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In this chapter, the uses of lenses to form the Fourier transform or the image of an incoming coherent wave are discussed. Both issues are discussed from the point of view of diffraction. Imaging can also be discussed from the point of view of geometrical optics using rays as discussed in 8. The results obtained with diffraction are totally consistent with those of geometrical optics. This chapter consists of seven sections. Section 9.2 discusses phase transformation with a thin lens, using its physical geometry. The phase function obtained is used in Section 9.3 to show how lenses form an output eld, which is related to the Fourier transform of the input eld in various geometries. This leads to the linear ltering interpretation of imaging in Section 9.4. The theory discussed up to this point is illustrated with phase contrast microscopy in Section 9.5 and scanning confocal microscopy in Section 9.6. The last section highlights operator algebra for complex optical systems.

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Step 6. We consider now the lower bound in (13.14). For > 0 and x > 1, we have P{ (A) > x} = P n 2n n > x2 P > x 2 , 1 < 2 1 1 x 2n 2n n x 2 , 1 < 2 . P 2 x 1 x (13.33)

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sometimes be unsure even about our own eye movements. If he moved his eye by poking it with his nger, then the world appeared to jerk from side to side.12 So why does the world remain stable when we move our eyes in the normal way Helmholtz realized that our brain already has detailed information about an eye movement before the movement occurs. This is because it is our brain that sends the signals to the eye muscles that cause the movement. These signals can be used to predict exactly how our visual sensations will change when an eye movement occurs.13 Here again the brain learns important things about the world through prediction. Our brain can use this prediction to make us perceive the world as stable even though the image of the world is jumping around on our retina as we move our eyes. This illusion of stability is important for our survival. All animals are very sensitive to sudden changes of visual sensation. Any sudden change in sensation is likely to be caused by the movement of a small animal that we want to catch or a large animal that we want to avoid. But visual changes caused by our own movements are of no relevance at all. By predicting these unimportant changes of sensation, the brain can suppress our response to them. We can then devote all our attention to things happening in the outside world.

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The TLD file is an XML file that contains the tag library description. It contains a list and description of all the custom tags in the library that are used as a reference to validate the existence of the respective tags. The components of a TLD file can be broadly classified into two groups. The first group comprises the elements of the root tag of the TLD file or the taglib tag written as <TAGLIB>. The second group placed within the taglib tag comprises the elements that are a part of the tag element written as <TAG>. Table 15.6 lists the elements of the TLD file at the taglib level.

This choice of G z yields a remarkably accurate phase change for waves traveling nearly parallel to the z-axis. As n x; y; z " n x; y; z and the contribution of the homogeneous medium, n exp j" k z , has already been included in Eq. (12.4-5), the phase correction factor G z can be written as G z exp j k x; y; z " k z Finally, the wave eld at z is expressed as 19 > = 4p2 fx2 fy2 B C q A G z U x; y; z F 1 FfU x; y; z z g exp@ j z > " "2 4p2 f 2 f 2 > ; : k k x y 8 > < 0 12:4-9 12:4-8

6: Interacting with Relational Databases is expressed as follows:

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