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Figure 7-1. The COLOR block This imaginary block is one of the simplest blocks you ll ever encounter. It can hold one color. This block holds Blue. It will always hold Blue and nothing else. There is no way to change the color. There s even worse news the block has no way of sharing this color with a robot. It s a very boring and useless block. What would make this block useful to us Well, first, it would be nice to be able to change the color. My favorite color is green, so I d at least like to change the block to a Green block. I might not be able to do anything else with the block at this point, but at least it will contain my favorite color! One of the things the block lacks is a way to get inside the block and change Blue to Green. What s so great about creating the COLOR block is that I can change it whenever I like (because

Differentiation gives:

TIP Lines beginning with the pound symbol (#) are comments Take a peek at your own /etc/inittab, and you ll find that it s already liberally commented If you ever do need to make a change to /etc/ inittab, you ll do yourself a favor by including liberal comments to explain what you ve done Table 8-1 explains the significance of each of the four fields of an entry in the /etc/ inittab file, while Table 8-2 defines some common options available for the action field in this file

Equation (128), written for derived property values, ie, those given by a correlation, such as the Margules equations, is subtracted from this equation to yield:

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Description A unique sequence of one to four characters that identifies this entry in the /etc/inittab file The runlevels at which the process should be invoked Some events are special enough that they can be trapped at all runlevels (for instance, the

The differences between like terms are residuals, which may be represented by a 6 notation The preceding equation then becomes: d~(G~/RT) dlny;" =Sin- - xldxl Y2 " dxl

ctrl-alt-del key combination to reboot) To indicate that an event is applicable to all runlevels, leave runlevels blank If you want something to occur at multiple runlevels, simply list all of them in this field For example, the runlevels entry 123 specifies something that runs at runlevels 1, 2, or 3

n + x d ldxly * 2 2

Describes what action should be taken Options for this field are explained in the next table Names the process (or program) to execute when the runlevel is entered

If a data set is reduced so as to make the residuals in GE/RT scatter about zero, then the derivative d 6( G ~~/ T ) / d is ~ x effectively zero, reducing the preceding equation to:

8:

The right side of this equation is exactly the quantity that Eq (127), the GibbsIDuhem equation, requires to be zero for consistent data The residual on the lefi is therefore a direct measure of deviations from the GibbsIDuhem equation The extent to which a data set departs from consistency is measured by the degree to which these residuals fail to scatter about zero5

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