The first graph is completely meaningless because it seems that there are different numbers of idle samples to busy samples between kernels.
Of course if you have more idle points than busy points you're going to have a lower average power. The idle points vs the Busy points are easy to see from the graph. Now look at the ratio of I to B:
Code:
KV I to B I/B Av pwr
------===========================
2.6.34 14 to 1 14 54
2.6.35 10 to 3 3.3 59.3
2.6.36 9 to 1 9 57.6
2.6.37 8 to 3 2.6 60.4
2.6.38 9 to 4 2.25 65.6
2.6.39 10 to 4 2.5 66.4
3.0.00 8 to 5 1.6 70.5
Now sort them by the I/B and notice the average power magically gets sorted too (except for one point which is probably close enough to be within the margin of error).
Code:
KV I to B I/B Av pwr
===================-----=========
2.6.34 14 to 1 14 54
2.6.36 9 to 1 9 57.6
2.6.35 10 to 3 3.3 59.3
2.6.37 8 to 3 2.6 60.4
2.6.39 10 to 4 2.5 66.4
2.6.38 9 to 4 2.25 65.6
3.0.00 8 to 5 1.6 70.5
[sarcasm]OMG the ones with a lower I/B are on a power binge!!![/sarcasm] Completely useless.
The rest of the graphs are more interesting, mostly because they don't seem to be fundamentally flawed. However, they don't really show that power consumption is that much worse off.
Of course since the entire article seems to hinge on the first graph...