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the VPN needs to translate these user requirements into requirements for underlying fault-tolerance mechanisms. The VPN may provide quality of service support. It either may accept QoS requests from end users signaled with RSVP, IP precedence bits, etc., or may internally assign quality of service requirements to be mapped to the transmission infrastructure. For quality of service to be effective, the infrastructure either must support explicit quality of service requests, or there must be a high level of confidence that the infrastructure consistently provides adequate QoS. Assumptions about QoS need to be stated as part of any VPN design. I am agnostic about QoS requirements for VPNs. If there are QoS-critical applications, such as multimedia or voice, that will run over the VPN, specific QoS engineering is necessary. If the VPN handles important transaction traffic, provisioning adequate resources may be enough. Other VPNs simply need connectivity, possibly secure connectivity, but rigid QoS is simply not a strong requirement. Requirements for QoS will restrict the transports that can be used for your VPN. VPNs based on the public Internet, and to some extent those based on the PSTN, inherit the unreliable QoS properties of their transports. Ironically, I have found that many customers who are most emphatic about network performance and availability have no idea of the utilization and performance of their servers. A VPN is only part of an overall service, and the entire service needs to be considered. Non-IP Protocol Support While the emphasis of this taxonomy is on VPNs that support IP, the VPN may provide mechanisms for encapsulating non-IP protocols for transmission over an IP infrastructure. Techniques for doing so include NetBIOS over TCP [RFC1001/1002], IPX over IP [RFC1234], GRE [RFC1702], etc.

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Mac OS computer with a 68040 or faster processor running OS 7.6 or later At least 32MB of total RAM installed on your computer; for best performance, we recommend at least 64MB Ethernet network interface card (NIC) or modem with a speed of at least 28,800 bps A CD-ROM drive

Marketing function (structure/roles). People responsible for marketing/selling activities. Organizational and administrative support for marketing. Service standards to meet customer requirements. Management information systems.

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procedure stepBack(); begin if (not lookAheadFlag) then InternalError() else begin lookAheadFlag:= false; if stepBackFlag then /* stepback for the 2nd time */ begin token:= curToken; end else /* stepback for the 1st time */ begin stepBack:= true; token:= curToken; end end end /* stepBack */ The changes to be made in the lexical analyzer to support the above lookahead/step back mechanism are as follows. First, when the lexical analyzer detects that the lookAheadFlag is not cleared, it means an internal error in the compiler because we don t allow trying to look ahead by more than one token. Second, when the lexical analyzer detects that the stepBackFlag is set, it means that the next token should be taken from the internal storage (more exactly, from nextToken), and the stepBackFlag should be cleared. In all other cases, lexical analysis proceeds as usual. Fragment of pseudocode of the updated lexical analyzer is given below: function yylex (): tokenClass; begin if lookAheadFlag then InternalError() else if stepBackFlag then begin stepBackFlag:= false; token:= nextToken; end else /* continue lexical analysis as usual: take the next token from the source */ end /* yylex */

The utilizations are given by:

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A3. For each generalization relation from metaclass A to B, the formula x (A(x) B(x)) is an axiom. A4. If A is an abstract metaclass and {B1 , B2 , . . . , Bk } is the set of metaclasses specializing A, the following formula is an axiom: x (A(x) (B1 (x) B2 (x) Bk (x))) A5. For each association A from metaclass C1 to C2 , the formula x, y (A(x, y) C1 (x) C2 (y)) is an axiom. A6. For each metaattribute Attr of type T in a metaclass C, the formula x, y (C(x) Attr(x, y) T (y)) is an axiom. A7. For each association A from metaclass C1 to C2 , if e1 e2 is its multiplicity value, the following formula is an axiom: x (C1 (x) (e1 ||{y|A(x, y)}|| e2 )) A8. For each meta-attribute Attr of type MT in a metaclass C, if e1 e2 is its multiplicity value, the following formula is an axiom: x (C(x) (e1 ||{y|(Attr(x) = y)}|| e2 )) A9. For each pair of different literal values a and b of an enumeration metaclass, the formula a = b is an axiom.

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