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where X,, is an arbitrary scale factor and where each of the bits hi are either 0 or 1. Thus, ho is the sign bit, and the remaining bits represent the magnitude of the fractional number. Bit h l is called the most sign$canr bit (MSB). hB is called the leusr significant bit (LSB). For example, with X = 1, and ,

- ,y = -0.8125 = 1.1 1010

who prefer the tried-and-true command-line approach to system administration. However, most system administrators will admit that GUI-based tools reduce the number of configuration errors in complex tables. They also assist new systems administrators in tailoring unfamiliar applications. There is an ever-growing collection of GUI administration tools directed at simplifying Samba configuration and in this chapter we'll take a brief tour of some of them. Before we delve into the color-filled, form-based world of GUI tools, let's start with good old command-line tools.

One's complement: In one's complement form, a negative number is represented by complementing all of the bits in the binary representation of the positive number. For example, with X,, = I and x = 0.8125 = 0.1 1010, -X = -0.8125 = 0.11010 = 1.00101 Two's conzplement: With a two's complement format, a real number x is represented as

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Thus, negatlve numbers are formed by complementing the bits of the positive number and adding I to the least significant bit. For example, with X , = I, the two's complement representation of .r = -0.8125 is x = -0.8125 =0.I1010+0.00001 = 1.00110 Note that with B

Figure 17-1

5 x < X,,

and all quantized numbers lie on the range -X,,

For a word length of B I bits in a fixed-point number system, the resolution is constant over the entire range of numbers, and the resolution decreases ( A increases) in direct proportion to the dynamic range, 2X,,. A floatingpoint number system covers a larger range of numbers at the expense of an overall decrease in resolution, with the resolution varying over the entire range of numbers. The representation used for floating-point numbers is typically of the form x = M ,2E where M, the mantissa, is a signed BM-bit fractional binary number with 5 I M I < I . and E , the exponent, is a BE-bit signed integer. Because M is a signed fraction, it may be represented using any of the representations described above for fixed-point numbers.

An excellent command-line tool for verifying general smb.conf correctness is the Samba testparm command. testparm will not guarantee that a particular share or section will operate the way you expect, rather it will validate the syntax and parameters you have specified for each section in the configuration file. Invoke testparm with the full path name of the target smb.conf file as an argument. If a host name or IP address is supplied as an option, it will also check the access rights of the specified host. See the testparm (1) man page for additional information. $ testparm <-s configfilename> <hostname hostIP>

In performing computations within a fixed- or floating-point digital processor, it is necessary to quantize numbers by either truncation or rounding from some level of precision to a lower level. For example, because multiplying two 16-bit fixed-point numbers will produce a product with up to 3 1 bits of precision, the product will generally need to be quantized back to 16 bits. Truncation and rounding introduce a quantization error

where x is the number to be quantized and Q[.Y]is the quantized number. The characteristics of the error depend upon the number representation that is used. Truncating numbers that are represented in sign-magnitude form result in a quantization error that is negative for positive numbers and positive for negative numbers. Thus, the quantization error is symmetric about zero and falls in the range

Find the inverse DTFT of X(e1"') shown in the figure below:

X(eJU)

Because X ( e J U )is a piecewise constant function of w , finding the inverse DTFT may be easily accomplished by integration. Using the inverse DTFT, we have

We talked about using the smbclient command a number of times in the text to validate access to servers and services. smbclient can be used to move files between file shares, modify files and directories, print files on remote printers and exercise NetBIOS name-to-address resolution. Refer to 13 "Samba Clients" and the smbclient (1) man page for detailed information on smbclient options. $ smbclient -L <server> -N

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