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Polaris USA CCD Camera Lenses
Part # |
Focal Length |
field of view |
Mount |
Cost |
IR-MB4 |
4.3MM |
78 |
C |
$45.95 |
IR-MB6 |
6MM |
54 |
C |
$45.95 |
IR-MB8 |
8MM |
38 |
C |
$45.95 |
L1220 |
12MM |
25.7 |
M12XPO.5 |
$29.95 |
L1620 |
16MM |
21 |
M12XPO.5 |
$29.95 |
L2520 |
2.5MM |
153 |
M12XPO.5 |
$39.95 |
L2525 |
25MM |
13.3 |
M12XPO.5 |
$29.95 |
L3520 |
3.5MM |
56 |
M12XPO.5 |
$29.95 |
L4320 |
4.3MM |
78 |
M12XPO.5 |
$29.95 |
L5020 |
50MM |
9.2 |
M12XPO.5 |
$39.95 |
L6020 |
6MM |
54 |
M12XPO.5 |
$29.95 |
L8020 |
8MM |
38.6 |
M12XPO.5 |
$29.95 |
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Focal Length |
12mm |
16mm |
25mm |
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Working Distance |
245mm |
436mm |
681mm |
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Field of view |
98mm |
139mm |
130mm |
|
Angle of view |
22.62 deg. |
17.06 deg. |
10.96 deg. |
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Angle of View (manufac) |
25.7 deg. |
21 deg. |
13.3 deg. |
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FOCAL LENGTH
The focal length of the lens is measured in mm and directly relates to the
angle of view that will be achieved. Short focal lengths provide wide angles
of view and long focal lengths become telephoto, with narrow angles of view.
A "normal" angle of view is similar to what we see with our own eye, and has
a relative focal length equal to the pick up device. Our online lens calculator
is a simple to use device for estimating focal length, object dimension,
and angles of view; alternatively, the FLF-01 View Finder gives an optical
way of finding focal length.
CAMERA FORMAT
The size of the camera's imaging device (CCD) also affects the angle of
view, with the smaller devices creating narrower angles of view when used
on the same lens. The format of the lens, however, is irrelevant to the angle
of view, it merely needs to project an image which will cover the device,
i.e.: the same format of the camera or larger. This also means that 1/3"
cameras can utilize the entire range of lenses from 1/3" to 1", with a 1/3"
8mm lens giving the same angle as a 2/3" 8mm lens. The latter combination
also provides increased resolution and picture quality as only the center
of the lens is being utilized, where the optics can be ground more accurately.
F STOP
The lens usually has two measurements of F stop or aperture, the maximum
aperture (minimum F stop) when the lens is fully open, and the minimum aperture
(maximum F stop) just before the lens completely closes. The F stop has a
number of effects upon the final image. A low minimum F stop will mean the
lens can pass more light in dark conditions, allowing the camera to produce
a better image at night. A maximum F stop may be necessary where there is
a very high level of light or reflection, as this will prevent the camera
from "whiting out", and help maintain a constant video level. All auto iris
lenses are supplied with Neutral Density spot filters to increase the maximum
F stop. The F stop also directly affects the depth of field.
C or CS MOUNT
Modern cameras and lenses are generally CS mount. With CS mount cameras,
both types of lenses can be used, but the C mount lens requires a 5mm ring
(Part # ACM-01) to be fitted between the camera and lens to achieve a focused
image. With C mount cameras it is not possible to use CS mount lenses.
DEPTH OF FIELD
The depth of field refers to the area within the field of view which is
in focus. A large depth of field means that a large percentage of the field
of view is in focus, from objects close to the lens often to infinity. A shallow
depth of field has only a small section of the field of view in focus. The
depth of field is influenced by several factors. A wide angle lens generally
has a larger depth of field than a telephoto lens, and a higher F stop setting
typically has a larger depth of field than a lower setting. With auto iris
lenses, the automatic adjustment of the aperture also means constant variation
of depth of field. The small depth of field is most apparent at night when
the lens is fully open and the depth of field is at its minimum. Objects that
were in focus during the day may become out of focus at night.
AUTO or MANUAL IRIS
Generally we tend to use auto iris lenses externally where there are variations
in the lighting levels. Manual iris lenses are used normaly for internal applications
where the light level remains constant. However, wIth the introduction of
electronic iris cameras it is now possible to use manual iris lenses in varying
light conditions and the camera will electronically compensate. There are
several considerations to this option though: the setting of the F stop becomes
critical; if the iris is opened fully to allow the camera to work at night,
the depth of field will be very small and it may be more difficult to achieve
sharp focus even during the day. The camera can maintain normal video levels,
but it cannot affect the depth of field. If the iris is closed to increase
the depth of field, the low light performance of the camera will be reduced.
