First off, seems that per watt, a Compact Flouresent lamp produces 50 lumens.
So @ 65 watts, a lamp produces about 3250 lumens...
I suppose one could measure the total area of the lamp and say that x proportion of the lamp produces Y proportion of lumens.
One might suggest that, as a lamp is fixed above a tank, the point at which the radius of the lamp and the surface of the water are parrallel, one would suggest this condition to be the strongest projector of lighting into the tank and as the bulb curves away from the water surface, said intensity is dimished to the point where, when the lamp surface is orthoginal to the water surface, we're just about @ a Zero in terms of the light that is pushed into the tank. And again as both sides of the light curve upward, that light is essentially wasted and NOT benefitting the tank.
Fortunately, our lamps have above them a surface which acts to reflect this light back into the tank... Of course some of it goes back into the lamp per the angle of reflection and some is reflected into the lighting hardware.. etc... Point being it's difficult to get all produced light into the tank.
Anyway, a lot to consider whe determining LUX and I imagine I'm just scratching the surface...
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Lets assume you could focus all 3250 lumens into a square meter, LUX would be 3250!
Lets also assume now that you have not one but 4 lamps @ 65 watts producing 3250 with total combined output of 13000 lumens.
Lets however instead assume rather that 1 sq meter, the area is more like ohh, how about, 1.776710156 ? (lol)
That might give you a LUX of say 7316.894066.
If you instead wanted to see that in oh, i dunno, square inches (1 meter = 39.3700787 inches), you'd end up with 185.8491095 Lumens per Square Inches (LSI).
That number does seem high and then again, squeezing exactly 13000 lumens from 4 bulbs @ 65 watts (and therefore a base 13000 LUX) is mostly likely out of reach.
So lets assume you get half that amount, 6500 LUX... giving you 3658.447033 LUX when spread over 1.776710156 meters.
Factored to inches, you get an LSI of 92.92455474... still high...
Input?
So @ 65 watts, a lamp produces about 3250 lumens...
I suppose one could measure the total area of the lamp and say that x proportion of the lamp produces Y proportion of lumens.
One might suggest that, as a lamp is fixed above a tank, the point at which the radius of the lamp and the surface of the water are parrallel, one would suggest this condition to be the strongest projector of lighting into the tank and as the bulb curves away from the water surface, said intensity is dimished to the point where, when the lamp surface is orthoginal to the water surface, we're just about @ a Zero in terms of the light that is pushed into the tank. And again as both sides of the light curve upward, that light is essentially wasted and NOT benefitting the tank.
Fortunately, our lamps have above them a surface which acts to reflect this light back into the tank... Of course some of it goes back into the lamp per the angle of reflection and some is reflected into the lighting hardware.. etc... Point being it's difficult to get all produced light into the tank.
Anyway, a lot to consider whe determining LUX and I imagine I'm just scratching the surface...
---------------------------------------------------------------
Lets assume you could focus all 3250 lumens into a square meter, LUX would be 3250!
Lets also assume now that you have not one but 4 lamps @ 65 watts producing 3250 with total combined output of 13000 lumens.
Lets however instead assume rather that 1 sq meter, the area is more like ohh, how about, 1.776710156 ? (lol)
That might give you a LUX of say 7316.894066.
If you instead wanted to see that in oh, i dunno, square inches (1 meter = 39.3700787 inches), you'd end up with 185.8491095 Lumens per Square Inches (LSI).
That number does seem high and then again, squeezing exactly 13000 lumens from 4 bulbs @ 65 watts (and therefore a base 13000 LUX) is mostly likely out of reach.
So lets assume you get half that amount, 6500 LUX... giving you 3658.447033 LUX when spread over 1.776710156 meters.
Factored to inches, you get an LSI of 92.92455474... still high...
Input?