Number systems are mathematical notations for representing numbers using digits or symbols in a consistent manner.
1 f32 = 1 ter
1 ter = 1 f32
Example:
Convert 15 IEEE 754 Single Precision to Base 3 (Ternary):
15 f32 = 15 ter
IEEE 754 Single Precision | Base 3 (Ternary) |
---|---|
0.01 f32 | 0.01 ter |
0.1 f32 | 0.1 ter |
1 f32 | 1 ter |
2 f32 | 2 ter |
3 f32 | 3 ter |
5 f32 | 5 ter |
10 f32 | 10 ter |
20 f32 | 20 ter |
30 f32 | 30 ter |
40 f32 | 40 ter |
50 f32 | 50 ter |
60 f32 | 60 ter |
70 f32 | 70 ter |
80 f32 | 80 ter |
90 f32 | 90 ter |
100 f32 | 100 ter |
250 f32 | 250 ter |
500 f32 | 500 ter |
750 f32 | 750 ter |
1000 f32 | 1,000 ter |
10000 f32 | 10,000 ter |
100000 f32 | 100,000 ter |