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Please note the third parameter of CUBEVALUE() now references the slicer To verify the name of a slicer, open the Slicer Settings dialog and check the Name to use in formulas entry The slicer name is not enclosed in quotes In addition, this example formula assumes that Excel column and row references are still valid If you want to use a slicer, it s probably a good idea to add the slicer before

It seems reasonable to suppose the midpoint between points P and Q should not depend on whether we go from P to Q or from Q to P We can prove this by showing that for all real numbers xp, yp, xq, and yq, we have [(xp + xq)/2,(yp + yq)/2] = [(xq + xp)/2,(yq + yp)/2] This demonstration is easy, but let s go through it step-by-step to completely follow the logic For the x coordinates, the commutative law of addition tells us that xp + xq = xq + xp Dividing each side by 2 gives us (xp + xq)/2 = (xq + xp)/2 For the y coordinates, the commutative law says that yp + yq = yq + yp

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Estimating by comparison utilizes the following approach to estimate project work effort and duration using data from the ISBSG Repository: 1 For the target project, determine its functional size and identify its project type and development platform 2 Use the target project s functional size and development type and platform to select a subset of similar projects from the ISBSG Repository5 Estimates generated by the estimating by comparison technique will only consider the selected subset of projects The functional size used to select projects from the ISBSG Repository is expressed as a range of sizes rather than as a single value The estimator may choose not to restrict the set of projects for consideration based upon one or a selection of functional size and development type and platform The reason for restricting the projects for selection in this way, however, is that analysis of the ISBSG Repository has shown that each of functional size, development type, and development platform has significant impact upon project work effort and duration Restricting the estimating by comparison technique to consider only those projects of a similar functional size, and having the same development type and platform as the target project, should therefore provide more accurate estimates than simply considering all the projects in the repository 3 For each of the target project s attributes recorded in the ISBSG Repository, calculate the optimistic, likely, and conservative

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We can have nonstandard vertical angles, although things are simplest if we keep them nonnegative but no larger than p Theoretically, all possible locations in space can be covered if we restrict the vertical angle to the range 0 f p If it s outside this range, such as p < f < 0 or p < f < 2p, we can multiply the radius r by 1, and then add or subtract p to or from f, and we ll end up at the point we want But those are confusing ways to get there! The radius r can be any real number, but things are simplest if we keep it nonnegative If our horizontal and vertical direction angles put us on a ray that goes from the origin through P, then r > 0 If our direction angles put us on a ray that goes from the origin away from P, then r < 0 We have r = 0 if and only if P is at the origin If we find ourselves working with a negative radius, we should reverse the direction by adding or subtracting p to or from both angles, keeping 0 q < 2p and 0 f p Then we can take the absolute value of the negative radius and use it as the radius coordinate

An example In the situation of Fig 9-5, the horizontal direction angle q appears to be somewhere between p and 3p /2 The vertical direction angle f appears to be roughly 1 radian We can t be sure of the exact values of these angles, because we don t have any reference lines to compare them with The radius r is positive, but we have no idea how large it is because there are no radial coordinate increments Another example Imagine that we set the horizontal direction angle q equal to a constant in spherical coordinates For example, let s say that we have the equation

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