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As expected, the new file is indeed in the folder. Be careful with text files if you share your Ubuntu folders using Samba with Windows clients. Ubuntu and Windows use slightly different text file formats. Ubuntu uses a single newline character at the end of each line, while Windows uses a carriage control character along with the newline character. If you save a Windows text file in a Samba share and try to look at it in Ubuntu, you may be disappointed. Ubuntu provides a set of utilities for converting Windows text files to Linux format, and vice versa. Just use the apt-get program to install the tofrodos package.

Although you can set these lines to display as construction lines if you like, this is not required for the feature to work; the lines also work as regular solid lines. n

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It is typical of mathematics that there is an analogy between averages of numbers and centres of gravity, so that it is often helpful to think of one when we are talking about the other - we simply choose whichever way of thinking is simplest at the time. As it happens, there is yet a third way of thinking about the same kinds of problem, which is absolutely essential to mechanics and physics. This uses the idea of a vector (see Fig. 5.25). A vector can be thought of as a length and a direction combined. Velocities and accelerations can be represented by vectors, and so can the simplest movements. These two vectors could represent movements from 0 to A and from 0 to B (Fig. 5.26), which we write as OA and OB. We can 'add' the two vectors together by making the movements one after the other. It makes no difference whether we make movement OA first and then OB, or OB and then ~A. We still end up at C. We can say that OA + OB = ~C. Alternatively, we could say that OA = OC - OB, or OB = OC - ~A. In terms of OA and OB (Fig. 5.27), what would be the movement from 0 to M, the midpoint of AB We add the vectors, as before, in either order to get a parallelogram. Then we notice that 0 and Care

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Arnauld thought (see Problem llG) that he had disproved the existence of negative numbers by arguing that, if they existed, then they would have a certain (absurd) property. Ironically, mathematicians often infer all sorts of properties about objects which they only suspect, or hope, actually exist. If their suspicions turn out to be unfounded, then they seem to end up by knowing rather a lot about something which does not exist and which might seem, therefore, not to have any properties at all. This curious state of affairs is illustrated by the problem of odd perfect numbers. A perfect number is equal to the sum of all its divisors, including 1 but excluding, of course, the number itself. The

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