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ah, I didn't read the link, I just assumed the 62/32/4% were current figures... not an equilibrium figure...
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#15 | ||
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You guys got hoaxed!!
![]() Blondes Don't Face Extinction, Sloppy Journalists Should Quote:
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#16 |
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It is perfectly possibly for an allele to get 'purged' from a population by random genetic fixation, rather than from any sort of selective force. However, while my knowledge here is limited, I have been told it is notoriously difficult to completely eliminate any allele from a gene pool by fixation alone-- you'll always have a few carriers left over here and there.
~Aethari |
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#17 |
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is it intentional irony that as soon as I closed that article I got a popup from that site featuring a bottle blonde?
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#18 | |
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...|.B...B ------------ B.|.BB.BB ...| b.|.Bb.Bb There are many genetic disorders which are recessive genes whose occurence remains steady despite a very low percentage in the general population. Anyone who has the gene has at least a 50% chance of passing it on, so it survives. Even if the blond gene became as rare an albino gene, it still wouldn't dissappear completely, short of a mass extinction of the human race. |
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#19 | |
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#20 | |
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