Minor note, but the mathematical function you are thinking of is a hyperbola, not a parabola. Very similar fuctions shape wise, but a hyperbola comes closer and closer to a line at infinitim while a parabola never approaches any other shape other than a parabola.O-Trap;1387749 wrote:Perhaps. It's certainly the position that I think is the strongest. However, according to what epistemological tenet are we able to say this with any level of resolution?
For example, is it not theoretically possible that the changes function much in the same way as a mathematical parabola? Much in the same way that a parabola continues closer and closer to a new "line" while never actually reaching it, is it not possible that such is true with evolutionary diversification? If a line represents species commonality, is it not possible for two groups of the same species to diversify to the degree that they end up looking and behaving dissimilarly, but with the continued ability to procreate fertile offspring?
jmog
Senior Member
J
6,567
posts
J
jmog
Senior Member
6,567
posts
Tue, Feb 12, 2013 5:30 PM
Feb 12, 2013 5:30 PM
Feb 12, 2013 5:30pm
