brakeboosted wrote: ↑07 Feb 2026, 15:04
Schumix wrote: ↑07 Feb 2026, 11:23
brakeboosted wrote: ↑07 Feb 2026, 00:13
This proposal comes from technical experts. They know what they're talking about because it's their area of expertise. There are methods for measuring the compression ratio when the engine is hot: the engine is started until it reaches its maximum temperature and then shut off. A sensor is inserted through the spark plug or fuel intake ports, and the measurement is taken. But there's no guarantee that this is the method that engine specialists will adopt.
Nevermind reliable, how is it safe for anyone involved. How is the engine started, dissassembled and measured whilst beign kept at a steady temperature. It seem highly improbable to be the solution going forward.
Yes but you need to be aware of what the rules govern. It's not effective or dynamic compression, It's
geometric compression. You can measure peak cylinder pressures with a sensor indeed, but again the ruls don't govern that. Nor is that a consistent reading because it changes with air density and humidity. Sensors can't determine geoemtric compression. Only mesurements of the physical swept volume at TDC:BDC.
You need to be very specific as to what the rules govern, and that is a massive part the media and friends are missing.
You're using terms like geometric (in bold to boot

) and telling the other poster to be specific but falling victim to your own critique.
You are second poster that's leaving out the clearance (compressed) space when you speak of geometric compression ratio.
There is ONE swept volume. There is no two swept volumes as i think you are implying. The "sweep" means the stroke of the crank shaft. The swept volume is the volume from bdc to tdc. Simply use pi times bore squared divided by four and multiply that by the stroke to get the swept volume. There is no other swept volume.
The compressed space above the piston is required in caclulating compression ratio. Add it to the swept volume for the initial volume. And use the compressed volume as your final volume. The ratio of the two is the geometric compression ratio.
There is no infinity compression ratio as you were implying (dividing by zero!

).