The following table describes the distribution of a random sample S of 200 individuals, arranged by education level and income.   Income(Dollars per Year) < High School High School Diploma Some College Bachelor’s Degree Graduate Degree Post-Graduate Degree 0-25,000 12 8 3 2 1 0 25,000-50,000 7 12 9 12 11 2 50,000-75,000 1 3 4 6 14 5 75,000-100,000 0 2 1 8 11 8 100,000-125,000 0 1 1 4 8 9 125,000-150,000 0 0 2 3 7 12 150,000+ 0 0 1 1 3 6   Let events be defined as follows: A = the event the subject makes 0-25,000 dollars per yearB = the event the subject makes 25,000-50,000 dollars per year C = the event the subject makes 50,000-75,000 dollars per yearD = the event the subject makes 75,000-100,000 dollars per yearE = the event the subject makes 100,000-125,000 dollars per yearF = the event the subject makes 125,000-150,000 dollars per yearG = the event the subject makes more than 150,000 dollars per yearH = the event the subject has not graduated high schoolI = the event the subject has only graduated high schoolJ = the event the subject has some college (but not a Bachelor’s degree)K = the event the subject’s highest level of education is a Bachelor’s degreeL = the event the subject’s highest level of education is a graduate degreeM = the event the subject has earned a post-graduate degree   Using the formula, P(A|B) = [P(A and B)]/(P(B), find the probability of the complement of G given L or M. What does this probability mean in context?