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Download Report - Academy of Motion Picture Arts and Sciences

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the plane perpendicular to the line <strong>of</strong> sight. The<br />

only way in which the observer can judge <strong>of</strong> the<br />

relative positions <strong>of</strong> the objects in the picture in<br />

respect to depth is by means <strong>of</strong> perspective. If the<br />

perspective be.faulty his interpretation <strong>of</strong> distances<br />

will be incorrect. Possibly the result will in no<br />

wise diminish his satisfaction with the picture; on<br />

the other h<strong>and</strong>, it might seriously impair the efiect<br />

the director <strong>and</strong> cameraman have striven to produce.<br />

This subject is discussed in a paper by A. C.<br />

Hardy <strong>and</strong> R. W. Conant, present last week at the<br />

meeting <strong>of</strong> the S. M. P. E. I am introducing the<br />

subject briefly in this paper for many <strong>of</strong> you who<br />

were not present at the time the paper referred to<br />

was read <strong>and</strong> in order to add one or two remarks.<br />

In monocular vision the most important indication<br />

<strong>of</strong> the relative distances from the eye <strong>of</strong> the<br />

various objects within the field <strong>of</strong> view is the apparent<br />

size <strong>of</strong> those objects. Our interpretation <strong>of</strong> distances<br />

from a consideration <strong>of</strong> apparent sizes is<br />

based on experience <strong>and</strong> involves an assumption that<br />

we know something <strong>of</strong> actual dimensions <strong>of</strong> the objects<br />

involved. If the actual dimensions <strong>of</strong> some <strong>of</strong><br />

the objects are unusual our judgment <strong>of</strong> distances<br />

will be incorrect. For example' suppose two automobiles<br />

were visible in an otherwise absolutely blank<br />

field so arranged that no part <strong>of</strong> the one obscured<br />

any part <strong>of</strong> the other. We would immediately locate<br />

them in space relative to each other on the basis <strong>of</strong><br />

their equality or inequality <strong>of</strong> apparent size, since<br />

we know from experience that regardless <strong>of</strong> difierences<br />

in wheel base, the width <strong>and</strong> height <strong>of</strong> automobiles<br />

does not difier greatly between different<br />

models. If. however, one <strong>of</strong> the cars was replaced<br />

by a perfectly proportional miniature our judgment<br />

would be violently upset. The difierence in apparent<br />

size <strong>of</strong>.the two cars will depend on the distance<br />

o{ the observer from the nearer car as well as upon<br />

their separation, the difierence between them diminishing<br />

as his distance from them increases, so that<br />

his judgment as to the separation <strong>of</strong> the cars one<br />

from another depends upon some prior judgment as<br />

to his distance from one or the other <strong>of</strong> them. This<br />

judgment can be formed even in otherwise vacant<br />

field <strong>of</strong> view on the basis <strong>of</strong> the apparent size <strong>of</strong> that<br />

car compared to the extent <strong>of</strong> his whole field <strong>of</strong><br />

view. If this were the first time he had seen an<br />

automobile he would be utterly unable to form any<br />

opinion <strong>of</strong> its distance because he would have no<br />

idea <strong>of</strong> its dimensions. If the unknown automobile<br />

appeared in a field containing familiar objects he<br />

would at once be able to form an estimate <strong>of</strong> its<br />

distance <strong>and</strong> <strong>of</strong> its dimensions.<br />

<strong>Motion</strong> picture sets usually contain familiar objects.<br />

The observer viewing the picture on the<br />

screen estimates his distance from the scene {rom the<br />

appearance <strong>of</strong> the dominating object within the field<br />

<strong>and</strong> locates the other objects within the field on this<br />

basis, combined with a consideration <strong>of</strong> their apparent<br />

relative sizes,<br />

Perspective is a matter <strong>of</strong> relative apparent sizes.<br />

The expressions, true or faulty perspective, are<br />

t s4l<br />

meaningless unless they assume a definite point <strong>of</strong><br />

view for the observer. Assuming the lens is free<br />

from distortion, the perspective <strong>of</strong> a negative will<br />

always be true if viewed from a distance equal to<br />

the distance from the second nodal point <strong>of</strong> the lens<br />

to the plate or film when the exposure was made'<br />

VieweJ from any other distance, the perspective <strong>of</strong><br />

the negative will be faulty. It cannot be said,<br />

there{oie, that perspective depends upon the focal<br />

length <strong>of</strong> the lens without qualification in the {orm<br />

o{ a specification <strong>of</strong> the viewing distance. Similarly<br />

the perspective <strong>of</strong> the projected picture will be true<br />

or false,- according to the relation between the focal<br />

length <strong>of</strong> the lens used for projection <strong>and</strong> the viewing<br />

distance <strong>of</strong> the observer. If the observer st<strong>and</strong>s<br />

atlhe projection machine' true perspective dem<strong>and</strong>s<br />

that piojettion be accomplished with a lens whose<br />

focal length is the same as that <strong>of</strong> the taking lens'<br />

In motion picture practice this is very rarely done,<br />

<strong>and</strong> as a consequence the perspective <strong>of</strong> the projected<br />

picture viewed from the projection booth is always<br />

false. This is usually but not always apparent. For<br />

any other distance from the screen the focal length<br />

<strong>of</strong> the projection lens necessary to give true perspective<br />

can be computed by multiplying the total projection<br />

distance by the focal length <strong>of</strong> the camera<br />

lens <strong>and</strong> dividing by the distance from the observer<br />

to the screen. This relation was brought out by<br />

Hardy <strong>and</strong> Conant, who also point out that for the<br />

usual 2-inch lens used in cinematography the projection<br />

lens should have a focal length <strong>of</strong> 4 inches<br />

in order that correct perspective be maintained for<br />

an observer seated half way from screen to projector,<br />

leading therefore to best average perspective for<br />

the entire house. The general use <strong>of</strong> a 4-inch projection<br />

lens would lead to larger screens than are<br />

common. Probably the average projection lens is<br />

nearer 6 inches in the larger <strong>and</strong> better theatres, so<br />

that better average perspective in the projected picture<br />

would follow the use <strong>of</strong> a focal length <strong>of</strong> 3<br />

inches in the camera.<br />

Probably the usual result <strong>of</strong> false perspective in<br />

the projected picture is a slight deterioration <strong>of</strong> composition<br />

without the observer realizing that anything<br />

is wrong, but in the case <strong>of</strong> any well-known object<br />

filling a good share <strong>of</strong> the field <strong>of</strong> view some very<br />

unpleasing results follow. To illustrate this I am<br />

using some slides, prepared by Hardy <strong>and</strong> Conant<br />

<strong>and</strong> used to illustrate their paper, which demonstrate<br />

how unsatisfactory results can be.<br />

In order to prevent any misunderst<strong>and</strong>ing it remains<br />

to be pointed out that this f alse perspective <strong>of</strong><br />

which I have been speaking is not related to the distorted<br />

perspective one sees when he views the picture<br />

on the screen from a seat at the side <strong>of</strong> the theatre.<br />

One's perception <strong>of</strong> depth is unaffected by his lateral<br />

displacement with reference to the line <strong>of</strong> projection,<br />

but one does find the apparent width o{ all<br />

objects in the picture to be afiected thereby while<br />

their heights remain constant. In so {ar as the observer's<br />

perception <strong>of</strong> depth is concerned only his<br />

l<br />

j

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