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5. In fact, the analysis in this paragraph could be claimed to be a trifle charitable to Stroustrup s argument. He suggests that the representation of a circle is a subset of that of an ellipse. But he doesn t say what those representations are! and so we can hardly conclude that either is a subset of the other. However, we can probably guess from remarks elsewhere in the extract quoted that the representation of a circle involves the circle s center, while that of an ellipse involves the ellipse s focal points. But the former is not a subset of the latter! the former involves one concept (the center), while the latter involves a quite different concept (the focal points). Just because the focal points for a circle happen to coincide in the center doesn t mean the center is a focal point (if it were, which one would it be ). The fact is that the circle representation involves a component the center that the ellipse representation doesn t involve at all.

Did we just have this heading We sure did, but the point is so important it bears repeating. It is a sad truth that society in general tends to smile upon bubbly and outgoing people, and to likewise frown upon those who are quiet and withdrawn. That s an unfortunate and wrongheaded attitude. Do not get sucked into it! Everything I ve said about developing people skills is intended with just that one goal in mind: to develop your people skills. Don t try to make yourself something you are not. Your personality is a big part of what makes you good at your job. Don t fight that goodness. Play to your strengths. At the same time, work to develop your skills in other areas. There is no contradiction in doing both of those things.

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a Yet another of the great logical differences is that between read-only and update operations A read-only operation is one that merely reads the values of its operands and never tries to update any of those operands; an update operation is one that does update at least one of its operands It follows that read-only operations apply to values (in particular, they apply, harmlessly, to the values that happen to be the current values of variables); update operations, by contrast, apply very specifically to variables (since variables are to say it again the only things that can be updated, by definition)6 b All operations on circles must maintain the property that all points on the perimeter are at the same distance from the center (paraphrasing the original Sentence Number 4 considerably) Well, read-only operations maintain this property trivially, since they never change anything.

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So we must be talking about update operations, and therefore we must be talking about variables (circle variables, that is) What the sentence is saying, in other words, is that it s OK to have an update operation that changes the radius of a circle variable (thereby implicitly changing the location of every point on the perimeter of that circle variable), but it s not OK to have one that updates some but not all of the points on the perimeter of that circle variable Note again how much clearer it is to talk explicitly in terms of circle values and circle variables, instead of in terms of just plain old unqualified circles, which might be either 5 On the other hand, an ellipse is characterized by two focal points that in many programs can be changed independently of each other Again two comments: a.

An ellipse is characterized by two focal points : I would have said rather that an ellipse can be defined as the set of all points in the plane that are such that the sum of their distances from two fixed points (the focal points or foci) is fixed in turn Hence, every ellipse has two focal points (For a circle, of course, the two focal points coincide in the center, as we already know) b [In] many programs, [the focal points] can be changed independently : OK, so here, clearly, we re talking about ellipse variables Changing one of the focal points of an ellipse is shorthand for updating an ellipse variable such that (a) the ellipse value in that variable before the update, and (b) the ellipse value in that variable after the update, differ in one of their focal points 6.

If those focal points coincide, the ellipse looks like a circle, but it is not a circle because its operations do not preserve the circle invariant Allow me to expand, rephrase, and with all due respect correct this sentence If the focal points of an ellipse value coincide, then that ellipse value is a circle value If an ellipse variable contains such an ellipse value, then in fact it contains a circle value However, that variable can of course be updated If, after such an update, the focal points of the ellipse value that is now the current value in that ellipse variable don t coincide, then the ellipse variable.

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