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Table 3.7 List Type Built-in Methods METHOD s.append(ob) s.extend(seq) s.count(ob) s.index(ob) s.insert(i,ob) s.pop([i]) EXPLANATION Adds the object ob at the end of the list. Appends the items in the sequence seq to the list. Counts the number of occurrences of the object ob in the list. Returns the smallest index in the list where the object ob is found. Inserts the object ob at the ith position in the list. Returns the object at the ith position or the last position from the list, if not specified. It also removes the item returned from the list. Removes the object ob from the list. Reverses the items of the list. Sorts the items in the list and uses the compare function func, if specified.

As an extreme example of the problem in using annual returns created in this way, suppose the market had a great month and is up 20%. Exhibit 5.7 shows the conversion to an annual basis results in a 792% compounded annual return. Most times when we present returns for analysis we do not annualize until the series of periodic returns contains one year of observations. If the holding period return is greater than a year, the rate is usually restated to an annual basis using the inverse of the compounding formula used above. The inverse of taking a number and raising it to a power n is to take the nth root of the number: Yearly rate = [ # of periods ( 1 + period rate ) 1 ] 100 Exhibit 5.8 shows that if an investment earned 19.1% over a 3-year period, the return can be quoted as an annual average return of 6%: ( 3 1.191 1 ) 100 = 6.00 Notice that we calculate the annualized return by rst taking the nth root of the cumulative growth rate, or 1.191 in our example, as opposed to taking the nth root of the cumulative return. The nth root of the growth rate is the geometric average growth rate. To transform it into the geometric average return we subtract 1 and multiply by 100. The annual average of a 3-year 19.1% compound return is 6.00%.

j =1

>>>hasattr(My_Attr_Class, a ) 0

Figure 3.9 Details of PT jet control action: (a) injector nozzle, needle, and jet diameter; (b) bucket and jet splitter.

[A][[B] + [C]] = [A][B] + [A][C]

Charging support systems are utilized to manage all economic tasks related to the commercial deployment of communication services, since operation support systems (OSS) deal with the management of technology issues and business support systems (BSS) handle customer care, customer support, and business model issues. While customer management and billing systems (CM&B) traditionally have been used for a back-office approach of handling batch-based monthly billing periods, CSS have to show a responsive, customer-oriented functionality. 3 Different network layer protocols, such as IPx or Appletalk, become more obsolete, as estimations postulate [97].

=OFFSET(Sheet1!$A$1,COUNTA(Sheet1!$A:$A)-12,0,12,0)

x(j) u(i + 1, j + 1)

Spatial isolation frequency reuse on a given satellite is performed by implementing the same frequency band in different transponders and antenna beams towards different coverage areas. The antenna beams must be separated enough to provide sufficient isolation for avoiding harmful interference, a typical requirement being a 27 dB isolation. As illustrated in Figure 2.21, this means that, if an earth station in service area A receives a carrier destined for service areas B or C, this carrier must be at least 27 dB lower than its own destined carrier (at the same frequency). The isolation may be limited by the cross-over relative gain level between two beams (between A and B in Figure 2.21) or by the side-lobe levels (e.g. between A and C). In the case of insufficient isolation, a possible solution is to introduce a supplementary isolation by implementing cross-polarized carriers between the too close beams (at transmit and receive). As a simple example, nearly all current INTELSAT satellites use separate so-called "hemispheric beams" (see Figure 2.18) and "zone beams" (see Figure 2.19) in which spatial isolation frequency reuse is implemented. However, it is clear on the figures that, in these examples, there is a large angular distance between the various beams.

5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 Buffer = 500 ServerAddress = (Hostname, PortNumber) TCP_Client_Socket = socket(AF_INET, SOCK_STREAM) TCP_Client_Socket.connect(ServerAddress) while 1: print The client is connected to the server DataStr = raw_input( Enter data to send to the server: ) if not DataStr: print The client has entered nothing; hence the connection to the server is closed break TCP_Client_Socket.send(DataStr) ServerData = TCP_Client_Socket.recv(Buffer) if not ServerData: print The server has sent nothing break print The server has sent this data string: , ServerData TCP_Client_Socket.close()