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Okay, P must stand for polynomial But why use the initials NP (the common chatroom abbreviation for no problem ) to describe the class of search problems, some of which are terribly hard NP stands for nondeterministic polynomial time, a term going back to the roots of complexity theory Intuitively, it means that a solution to any search problem can be found and veri ed in polynomial time by a special (and quite unrealistic) sort of algorithm, called a nondeterministic algorithm Such an algorithm has the power of guessing correctly at every step Incidentally, the original de nition of NP (and its most common usage to this day) was not as a class of search problems, but as a class of decision problems: algorithmic questions that can be answered by yes or no.

Low in the north-northwest sky is Taurus, the bull (Fig. 3-32). This constellation contains the bright star Aldebaran. Below Taurus is a group of several stars known as the Pleiades. At this latitude, the Pleiades are less spectacular than they are as seen from the northern hemisphere, but on an especially dark night, with a good wide-angle telescope, their splendor shines through. From extreme southern latitudes, the Pleiades never rise above the northern horizon.

Application: Hello World!

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Example: Is there a truth assignment that satis es this Boolean formula But this too re ects a historical reality: At the time the theory of NPcompleteness was being developed, researchers in the theory of computation were interested in formal languages, a domain in which such decision problems are of central importance Are there search problems that cannot be solved in polynomial time In other words, is P = NP Most algorithms researchers think so It is hard to believe that exponential search can always be avoided, that a simple trick will crack all these hard problems, famously unsolved for decades and centuries.

B 2,11 C 12,15

And there is a good reason for mathematicians to believe that P = NP the task of nding a proof for a given mathematical assertion is a search problem and is therefore in NP (after all, when a formal proof of a mathematical statement is written out in excruciating detail, it can be checked mechanically, line by line, by an ef cient algorithm) So if P = NP, there would be an ef cient method to prove any theorem, thus eliminating the need for mathematicians! All in all, there are a variety of reasons why it is widely believed that P = NP However, proving this has turned out to be extremely dif cult, one of the deepest and most important unsolved puzzles of mathematics..

<Script Runat="Serverm> Sub Button-Click( s As Object, e As EventArgs ) Dim custDb As SqlConnection Dim cmdSelectCustomers As SqlCommand Dim dtrcustomers As SqlDataReader custDb = New SqlConnection(11Server=localhost;uid=myID;pwd=mypassword; database=customern) cmdSelectCustomers = New SqlCommand(ItSelect custFirstName, custLastName From ~~, custcontact Where c u ~ t N u m b e r = @ C u s t N u m b e rcustDb) cmdSelectCustomers.Parameters.AddWithValue ( "@CustNumberI1, txtCustNumber.Text ) custDb .Open( ) dtrcustomers = cmdSelectCustomers.ExecuteReader() While dtrCustomers.Read() txtCustFirstNarne-text = dtrCustomers( "custFirstNameM ) txtCustLastName.text = dtrCustomers( llcustLastNamen) End While dtrCustomers.Close() custDb.Close ( ) End Sub </Script >

It is very important for an individual to have knowledge about the specific companies where he or she will be interviewing. This information can be found on company websites and in published books, journals, and company reports.

Use only as a confirming indicator, since not as accurate on bearish calls. Refer to discussion of this indicator in this chapter.

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