@lin00b
QUOTE
A being the dominant allele will suppress the recessive a. so Aa while carrying bad genes, the bad quality is not express and the individual live a healthy life.
so as far as quality of life is concern, Aa and AA has no difference. while aa is catastrophic. in case of a large population, the chance of aa being expressed is significantly lower than AA or Aa as opposed to a small sample size of inbreeding.
as shown in the your example, by the third generation, 3/8 has aa. (1/8 at 2nd)
comparatively in crossbreeding, the chance of aa being expressed is significantly lowered.
not not neccessary all a is bad, there is a possibility that ou have some recessive genes that are good. but life prefer to err on the side of safety. its basic instinct. you prefer to take a risk if its to protect something you already have rather than to take a risk to get something that may benefit you.
Just pointing out something regarding my example that I did not mention previously. My diagram was intentionally flawed because I left out similar outcomes. But if the frequency of allele is calculated :
Assumptions
- each pair of parents produces 4 offspring
- offspring consist of equal number of male and female (for reproduction purposes)
- and that the cumulative number of each type of allele in the offspring is double the number of each type of allele in the parent
- each offspring mates with both of the offspring of opposite sex
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1st generation
AA + Aa = { AA(m), AA(f), Aa(m), Aa(f) }
2nd generation
AA + AA = { AA(m), AA(f), AA(m), AA(f) }
AA + Aa = { AA(m), AA(f), Aa(m), Aa(f) }
AA + Aa = { AA(m), AA(f), Aa(m), Aa(f) }
Aa + Aa = { AA(m), Aa(f), Aa(m), aa(f) }
[ f(AA) = 9 f(Aa) = 6 f(aa) = 1 ]
3rd generation
AA + AA = { AA(m), AA(m), AA(m), AA(m) }
AA + AA = { AA(m), AA(m), AA(m), AA(m) }
AA + AA = { AA(m), AA(m), AA(m), AA(m) }
AA + AA = { AA(m), AA(m), AA(m), AA(m) }
[ f(AA) = 16 f(Aa) = 0 f(aa) = 0 ]
AA + AA = { AA(m), AA(f), AA(m), AA(f) }
AA + Aa = { AA(m), AA(f), Aa(m), Aa(f) }
AA + Aa = { AA(m), AA(f), Aa(m), Aa(f) }
Aa + Aa = { AA(m), Aa(f), Aa(m), aa(f) }
[ f(AA) = 9 f(Aa) = 6 f(aa) = 1 ]
AA + AA = { AA(m), AA(f), AA(m), AA(f) }
AA + Aa = { AA(m), AA(f), Aa(m), Aa(f) }
AA + Aa = { AA(m), AA(f), Aa(m), Aa(f) }
Aa + Aa = { AA(m), Aa(f), Aa(m), aa(f) }
[ f(AA) = 9 f(Aa) = 6 f(aa) = 1 ]
AA + Aa = { AA(m), AA(f), Aa(m), Aa(f) }
Aa + Aa = { AA(m), Aa(f), Aa(m), aa(f) }
Aa + aa = { Aa(m), Aa(f), aa(m), aa(f) } **
AA + aa = { AA(m), Aa(f), Aa(m), aa(f) } **
[ f(AA) = 4 f(Aa) = 8 f(aa) = 4 ] / [ f(AA) = 3 f(Aa) = 4 f(aa) = 1 ]
Now we calculate the frequency
p = f(AA) + (1/2)*(f(Aa)) = f(A)
q = f(aa) + (1/2)*(f(Aa)) = f(a)
p = 9 + (1/2)*(6) = 12
p = 1 + (1/2)*(6) = 4
75% against 25%
p = 38 + (1/2)*(20) = 48 ( p = 37 + (1/2)*(16) = 45 )
q = 6 + (1/2)*(20) = 16 ( q = 3 + (1/2)*(16) = 11)
75% against 25% ( 80% against 20% )
The frequency of recessive allele doesn't change. But applying this theory:
Over time, natural selection weeds deleterious alleles out of a population — when the dominant deleterious alleles are expressed, they lower the carrier's fitness, and fewer copies wind up in the next generation
Offspring with aa will not be able to reproduce, thus the frequency of the recessive deleterious allele will be reduced by 5%.
It's true that through crossbreeding the chances of aa being expressed is significantly lowered, but only if we assume that the current population is comprised of more AA than Aa. If the opposite was true and there is more Aa than AA the chances of producing aa is increased rather than decreased. (Does this make sense? I'm a little bit confused)
Regarding your final statement. I totally agree that our current human population poses this instinct of protecting what we have. This is probably why natural selection doesnt work very well when human beings are concerned. While in the animal population, a weak lion cub which cannot cope with the harshness of the environment is regrettably left behind. Even though I want to accept the fact that it is natures way of functioning I cant help but to pity the ones left behind. And I think this is where we distinguish ourselves from the animal kind, even at the cost of evolution.