User talk:Sandbox/Du Bois-Reymond Constants/Example/First
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Proving the inequality (1),(2)
The inequality (1),(2) is clear by looking at the intersection of the graphs $y = x$ and $y = \map \tan x$.
$t_n$ is closer and closer to the lines $\pi/2 + n\pi$
So $\sequence {\size{\map \sin {t_n} } }$ is increasing.
But how to write a proof? --Hbghlyj (talk) 18:04, 25 March 2024 (UTC)
- The general expectation is that a contributor will generally tackle a proof when he or she is confident of being able to do so, except when specifically filling in material which appears in a source work, in which case the proof will be left open.
- As you appear to be populating $\mathsf{Pr} \infty \mathsf{fWiki}$ with material off the top of your head, the assumption is that you know your way around this area sufficiently as to have authoritative knowledge in that area.
- If this is not the case, then you are advised to discontinue this effort, and work on areas where you do. --prime mover (talk) 18:21, 25 March 2024 (UTC)
- I posted my proof on StackExchange for verification. --Hbghlyj (talk) 18:50, 25 March 2024 (UTC)