Bill, i read over my initial post and i realized my tone of "voice" was maybe too sarcastic.  I apologize for that right now. 
I appreciate that you took my note seriously and relooked at your results.  I am not a specialist in thermodynamics, and i spent all all this morning trying to interpret your first response and trying to figure out whether convection is dependent on flow or only on the metal the radiator is made of and the coolant used.
From what i figured, the convection rate should be independant of flow rate (but again, my knowledge of physics is rather basic) but dependant on the coolant and the radiator metal.  If this is correct, even though heat passes faster from Cu to H2O than from Cu to air, like Lizardman said, the "rad will not care how much water it gets".  No matter the flow of the liquid touching the radiator, heat will convect at the same rate, since the only thing that matters is the kinda of liquid/metal combination used.  So, then, coming back to the formula, indeed, the higher the flux, the higher the work done by the radiator.
But...thx God, you posted again, and interferred with the natural increase of entropy in my head.  Now things appear orderly again 

.  Your new, corrected data shows that at the highest flow rate, as compared to the lowest, the change in "deltaT" is obvious ~83% change, and consistent.  DeltaT decreases as the flux increases.  In other words, the faster the water moves through the system, apparently, the less the radiator is able to cool the water passing through it.  
Theoretically, if water goes faster through the radiator, a fixed volume of water will spend less time in contact with the walls of the radiator.  However, it will come through the radiator more times than if it passed through it at a lower speed (a higher cyclic frequency).  Now, what we have to determine is what relationshit is there between this "cyclic frequency"and flow, so that it maximizes Q(radiator).  
Nonetheless, it looks like flux and deltaT are related in such a way that at a ~85% increase in flux, you get a ~83% decrease in deltaT - and that translates in the same decrease in convection rate between water and Cu, because air flow on the Cu is unchanged.  Now, you did not post any intermediate points so I dont know if the relationship looks like a straight line, or more exponential, or in some other way.  That will be very interesting.  As of now, flux has the edgein increase, over the decrease in convection.  In other words, Q will increase over all (85% > 83%).  Percentage wise, it should be ~a 2% increase in Q, but from your data, Q increased ~10%.  This difference in Q, I think is due to the ~30% error margin you had (pretty high).  
If the relationship between flux and convection (water/Cu) is linear (even if inverse), than no matter the increase in flux, there will be a proprtional decrease in convection, and the 2% - 10% gain in Q will bethe same for all possible coolant fluxes 

.
If it is exponential (of some sort), (hopefully) than the gain in Q would probably increase with a increase in coolant flux through the system. 
Gosh, i REALLY gotta get back to my polymers now.  by the way, im trying to see if this particular molecule with a 6- charge, is able to play the role of transistors.  It is able to move through a polymer multilayer pretty fast when at a certain pH, and almost not at all, in a different pH zone.  It looks promising you know.
		
		
	
	
trying to "be cool" 
Here, after spending somuch time thinking on this, i find a thread on Overclcockers beating this issue to death, and it seems i am so right.
Flow : ALWAYS  higher flow, bigger DeltaT, higher Q (for cooling, were talking here)