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Will server support browse lists OS type Samba will announce. OS version Samba will announce. Default 4.2 is higher than 4.0 announced by NT. OS level for election criteria; a value of '65' will exceed NT Server. Indicates if Samba should try to become local master. Indicates that Samba will force an election on startup and attempt to become a master browser. Used to weight browser election in Samba's favor. Samba is domain master and will collate and synchronize browse lists between local master browsers. DO NOT USE IF AN NT PDC ALREADY EXISTS FOR THE DOMAIN.

f (1), f 2 (1), f 3 (1), . . . , f 20 (1). What do you observe Convert to a decimal form and approximate lim f n (1) .

n!1 5

f[x_]=

NestList[f, x, 5] 1 1 1 1 1 , , , x,1 + x , 1 1 1 1 1+ 1+ 1+ 1+ 1 1 1 1+ x 1+ 1+ 1+ 1 1+ x 1+ 1+ 1 1+ x 1+ 1 1+ x

NestList[f, 1, 20] 10 946 5 1,1,2,3,5, 8 ,13,21,55, 89 ,144,233,377,610, 987 ,1597,2584,4181, 6765 , 3 2 3 5 8 13 21 34 89 144 233 377 610 987 1597 2584 4181 6765 10 946 17 711

The set of local share names you want added to the browse list Is this share browsable Share description for browse lists

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BOUNDED MONOTONIC SEQUENCES 2.15. Prove that the sequence with nth un above, 2n 7 (a) is monotonic increasing, 3n 2 (c) is bounded below, (d) is bounded, (e) has a limit.

The numerators (and denominators) appear to be terms of the Fibonacci sequence. NestList[f, 1, 20] //N

{1.,0.5,0.666667,0.6,0.625,0.615385,0.619048,0.617647,0.618182,0.617978, 0.618056,0.618026,0.618037,0.618033,0.618034,0.618034,0.618034, 0.618034,0.618034,0.618034,0.618034}

2.75 If x is an approximation to a , it can be shown that 1 x + a is a better approximation. (This is a

(a) fun g is monotonic increasing if un 1 A un , n 1; 2; 3; . . . . 2 n 1 7 2n 7 A 3 n 1 2 3n 2 if and only if

special case of Newton s method.) Use NestList to observe the first 10 approximations obtained in computing 3 , starting with x = 100.

- 124 -

a = 3; f[x_] = 1 x + a ; 2 x NestList[f, 100, 10] // N {100., 50.015, 25.0375, 12.5787, 6.40858, 3.43835, 2.15543, 1.77363, 1.73254, 1.73205, 1.73205}

Notice that the kernel has assigned In[1] to the input expression and Out[1] to the output. This enables you to keep track of the order in which the kernel evaluates instructions. These labels are important because the order of evaluation does not always correspond to the physical position of the instruction within the notebook. In this book, however, we shall not include In and Out labels in our examples. In working out the examples and problems in this book, you may find that your answers do not agree with the answers given in the text. This may occur if you have defined a symbol to have a specific value. For example, if x has been defined as 3, all occurrences of x will be replaced by 3. You should clear the symbol (see Section 1.5) and try the problem again. All examples and problems assume that symbols have been cleared prior to execution. You can work on several different notebooks in a single Mathematica session. However, if you are using only one kernel, changes to symbols in one notebook will affect identical symbols in all notebooks. There are times when you may wish to evaluate only part of an expression. To do this, select the portion of the expression you wish to evaluate. Then press [CTRL] + [SHIFT] + [ENTER] on a PC or [COMMAND] + [RETURN] on a Mac.

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