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1 The Director of Photography – an overview

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Depth <strong>of</strong> field 141<br />

Figure 16.7 Depth <strong>of</strong> field for a<br />

given circle <strong>of</strong> confusion<br />

Figure 16.8 How focal length<br />

affects depth <strong>of</strong> field<br />

Depth <strong>of</strong> field<br />

Depth <strong>of</strong> field<br />

start to be considered sharp when these rays have come close enough<br />

together to be inside the hard lines.<br />

<strong>The</strong> rays that will form the near point cross over inside all the other<br />

lines beyond the lens, <strong>an</strong>d it is only when they diverge <strong>an</strong>d cross the<br />

hard lines that they cease to be sharp, having formed the far point <strong>of</strong><br />

focus at the crossing point.<br />

Figure 16.8 has been drawn in the same proportions as Figure 16.7,<br />

but represents a 25 mm f2 lens. Two things ch<strong>an</strong>ge as a result <strong>of</strong> this<br />

new lens: the film pl<strong>an</strong>e halves its dist<strong>an</strong>ce from the centre <strong>of</strong> the lens<br />

<strong>an</strong>d the diameter <strong>of</strong> the lens is smaller. <strong>The</strong> ray diagram is drawn with<br />

exactly the same parameters as Figure 16.7, but due to the new<br />

proportions <strong>of</strong> the lens the rays forming the far point cross the hard<br />

lines much nearer the lens <strong>an</strong>d the rays forming the near point do not<br />

diverge <strong>an</strong>d cross the hard lines until much further away.Thus, a much<br />

greater depth <strong>of</strong> field is created.<br />

<strong>The</strong> mathematics <strong>of</strong> depth <strong>of</strong> field<br />

50 mm lens at f2<br />

25 mm lens at f2<br />

Film<br />

Pl<strong>an</strong>e<br />

It is never necessary to go back to first principles <strong>an</strong>d do the mathematics<br />

involved on the set. Commercially available calculators are<br />

very reliable <strong>an</strong>d are to be trusted.<br />

Before displaying the mathematics involved in computing the depth <strong>of</strong><br />

field in <strong>an</strong>y given situation, the idea <strong>of</strong> hyperfocal dist<strong>an</strong>ce must be understood.<br />

Knowing the hyperfocal dist<strong>an</strong>ce c<strong>an</strong> be useful in practice, for it<br />

tells us the maximum depth <strong>of</strong> field starting with infinity <strong>an</strong>d coming back

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