Those cases fall into the "we have to prove a negative" situation, whereby to use anything MORE FAVORABLE than a 25% power factor, we need "proof" that can't happen. It sounds harsh but make/model examples that fall into that trap are kind of doomed so I confess that I neglect that side of the problem. Of course, that argues for 25% being a FLOOR and the Nordwald Conspiracy proposes it as a middle... Hmmm.
K
This was my point many posts ago but I must be not understanding how this thing works. However, Travis said I did understand how it works.....anyhow.....
You take one model car/engine and say "This one gets a 25% gain". Now, any engine that meets this bogey's hp/L/cyl figure also gets a 25% gain.
If the engine we're "testing" has a stock figure is under the bogey's hp/L/cly figure, look out, because it'll be scaled up to assume to be close to as efficient as the bogey. That simply doesn't happen in practice. No matter what you do to a pushrod 3.8L OHV engine it won't be as efficient as a 1.8L 4 valve Integra.
For example, as test case, the V6 Camaro:
[FONT="]200hp / 3.8L / 6 cyl = 8.77 hp/L/cyl[/FONT] <=
Stock hp/L/cyl of the Camaro
[FONT="]((8.77 – 19.44) / 19.44 / 3) * 100 = -18.29[/FONT]
<=This number is negative because the test case is not as efficient as the bogey, the 19.44 hp/L/cyl Integra
[FONT="]25 – (-18.29) =
43.29 % expected gain[/FONT]
in IT trim <=
% gain IS MORE than 25% because the stock engine was not as efficient hp/L/cyl as the Integra. If the Camaro produced 19.44 hp/L/Cyl then the gain would be 25%
The V6 Camaro is not going to see a 42.29% gain in IT trim. That'd be a 286 hp 3.8L OHV pushrod engine, 75 hp/L. While I know that is no big deal in the DOHC 4V VTEC domain, it is a huge deal for OHV pushrod engines to reach that sort of specific output.
There needs to be different types of scalars for different engine architectures.
Ron