VIDEO DRIVE or DIRECT DRIVE
With auto iris lenses it is necessary to control the operation of the iris
to maintain perfect picture levels. Video driven lenses contain amplifier
circuitry to convert the video signal from the camera into iris motor control.
With direct drive lenses, the camera must contain the amplifier circuitry,
and the lense now only contains the galvanometric iris motor making it less
expensive. The deciding factor depends on the auto iris output of the camera.
Most now have both types.
Subtechnique's Navitar Page
All Video Lenses are Not Created Equal
Navitar and Fujinon video lenses are the benchmark against which all CCTV
lenses
should be measured. Quality construction, coupled with precision engineering,
result
in video optics that are sharp, high resolution and optically precise.
We offer a complete range of video lenses for every industrial application.
Video lenses
from Navitar are the ideal choice for applications ranging from PC board
inspection to
viewing glass bottles on a production line.
Video Lens Selection
There are a growing number of video imaging applications in which a single,
constant
magnification factor and a fixed working distance are required in order
to maximize
contrast and performance. Navitar has responded to this need with a wide
range of
fixed focal length lenses.
To determine which lens will work best for your application, please review
the information
in this catalog or feel free to call one of our engineers. Determining all
the necessary
parameters for video lens selection including focal length, field of view
and camera chip
size, need not be a mysterious or intimidating process. The following information
will help
you to select the lens that’s exactly right for your firm’s application.
Understanding Focal Length and F/Number
Video lenses can be classified into three categories according to focal
length: standard,
wide angle and telephoto. Focal length is the distance between the camera
sensor and
the center of the lens. The greater the focal length, the larger the image
will appear.
Therefore, the greater the focal length, the more the lens becomes telephoto
in application.
Standard Lens
A standard lens doesn’t change the size of the object being viewed.
Wide Angle Lens
A wide angle lens provides a wider field of view and therefore a smaller
image of the object
being viewed than the standard lens.
Telephoto Lens
A telephoto lens produces a larger image of a distant object. The longer
the focal length,
the larger the object will appear.
The f/number is the measurement of the ratio between the focal length and
the diameter
of the entrance pupil (where the light enters the lens). The smaller the
f/number, the larger
the opening and the faster the lens (or more light the lens will transmit).
The f/number
determines the amount of reflected light reaching the camera sensor.
How to Determine the Lens Focal Length Your Application Requires:
To choose the proper lens for a particular application, the following factors
must be considered:
· The size of the area to be imaged (field of view).
· Distance from the camera sensor to the object
or area under surveillance.* (Be sure to
include the flange distance.)
· The size of the camera’s image sensor device.
· You must be consistant. If you are measuring
the width of your object, then use the
horizontal CCD specifications, etc. If you are working in inches, then do
your
calculations in inches and convert to millimeters at the end.
*Please do not confuse working distance with object to image distance. Working
distance is
measured from the front of the lens to the object being viewed. Object to
image distance is
measured from the CCD sensor to the object. To calculate the lens focal
length required,
you must use the object to image distance
FL = Oject to Image Distance
(M + 2+ 1/M)
Magnification = Object Size
Image Size
(size of CCD Chip)
Consider this example: You have a 1/2” C-mount CCD Camera (6.4mm horizontal).
There
is a 12” distance between the object and the CCD sensor. The object
size is 2.5”. The
conversion factor is 1” = 25.4mm.
Image Size
The ratio of the length of the horizontal to vertical sides of a video image
is called
the aspect ratio, which is normally 4:3 (H:V) for standard video.
Image Sensor Image Circle Horizontal
Vertical
1/3” Ø 6.0mm 4.8mm
3.6mm
1/2” Ø 8.0mm 6.4mm
4.8mm
2/3” Ø 11.0mm 8.8mm
6.6mm
1” Ø 16.0mm 12.8mm
9.6mm
Relationship Between Angle of View & Image Sensor Size
An important factor to remember is that cameras with different image sensor
chip sizes
(such as 1/3”, 1/2”, 2/3” and 1”), using the same focal length lens, will
each yield a
different field of view. Lenses designed for a larger image sensor device
will work on a
new, smaller size camera. However, if a lens designed for a smaller format
image sensor
device (such as 1/3”) is placed on a larger one (such as 2/3”), the image
on the monitor
will have dark corners.
Image sensor sizes are in a ratio of 1:0.69:0.5:0.38. This means that 1/2”
format is 50%
of 1” format, 1/2” format is 75% of 2/3” format and 1/3” format is 75% of
1/2” format.
Camera to Monitor Magnification
Monitor Sizes (diagonal) in inches.
Camera Format 9” 12”
13” 20” 27”
1/3” 38.1X 50.7X 55.0X
84.6X 114.1X
1/2” 28.6X 31.8X 41.3X
63.5X 85.7X
2/3” 20.8X 27.7X 30.0X
46.2X 62.3X
1” 14.3X 19.1X 20.6X
31.8X 42.9X
Minimum Object Distance (M.O.D.)
