I'd suggest we drop that one from our list of possible reactions.
Totally agree.
The recent discussion about reactions is a little bit obscure for me right now.
But, meanwhile, I found this, written by Scott Williams, PH.D., which suggests that there're optimun values for the pH, from developer activity point of view, which I didn't know about.
"...developing agents are most active in their anionic state (developers comprising a hydroxyl group) and in a neutrally charged state (for the amine class).
The ionization sweet spot corresponds to the developer’s ionization constant.
For hydroquinone, there will be two pH values whereby a dramatic increase in activity results (one for each hydroxyl group)"
AFAIK, OH-()-OH developers need somewhat higher pH than OH-()-Nxx.
But also, that the activity increases monotonically.
In Glafkides, there's this equation for the oxidation potential of a reducer:
E_red = E0 + 0.058/n + log((Ox)/(Red)) - 0.058*pH
Where it is obvious that a higher pH helps, as we need a E_red below a certain point, stated as 0.12 V as a reasonable value for AgBr film.
From here, we do not see any sweet spot. The higher, the more the molecules are prone to donate e-, i.e. more activity, more grain, more constrast.
Now, I think this is the trick:
If we maintain the pH fixed (good buffering) then, changes to E_red are due to:
E0 + 0.058/n + log((Ox)/(Red))
The relation between Ox and Red concentration in
(Quinone)/(HQ)
(Quinone) = Ka1*Ka2 + Ka1(H+) + (H+)^2
(HQ) = Ka1 * Ka2
E_red decreases with a slope of 0.058 for pH <pKa1
then, the slope softens, to aprox 0.025~0.03, for pKa1<pH<pKa2
then restores to 0.058.
I wouldn't describe this as sweet spot, but the effect is there.
Mees states these transitions at pH 9.8 and 12.3
I suppose the sweet spot is pH 9.8, as the slope get less favorable for us to decrease redox potential whit increasing pH.
But "dramatic increase in activity" ?