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At the heart of our security gap discussion is an architectural quandary We have been looking at object owners and user accounts and observing default behaviors, possibilities, and limitations The quandary concerns the use of implicit and granted privileges on objects based on the schemas in which the objects exist and the schema the user is logged into when attempting to access these objects The ideal schema/user design solution is none of the above In analyzing the basic security requirements, what you are really trying to do is to apply security to a certain set of users on a certain set of objects It s not a certain set of users for all the objects in the database The system privileges apply to all objects in the system that is, the database Unfortunately, system privileges (especially the ANY privileges) are essential, because our applications access many objects across many schemas We need to alter our thinking, then, about how security is supposed to work Think about the security requirements for only a single application as opposed to security for the entire database Application security means that you want to ensure that everything that happens to the data for

When a script deletes a worksheet (or chart sheet, or other type of sheet) like this, Excel prompts the user for confirmation of the deletion (see Figure 15-2) If you don t want the user to be able to prevent the script from deleting the sheet, set the display alerts property of the Excel application object to false before issuing the delete command, and then set display alerts back to true Here s an example:

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Note that the clause ( ) is equivalent to either of the implications or In this sense, GI records all implications in I (c) Carry out this construction for the instance of 2SAT given above, and for the instance you constructed in (b) (d) Show that if GI has a strongly connected component containing both x and x for some variable x, then I has no satisfying assignment (e) Now show the converse of (d): namely, that if none of GI s strongly connected components contain both a literal and its negation, then the instance I must be satis able (Hint: Assign values to the variables as follows: repeatedly pick a sink strongly connected component of GI Assign value true to all literals in the sink, assign false to their negations, and delete all of these Show that this ends up discovering a satisfying assignment) (f) Conclude that there is a linear-time algorithm for solving 2SAT 329 Let S be a nite set A binary relation on S is simply a collection R of ordered pairs (x, y) S S For instance, S might be a set of people, and each such pair (x, y) R might mean x knows y An equivalence relation is a binary relation which satis es three properties: Re exivity: (x, x) R for all x S Symmetry: if (x, y) R then (y, x) R

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set display alerts to false delete the first sheet in the active workbook set display alerts to true

For instance, the binary relation has the same birthday as is an equivalence relation, whereas is the father of is not, since it violates all three properties Show that an equivalence relation partitions set S into disjoint groups S1 , S2 , , Sk (in other words, S = S1 S2 Sk and Si Sj = for all i = j) such that: Any two members of a group are related, that is, (x, y) R for any x, y Si , for any i Members of different groups are not related, that is, for all i = j, for all x Si and y Sj , we have (x, y) R

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To move a worksheet, use the move command, identify the sheet object, and tell Excel where to put it by using at beginning of, at end of, at before, or at after, as appropriate For example, the following statement moves the sheet named Chart5 in the active workbook to after the sheet named 2015 Planning:

In short, the world is full of search problems, some of which can be solved ef ciently, while others seem to be very hard This is depicted in the following table

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