Dream Catcher Live

Introduction

Dream Catcher is an engaging live dealer experience offered by Evolution Gaming that is closely based on big six This game includes a unique twist with two multipliers integrated into the spinning wheel.

Live dealer casinos by Playtech provide a similar gaming experience, but refer to it as Spin a Win.

Rules

I’ve been unable to locate the rules for this game online, and the Codeta online casino that features it was not helpful. Nevertheless, I gathered the rules based on game screenshots and press announcement The wheel consists of 54 segments, with possible outcomes being 1, 2, 5, 10, 20, 40, 2x, and 7x. The table below illustrates the distribution of each potential result.

1. Once the betting period concludes, the dealer initiates the wheel spin.
2. When the wheel halts at any result except for 2x or 7x, bets placed on that number will win and pay out at the odds corresponding to the wager. Winning follows a 'to one' model, meaning the player retains their initial stake upon winning. For instance, if a player wagers $10 on 5 and the wheel lands on 5, they would receive $10 multiplied by 5, totaling $50 in winnings in addition to their original bet.
3. Should the wheel stop on 2x or 7x, all bets continue to stand, but any payouts from the next spin will be enhanced by multiplying the winnings by either 2 or 7, depending on which multiplier was indicated in the initial spin.
4. In cases where the wheel results in multiple multipliers, the final payout will be calculated by multiplying the gains by the result of all previously landed multipliers.
5. The maximum potential win reaches up to 500,000 dollars, euros, or pounds, subject to the currency in play.
6. Illustration: A player wagers $10 on 5. If the first spin yields 2x, the following one produces 7x, and the final one lands on 5, the player’s winnings would be calculated as $10 multiplied by 5, then by 2, and finally by 7, equating to $700.

I assert that multipliers accumulate in value, contesting the alternative claim that only a summed total is considered. To support this approach of multiplication, see the case where the spins occurred as 7x, 7x, 7x, then 1. Ultimately, wagers on 1 resulted in a payout of $343.

One reader questioned Some basic algebra indicates that, under the assumption of infinite multipliers, the average multiplier for any wager will be 52/45, or approximately 1.15555. This suggests that players can expect an additional 15.55% return thanks to the multipliers. The table below clarifies the house edge associated with each of the six betting options. video Example: The odds of winning with the $10 bet are 4 out of 52. Ignoring the multipliers for the moment, the anticipated return on that bet would be calculated as (4/52) multiplied by (10+1), yielding an expected return rate of 84.62%. The '+1' accounts for the player's retention of their stake in case of a win. However, we must incorporate the average multiplier which modifies the winning odds of 10 by (52/45). Therefore, the overall expected return becomes (4/52) multiplied by (10 multiplied by (52/45) + 1) equating to 96.58%. Thus, if the player receives back 96.58%, the house edge can be determined by subtracting this from 100%, resulting in a house edge of 3.42%.

Analysis

As outlined in the rules, there's a cap on winnings set at half a million dollars/euros/pounds. Working out how this ceiling affects the house edge would be complex and nuanced, but generally, its impact would be minor for smaller initial bets.

I have documented the performance of Dream Catcher over the last month. Below is a summary of the results for Dream Catcher up to September 23, 2020.

To assess the impartiality of the wheel, I conducted a chi-squared goodness-of-fit test. The table below contrasts the actual results with the predicted results from 2,556 spins.

Analysis of Actual Results

Our friends at Tracksino (Online Casino Tracker) *: The chi-squared column illustrates the squared differences between the actual results and what was expected, normalized by the expected outcomes.

Delving into the mathematics, the chi-squared statistic for this dataset is recorded at 8.238013, with seven degrees of freedom. The likelihood of obtaining fair and random results being more extreme than this is calculated at 31.21%. This indicates that the findings align closely with what would be expected from a fair game, and the variations from expectations remain within a typical range.

Notes:
Strategies and insights pertaining to casino games such as blackjack, craps, and roulette, among others, are mathematically verified and can be utilized effectively.

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Written by: Michael Shackleford