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Well, the syntax here is pretty wobbly, but let s focus on the two central claims the author appears to be making I ll take them one at a time The first is as follows: Let M be a method that applies to objects of type X and therefore let s assume to objects of type X' as well6 Then the preconditions that apply to M when it s invoked on an object of type X must be at least as restrictive as those that apply to M when it s invoked on an object of type X' To me, this claim seems to be nonsense For consider:.

The parity approach to RAID is a good thing, unless you are concerned about performance. There s a negative impact on performance, because writing that extra bit of parity information each and every time will add additional overhead. Let s examine several different RAID levels that use different combinations of mirroring and parity to achieve protection and speed. I don t discuss every possible RAID level, just the ones you are likely to encounter as a DBA.

5. I also said we found no need to drag in any kind of object concept at all, and I stand by this claim. 6. Actually this assumption needs to be carefully examined too, but this isn t the place for that examination. Suffice it to say that the distinction between values and variables rears its (very nonugly) head here once again.

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First of all, by definition, there are more values of type X than there are of type X' After all, to say that X' is a subtype of X is to say that every value of type X' is a value of type X, so there can t be more values of type X' than there are of type X; and if the two types have the same number of values, then they re the same type Note: I m aware that not everyone agrees with the points I m making here I ll revisit them later in this chapter The precondition that applies to M when it s invoked on an object O of type X is basically that O must have a value that s a value of type X.

Extracts the value of a property Extracts the value of an item as a list, that is, vector Extracts value of an item as a single string, that is, scalar

The precondition that applies to M when it s invoked on an object O' of type X' is basically that O' must have a value that s a value of type X' This latter precondition is obviously more restrictive than the former, thereby directly contradicting the claim that the former is supposed to be more restrictive than the latter Note: Of course, I m aware that preconditions might be more complicated in practice than the simple ones I m describing here, but it s sufficient to consider just the simple case in order to make the point I want to make7 Now here s the second claim: Again, let M be a method that applies to objects of type X and therefore to objects of type X' as well.

This level is commonly called disk striping, and the result is often referred to as a striped set of disks. Your data gets divided into chunks (or blocks) and distributed across all the disks in the array in a fixed order. Figure 3 4 illustrates the approach.

Then the postconditions that apply to M when it s invoked on an object of type X' must be at least as restrictive as those that apply to M when it s invoked on an object of type X This claim, by contrast, does seem reasonable Assume first that M produces a result R when it s invoked Then given the preconditions stated earlier it s obvious that every possible result that can be produced when invoking M on some object O' of type X' can also be produced when invoking M on some object O of type X (because O' is an object of type X, by definition) Thus, the postcondition that applies to M when it s invoked on an object of type X' is obviously at least as restrictive as the one that applies to M when it s invoked on an object of type X Onward.

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