Hi
I put together some bit of information about two ways of setting the diff equation for population growth.
since the dinamics of the logistic formulas has became a classic transduced in logistic mapping by reiteration imput-output of ai recurence equation of high degree satisfayng the Feigenbaum functional equation, and all it follows in terms of period doubling and onset of caos, well, why not a litle step backwards looking more closely to the world the functions originally will represent?
Wath I propose is a bit of descriptive maths, plus comlpeting wath Maple or any other similar progs does for us, like solving the logistic diff equation in a second, with the classic pen and paper way which leads to that solution.
here you find the wordly bit of math I did two formulations of the Logistic function View 7995_LOGISTIC EQUATIONS & A PROPOSAL.mw on MapleNet or Download 7995_LOGISTIC EQUATIONS & A PROPOSAL.mw
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Perhaps give a look to the work before dismissing the proposal
I think this sort o cohoperation could be nice and pleasant to do, it's like suding with friends, idea and concepts spin around, multiplicate and clarify themself more easily and with a bit of fun.
Federiclet
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