Not written out anywhere. I just copied the graph to a graphics editor, crop and resized the graph so that the pixels are proportional to the numbers and then looked at what coordinate each point on the graph is. It's the easiest way to get fairly accurate numbers from any graph.
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I like djp's approach too looking at time as it shows the diminishing returns better.
I see - I copied your approach to get rate values for 20,40,60,80,100% SOC at 25C and then fit a power curve to it so I could get degradation rate estimates for in between charges (85%,90%,95%, etc.).
Unless my math is wrong, you are correct in that there are diminishing returns for degradation rate as SOC changes, and also diminishing returns in terms of "what % charge is left after X years". HOWEVER, since degradation (apparently) happens as a fractional (1/2) power with respect to time, if you look at "How many years till I only have X% battery charge left", there are no diminishing returns (in fact, the opposite).
e.g., if you look at how much % capacity you have left after 8 years, dropping from 100 to 90 SOC gains you almost 4% battery capacity (75.36% to 79.13%), whereas dropping from 70% to 60% SOC only gains you 2% (84.81% to 86.81%), so there are diminishing returns in that regard. HOWEVER, if you ask "how many years till I only have 80% battery capacity left?", dropping from 100 to 90 SOC only gains you about 2 years (5.27 to 7.34 years), while dropping from 70% to 60% SOC gains you almost 5 years (13.86 to 18.4 years).
You can see this "gain in returns" in djp's numbers as well.
Obviously, the numbers themselves may be off, but if these things really behave the way we think they do in terms of exponents, etc., the general trends should be the same. For my consideration (I need to stay above, say 80% capacity), it looks like I will greatly extend the life of my car by charging to a lower percentage (charging to 90% gives me ~7 years, whereas charging to 60% gives me longer than the probable life of the car (18 years).
My spreadsheet is here:
https://docs.google.com/spreadsheet/ccc?key=0Avzo7GXo-PMxdFdMcXpiV0J3OE5QNU1ITnZNSzYyaFE&usp=sharing
And now I've exhausted my "willingness to do math" quota, but I think I'll do some diligence to charge as minimally as possible. Probably will do 50% all the time unless I think there's a chance I'll want to do a long trip the next day.