The deck states that a simple entry unlocks a high-powered system capable of generating 61 BTC through continuous cycles, and presents a table totalling 61.342 BTC.
How the table is built
The table takes each slot's profit and multiplies it by how many times that slot is assumed to recycle by the time slot 12 completes. Slot 1 recycles 12 times, slot 2 eleven times, down to slot 12 once.
| Slot | Profit | Recycles | Total |
|---|---|---|---|
| 1 | 0.007 | 12x | 0.084 |
| 2 | 0.014 | 11x | 0.154 |
| 3 | 0.028 | 10x | 0.280 |
| 4 | 0.056 | 9x | 0.504 |
| 5 | 0.112 | 8x | 0.896 |
| 6 | 0.224 | 7x | 1.568 |
| 7 | 0.448 | 6x | 2.688 |
| 8 | 0.896 | 5x | 4.480 |
| 9 | 1.792 | 4x | 7.168 |
| 10 | 3.854 * | 3x | 10.752 |
| 11 | 7.168 | 2x | 14.336 |
| 12 | 18.432 | 1x | 18.432 |
| Total income | 61.342 | ||
* A second source error. This table prints slot 10 profit as 3.854 BTC. The profit table in the previous lesson prints 3.584 BTC. The digits are transposed. The correct figure is 3.584, and you can prove it from the deck itself: 3.584 multiplied by 3 equals 10.752, which is the total the deck prints on that same row, and the 61.342 grand total only adds up using 3.584.
What 61.342 BTC would require
From the previous lesson, every unit paid out was paid in by a member. So:
At the full ladder cost of 4.095 BTC per person, that is:
So roughly 14 people must lose their entire 4.095 BTC ladder for one person to reach the advertised 61.342 BTC. If instead those members only ever bought slot 1, the number rises past fifty thousand people.
The position-filling problem
To complete a cycle at any slot, fourteen members must occupy that same slot beneath you. Each of those fourteen needs their own fourteen at that slot. The structure grows by a factor of fourteen each generation.
What that means for a typical member. In a structure growing fourteen times per layer, the newest layer is always about thirteen fourteenths of everyone who has ever joined.
So at any moment, around 93 percent of all members are in the newest layer and have not yet completed a cycle. That is not a prediction about this programme specifically. It is a property of any structure where each completion requires fourteen new positions beneath it.
Slot 12 in particular. To complete slot 12 you need fourteen members holding slot 12 beneath you. Each of them needed fourteen members holding slot 12 beneath them, and so on. Since every slot above slot 1 is funded by auto entry as the deck shows, the base needed to support a single slot 12 completion is on the order of 14 to the power of 12.
That is roughly 56 trillion entries, against a world population of about 8 billion. This follows from the structure the deck describes, in which every slot above the first is activated by the contract from the cycle below it.
Putting the two claims side by side. The deck claims a self-sustained reward cycle and unlimited earning potential. The arithmetic above, done entirely on the deck's own figures, shows a system that redistributes rather than generates, and that requires continuous multiplication of new members to keep paying. Both statements are now in front of you. What you make of them is your call, and you now have the numbers to make it with.