Une période unique fait résonner toutes les fractions de n/29 en base 3.  

Le microscope numérique permet alors d'en observer le graphe. 

1/29=0,0002210102011122200121202111...

2/29=0,0012120211100022101020111222...

3/29=0,0022101020111222001212021110...

4/29=0,0102011122200121202111000221...

5/29=0,0111222001212021110002210102...

6/29=0,0121202111000221010201112220...

7/29=0,0201112220012120211100022101...

8/29=0,0211100022101020111222001212...

9/29=0,0221010201112220012120211100...

10/29=0,1000221010201112220012120211...

11/29=0,1010201112220012120211100022...

12/29=0,1020111222001212021110002210...

13/29=0,1100022101020111222001212021...

14/29=0,1110002210102011122200121202...

15/29=0,1112220012120211100022101020...

16/29=0,1122200121202111000221010201...

17/29=0,1202111000221010201112220012...

18/29=0,1212021110002210102011122200...

19/29=0,1222001212021110002210102011...

20/29=0,2001212021110002210102011122...

21/29=0,2011122200121202111000221010...

22/29=0,2021110002210102011122200121...

23/29=0,2101020111222001212021110002...

24/29=0,2111000221010201112220012120...

25/29=0,2120211100022101020111222001...

26/29=0,2200121202111000221010201112...

27/29=0,2210102011122200121202111000...

28/29=0,2220012120211100022101020111...