Let c1, c2, and c3 be the confidence values of the rules {p} → {q}, {p} → {q, r}, and {p, r}→{q}, respectively. If we assume that c1, c2, and c3 have different values, what are the Customer ID Transaction ID Items Bought 1 0001 {a, d, e} 1 0024 {a, b, c, e} 2 0012 {a, b, d, e} 2 0031 {a, c, d, e} 3 0015 {b, c, e} 3 0022 {b, d, e} 4 0029 {c, d} 4 0040 {a, b, c} 5 0033 {a, d, e} 5 0038 {a, b, e} possible relationships that may exist among c1, c2, and c3? Which rule has the lowest confidence?

Your objective is to construct the trace table (or list) for the caller F(196) where F() is defined as follows

Cookie Monster Inc. is a company that specializes in the development of software that tracks web browsing history of individuals. A sample of browser histories is provided in the files CookieMonsterBinary and CookieMonsterStacked that indicate which websites were visited by which customers. Using binary matrix format, the entry in row i and column j indicates whether web site j was visited by user i.Refer to the Appendix for instructions on how to perform association rules using the Analytic Solver Platform. Using a minimum support of 4% of the transactions (800 of the 20,000 total transactions) and a minimum confidence of 50% to generate a list of association rules. Review the top 14 rules. Use the files CookieMonsterBinary and CookieMonsterStacked to solve this problem using Analytic Solver. The data in this files is in binary matrix format meaning that each row indicates which iPad features and accessories a customer selected. In the Association Rules dialog box, enter 800 for…

I have 3 questions that need answering.     For A = {a,b}, how many strings can be built of size 4 that contain at most 2 b's?    3   7   1   11   if we have a relation x R y such that x mod y == even, for x = {1,2,3}, y = {1,4,7}, which of the following is a relation?   x = 2, y = 4   x = 1, y = 4   there is no solution to this   there are infinite number of solutions to this       For all objects J, if J is a square then J has four sides.  The above is not equivalent to which of the following:   there exists at least one four sided square in J   every square has four sides   all squares have four sides   if J is a square then J has four sides