SATX: Defender of Bitcoin Spirit

SATX, a rising star in the BRC20 inscription track, originated from BTC, built on BTC, and shares the same root with SATS. But SATX is destined to be a mysterious character! Instead of following the conventional way of thinking, it took an unconventional path. It ingeniously designed according to the precise total amount of聪 corresponding to the precise total amount of Bitcoin and completed its deployment on April 24, 2023. Coincidentally, this day also marks the 12th anniversary of Satoshi Nakamoto's departure from Bitcoin development on April 23, 2011.

The single inscription quantity of SATX is 29,999,999,967, the number of inscribed copies is 70,000, and the total inscribed quantity is 2,099,999,997,690,000, which is exactly the same as the precise quantity of聪 corresponding to the precise total amount of Bitcoin. Why is the single inscription quantity so large? Why is the number of inscribed copies 70,000? If you have done the math carefully, you will not help but admire the deployer's painstaking effort and ingenious design: only by setting the quantity of each copy to 29,999,999,967, multiplying it by 70,000 copies, can the final total quantity be 2,099,999,997,690,000! Moreover, the quantity of each inscription, the total number of inscriptions, and the total inscription quantity are all complete integers without any decimal points. The total amount of SATX is exactly the same as the precise amount of all聪 corresponding to the precise total amount of Bitcoin! This means that the precise total amount of all聪 corresponding to the precise total amount of Bitcoin, 20,999,999.9769, is exactly the same as the quantity of 29,999,999,967 multiplied by 70,000:

20,999,999.9769*100,000,000=29,999,999,967*70000, which is 2,099,999,997,690,000.

Of course, there is another possible design:

If it is designed with 209,999,999,769 copies each, and a total of 10,000 copies, the total quantity obtained is the same. But it is obvious that the disadvantage of such a design is that the quantity of each copy is as high as 209.9 billion, which is too large, and 10,000 copies of the inscription is obviously too few. And if it is designed with 100,000 copies of the inscription, the quantity that can be inscribed for each copy is 20,999,999,976.9. It is obvious that the quantity of inscription for each copy will start to have a decimal point! 100,000 copies will have one decimal place, 1 million copies will have two decimal places, and 10 million copies will have three decimal places. Obviously, this is not the result that the deployer wants to see. Therefore, after comprehensive consideration, the deployer still wisely chose the former.