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16421: Vision Sensors Lecture 2: Camera Obscura & View Camera
Instructor: S. Narasimhan Wean 5310, T-R 1:30pm – 2:50pm
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Camera Obscura, Gemma Frisius, 1558
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Pinhole and the Perspective Projection
Is an image being formed on the screen? YES! But, not a “clear” one. (x,y) screen scene image plane effective focal length, f’ optical axis y x z pinhole
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Pinhole Camera Mathematically: out of all the light
rays in the world, choose the set of light rays passing through a point and projecting onto a plane.
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Pinhole Photography Image Size inversely proportional to Distance
©Charlotte Murray Untitled, 4" x 5" pinhole photograph, 1992 Image Size inversely proportional to Distance Reading:
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Magnification y z x d f’ optical axis Pinhole d’ planar scene
B d f’ optical axis z A Pinhole A’ d’ x planar scene image plane B’ From perspective projection: Magnification:
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Pinhole Photography Wide Field of View and Sharp Image
©Clarissa Carnell, Stonehenge, 5" x 7" Gold Toned Printing-Out Paper Pinhole Photograph, 1986
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Camera Obscura with a Pinhole
Contemporary artist Madison Cawein rented studio space in an old factory building where many of the windows were boarded up or painted over. A random small hole in one of those windows turned one room into a camera obscura.
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Problems with Pinholes
Pinhole size (aperture) must be “very small” to obtain a clear image. However, as pinhole size is made smaller, less light is received by image plane. If pinhole is comparable to wavelength of incoming light, DIFFRACTION blurs the image! Sharpest image is obtained when: pinhole diameter Example: If f’ = 50mm, = 600nm (red), d = 0.36mm
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Lens Based Camera Obscura, 1568
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Camera Obscuras with Lenses
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Charles Schwartz Private Camera Obscura, New York City The optics are housed in a copper turret on the roof and project through a hole in the ceiling onto a 42 inch round white table. At the side of the table are controls for the shutters, the tilt of the mirror and rotation of the turret. It is equipped with an 8-inch lens with a 12 1/2 foot focal length and a 12-inch mirror and brings in a 15-degree slice of the world outside. Sharp focus is possible from infinity to 400 feet. The optics were designed and built by George Keene of California.
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Eastbourne, England Edinburgh, Scotland Kirriemuir, Scotland 1836, Dumfries, Scotland
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Aberwystweth, Wales Knighton, Wales
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Giant Camera, San Francisco, California
Discovery Park, Safford, Arizona
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George Eastman House, Rochester, New York
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Image Formation using Lenses
Lenses are used to avoid problems with pinholes. Ideal Lens: Same projection as pinhole but gathers more light! i o P P’ f Gaussian Thin Lens Formula: f is the focal length of the lens – determines the lens’s ability to refract light f different from the effective focal length f’ discussed before!
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Aperture, F-Number F-Number (f/#):
Aperture : Diameter D of the lens that is exposed to light. F-Number (f/#): For example, if f is 16 times the pupil diameter, then f/#=f/16. The greater the f/#, the less light per unit area reaches the image plane. f-stops represent a convenient sequence of f/# in a geometric progression. Copyright: © Jared C. Benedict.
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Focus and Defocus Gaussian Law:
aperture aperture diameter Blur Circle, b d Gaussian Law: In theory, only one scene plane is in focus.
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Circle of Confusion aperture aperture diameter Blur Circle, b d Blur Circle Diameter b : Derive using similar triangles
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Depth of Field Range of object distances over which image is
sufficiently well focused. Range for which blur circle is less than the resolution of the sensor.
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Depth of Field Both near and farther scene areas are blurred
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Controlling Depth of Field
Increase Aperture, decrease Depth of Field
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Large Format (View) Camera
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[Harold M. Merklinger]
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Regular Camera: Image, Lens & Object Planes are Parallel
View camera: The image and lens planes can be shifted/tilted [Harold M. Merklinger]
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Reflection of Photographer
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Shifting Lens to Avoid Reflections
Maintains the same perspective as frontal [Harold M. Merklinger]
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Focusing on Wall and Floor?
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Only a necessary condition for focus.
[Harold M. Merklinger]
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Scheimpflug and Hinge Rules used together for focus
[Harold M. Merklinger]
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Desargues Theorem If in a plane two triangles ABC and abc are situated so that the straight lines joining corresponding vertices are concurrent in a point O, then the corresponding sides, if extended, will intersect in three collinear points. [Robert E. Wheeler]
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Desargues Theorem and Scheimpflug Rule
SP: Subject Plane LP: Lens Plane FP: Image/Film Plane b: center of projection Bb: focal length [Robert E. Wheeler]
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Depth of Field of a View Camera
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Depth of Field of a View Camera
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Focusing Rule for Thick Lenses
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Paleo-Camera Obscura ? Small random holes in Paleolithic hide tents coincidentally and occasionally created camera obscuras, which projected moving images inside the dwelling spaces, triggering profound spiritual, philosophical, and aesthetic advances. [
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Astronomical Camera Obscura?
New World Mission - NASA 200,000 Km
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