49 Gold Rush

The game 49 Gold Rush is based on the 6-49 lottery. In addition to the standard bet of picking six numbers, there is a slew of side bets that need their page. Every 49 seconds, a new game begins.

Rules of 49 Gold Rush
A total of 49 balls, numbered 1 to 49, are used in the game. The following are the six different sorts of bets.

Lotto:This is the traditional lottery or keno game, in which the player selects numbers and hopes they match those drawn. In 49 Gold Rush, the player must choose six numbers exactly. The following is the paytable:

• 6 = Pays 100000
• 5 = Pays 1200
• 4 = Pays 60
• 3 = Pays 12
• 2 = Pays 1.5
• 1 = Pays 0.5

Color Wars: These are wagers based on the colors of the drawn balls. In all honesty, they spell color with the letter u, but that isn't how this American spells it. There are 16 reds, 16 oranges, 16 blues, and one yellow in the mix. The following are the wagers: Following the name is a bet description, followed by the payout.

• Red dominates — 4 or more reds = Pays 11.1
• Orange dominates — 4 or more oranges = Pays 11.1
• Purple dominates — 4 or more purples = Pays 11.1
• No reds = Pays 11.25
• No oranges = Pays 11.25
• No purples = Pays 11.25
• No dominant color = Pays 1.22

Sum Range: The sum of the six balls drawn is used to place bets. In this area, you can place bets on:

• Over 160 = Pays 2.39
• Total 120~159 = Pays 2.16
• Total 64~119 = Pays 5.12
• Under 160 = Pays 270

Odd-Even: Bets based on whether the individual balls and the sum are odd or even. The available bets in this category are:

• Even sum = Pays 1.86
• Odd sum = Pays 1.85
• All even balls = Pays 89.35
• All odd balls = Pays 67.91

Lucky 49: These two bets are based on whether the number 49 will be drawn. The available bets in this category are:

• 49 will be drawn = Pays 4.5
• The exact position of 49 (1st~6th) = Pays 42.14

1st vs 6th: Bets based on whether the first ball drawn is higher/lower than the sixth and whether all six are in ascending or descending order. The available bets in this category are:

• 1st lower than 6th = Pays 1.86
• 1st higher than 6th = Pays 1.86
• Ascending order = Pays 576
• Descending order = Pays 576