Let's take it from the top. Everything is based on ATA's or ATM's, right?
Sea level is accepted as 1 atmosphere of pressure, correct?
Water is the same density at any elevation that it can be dived (dove).
You add a standard sea level atmosphere for each 33 ft of salt water or 34 feet of fresh water at sea level, right?
When you are at elevation, 1 ATM is no longer 760 mm Hg. There is nothing magical about that number. It is nothing more than what we were given on the planet Earth at sea level. Add more gas to our atmosphere and it would be a bigger number at sea level. Go to elevation and it becomes less. Keep going and it becomes zero.
Assuming that you are at elevation and equilibrated, you can't use values from some other atmospheric pressure.
You really need to grasp this before you make UTD look stupid.
I understand what you're saying. I am
not and was not arguing what you're saying about the surface pressure being less at altitude, and I'm not in doubt about what is meant when saying that the delta across relative pressure drop for a given depth change on, say, a sea level dive and a 2000m dive, expends with approximation to the surface.
No need to patronize anyone.
Consider how you get the 1.6 tissue saturation. It is not by spending a very long time at 6m, in which case you would be correct, a long time at 6m at 2000m altitude would result in a saturation of 1.4 (0.6 due to depth and 0.8 due to atmospheric pressure). In fact you get a 1.6 tissue saturation by going deeper, picking up a much higher saturation and then coming up slowly to control the tissue saturation compared to ambient. You cannot go up, to a lower ambient, until your tissues are not excessively saturated compared to that ambient. To arrive at the surface with equivalent safety you need to reduce your tissues to lower than the 1.6 of a sea level ascent, this makes the shallow stops longer.
I understand what you're saying.
My point is, as the pressure gradient increases, so too does this to a greater effect impact bubble expansion by way of Boyle's Law.
Solely approaching this by way of adding shallow stops - while satisfying to the understanding that the relative pressure difference is greater with approximation to the surface - doesn't relate itself to an impact of gas mechanics.
To be sure, I would reason that such an impact would be relatively
greater at altitude.
I'm not speaking about ultimate principles here (
either 100% dissolved gas,
or 100% gas mechanics).
How does one
assume that the relationship of emphasis between dissolved gas and bubble mechanics should be identical across sea level and altitude, and then batter anyone saying it might not be with "you have no proof!".
That's effectively what's at play here.
Meanwhile, needing to look at Ratio Deco as though it's an algorithm in and by itself, is in my view a manifestation of "trust me"-mentality.
If you want to extend the shallow stops because you're at altitude, or dehydrated, or whatever, that's what you do.
You make that call.
Besides, while we're on about scientific proof, I'm still waiting for someone, anyone, to present evidence of their algorithm of choice being "optimal".
Going on Buhlmann - who actually dives Buhlmann pure, without a GF?
And what's more, which GF is the "right" one?
Nobody pointing their finger at me here, knows.
I'm saying I find Ratio Deco
extremely handy, for a number of reasons.
I'm saying most discussions don't touch on the majority of those reasons.
And I'm saying that "there's no science behind it" is a non-argument.
If one would want to demonstrate a relationship between the most sensible emphasis on deep stops and shallow stops across sea level and altitude respectively, a trial is called for.
I for one would be more than happy to participate.