Minimum object distance (M.O.D.) indicates how close the lens can be placed
near the object
for shooting. It is measured from the vertex of the front glass of the lens.
Flange Distance & Back Focal Length
Flange Distance
Distance between mechanical mount surface and the image sensor.
C-MOUNT 17.526mm (.690”)
(in air)
CS-MOUNT 12.5mm (.492”)
(in air)
Back Focal Length
Distance between vertex of the rear element lens and image sensor.
C-Mount & CS-Mount Compatibility
C-Mount Camera CS-Mount Camera
C-Mount Lens OK OK
CS-Mount Lens NO OK
Focal Length
Parallel incident light transmitted into a convex lens converges
to a point on the optical axis. This point is the focal point of the
lens. The distance between the principal point in the optical
system and the focal point is referred to as the focal length. For
a single thin lens, the focal length is equal to the distance between
the center of the lens and the focal point.
Angle of View & Field of View
The angle of view is the shooting range that can be viewed by the lens given
a specified image size. It is
usually expressed in degrees. Normally the angle of view is measured assuming
a lens is focused at infinity.
The angle of view can be calculated if the focal length and image size are
known.
If the distance of the object is finite, the angle of view is determined
as follows: tan 1/2 q = H'/2(f+f/m), where
m=object size/sensor size.
Zoom Ratio
Zoom ratio is the ratio of the focal length at the telephoto end to that
at the wide end. A zoom lens can change
the size of an object appearing on the monitor to the extent specified by
the zoom ratio.
Navitar General Lens Formulas
Focal Length EFL = OI/(M + 2 + 1/m)
Object to Image Distance OI = [EFL x (1+m)2 ]/mOI = m(EFL)
+ (EFL+VOA+BF) + EFL/mVOA = Vertex to Vertex Lens Length
Object to Lens Distance OL = EFL + EFL(m)
Lens to Image Distance LI = EFL + EFL/m
(Approximate distance to the nodal points: EF + EFL(m) to the front vertex.)
F# = 1/(2NA) F# = EFL /Entrance Pupil DiameterNA = 1/2F#
NA = Sinø/2
Effective F/# Eff. F/# = F/# (m+1)
Clear Aperture (Minimum) Aperture = FL/(F/#)
Depth of Focus DoF = 0.00002/NA2 (in inches)DoF = 0.0005/NA2
(in mm)
Conversion Factors
1 Inch = 25.4 Millimeters
1 Meter = 39.37 Inches
1 Micron = 0.001 Millimeter
1 Degree = P/180 Radians
1 Degree= 0.0174533 Radians
1 Micron (µ) = 1,000 Nanometers (nm)
1 Micron (µ) = 10,000 Angstroms (Å)
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General Lens Formulas . . . . . . .
. . .
Focal Length
FL = CCD x WD/FoV
Magnification
m = Image Size/Object Size
Object to Image Distance
OI = [FL x (1+m)2 ]/m
OI = m(FL) + (FL+VOA+BF) + FL/m
VOA = Vertex to Vertex Lens Length
Object to Lens Distance
OL = FL + FL(m)
Lens to Image Distance
LI = FL + FL/m
(Approximate distance to the nodal points: FL + FL(m)
to the front vertex.)
F/# = 1/(2NA)
F/# = FL /Entrance Pupil Diameter
NA = 1/2 F/#
NA = Sin q/2
Effective F/#
Eff. F/# = F/# (m+1)
Clear Aperture (Minimum)
Aperture = FL/(F/#)
Depth of Focus
DoF = 0.00002/NA2 (in inches)
DoF= 0.0005/NA2 (in mm)
Conversion Factors
1 Inch = 25.4 Millimeters
1 Meter = 39.37 Inches
1 Micron = 0.001 Millimeter
1 Degree = P/180 Radians
1 Degree = 0.0174533 Radians
1 Micron (µ) = 1,000 Nanometers (nm) 1 Micron (µ)
= 10,000 Angstroms (Å)
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How to Determine the
Lens Focal Length Required
To choose the proper lens for a particular application,
the following factors must be considered:
• Field of View - The size of the area to be imaged.
• Working Distance (WD) - Distance from the camera lens
to the object or area under surveillance.
• CCD - The size of the camera’s image sensor device.
• You must be consistent. If you are measuring the width
of your object, then use the horizontal CCD specifications,
etc. If you are working in inches, then do your calculations
in inc
hes and convert to millimeters at the end.
FL = CCD x WD / FOV
Consider this example: You have a 1/3" C-mount CCD camera
(4.8 mm horizontal). There is a 12" (305 mm) distance between
the object and the front of the lens. The field of view,
or object size, is 2.5" (64 mm). The conversion factor
is 1" = 25.4 mm (round up).
