of winning the mystery jackpot as twenty spins for one dollar each would, and also the same odds of winning the jackpot as would four hundred spins for five cents each. Often, such games have several "mystery jackpots" that usually differ by at least an order of magnitude both in terms of magnitude and frequency of payout, which can ensure that jackpots are seen to be won frequently (often, many times per day in the case of relatively small jackpots). One variation of this scheme (most often used by gaming corporations serving brick-and-mortar establishments over a large geographic footprint) is to have one main jackpot, several intermediate jackpots paid at the regional level, smaller jackpots paid at the site level and/or the smallest jackpots tied to each individual machine. From the house perspective, a key financial consideration of such jackpots is that the portion of players' wagers directed to the jackpot are, in essence, only funding the portion of the jackpot within its specified "range." The gaming operator needs to fund each jackpot's minimum amount from the house edge of the main game, which is usually at least a third of the "must-hit-by" amount especially in games with multiple jackpots as this creates an assurance that each jackpot will always be several times the value of the jackpot "below" it. If the random number generator gives each value within the jackpot "range" an equal chance of being the "winning" value then under these conditions "seed money" from the house would likely account for over half of the jackpot's total funding, for which the house would presumably need to compensate by increasing the house edge of the main game. To counteract this issue and increase the average amount wagered before each jackpot is won, the mathematical formula used to calculate each jackpot is often skewed in such a way that makes it likely the actual average and median jackpots will be well above the average of the published minimum and maximum values. A simple example formula that would achieve this (expanding on the aforementioned example) would be simply to calculate the jackpot as being $1,000 plus the square root of a random number between zero and four million, which would result in a 75% probability of each jackpot being between $2,000 and $ 50,000 and a 25% probability of a jackpot being between $1,000 and $2,000. Break-even point In some games