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Re:A New Coefficient of Correlation by malshe on Saturday December 25, 2021 @05:31PM (#29687625)
This article is now published in the Journal of the American Statistical Association [Volume 116, 2021 - Issue 536]

https://doi.org/10.1080/01621459.2020.1758115

Re:A New Coefficient of Correlation by mjcohen on Saturday December 25, 2021 @11:19PM (#29689624)
That costs $47 (US). The archiv article is free.
Re:A New Coefficient of Correlation by ateng on Saturday December 25, 2021 @11:28PM (#29689677)
I think pointing out that it is published on a known journal is to display the fact that the paper is now peer-reviewed
Re:A New Coefficient of Correlation by malshe on Sunday December 26, 2021 @12:15AM (#29689926)
Yes, that’s right. I wanted to highlight that this is a peer-reviewed article published in one of the top statistical journals.
Re:A New Coefficient of Correlation by ekianjo on Sunday December 26, 2021 @12:02AM (#29689868)
Peer reviews dont mean much anymore these days.
Re:A New Coefficient of Correlation by Nevermark on Sunday December 26, 2021 @12:30AM (#29689996)
Do you have a measure of low correlation to support that?

Regardless, I expect reviews are pretty straight forward for a concept that stands on its own like this one.

Re:A New Coefficient of Correlation by sdoering on Sunday December 26, 2021 @12:49AM (#29690078)
In answer to sister comment by derbOac:

Thanks for sharing this. On the other hand the cited paper clearly relates to interdisciplinary peer review.

I am not sure how or if this can be transferred to mathematics.

Re:A New Coefficient of Correlation by derbOac on Sunday December 26, 2021 @12:38AM (#29690027)
Re:A New Coefficient of Correlation by malshe on Sunday December 26, 2021 @12:16AM (#29689934)
Perhaps to you. In academia we take them seriously.
Re:A New Coefficient of Correlation by nl on Sunday December 26, 2021 @12:37AM (#29690026)
In Math they really do.