Calculation in mm:
FL = 4.8 mm x 305 mm / 64 mm
FL = 1464 mm / 64 mm
FL = 23 mm Lens Required
Calculation in inches:
FL = 0.19" x 12" / 2.5"
FL = 2.28" / 2.5"
FL = 0.912" x 25.4 mm/inch
FL = 23 mm Lens Required
Please do not confuse working distance with object to
image distance. Working distance is measured from the front
of the lens to the object being viewed. Object to image
distance is measured from the CCD sensor to the object.
To calculate the lens focal length required, you must use
working distance.
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Optical Characteristics
of Video Lenses
Image Size . . .
. . . . . .
A lens produces images in
the form of a circle, called the image circle. In a CCTV
camera, the imaging element has a rectangular sensor area
(the image size) that detects the image produced within
the image circle. The ratio of the length of the horizontal
to vertical sides of a video image is called the aspect
ratio, which is normally 4:3 (H:V) for a standard CCTV camera.
Image Sensor
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Image Circle
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Horizontal
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Vertical
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1/4"
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Ø4.0mm
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3.2mm
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2.4mm
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1/3"
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Ø6.0mm
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4.8mm
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3.6mm
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1/2"
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Ø8.0mm
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6.4mm
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4.8mm
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2/3"
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Ø11.0mm
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8.8mm
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6.6mm
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1"
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Ø16.0mm
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12.8mm
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9.6mm
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Relationship
Between Angle of View and Image Sensor Size . . .
An important factor to remember
is that cameras with different image sensor chip sizes
(such as 1/4", 1/3", 1/2", 2/3" and 1"), using
the same focal length lens, will each yield a different field
of view.
Lenses designed for a larger image sensor device will
work on a new, smaller size camera. However, if a lens
designed for a smaller format image sensor device (ie.
1/3") is placed on a larger one (ie. 2/3"), the image on
the monitor will have dark corners.
Image sensor sizes are in a ratio of 1:0.69:0.5:0.38:0.25.
This means that a 1/2" format is 50% of a 1" format, a
1/2" format is 75% of a 2/3" format and a 1/3" format is
75% of a 1/2" format.
Image Sensor Size (units in mm)
Camera to Monitor Magnification
Camera
Format
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Monitor
Sizes (diagonal) in inches
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9"
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14"
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15"
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18"
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20"
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27"
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1/4"
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57.2X
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88.9X
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95.3X
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114.3X
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127X
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171.5X
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1/3"
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38.1X
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59.2X
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63.5X
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76.2X
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84.6X
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114.1X
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1/2"
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28.6X
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44.5X
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47.6X
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57.2X
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63.5X
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87.5X
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2/3"
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20.8X
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32.3X
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34.6X
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41.6X
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46.2X
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62.3X
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1"
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14.3X
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22.2X
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23.8X
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28.6X
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31.8X
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42.9X
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Minimum Object
Distance . . . . . . .
. .
Minimum object distance
(M.O.D.) indicates how close the lens can be placed to
the object for shooting. It is measured from the vertex
of the front glass of the lens.
Flange Distance and Back Focal Length . . . . . . . . .
Flange Distance
Distance between mechanical mount surface and the
image sensor (in air).
C-Mount=17.526 mm / .690"
CS-Mount=12.526 mm / .493"
Back Focal Length
Distance between vertex of the rear element lens and image
sensor.
C-Mount and CS-Mount Lens Compatibility
. . . . . . . . . .
When using a C-mount lens for a CS-mount camera,
a C/CS-mount adapter (5 mm thick) is required between the
lens and the camera.
Compatibility
|
C-Mount
Camera
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CS-Mount
Camera
|
C-Mount Lens
|
OK
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OK
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CS-Mount Lens
|
NO
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OK
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Angle of View and Field of View .
. . . . . . . . . . . .
The angle of view is the shooting range that can
be viewed by the lens given a specified image size. It is
usually expressed in degrees. Normally the angle of view
is measured assuming a lens is focused at infinity. The angle
of view can be calculated if the focal length and image size
are known. If the distance of the object is finite, the angle
is not used. Instead, the dimension of the range that can
actually be shot, or the field of view, is used.
Focal Length . . . . . . . . . . .
Parallel incident light transmitted into a convex
lens converges to a point on the optical axis. This point is
the focal point of the lens. The distance between the principle
point in the optical system and the focal point is referred
to as the focal length. For a single thin lens, the focal
length is equal to the distance between the center of the
lens and the focal point.
Zoom Ratio . . . . . . . .
. . . . . .
Zoom ratio is the ratio of the focal length at the
telephoto end to that at the wide end. A zoom lens can change
the size of an object appearing on the monitor to the extent
specified by the zoom ratio. |
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