As I watch others calculate the thickness of glass needed for an aquarium, you begin to wonder how much precision is truly needed. I watch a formula go up and another person correct it by a factor or 1/100th of a lb for pressure. I watch another correct it by adding the height of water over glass height. And even another and a fraction of a lb to the deflection of the center of glass or plexiglass. So how accurate do we really need to be? Isn't this why we ad the safety factor into these formulas? If not, I think we need to start calculating the absolute height from sea level so that we also include the atmospheric pressure. So here we go; P=Pb*exp [-g0*M(h-hb)//R*Tb].
P = Static pressure (inches of mercury) T = Standard temperature (Kelvin) L = Standard temperature lapse rate (kelvins per ft) h = Height above sea level (feet) R * = Gas Constant (using feet and kelvins and gram moles: 8.9494596×104 kg·sq ft·s-2·K-1·kmol-1) g0 = Gravity (32.17405 ft/s²) M = Molar mass of Earth's air (28.9644 g/mol) In other words, in Death Valley the atmospheric pressue is one thing and on Mt Hood it is another. So figure out the formula you want to use for glass thickness and understand if that formula has a safety factor in it, then go up to the next size glass for your own safety factor.
We could go on and ensure there has been a tensile strength test done on your glass, has it been checked for flaws, we could go on and on as far as correcting formulas.