lotka

Discovering new drugs using Pk/Pd modeling is driven by modeling then drug<->pathogen repo as cycles using Lotka models.

I was part of the BoB Goonswarm war, back when we were fucking up Lotka Volterra.

I have not independently re-run the analysis myself, but lotka's law claims to be better an in general these are all special cases of zipf's laws, which is admittedly where I personally first heard this concept.

That is almost precisely the statement of the Darwin-Lotka Energy Law (also "the maximum power principle") coined by ecologist Howard T.

Their theories center around using the "Euler-Lotka Equation", which estimates the number of descendants from an individual considering that each member ages.

Very curious to know if they set up a ODE 101-style Lotka–Volterra (predator-prey) system beforehand to gauge the impact.

In the third paragraph the authors state: "For example, the Lotka-Volterra model accurately captures predator-prey dynamics using systems of differential equations." This is incorrect.

Lotka–Volterra equations -> Logistic function -> Logistic map -> Mandelbrot set for an interesting connection that might not be immediately apparent.

Not sure what that is but it's more like the Lotka-Volterra equations (predator–prey model).

He took advantage of the Euler-Lotka equation to calculate the number of offspring that would be alive at any given point in the future.

What I find really interesting is that the mortality distribution in Gompertz's law may be predicted using the Euler-Lotka equation.

Look up the Darwin-Lotka Energy law, a/k/a the Maximum Power Principle.

That is almost precisely the statement of the Darwin-Lotka Energy Law (also "the maximum power principle") coined by ecologist Howard T.

Their theories center around using the "Euler-Lotka Equation", which estimates the number of descendants from an individual considering that each member ages.

In the third paragraph the authors state: "For example, the Lotka-Volterra model accurately captures predator-prey dynamics using systems of differential equations." This is incorrect.

The Euler-Lotka equation values all members of the population equally; that has no relationship to reality when you're talking about (in your own exact words) "how many copies your genes make of themselves".

Very curious to know if they set up a ODE 101-style Lotka–Volterra (predator-prey) system beforehand to gauge the impact.

Lotka–Volterra equations -> Logistic function -> Logistic map -> Mandelbrot set for an interesting connection that might not be immediately apparent.

Not sure what that is but it's more like the Lotka-Volterra equations (predator–prey model).