Kilolux to Phot

1 Kilolux equals 0.1 Phot using exact lux-based illuminance definitions.

Direct Answer

1 Kilolux equals 0.1 Phot

This conversion uses exact lux-based illuminance definitions.

For 10 Kilolux, the result equals 1 Phot.

Converter Calculator

0.1 Phot (ph)

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Explanation

Formula: Phot = Kilolux × 0.1. Why: phot is tied exactly to lux through the square-centimeter to square-meter area relationship, so the route normalizes through lux before applying the target unit.

Kilolux (klx): an illuminance unit equal to 1,000 lux, used for bright lighting conditions, exposure references, and high-illumination environments.

Phot (ph): a CGS illuminance unit equal to one lumen per square centimeter, which is exactly 10,000 lux.

This route is useful when comparing phot-based CGS illuminance values against modern lux-based references in laboratory, optical, and legacy technical material.

This conversion is purely multiplicative because both units reduce through lux using fixed illuminance definitions with no offset.

Method & Reference

  • Method basis: exact conversion formula shown in Direct Answer.
  • Applied factor: 1 Kilolux = 0.1 Phot (using exact lux-based illuminance definitions).
  • Consistency rule: calculator output and table values use the same constants and rounding policy.

Common Conversion Values

Kilolux (klx)Phot (ph)
1 0.1
10 1
50 5
100 10
300 30
500 50
1,000 100
10,000 1,000

Frequently Asked Questions

What is 1 kilolux in phot?

1 Kilolux equals 0.1 Phot on this page.

Does this Kilolux to Phot page use the exact lux relationship for phot?

Yes. Phot routes use the exact relationship 1 phot = 10,000 lux through one lux normalization path, so CGS and modern lighting references stay consistent across the page.

When would I convert kilolux to phot?

This route is useful when comparing phot-based CGS illuminance values against modern lux-based references in laboratory, optical, and legacy technical material.

How do I reverse Kilolux to Phot?

Use the mirror Phot to Kilolux route; it applies the inverse relationship with the same illuminance assumptions.