User:Contribution/Successive superparticular complementary pair: Difference between revisions
Contribution (talk | contribs) Created page with "For each pair of superparticular ratios <math>{s1}/{s2}</math> and <math>{s2}/{s3}</math>, there exists a ratio <math>{a}/{b}</math> such that <math>{s1}/{s2}</math> and..." |
Contribution (talk | contribs) No edit summary |
||
| Line 5: | Line 5: | ||
We can observe a converging sequence and pattern for low errors: 5, 7, 12; then 7, 9, 16; then 9, 11, 20; then 11, 13, 24; then 13, 15, 28; then 15, 17, 32; then 17, 19, 36; then 19, 21, 40; then 21, 23, 44; etc. -- | We can observe a converging sequence and pattern for low errors: 5, 7, 12; then 7, 9, 16; then 9, 11, 20; then 11, 13, 24; then 13, 15, 28; then 15, 17, 32; then 17, 19, 36; then 19, 21, 40; then 21, 23, 44; etc. -- | ||
{{todo|Table|inline=1|comment=Show the table for 3/1, 2/1, 5/3, 3/2, 7/5, 4/3, 9/7, 5/4, 11/9, 6/5. Highlight the pattern in bold.}} | |||
{{todo|Finish the article and move|inline=1|comment=When the article is finished, move it to the main root}} | |||