EROEI = ΔE / Ein = (Eout - Ein) / EinSimplifying yields,
However, as most of you are probably aware when you see a listed EROEI number the above equation isn't what's used. What you actually are typically given is the Energy Return Ratio (ERR).
EROEI = Eout / Ein − 1
Obviously the two are quite similar except for the -1 in the definition for EROEI. If you've ever heard, for example, that the EROEI (actually ERR) of corn ethanol is 0.87 and that's 'negative' you may not have quite understood. On the other hand, if you use the proper EROEI definition then an ERR 0f 0.87 is an EROEI of -0.13. For ERR the break-even point is 1 while it's 0 for to proper definition of EROEI.
ERR = Eout / Ein
Since the error in definition is pretty widespread I don't think there's any point to trying to combat it. I don't bother and I freely call the energy return ratio, EROEI. Still it's useful to keep in the back of your mind. If it does bug you just use ERR and try to remove EROEI from the vocabulary. On the other hand, if you want to use EROEI to model exponential growth, you better use the EROEI rather than the ERR or you'll get a wrong answer.
I don't mean to be pedantic on the subject but I need to make this clear because I've been looking at NREL's soy biodiesel study and there's some funny definitions going on.
Smacks head and corrects error
"ERR = Eout/Eout"
Eout/Eout = 1 because a number divided by it self is unity.
Or am I missing something?
Not my best day.
To Robert Mcleod,
Would like to discuss Biodiesel. Reply at firstname.lastname@example.org
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