Understanding Units of dex^-1 in Number Density Measurements

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Number density expressed in units of Mpc^-3 dex^-1 combines spatial density with a logarithmic scale. The "dex" refers to a logarithmic unit where 1 dex corresponds to a factor of 10, indicating a logarithmic distribution of values. The "dex^-1" suggests a density per logarithmic interval, meaning the measurement accounts for the distribution of values across different magnitudes. This unit is commonly used in astrophysical contexts, particularly in luminosity functions for galaxies. Understanding this notation is crucial for interpreting data in astronomical research effectively.
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Hi,

I've come across a number density expressed in units of Mpc^-3 dex^-1; I understand the Mpc^-3 but not the dex^-1. I know dex is some kind of log scale with n dex = 10^n but I'm not sure what dex^-1 means and was wondering if anyone could help.

Thanks!
 
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I got this from google (dex unit)


dex
a logarithmic unit being used in astronomy. Originally, dex was a convenient function defined by dex (x) = 10x. But the notation is now being used after the exponent in expressions such as -.043 dex, meaning 10-.043. Thus 1 dex equals a factor of 10, making the dex identical to the bel. The name "dex" is a contraction of "decimal exponent."
 
Thanks - I'd found that same definition. But I'm still not 100% sure what the dex^-1 means. I mean, if 1 dex is 10 then maybe 1 dex^-1 is 0.1? But if it's just a constant factor of 0.1 to be applied to each data point then it seems pointless :confused:

I've seen Mpc^-3 dex^-1 used in plots in papers so I was hoping it was a common definition that someone would be familiar with.
 
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