Sequence 1234567891011121314 in Pi
Pi Sequence Finder
Is there a number 1234567891011121314 in Pi?
Answer
In the first 1,000,000,000 digits of Pi, 1234567891011121314 is
not found
Searched in the first 1,000,000,000 digits after the decimal point, position 1 = the 1 in 3.14…, overlaps counted. If the digits were independent and equally likely, a 19-digit block would be expected about once in 10,000,000,000,000,000,000 digits — beyond the 1,000,000,000 searched.
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See Also
- Pi Digit Explorer - Discover any digit of pi
- First Digits of Pi - Pi up to a specified number of digits
- Download digits of Pi - Download digits of Pi from 1,000 to 1 billion
Sequences in Pi
| Sequence | Found in Pi (— = not checked here) |
|---|---|
| 1234567891011121299 | — |
| 1234567891011121300 | — |
| 1234567891011121301 | — |
| 1234567891011121302 | — |
| 1234567891011121303 | — |
| 1234567891011121304 | — |
| 1234567891011121305 | — |
| 1234567891011121306 | — |
| 1234567891011121307 | — |
| 1234567891011121308 | — |
| 1234567891011121309 | — |
| 1234567891011121310 | — |
| 1234567891011121311 | — |
| 1234567891011121312 | — |
| 1234567891011121313 | — |
| 1234567891011121314 | Not found |
| 1234567891011121315 | — |
| 1234567891011121316 | — |
| 1234567891011121317 | — |
| 1234567891011121318 | — |
| 1234567891011121319 | — |
| 1234567891011121320 | — |
| 1234567891011121321 | — |
| 1234567891011121322 | — |
| 1234567891011121323 | — |
| 1234567891011121324 | — |
| 1234567891011121325 | — |
| 1234567891011121326 | — |
| 1234567891011121327 | — |
| 1234567891011121328 | — |
FAQ
Is there a number 1234567891011121314 in Pi?
In the first 1,000,000,000 digits of Pi, 1234567891011121314 is not found
Does that mean 1234567891011121314 is not in Pi at all?
No: only the first 1,000,000,000 digits after the decimal point were searched. It may occur further on; whether every digit block occurs in Pi is unproven.
How often would a 19-digit block be expected in Pi?
With independent, equally likely digits, about once in 10,000,000,000,000,000,000 digits; the search covered the first 1,000,000,000.
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