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Router# debug ppp negotiation PPP protocol negotiation debugging is on Router# configure terminal Enter configuration commands, one per line. End with CNTL/Z. Router(config)# interface serial 0 Router(config-if)# no shutdown %LINK-3-UPDOWN: Interface Serial0, changed state to up ppp: sending CONFREQ, type = 5 (CI_MAGICNUMBER), value = 4FEFE5 PPP Serial0: received config for type = 0x5 (MAGICNUMBER) value = 0x561036 acked PPP Serial0: state = ACKSENT fsm_rconfack(0xC021): rcvd id 0x2 ppp: config ACK received, type = 5 (CI_MAGICNUMBER), value = 4FEFE5 ipcp: sending CONFREQ, type = 3 (CI_ADDRESS), Address = 192.168.2.1 ppp Serial0: Negotiate IP address: her address 192.168.2.2 (ACK) ppp: ipcp_reqci: returning CONFACK. ppp: cdp_reqci: returning CONFACK PPP Serial0: state = ACKSENT fsm_rconfack(0x8021): rcvd id 0x2 ipcp: config ACK received, type = 3 (CI_ADDRESS), Address = 192.168.2.1 PPP Serial0: state = ACKSENT fsm_rconfack(0x8207): rcvd id 0x2 ppp: cdp_reqci: received CONFACK %LINEPROTO-5-UPDOWN: Line protocol on Interface Serial0, changed state to up

0.62 3.1 6.2 12.4 31 62

Load margin (critical point)

The approach this program uses to convert an enumeration value into a string can be applied to any type of enumeration, as long as that enumeration does not contain initializers. To properly index the array of strings, the enumerated constants must begin at zero, be in strictly ascending order, and each be precisely one greater than the previous. Given the fact that enumeration values must be converted manually to their humanreadable string values, they find their greatest use in routines that do not make such conversions. It is common to see an enumeration used to define a compiler s symbol table, for example.

6

Since string defines a data type, it is possible to create containers that hold objects of type string. For example, here is a better way to write the dictionary program shown earlier:

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12These may seem like high prices, but for an introductory high-tech product they are stupendously low.

Let s examine this program closely. First, an event handler delegate called MyEventHandler is defined. Next, the class MyEvent is declared. It begins by defining a three-element array of event handlers called evnt, as shown here:

The UM Composites Center researchers have estimated their bridge s carbon footprint to be about one-third less than that of a standard concrete bridge and one-fourth less than a standard steel bridge. The bridge-in-a-backpack innovative technology uses carbon- ber tubes that are in ated, shaped into arches, and infused with resin before being moved into place. The tubes are then lled with concrete, producing arches that are harder than steel yet resistant to corrosion. Finally, the arches are overlaid with a ber-reinforced decking. The technology has a potential for future use due to its light weight and the portability of its components.

Now you will see why our new definition of logarithm is so convenient. If we want to differentiate the logarithm function, we can apply the Fundamental Theorem of Calculus: d d ln x = dx dx

Appendix E:

Let f be the function which assigns to each working adult American his or her Social Security Number (a 9-digit string of integers). Let g be the function which assigns to each working adult American his or her age in years (an integer between 0 and 150). Both functions have the same domain, and both take values in the nonnegative integers. But there is a fundamental difference between f and g. If you are given a Social Security number, then you can determine the person to whom it belongs. There will be one and only one person with that number. But if you are given a number between 0 and 150, then there will probably be millions of people with that age. You cannot identify a person by his/her age. In summary, if you know g(x) then you generally cannot determine what x is. But if you know f (x) then you can determine what (or who) x is. This leads to the main idea of this subsection. Let f : S T be a function. We say that f has an inverse (is invertible) if there is a function f 1 : T S such that (f f 1 )(t) = t for all t T and (f 1 f )(s) = s for all s S. Notice that the symbol f 1 denotes a new function which we call the inverse of f . Basic Rule for Finding Inverses To nd the inverse of a function f , we solve the equation (f f 1 )(t) = t for the function f 1 (t). EXAMPLE 1.40

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