3401edt: Difference between revisions

Created page with "{{Stub}} {{Infobox ET}} {{Harmonics in equal|3401|3|1|intervals=prime}} 3401edt is notable for being the denominator of a convergent to log<sub>3</sub>(7/3), after 13edt..."
 
No edit summary
Line 3: Line 3:
{{Harmonics in equal|3401|3|1|intervals=prime}}  
{{Harmonics in equal|3401|3|1|intervals=prime}}  


3401edt is notable for being the denominator of a convergent to log<sub>3</sub>(7/3), after [[13edt]], [[35edt]], and [[153edt]], and the last before [[108985edt]], and therefore has an extremely accurate approximation to [[7/3]]. In fact, 3401edt demonstrates 16-strong 7-3 [[telicity]], even stronger than that of 153edt.
3401edt is notable for being the denominator of a convergent to log<sub>3</sub>(7/3), after [[13edt]], [[35edt]], and [[153edt]], and the last before [[108985edt]], and therefore has an extremely accurate approximation to [[7/3]], only about 5 ''micro''cents flat. In fact, 3401edt demonstrates 16-strong 7-3 [[telicity]], even stronger than that of 153edt.