« first day (1739 days earlier)      last day (2172 days later) » 

8:26 AM
What is a suitable tag for automated theorem proving? The closest one I know of is .
I have added to this question: Automated geometry theorem provers. (I thought also about .) Does the choice of tags seem reasonable?
5
Q: Automated geometry theorem provers

coudyWhat is the state of the art concerning automated geometry theorem provers (AGTP)? I can see that a few CAS and dynamic geometry softwares (e.g. geogebra) have embedded provers but I failed to find a comparison of these solvers nor a thorough list of AGTP. Are there still AGTP using the quantif...

 
 
1 hour later…
9:50 AM
@JDH Since also the related tag was mentioned, I will point out that this tag has empty tag-info at the moment. However, I am by no means qualified to write some tag-excerpt/tag-wiki. (And I am also not sure what was the intention of the tag-creator where the tag should be used.)
This SEDE query found as the oldest occurrence of the tag the question: The projection of a weakly homogeneous tree is determined. Unless the first question has been deleted in the meantime, it seems that the tag was created by Andres E. Caicedo.
 
 
7 hours later…
4:57 PM
The tag has been created not too long ago. Has this tag potential to be useful? Both questions which have this tag at the moment have negative score, one of them is on hold.
-1
Q: Generalized integral of $\tan x$

AnixxWe know, the following generalized integrals exist (following Cesaro and other methods): $\int_0^\infty \sin x\, dx =1$ $\int_0^\infty \cos x\, dx =0$ Is there a published method to ascribe a meaningful value to $\int_0^\infty \tan x\, dx$? UPDATE In my theory that is under development wher...

-1
Q: Integral of the squared secant

AnixxThe integral $$\int_{-\infty}^\infty \sec^2 x \, dx$$ is very much divergent, even on finite intervals, not to say the entire real axis. Yet, I used a new technique to approach this integral and came to a regularized value of $-\frac1{3\pi}$. Do any other methods allow to ascribe a regularize...

 

« first day (1739 days earlier)      last day (2172 days later) »