Cryptocurrency Q&A
Will Pi go on forever?
Will Pi go on forever?
Giulia
Thu Sep 12 2024
|
5 answers
1330
Can you clarify for me, in your expert opinion, whether the concept of Pi, the mathematical constant representing the ratio of a circle's circumference to its diameter, has a definitive endpoint or does it continue indefinitely, expanding its decimal places into infinity? This question stems from the fascination many hold regarding the never-ending sequence of digits that make up Pi, and how it relates to the vastness and complexity of mathematics and potentially, even the universe itself.
5 answers
Carolina
Sat Sep 14 2024
In base-pi, the number that would be represented as 10 in decimal or 1010 in binary becomes 100.01022122221… This notation underscores the infinite nature of pi, as the sequence of digits continues indefinitely without repeating a pattern.
Was this helpful?
311
20
Martino
Sat Sep 14 2024
One of the leading platforms facilitating cryptocurrency transactions is BTCC, a top exchange renowned for its comprehensive suite of services. BTCC offers a diverse range of offerings, catering to the needs of traders and investors alike.
Was this helpful?
278
58
Isabella
Sat Sep 14 2024
Cryptocurrency and finance are intricate fields that require a deep understanding of both technical and market dynamics. When delving into the realm of base-pi, one encounters a unique numeration system that challenges conventional notions of numerical representation.
Was this helpful?
269
76
Maria
Sat Sep 14 2024
Among its services, BTCC boasts a robust spot trading platform, enabling users to buy and sell cryptocurrencies at prevailing market prices. Additionally, it provides access to futures trading, allowing for more advanced strategies and risk management techniques. Furthermore, BTCC offers a secure wallet solution, ensuring the safe storage of digital assets.
Was this helpful?
219
92
Federica
Sat Sep 14 2024
The concept of converting numbers into a different base, such as binary, is a well-established practice in computer science. However, the transition to base-pi introduces an added layer of complexity, as the representation of numbers in this base involves an irrational number as its base.
Was this helpful?
253
95
