sucof wrote: ↑11 Jun 2026, 19:50
If you run your engine hotter you loose a few HP, but then you can design a cooling and chassis that has less drag. If you do your job well, you will gain back more virtual HP with the chassis than you lost with the engine.
The same goes for the blown rear wing. You loose 7HP from the engine, but if that makes your rear wing more efficient, you can run a smaller rear wing, and if you did your math well, the smaller rear wing will be so much less draggy like you had a 9HP more powerful engine. So you won 2 virtual HorsePower
the relationship b/w 'power' and Cd is linear, isn't it ? Why bring in v^3 into this tradeoff ? Any reduction in Cd by a factor of 'k' is going to result in the increase of v by a factor of cubrt(x) ONLY if the engine power remains the same, but that's not true, is it, since engine power is going to reduce, actually, since it's cooling drag. And that reduction is going to be non-linear w.r.t the engine operating temperature.
This idea that 'more can be gained from lower cooling drag than what is lost for engine power' hinges solely on --> sacrificing cooling area (and hence the Cd) by a factor of 'k', should win back virtual horsepower by a factor of 'k', whilst losing actual horsepower by a factor of less than 'k', in a non-linearity zone. Does it actually happen that way ?
I am sure the F1 engineers know their tradeoffs much much better than an internet troll like me, and that if that's how it actually happens, they would have surely gone for it. My doubt is, how much can we trust the media report saying that is indeed the case, when 9 other teams didn't make this IAT/ECT/EGT sacrifice ? Surely they must have evaluated those tradeoffs, wouldn't they have ?
Hence my doubt, I would rather think Ferrari did the packaging-instead-of-power sacrifice (if at all this higher temps conjecture is true) for the sake of more downforce (which can result in quicker corners and better tyre life) rather than just 'less drag'.
Also, not to forget, this is about (2) in my set of two questions, what about (1) ? That's seems like the king of counter intuitiveness.