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Another form of security by obscurity is facilitated through Samba's ability to hide files and directories from SMB clients. For practical purposes it may be prudent to hide things like UNIX dot files in [homes] shares. UNIX dot files can be hidden by enabling the hide dot files parameter. Other UNIX files and directories can be hidden using the hide files and dont decend parameters. The hide files parameter accepts a list of "/" separated file names or file patterns. File patterns use the " " and "*" characters to wild-card single characters or filename/extension similar to the way they are used in DOS (Example 11.8). The dont decend parameter accepts a list of comma-separated directory names that are off-limits to connected clients. The dont decend parameter is also useful in eliminating recursive directory lookup loops caused by symbolic links: hide dot files = <yes, no> hide files = <file pattern / file pattern / ...> dont decend = <directory list> Example 11.8 Hide Files by Pattern hide files = *.mbx / pine.* Hiding files and directories does not restrict access if the client user already knows the hidden file or path name. To restrict access to hidden files and directories use the veto files parameter. Like the hide files parameter, veto files accepts a list of "/" separated file/directory names or file/directory patterns with support for " " and "*" wild card characters. To allow clients the ability to delete a directory that contains files restricted by a veto files parameter, enable the delete veto files parameter: veto files = <file pattern / file pattern> delete veto files = <yes, no>

0.5

Plot[{1 x2, 2 2 x2, 3 3 x2}, {x, 1, 1}, Filling {1 {2}, 2 {3}}]

RIGHT- AND LEFT-HAND CONTINUITY If f is de ned only for x A x0 , the above de nition does not apply. In such case we call f continuous (on the right) at x x0 if lim f x f x0 , i.e., if f x0 f x0 . Similarly, f is continuous (on the left) at x x0 if lim f x f x0 , i.e., f x0 f x0 . De nitions in terms of and can be given.

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UNIX owner, group, and world execute permission bits don't have a counterpart in the DOS and Windows world. This is because execute permission is implied by a file name extension of EXE. Likewise, UNIX file attributes don't include anything like the archive, system, and hidden attributes used by DOS and Windows. Samba's solution to this dilemma is to allow mapping of the DOS/Windows archive, system, and hidden attributes to the UNIX owner, group, and world execute bits. Attribute mapping is switched on or off by the map archive, map system, and map hidden parameters. map archive = <yes, no> map system = <yes, no> map hidden = <yes, no> UNIX owner execute bit UNIX group execute bit UNIX world execute bit

Plot[{1 x2, 2 2 x2, 3 3 x2}, {x, 1, 1}, Filling {1 {0, Orange}, 1 {{2}, Green}, 2 {{3}, Yellow}}]

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CONTINUITY IN AN INTERVAL A function f is said to be continuous in an interval if it is continuous at all points of the interval. In particular, if f is de ned in the closed interval a @ x @ b or a; b , then f is continuous in the interval if and only if lim f x f x0 for a < x0 < b, lim f x f a and lim f x f b .

Plot[x Exp[ x], {x, 0, 5}]

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Windows NT Access Control Lists (ACLs) are mapped into UNIX permission bits by enabling the nt acl support parameter.

THEOREMS ON CONTINUITY If f and g are continuous at x x0 , so also are the functions whose image values satisfy the f x , the last only if g x0 6 0. Similar results hold for relations f x g x , f x g x , f x g x and g x continuity in an interval. Theorem 2. Functions described as follows are continuous in every nite interval: (a) all polynomials; (b) sin x and cos x; (c) ax ; a > 0 Theorem 3. Let the function f be continuous at the domain value x x0 . Also suppose that a function g, represented by z g y , is continuous at y0 , where y f x (i.e., the range value of f corresponding to x0 is a domain value of g). Then a new function, called a composite function, f g , represented by z g f x , may be created which is continuous at its domain point x x0 . [One says that a continuous function of a continuous function is continuous.] Theorem 4. If f x is continuous in a closed interval, it is bounded in the interval. Theorem 1.

4.2 Plot f ( x ) = | 1 | x | | on the interval [ 3, 3].

Plot[Abs[1 Abs[x]], {x, 3, 3}]

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