Barbarian observes:
As you learned, there's nothing in mathematics that rules out rapid speciation.
Nope. As you see, a single mutation can do it. Reality trumps anyone's argument.
If rapid speciation is true,
It's been directly observed.
then it defies the properties of randomness in mutations and randomness in environment for natrual selection to occur.
It just defies your expectations. There's nothing in the notion of randomness that rules out rapid speciation. And unless you're really unusual, I've done a lot more work in statistics and systems analysis than you have.
Barabarian obeserves:
Even if you picked the selection rules, I could use math to accurately predict the outcome, even though every single mutation would be random.
Yes please. Also, show me how it fits the speciation.
What do you mean, "fits the speciation?" All that's required for speciation, is for a subpopulation to change sufficiently to be reproductively isolated from the main population. And for example, the rules I used for the simulation would allow me to predict 2 things.
1. Fitness will rise asymptotically to a particular level, after which the population will not change significantly, unless the rules change (new environment).
2. You will have more odd numbered genes than most even numbers but a higher number of "4", but never two together. There will be a significantly higher number of "6" in the first gene position.
Barbarian offers another illuminating exercise:
Let's see what you can do with this one:
Suppose a population of a given size has two alleles for a specific gene, with a frequency of 0.5 for each. Suppose that there is no selective pressure for either of these alleles; they are equally adaptive. Will the population ever reach fixation (only one allele surviving in the population)?
Does size have anything to do with it?
1. Suppose a population of a given size has two alleles for a specific gene, with a frequency of 0.5 for each
Ok, I will take AT and GC as two alleles.
Doesn't matter what you call them.
2. Suppose that there is no selective pressure for either of these alleles; they are equally adaptive.
3. Will the population ever reach fixation (only one allele surviving in the population)?
Yes, it will. Mathematically, you can show that eventually there well be fixation of neutral alleles.
Learn about it here:
http://glencoe.mcgraw-hill.com/site...w0/chapter20/simulation_of_genetic_drift.html
What you totally forgot is, this is DNA replication for inheritance which has nothing to do with speciation.
I have no idea what you're trying to say here. Speciation depends on DNA.
Neither the initial population nor the final population is evolved for speciation.
The final population, by definition is evolved. Evolution is defined as a change in allele frequency over time.
Quote Originally Posted by Barbarian View Post
If you get those, you might be able to figure out the rest.
If that's a bit tough, here's one that's more purely mathematical (you seem to have an interest in math). There are two alleles (A and a) for a gene in a population. They have frequencies of 0.3 and 0.7, respectively. Assuming that they are equally adaptive, and that no organisms migrate into or out of the population, what will be the frequency of AA, aa, and Aa individuals in the next generation?
What you are speaking is how a phenotype spreads across a population or inheritance.
I asked for the frequency of these genotypes in the next generation. Would you mind telling us?
This is not evolution not can evolution be explained by this.
Indeed, this is a test to determine whether or not natural selection is acting on a population for that gene. Do you see why it can be used for that?
Tell us the distribution, and why this is a good test for natural selection.
These two alleles or SNP or a single mutation does not create any species.
It can. A single point mutation can produce reproductive isolation.
A single celled organism have half a million hase-pairs and you are just speaking of just 1 such base-pair. One such base-pair having 0.3 and 0.7 frequencies does not cause speciation.
If you don't know the answer, tell me, and I'll explain it to you.