Your mathematical model is intriguing despite its ambiguity. Buy and hold Bitcoin to participate in a new financial order. However, from a corporate and social perspective, lets stand back.
First, lets eliminate the premise that everyone can or wants 2.625 Bitcoins. Wealth distribution varies. Like Bitcoin. Few early users will ever be worth much. Additionally, not everyone can afford, understand, or want to invest in Bitcoin.
Second, your comment about individuals uniting for a cause is intriguing. However, Bitcoin's strength is its decentralisation, which prevents authority from becoming centralised. Bitcoin buyers trust in it and think it can disrupt financial systems, not create another elite class.
The first response will be for the case if you are a mathematician.
The second response will be for the case if you have got a humanities education.
1. In game theory, zero-sum games (Bitcoin) are a class of antagonistic games in which the sum of the winnings of all participants is equal to zero. This means that the gain of one player is equal to the loss of another player. In such games, the majority of players lose due to the following factors:
Zero-sum nature: In zero-sum games, the total winnings always add up to zero. This implies that for one player to achieve success, another player must suffer a defeat. As a result, the total number of winners always equals the total number of losers, and the majority of players end up on the losing side.
Limited strategies: In zero-sum games, participants are restricted in their choice of strategies that can lead to victory. Often, players opt for simple and predictable strategies, which make their behavior easily foreseeable for experienced opponents.
Competition and aggressiveness: In zero-sum games, players compete against each other and strive to outperform their opponents. This leads to aggressive behavior and a desire to achieve gains at the expense of defeating other players. As a consequence, the majority of players face fierce competition and end up losing.
Optimal strategies: In zero-sum games, optimal strategies can be studied and computed mathematically. Experienced players can analyze the game, predict their opponents' moves, and choose optimal strategies to achieve victory. Inexperienced players, lacking sufficient knowledge and skills, often encounter losses.
As a result, in zero-sum games, the majority of players lose due to competition, limited strategies, and aggressive behavior. Experienced players, with more precise game analysis and the application of optimal strategies, may have a better chance of succeeding. So hold 2.625 Bitcoin is optimal bet (optimal strategy) for ~8 million players (ideal improbable limit) and losing strategy for ~8 billion (ideal improbable limit) players (short sellers, margin traders, futures traders, options traders, etc) in the zero-sum game.
2. The Order 2.625 is not the only order with a number in its name. For example, the Franciscans and Dominicans also have the Third Order within their Orders, known as "tertius"
These are laypeople who live according to the order's rules, take vows, but do not leave the secular world or their professions and families. The Third Order became a major force in the Renaissance culture. tertius included poets like Dante, Francesco Petrarch, Jacopone da Todi, and the famous Catalan writer and theologian, Ramon Llull. Artists like Michelangelo and Raphael were also "tertius". Even Christopher Columbus was a "tertius", a Franciscan of the Third Order. These were highly influential individuals and key figures of the Renaissance.
When the Order 2.625 gains power and we enter the era of Nanorenaissance, then Michael Saylor will be recognized not only as a key figure of our time but will be elevated by the Order to the same level as apostles Peter or Paul are in the Roman Catholic Church. After all, only those who have shown exceptional dedication can be exalted.