No, they don't. Many approximate that curve. Others do not. For examples:
"Bimodal distribution of flowering time in a natural hybrid population of daylily (Hemerocallis fulva) and nightlily (Hemerocallis citrina)" - http://link.springer.com/article/10.1007%2Fs10265-005-0241-3 .
http://psychology.wikia.com/wiki/Bimodal_distribution lists other bimodal distributions: "the time between eruptions of certain geysers, the color of galaxies, the size of worker weaver ants, the age of incidence of Hodgkin's lymphoma, the speed of inactivation of the drug isoniazid in US adults, the absolute magnitude of novae, and the circadian activity patterns of those crepuscular animals that are active both in morning and evening twilight"
A large number of natural distributions follow a power-law distribution. https://en.wikipedia.org/wiki/Power_law#Examples gives many examples.
That said, you do not need that broad claim to make your argument.
This is surprisingly debatable. People like to find power-law/scale-free distributions because it implies a neat generative story, but a lot of the "evidence" for power-law distributions is pretty weak. For example, you cannot just show that a log-log plot is linear--lots of other distributions can produce similar plots.
Clauset, Shalizi, and Newman have a very readable paper where they describe 1) how to properly test for a power-law distribution, and 2) use those tests to assess the validity of some claims from the literature (spoiler: not many have "good" statistical support). Here is the paper: http://arxiv.org/abs/0706.1062 Shalizi has a short blog post describing the main results: http://bactra.org/weblog/491.html
However, the OP was giving a rough approximation in the first place, in saying that all natural distributions follow a Gaussian curve. But Gaussian curves go from -∞ to +∞. Many of the real-world distributions must only have positive values, like heights and weights. Although for real-world purposes, they can usually be approximated as Gaussian.
With that roughness in mind, I think it's okay to say that the Stefan–Boltzmann law, the inverse-square laws of Newtonian gravity and electrostatics, or Kleiber's law, which are all listed in the Wikipedia link are close to a power law to be acceptable counter-examples.
(Stefan–Boltzmann assumes a perfect black body, the inverse-square laws ignore relativity, and Kleiber's law is a rule-of-thumb in the first place.)
For a while though, it was en vogue to find power law distributions in all sorts of weird places (email response times, numbers of friends), and that's what I was attempting to object to!
It's about mindfulness towards our own product. "Mediocrity", in this case, is turning a blind eye towards our own limits. All people have the ability to overcome this form of mediocrity.
It's a choice, not a lifestyle.
Full enlightenment, or being a Buddha, is the realization all of this around you is Buddha Nature. Each individual is capable of attaining enlightenment in a single moment, given choice is made in very similar moments throughout the day. When you decide to believe it, you do so in a timeframe that is non-measurable. Like many people I know in SV, I believe we're running in a simulation. This belief could be viewed as equivalent to a type of enlightenment.
On the other hand, saints are beyond this reality and are "holy" in nature. Holiness means they have been re-integrated with the supreme wisdom, or all knowledge. Some call it the fucking oneness. Aldous Huxley called it the "burning brightness of unmitigated Reality". Technically, they are enlightened, but they are outside what we HERE can consider as Buddha Nature.
I liken these two concepts to security through obscurity. We don't know the proper protocols to realize that we are all the same thing and refuse to think about the fact we'll all be reintegrated into the brightness when it comes for us.
And Bodhisattva is a lifestyle by choice.
But then again, what do i know. I barely follow the eightfold path.
I think that in pretty much all cases, you'd be better off just taking that architect and telling him to write the code. If you don't think you have enough good people to do the amount of work you need to do with that approach, you're trying to do too much work.
>the middle of the gaussian curve is fattest; all natural distributions follow that curve
Skill-level tends to be distributed with an exponential distribution, not a gaussian distribution.