Nerd-o-rama

Urban Legend
  
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Oo oo me me!
Now, assuming Enos Fry was, in fact, Fry's grandfather (he wasn't, as it turns out), he would have two Red-Hair Alleles, which are recessive alleles of hair color. Mildred had either two Brown Hair Alleles or a Brown Hair Allele and a Red Hair Allele - here hair would still be brown either way, as a Brown Allele dominates a Red Allele.
The offspring of any pairing gets one allele from each parent, thus there are four possible combinations for a given set of parent alleles, as shown below:
r = red allele (mutated blonde allele, if you're curious) B = brown allele
r r ----------- B| Br | Br | ----------- B| Br | Br | -----------
r r ----------- B| Br | Br | ----------- r| rr | rr | -----------
Thus, if Mildred had two brown alleles, any offspring would have a brown allele and a red allele, and thus have brown hair. If she had a brown allele and a red allele to begin with, there would be a fifty-fifty chance of her offspring with Enos having brown (Br) or red (rr) hair. In the case of Yancy Fry, his hair was brown and thus he has a brown allele and a red allele
Now, from the above, we know that Phillip J. Fry I's father has a B and an r allele, and that his mother, who has red hair, has two r alleles. Thus, Fry's parents would create a set of possible offspring exactly like the second square above, meaning there is a fifty percent chance that any given child of theirs is a redhead, and a fifty percent chance that any given child has brown hair.
They had two sons: one with red hair, one with brown. QED.
The most brilliant part of all of this is that it still works when you consider that Phillip J. Fry I is in fact his father's father, not Enos, as they have the same set of hair alleles. It gets a little more complicated and unlikely when you consider his entire genome, however, and I won't get into that.
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