2.8 vs 3.6 vs 6 mm lens and the DORI standard

The lens sets the balance between area and detail. On a 1080p camera, a 2.8 mm lens covers 103° and identifies a person up to 2.8 m; a 3.6 mm covers 87° and identifies up to 3.9 m; a 6 mm covers only 54° and identifies up to 7.4 m.

What DORI is

DORI is four levels of detail defined by the IEC 62676-4 standard, measured in pixels per meter of scene: detect (25 px/m), observe (62), recognize (125) and identify (250). Manufacturers publish the DORI distances of each model; the planner computes the same distances from the lens and the resolution.

Distances by lens and resolution

Camera 2.8 m high, face at 1.6 m:

LensResolutionIdentifyRecognizeObserveDetect
2.8 mm (103°)1080p (2 MP)2.8 m6 m12 m31 m
2.8 mm (103°)4 MP3.9 m8.1 m16 m41 m
2.8 mm (103°)4K (8 MP)6 m12 m25 m60 m
3.6 mm (87°)1080p (2 MP)3.9 m8 m16 m40 m
3.6 mm (87°)4 MP5.3 m11 m22 m54 m
3.6 mm (87°)4K (8 MP)8 m16 m33 m60 m
4 mm (84°)1080p (2 MP)4.1 m8.4 m17 m43 m
4 mm (84°)4 MP5.6 m11 m23 m57 m
4 mm (84°)4K (8 MP)8.4 m17 m34 m60 m
6 mm (54°)1080p (2 MP)7.4 m15 m30 m60 m
6 mm (54°)4 MP10 m20 m41 m60 m
6 mm (54°)4K (8 MP)15 m30 m60 m60 m

How it is calculated

scene width = 2 × distance × tan(angle ÷ 2)
pixels per meter = horizontal pixels ÷ scene width

The distance used is the slant one, from the camera down to face height. A 1080p camera has 1,920 horizontal pixels; a 4K one, 3,840.

Which to choose

Use 2.8 mm in garages, yards and passages, where people walk close by. Use 3.6 or 4 mm on the facade. Use 6 mm to watch a gate from a distance. More resolution helps too: a 4 MP camera with a 2.8 mm lens identifies up to 3.9 m, against 2.8 m for 1080p.

The numbers in this guide come from the planner's model: pixel density per the DORI standard, each lens's typical field of view and average bit rates. Real cameras vary; check your model's data sheet.

Frequently asked questions

The data sheet's angle differs from the planner's. Which one counts?

Your model's data sheet. Select the camera and type the horizontal angle in the Field of view field.

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