Studiot
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Note that my approach - solving full system of equations for all variables - yielded immediately all concentrations of all ions involved. Also note that it yielded the same result you got, even if you have claimed that it is inadequate.
Thanks for the independant check by more sophisticated means. I see your calculator required 17 iterations.
I don't remember claiming any end result as inadequate. But I am also conscious of the length of the path yet to be trod. I am just trying to build up from small beginnings in simple steps.
The issue is really not one of "is the model as complex and comprhensive as possible?", but
"is it up to supplying the desired results correctly?"
You seem to have confirmed that all these sundry august institutions have got is right, so the next step is to examine the effect of three big inputs.
1) The effect of acidifying gases in the atmosphere
2) The effect of biologcal agents
3) The effect of chemicals in solution, other than calcium carbonate
Please remember that this is not 'my theory'. I lay no claim to originality. This is the Earth Sciences part of the forum so I am aware that many readers will not be chemists (nor am I actually) so I am trying to carry out forum policy and expound and explain conventional thinking in the subject area.
By conventional thinking I mean the equations and theory you will find in publications and papers from leading Oceanographic organisations around the globe. My sources in particular come from the National Oceanographic Centre, Southampton, NOAH and the Woods Hole Institute, University of Ontariao Environmental Science Unit and the institution where I was a postgrad many centuries ago and then called the Plymouth School of Maritime Studies ( now Plymouth University).
So I am trying to help others, mostly environmentalists, understand the output of learned institutions.
But now I understand even less, as if you are solving system using numerical approach, why do you start with approximations, instead of solving full system in a general way?
One form of numerical approach is to have a seed approximation for at least one of the variables. This is used to calculate approximations for other variables, which are then recycled to improve the first approximation.
You may not be aware that Oceanographers have several definitions of ocean alkalinity,
Here is the relevant one to our equations, the carbonate alkalinity
{A_{carb}} = \left[ {HCO_{_3}^ - } \right] + 2\left[ {CO_3^{2 - }} \right]
Using our equations it is possible to explain the apparent paradox that the pH can simultaneously decrease with whilst the alkalinity increases. Obviously not indefinitely though.
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