Bin to Base 36
binary
- Definition: Binary is a base-2 numeral system that uses only two symbols, typically 0 and 1, to represent values.
- Symbol: The binary numeral system is often represented with the prefix ‘0b’ or ‘b’ to indicate that a number is in binary format.
- Usage: Binary is primarily used in computer science and digital electronics, where data is processed and stored in binary form.
base-36
- Definition: Base-36 is a positional numeral system that uses 36 symbols: the digits 0-9 and the letters A-Z to represent values.
- Symbol: Base-36 numbers are often represented with the prefix ‘0z’ or ‘z’ to indicate that a number is in base-36 format.
- Usage: Base-36 is used in various applications such as URL shortening, encoding identifiers, and data compression.
Origin of the binary
- The binary numeral system has its roots in ancient cultures, but it was formally defined in the 17th century by mathematician Gottfried Wilhelm Leibniz. Its significance grew with the advent of digital computing in the 20th century, becoming the foundation of modern computing systems.
Origin of the base-36
- Base-36 was developed as a way to efficiently represent larger numbers using a compact format. It combines digits and letters, allowing for a more efficient representation of data compared to base-10 or base-16. Its usage has been popularized in computer science and web development, particularly in applications requiring unique identifiers.
binary to base-36 Conversion
Conversion Table:
Bin | Base 36 |
1 Bin | 1 Base 36 |
10 Bin | 2 Base 36 |
11 Bin | 3 Base 36 |
100 Bin | 4 Base 36 |
101 Bin | 5 Base 36 |
110 Bin | 6 Base 36 |
111 Bin | 7 Base 36 |
1000 Bin | 8 Base 36 |
1001 Bin | 9 Base 36 |
1010 Bin | A Base 36 |
1011 Bin | B Base 36 |
1100 Bin | C Base 36 |
1101 Bin | D Base 36 |
1110 Bin | E Base 36 |
1111 Bin | F Base 36 |
10000 Bin | G Base 36 |
10001 Bin | H Base 36 |
10010 Bin | I Base 36 |
10011 Bin | J Base 36 |
10100 Bin | K Base 36 |
10101 Bin | L Base 36 |
10110 Bin | M Base 36 |
10111 Bin | N Base 36 |
11000 Bin | O Base 36 |
11001 Bin | P Base 36 |
11010 Bin | Q Base 36 |
11011 Bin | R Base 36 |
11100 Bin | S Base 36 |
11101 Bin | T Base 36 |
11110 Bin | U Base 36 |
11111 Bin | V Base 36 |
100000 Bin | W Base 36 |
100001 Bin | X Base 36 |
100010 Bin | Y Base 36 |
100011 Bin | Z Base 36 |
Practical Applications
Everyday Use Cases
- URL Shortening: Base-36 is often used in URL shortening services because it allows for a compact representation of links, making them easier to share.
- User-Friendly IDs: Many applications use base-36 to create user-friendly identifiers that are shorter and easier to remember than traditional numeric IDs.
Professional Applications
- Database Indexing: Base-36 identifiers are used in databases to create unique keys that are both compact and efficient for indexing records.
- Data Encoding: In programming, base-36 is employed to encode data in a compact form for transmission over networks or storage in databases.
Scientific Research
- Data Representation: Researchers use base-36 for compactly representing large datasets, making it easier to analyze and share results.
- Simulation Models: In computational models, binary and base-36 representations are utilized to efficiently manage and represent complex data structures.