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The previous queries worked with attribute hierarchies In reality, your dimensions are likely to contain user hierarchies User hierarchies are created when dimensions are designed in BIDS A user hierarchy (often misleadingly called a multilevel hierarchy) is a hierarchy that has three or more levels (including the All level at the top), although it is technically possible to create a two-level user hierarchy from a single attribute hierarchy Attribute hierarchies, on the other hand, typically have two levels (including the All level at the top) It is possible to disable the All level, resulting in a single-level attribute hierarchy, but that is a BIDS design setting and is beyond the scope of an MDX query book User hierarchies come in two flavors: natural user hierarchies and unnatural user hierarchies (some people call these reporting user hierarchies) Again, this is a BIDS subject area, so we will not go into detail Whether your hierarchies are natural or unnatural has little relevance on the queries you write, but it may affect the performance of your queries Natural hierarchies generally return the data for the cells much quicker For your future

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Figure 18-14 Concave lenses produce only virtual images that are upright and smaller compared to their objects

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A concave lens causes all rays to diverge Figure 18-14 shows how such a lens forms a virtual image Ray 1 approaches the lens parallel to the principal axis It leaves the lens along a line that extends back through the focal point Ray 2 approaches the lens as if it is going to pass through the focal point on the opposite side, and leaves the lens parallel to the principal axis The sight lines of rays 1 and 2 intersect on the same side of the lens as the object Because the rays diverge, they produce a virtual image The image is located at the point from where the two rays apparently diverge The image also is upright and smaller compared to the object This is true no matter how far from the lens the object is located The focal length of a concave lens is negative When solving problems for concave lenses using the thin lens equation, you should remember that the sign convention for focal length is different from that of convex lenses If the focal point for a concave lens is 24 cm from the lens, you should use the value f 24 cm in the thin lens equation All images for a concave lens are virtual Thus, if an image distance is given as 20 cm from the lens, then you should use di 20 cm The object position always will be positive

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Throughout this section, you have studied lenses that produce perfect images at specific positions In reality, spherical lenses, just like spherical mirrors, have intrinsic defects that cause problems with the focus and color of images Spherical lenses exhibit an aberration associated with their spherical design, just as mirrors do In addition, the dispersion of light through a spherical lens causes an aberration that mirrors do not exhibit Spherical aberration The model that you have used for drawing rays through spherical lenses suggests that all parallel rays focus at the same position However, this is only an approximation In reality, parallel rays that pass through the edges of a spherical lens focus at positions different from those of parallel rays that pass through the center This inability of a spherical lens to focus all parallel rays to a single point is called spherical aberration Making lens surfaces aspherical, such as in cameras, eliminates spherical aberration In high-precision instruments, many lenses, often five or more, are used to form sharp, well-defined images

Chromatic aberration Lenses have a White light second defect that mirrors do not have A lens is like a prism, so different wavelengths of light are refracted at slightly different angles, as you can see in Figure 18-15a Thus, the light that passes through a lens, especially near the edges, is slightly dispersed An object viewed through a lens appears to be ringed with color This effect is Lens a called chromatic aberration The term chromatic comes from the Greek word chromo, which means color Chromatic aberration is always present when a single lens is used However, this defect can be greatly reduced by an achromatic lens, which is a system of two or more lenses, such as a convex lens with a concave lens, that have different indices of refraction Such a combination of lenses is shown in Figure 18-15b Both lenses in the figure disperse light, but the dispersion caused by the convex lens is almost canceled by the dispersion caused by the concave lens The index of refraction of the convex lens is chosen so that the combination of lenses still converges the light

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