#Use a struct to define a card as an enumerated member that is its suit value and a short that is its pips value. #Write a function that randomly shuffles the deck.

#Then deal out 7 card hands and evaluate the probability that a hand has 1)no pair 2)one pair, 3)two pair, 4)three of a kind, 5)full house and 6)4 of a kind.
#This is a Monte Carlo method to get an approximation to these probabilities. #Use at least 1 million or 10^6 randomly generated hands.

You can check against probabilities found in a standard table. Hand |Combinations | Probabilities Royal flush | 4324 | 0.00003232 Straight flush | 37260 | 0.00027851 Four of a kind | 224848 | 0.00168067 Full house | 3473184 | 0.02596102 Flush | 4047644 | 0.03025494 Straight | 6180020 | 0.04619382 Three of a kind | 6461620 | 0.04829870 Two pair | 31433400 | 0.23495536 Pair | 58627800 | 0.43822546 Ace high or less | 23294460 | 0.17411920 Total | 133784560 | 1.00000000