This calculator converts your engine's compression ratio into an estimated cranking cylinder pressure, the figure a compression tester reads when you crank the engine without it running. It matters because compression ratio alone does not tell you what pressure to expect in PSI, kPa or bar, and comparing a measured reading against a theoretical figure is a quick way to judge whether an engine's rings, valves and seals are healthy. Enter your compression ratio, choose an engine type such as petrol, diesel or turbocharged petrol to see its typical range, and set your atmospheric pressure using a sea-level or altitude preset or a custom PSI figure. You can also choose the polytropic exponent, with 1.3 the standard approximation for real engines, 1.4 for an idealised isentropic calculation, or 1.0 for a simple linear estimate. The calculator returns pressure in PSI, kPa, bar and atmospheres, a full calculation breakdown, benchmark pressures for common ratios from 8:1 to 20:1, and a comparison table across typical compression ratios. Use it to sanity-check a compression test, plan an engine build, or compare petrol and diesel setups. Remember that a real cranking test usually reads ten to twenty percent below the theoretical figure because of valve timing, cranking speed, altitude and wear, so treat the result as an indicative engineering estimate rather than an exact prediction of your gauge reading.
| Compression Ratio | PSI | kPa | bar | Typical Use |
|---|
An engine's compression ratio (CR) describes how much the air-fuel mixture is compressed in each cylinder. A 10:1 compression ratio means the mixture is squeezed into one tenth of its original volume before ignition. The resulting cylinder pressure depends on how much that compression raises the pressure of the gas.
The standard formula for estimating cranking cylinder pressure is:
Cylinder PSI = Atmospheric Pressure x CR^n
Where n is the polytropic exponent. A value of 1.3 is the most widely used approximation for real engines during a cranking compression test. A theoretical ideal (isentropic) compression uses n = 1.4. The simple linear estimate (n = 1.0) gives the minimum and is sometimes used as a quick rule of thumb.
For a petrol engine with a 10.5:1 compression ratio at sea level using the standard approximation (n = 1.3):
The polytropic exponent n determines how pressure and volume relate during compression:
| n value | Process | Use case |
|---|---|---|
| 1.0 | Isothermal (constant temperature) | Simple rough estimate only |
| 1.3 | Polytropic (real engine approximation) | Standard for cranking compression tests |
| 1.4 | Isentropic (ideal adiabatic) | Thermodynamic theory maximum |
Real engines fall between isothermal and isentropic because compression happens quickly but not instantly, and some heat transfer occurs. The n = 1.3 approximation produces results closest to what a compression gauge actually measures on a healthy engine.
| Engine Type | Typical CR | Approx PSI (n=1.3) | Notes |
|---|---|---|---|
| Economy petrol | 8:1 to 9:1 | 219 to 256 PSI | Older or budget engines |
| Modern petrol | 10:1 to 12:1 | 293 to 372 PSI | Most current naturally aspirated engines |
| Performance petrol | 11:1 to 14:1 | 332 to 454 PSI | High-output naturally aspirated engines |
| Turbocharged petrol | 8:1 to 9.5:1 | 219 to 274 PSI | Lower ratio due to boost |
| Light diesel | 14:1 to 18:1 | 454 to 630 PSI | Car and light truck diesels |
| Heavy diesel | 16:1 to 23:1 | 540 to 866 PSI | Trucks and industrial engines |
The calculated figure represents the theoretical cranking pressure assuming a sealed cylinder with perfect gas behaviour. Actual compression test readings are typically 10 to 20 percent lower due to:
A compression reading more than 20 percent below the theoretical value, or with more than 15 percent variation between cylinders, typically warrants further diagnosis.
Method: Polytropic compression formula P = P0 x CR^n, where P0 is atmospheric pressure (14.696 PSI at sea level), CR is the compression ratio, and n is the polytropic exponent (default 1.3). PSI to kPa conversion: 1 PSI = 6.89476 kPa. PSI to bar: 1 PSI = 0.068948 bar. References: Heywood, J.B., Internal Combustion Engine Fundamentals (McGraw-Hill, 1988); Taylor, C.F., The Internal Combustion Engine in Theory and Practice (MIT Press, 1985).
This calculator gives a theoretical estimate of cranking cylinder pressure. Actual compression test readings depend on engine condition, cranking speed, temperature, and altitude. Always use a calibrated compression tester for diagnostic purposes.
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