Units, people. Units. Be imperial. Be metric. Hey! Be both!
That's 0.062 cubic Flemish ells, for those who were wondering.
https://en.wikipedia.org/wiki/Smoot
https://www.google.com/search?q=barn%20megaparsec&oq=barn%20...
bathtub ≈ 302 liters
football field = 5351 square meters
They achieved 5.78 L/m^2/h
So 5351 m^2/football field * 5.78 L/m^2/h = 30928.78 L/h/football field
30928.78 L/h/football field / 302 L/bathtub = 102.4 bathtubs/football field/hour
h/t to brudgers for the correction about football field surface area!
30 gal seems too small.
> 5.78 L/m^2/h
Whoever wrote this PR is responsible for the mix and match units.
You don't really need them to be compatible in this case: even though it appears that you're talking about multiples of units of length, you don't really compare them. You're not going to do the calculation that this is "1.58 micrometers per second" or ".447 feet per day", which is what this is.
I mean, I guess if it helps you visualize a half-foot of water growing on top of the object every day, great. But I feel like "volumes of water" and "areas of solar panel" are quite different units, and it's kinda helpful that the system distinction helps make that clear.
I'm more confused by the efficiency numbers exceeding 100%, which seems wrong. A theoretical efficiency of 100% would find the solar irradiance energy of 1 m^2 and then find the volume of fresh water per hour that produces an equal amount of energy when its salinity is increased to the mean salinity of seawater (about 3.5%). So if you can get 5000 Wh/m^2/day from insolation, and the energy difference between salt and fresh water is 0.810 W * h/L, 100% efficiency would be a 1 m^2 area producing 6173 L/day of fresh water. You're just dividing the daily energy of sunlight on your panel in Watt-hours by that 0.810, to get L/day.
The units in the article are all wrong anyway. They say "a rate of 5.78 liters per square meter", but there is no time factor mentioned whatsoever. An MIT roof gets mean 4.59 kWh/m^2/day of solar energy, so 100% efficiency would be 4590 * 1000/810 = 5667 L/m^2/day (1 m^3 = 1000 L). If the number given was per day, that's 0.1% efficient. If it's per hour, that's 2.4% efficient.
The soda industry went to 2 liter bottles back when the country tried to go metric, and it stuck. But most things haven't, including the individual serving sizes. So people never really got the feel for anything smaller than a liter.
Bottled water is often in metric too, even for single serving sizes.
I think it is important to use SI units, because it allows you to do comparisons between different approaches to desalination more easily, as I did in my comment https://news.ycombinator.com/item?id=22270160
Not always. I would wager that you are using an electronic device whose circuit board was dimensioned in 'mils', which are not millimeters but thousands of an inch.
Maybe if you don't mind losing your global Mars orbiter you don't:
http://edition.cnn.com/TECH/space/9909/30/mars.metric.02/
_everything_ is measured in metric, period.
Sort-of related: https://what-if.xkcd.com/11/