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  2. Fraunhofer diffraction equation - Wikipedia

    en.wikipedia.org/wiki/Fraunhofer_diffraction...

    In practice, all slits are of finite size so produce diffraction on the both transverse directions, along the x (width W defined) and y (height H defined) axes. If the height H of the slit is much greater than its width W , then the spacing of the vertical (along the height or the y axis) diffraction fringes is much less than the spacing of the ...

  3. Diffraction from slits - Wikipedia

    en.wikipedia.org/wiki/Diffraction_from_slits

    In other words: the smaller the diffracting object, the wider the resulting diffraction pattern, and vice versa. (More precisely, this is true of the sines of the angles.) The diffraction angles are invariant under scaling; that is, they depend only on the ratio of the wavelength to the size of the diffracting object.

  4. Fraunhofer diffraction - Wikipedia

    en.wikipedia.org/wiki/Fraunhofer_diffraction

    For example, when a slit of width 0.5 mm is illuminated by light of wavelength 0.6 μm, and viewed at a distance of 1000 mm, the width of the central band in the diffraction pattern is 2.4 mm. The fringes extend to infinity in the y direction since the slit and illumination also extend to infinity.

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  6. 1951 USAF resolution test chart - Wikipedia

    en.wikipedia.org/.../1951_USAF_resolution_test_chart

    A USAF 1951 resolution chart in PDF format is provided by Yoshihiko Takinami. This chart should be printed such that the side of the square of the 1st element of the group -2 should be 10 mm long. USAF 1951 Resolution Target Further explanations and examples; Koren 2003: Norman Koren's updated resolution chart better suited for computer analysis

  7. Necklace (combinatorics) - Wikipedia

    en.wikipedia.org/wiki/Necklace_(combinatorics)

    Compare box(6,7) in the triangle. 16 tiles from the game Tantrix, corresponding to the 16 necklaces with 2 red, 2 yellow and 2 green beads. In combinatorics, a k-ary necklace of length n is an equivalence class of n-character strings over an alphabet of size k, taking all rotations as equivalent.

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