My reply was based on you saying that 10 cc of fuel in either engine would make the same power. The AFR can't be the same with 10cc of fuel. Basic math says that a larger cylinder will be less full at 14.7:1 than a smaller one. My response was purely basic principles. Yes, there are variables. Yes, to keep the same AFR the 6.2L will need more fuel because it's a larger volume than the 5.3L. These are facts based on basic math principles of cylinders.
This whole discussion has gone off the rails. I think a lot of people are thinking similar things here, maybe just not conveying them via words in the way that others interpret them correctly (?)
Long story short: larger diameter piston = more force for same AFR ratio than a smaller diameter piston. More force = more twisting power (aka: torque). Greater torque on a flat road will mean that the driver of a 6.2L will have to pull back on the throttle to go the same speed as the identical weight vehicle with a 5.3L resulting in the same, or possibly better, MPG at the end of an identical test run.
What you said above is just not correct.
Before you start typing out your angry reply, take a few moments to read below and think about it for just a second.
You most likely think the AFR can't be same when mixing 10cc of fuel into two different size engines because you assume each of those engine is full of air , two different quantities of air (5.3 and 6.2 L respectively), and as such, it could never make the same ratio.
But,,, unless the engine is at wide open throttle, neither engine is full of air. While driving around a manifold vacuum of 15 in-hg is pretty normal. 15in Hg converts over to about 7.3 psia (pounds per square inch absolute).
At sea level atmospheric pressure it typically around 14.7 psia, this pressure is also referred to as 0 psig (pounds per square inch gauge) or one atmosphere.
So driving around at that 7.3 psia in the manifold, each cylinder is only getting filled with about half of the air it could hold.
Now assuming you believe Boyles law (unlike someone else here) we can easily see what pressure another displacement engine would be at if it was ingesting that same amount of air.
Lets use this example,,,say you're driving down the road at steady throttle cruising with a manifold vacuum of 15 in-hg or 7.3 psia in a 6.2L Tahoe, burning however much fuel that amount of air can burn at stochiometric ratio (14.1 for 10% ethanol gasoline or 14.7 for pure gasoline). What manifold pressure (which will still be less that atmospheric pressure) would be required to fit that same amount of air in a 5.3L?
Using Boyles law and rearranging the equation to solve for P2, that makes the pressure in a 5.3's cylinders (that's holding the exact same amount of air as the 6.2 cylinder is at 7.3 psia), come out to 8.5 psia, or about 17.3 in-hg vacuum.
So for the 5.3 ingest the exact same amount of air, it would need to open its throttle body a little further than the 6.2 and allow 8.5 psia (of the 14.7 psia available in the atmosphere) to come in. Its still running at vacuum, but it's at higher pressure (closer to atmospheric) than the 6.2, but its holding the exact same amount of air.
Now that both engines have the same amount of air in them (just one at a slightly higher pressure at bottom dead center to hold it), if you inject the same amount of fuel, you'll end up with the same afr for both engines, even though they have different displacements. And if you burn the same amount of fuel, at the same afr, in two engines with the same efficiencies,,, then they make the same power at those manifold vacuum points ( 7.3 psia and 8.5 psia for the 6.2 and 5.3 respectively in this example).
This is the whole argument above about different cylinder pressures for displacements. All the pressures talked about so far in this thread are in vacuum/ below atmospheric pressure, just some are higher (closer to atmospheric) than others.
What I described above can happen for all power levels below whatever the power level is when the smaller engine reaches wide open throttle (355hp in the case of a 5.3).
We can also find the manifold vacuum the 6.2 would be at with the 5.3 at wide open throttle using the same method. I'll skip stepping through the work because its described above, the answer is 12.56 psia.
So when the 5.3 is tapped out at wide open making its max horsepower, the 6.2 is still throttling back and only using 12.56 psia of the 14.7 psia available to it, at that same engine RPM. So it can open its throttle body a little more (because its still running at a manifold vacuum), take in more air, inject more fuel ,and make more power.
Maybe the whole psia thing and one pressure being higher, but still a vacuum / below atmospheric pressure is what confused the last guy. Hadn't thought to explain that a higher pressure in a naturally aspirated engine just meant less vacuum/ closer to atmospheric and not a positive pressure.
Long post, but its hard to get across the entire point/ explain everything, without leaving out details that could cause arguments, and still keep the post lengths short at the same time.
...