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The key here is to encode proper unit information on the empirical constants in the relationship that's calculating the dimensionless constant--these constants by nature rely on the data being used in the equation being in certain units. So you have:

ds2['N'][i] = (77.6/ds2['t'][i])*(press_hPa+(4810*ds2['e'][i]/ds2['t'][i]))

We can write that as

k1 = 77.6 * units('K / hPa')
k2 = 4810  * units('K')
ds2['N'][i] = (k1 / ds2['t'][i]) * (press_hPa + k2 * ds2['e'][i] / ds2['t'][i])

With that dimensionality assigned to those constants, the net dimensionality of the entire expression is dimensionless. The huge benefit of this is that regardless of what dimensionality is actually used above for t …

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@ocoudert
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