# Understanding Depth of Field in Photography and Cinema
Depth of field is one of the most powerful creative tools available to photographers and cinematographers. A shallow depth of field isolates subjects from distracting backgrounds, while a deep depth of field keeps an entire landscape sharp from foreground to horizon. This calculator gives you precise control over both. # The Three Variables That Control DoF
| Aperture | f/1.4 → f/16 | Wider aperture = shallower DoF |
| Focal Length | 24mm → 200mm | Longer focal = shallower DoF at same distance |
| Subject Distance | 1m → 10m | Further subject = deeper DoF |
# The Hyperfocal Distance: Maximum Sharpness
When you focus at the hyperfocal distance, everything from half that distance to infinity appears acceptably sharp. Landscape photographers use this technique to ensure both a foreground rock and distant mountains are in focus simultaneously.
Practical tip
For street photography, set your focus to the hyperfocal distance and shoot without looking through the viewfinder. With a 35mm lens on APS-C at f/8, the hyperfocal distance is roughly 4 metres — everything from 2m to infinity will be sharp. # Sensor Size and the Circle of Confusion
The circle of confusion (CoC) is the threshold that defines "acceptable sharpness" for a given sensor format. A Full Frame sensor has a CoC of 0.030mm; a smartphone sensor uses ~0.006mm. Smaller CoC values mean stricter sharpness criteria and, consequently, shallower perceived depth of field. # DoF in Cinema: Focal Length vs. Sensor
Cinematographers shooting on Super 35 (close to APS-C) frequently use longer focal lengths to compress perspective, which also narrows DoF and creates the characteristic "cinematic look". The combination of a fast prime (f/1.4–f/2.8) and a 85mm+ focal length at portrait distances is the classic recipe. For a subject at 3 metres with a 50mm lens at f/2.8 on Full Frame: near limit ≈ 2.73m, far limit ≈ 3.33m, total DoF ≈ 60cm. The back zone is always larger than the front zone — roughly 2:1 ratio for most real-world distances.