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A powerful Samba feature that will assist in simplifying smb.conf configuration is variable substitution. Samba provides a fixed set of variables, prefixed by a "%" sign, that take on values during runtime processing. Variable substitution can be used anywhere within the smb.conf file where a string value is valid. For example, the "%m" variable is often used to associate the requesting client's NetBIOS name to a local server resource like a log file. log file = /usr/local/samba/var/%m.log Given a client NetBIOS name of WIZARD, /usr/local/samba/var/%m.log becomes /usr/local/samba/var/WIZARD.log. Some variables may only be within the context of a share section. These would include variables like the requested service name or the validated client UNIX account name. The remaining set of variables may be used in all sections. Table 6.3 lists the set of predefined variables in Samba Version 2.0.5a. Share section variables are listed at the bottom of the table. Table 6.3 smb.conf Defined Variables

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Then using the chain rule to compute the second partial derivatives and proceeding by straightforward but tedious calculation one shows that

Its usefulness lies in the following properties, which we list without proof: L {1} = 1

L {sinh(bt)} = L {cosh(bt)} =

L {t } = 1 2

2 2 fxy fxx fyy fxy fxx fyy : "" "" ""

L {e a t sinh(bt)} = L {e a t cosh(bt)} =

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Calculating EAN-8 / EAN - 13 check digits with VB . NET - Softmatic
The following VB . NET source code has been put into the Public Domain. Use it to generate barcodes with VB . NET or to validate and verify EAN barcodes that ...

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%G = primary group name of %u %I = the IP address of the client machine %L = the NetBIOS name of the server. This allows you to change your config based on what the client calls you. Your server can have a dual personality. %M = the internet DNS name of the client machine %N = the name of your NIS home directory server. This is obtained from your NIS auto.map entry. If you have not compiled Samba with the automount option then this value will be the same as %L. %R = the selected protocol level after protocol negotiation. It can be one of CORE, COREPLUS, LANMAN1, LANMAN2, or NT1. %T = the current date and time %U = session user name (the user name that the client wanted, not necessarily the same as the one they got i.e. UNIX user name that was actually used). %a = the architecture of the remote machine. Only some are recognized, and those may not be 100% reliable. It currently recognizes Samba, WfWg, WinNT, and Win95. Anything else will be known as "UNKNOWN". If it gets it wrong, then sending a level 3 log to mailto:samba-bugs@ samba.org should allow it to be fixed.

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L {e a t} = 1 L {sin(bt)} =

L { f '(t )} = s L { f (t )} f (0) L { f ''(t )} = s 2 L { f (t )} sf (0) f '(0) L {af (t ) + bg(t )} = a L

The following equivalences are a consequence of this invariant form (independently of direction in the tangent plane at P0 ):

L {cos(bt)} =

- 80 -

L {e a t sin(bt)} = L {e a t cos(bt)} =

{ f (t )} + b L {g(t )}

1 2

{ f (t )} , then L {ea t f (t )} = F (s a)

Mathematica computes the Laplace transform of a function, f, by the invocation of the command LaplaceTransform.

The key relation is (1) because in order that this equivalence hold, both fx fy must have the same sign. We can look to the one variable case (make the same argument for each coordinate direction) and conclude that there is a relative minimum at P0 if both partial derivatives are positive and a relative maximum if both are negative. We can make this argument for any pair of coordinate directions because of the invariance under rotation that was established. If (2) holds, then the point is called a saddle point. If the quadratic form is zero, no information results. Observe that this situation is analogous to the one variable extreme value theory in which the nature of f at x, and with f 0 x 0, is undecided if f 00 x 0.

%d = the process ID of the current server process %h = the internet DNS hostname on which Samba is running %m = the NetBIOS name of the client machine (very useful) %p = the path of the service's home directory, obtained from your NIS auto.map entry. The NIS auto.map entry is split up as "%N:%p". %v = the Samba version

LaplaceTransform[f[var1], var1, var2] computes the Laplace transform of the function f, with independent variable var1, and expresses it as a function of var2.

LaplaceTransform[Exp[2t] Sin[3t], t, s] //ExpandDenominator 3 13 4 s + s2 LaplaceTransform[Exp[2t]Cos[3t], t, s] //ExpandDenominator 2 + s 13 4 s + s2 LaplaceTransform[a f[t] + b g[t], t, s] a LaplaceTransform[f[t], t, s] + b LaplaceTransform[g[t], t, s] LaplaceTransform[f'[t], t, s] f[0] + s LaplaceTransform[f[t], t, s] LaplaceTransform[f''[t], t, s] s f[0] + s2 LaplaceTransform[f[t], t, s] f'[0]

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Calculating EAN-8 / EAN - 13 check digits with VB . NET - Softmatic
Calculating EAN-8 / EAN - 13 check digits with VB . NET . The following two code snippets show how to calculate an EAN8 / EAN13 check digit with Visual Basic .

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