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binocular magnification

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1) "Binocular" -- As to binocular magnification 1bin·oc·u·lar Pronunciation: bI-'nä-ky&-l&r, b&- Function: adjective : of, relating to, using, or adapted to the use of both eyes <binocular vision> - bin·oc·u·lar·i·ty /(")bI-"nä-ky&-'ler-&-tE, -'la-r&-, b&-/ noun - bin·oc·u·lar·ly /bI-'nä-ky&-l&r-lE, b&-/ adverb Pronunciation Symbols Binocular may refer to: Binocular rivalry, a phenomenon of visual perception. Binocular vision, vision in which both eyes are used together. Binoculars or Binocular telescopes, two identical or mirror-symmetrical telescopes mounted side-by-side and aligned to point accurately in the same direction, allowing the viewer to use both eyes. ..." 2) "Magnification" -- As to binocular magnification mag·ni·fi·ca·tion Pronunciation: "mag-n&-f&-'kA-sh&n Function: noun 1 : the act of magnifying 2 a : the state of being magnified b : the apparent enlargement of an object by an optical instrument -- called also power Pronunciation Symbols Magnification is the process of enlarging something only in appearance, not in physical size. Magnification is also a number describing by which factor an object was magnified. When this number is less than one it refers to a reduction in size, sometimes called minification. Typically magnification is related to scaling up visuals or images to be able to see more detail, increasing resolution, using optics, printing techniques, or digital processing. In all cases, the magnification of the image does not change the perspective of the image. 1 Magnification as a number (optical magnification) 1.1 Calculating the magnification of optical systems 1.2 Measurement of telescope magnification 2 Other uses 3 See also Optical magnification is the ratio between the apparent size of an object (or its size in an image) and its true size, and thus it is a dimensionless number. Linear or transverse magnification — For real images, such as images projected on a screen, size means a linear dimension (measured, for example, in millimeters or inches). Angular magnification — For optical instruments with an eyepiece, the linear dimension of the image seen in the eyepiece (virtual image in infinite distance) cannot be given, thus size means the angle subtended by the object at the focal point (angular size). Strictly speaking, one should take the tangent of that angle (in practice, this makes a difference only if the angle is larger than a few degrees). Thus, angular magnification is defined as , where is the angle subtended by the object at the front focal point of the objective and is the angle subtended by the image at the rear focal point of the eyepiece. Example: The angular size of the full moon is 0.5°, in binoculars with 10x magnification it appears to subtend an angle of 5°..." 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