Glossary:
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Let p be a prime. The period of the decimal expansion
of 1/p is often called the period of p.
This period always divides p-1 and usually
found by calculating the order of 10 modulo p (which
equals the period). If the period equals p-1, then
it is a full period prime.
Period of 1/p (for primes p)
| p | period | p |
period | p | period | p |
period | p | period | p |
period |
|---|
| 2 | * | 3 | 1 |
5 | * | 7 | 6 | 11 |
2 | 13 | 6 |
| 17 | 16 | 19 |
18 | 23 |
22 | 29 | 28 | 31 |
15 | 37 | 3 |
| 41 | 5 | 43 |
21 |
47 | 46 | 53 | 13 |
59 | 58 | 61 | 60 |
| 67 | 33 | 71 |
35 | 73 | 8 | 79 |
13 | 83 | 41 | 89 | 44 |
| 97 | 96 | 101 |
4 | 103 | 34 | 107 |
53 | 109 | 108 | 113 |
112 |
| 127 | 42 | 131 |
130 | 137 | 8 | 139 |
46 | 149 | 148 | 151 |
75 |
| 157 | 78 | 163 |
81 | 167 | 166 | 173 |
43 | 179 | 178 | 181 |
180 |
| 191 | 95 | 193 |
192 | 197 | 98 | 199 |
99 | 211 | 30 | 223 |
222 |
| 227 | 113 |
229 | 228 | 233 | 232 |
239 | 7 | 241 | 30 |
251 | 50 |
| 257 | 256 | 263 |
262 | 269 | 268 | 271 |
5 | 277 | 69 | 281 | 28 |
See Also: UniquePrime
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