c d e f g and h the player has thus had a streak of 6 consecutive wins of games c to h using the same rationale as for the tickets illustrated in fig1 and 2 the longer a player 39 s streak of consecutive wins the larger is the ultimate wager per game and therefore the larger the possible prize amount this would be denoted in a win table 170 in many instant win gaming tickets the prize amount for winning a single game is double the amount wagered thus if the amount wagered is 5 as in game a of the ticket in fig3 winning that game results in a payout of 10 for the player for the same ticket the progressive nature of the wagering with each wager dependent on the result of the immediately preceding game results in an increasingly larger prize amount as the number of consecutive games won increases four consecutive games won results in cumulative winnings of 260 with the prize amount for the fourth game being 150 the amount wagered on the fourth hand was therefore 75 the given total does not include the 10 won in game a to simplify matters the individual amount.