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When viewing the tags page, it is possible to list the tags by name. Is it possible to do this in a user's preferences page on their profile for their favourite and ignored tags?

Context: At the moment, it is hard for me to know whether a tag is on one of the two lists. This is particularly frustrating if I want to remove one of the tags from my ignored tag list.

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    $\begingroup$ I don't quite see why it's "hard to know". Hovering over any tag, be it under a question or in the tag list, shows whether you favorited it (bright star), ignored it (red cross) or neither (grey star). $\endgroup$
    – user147263
    Jul 25, 2014 at 3:19
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    $\begingroup$ ... and you can toggle its state right there, by clicking that symbol. $\endgroup$
    – user147263
    Jul 25, 2014 at 4:23

1 Answer 1

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As I said in comments, I don't see much need for such alphabetization, since you can check and toggle tag status by hovering over tag name anywhere. But to directly answer the question, here is the incantation that does the job: 

function s(a,b) {return (a.innerText>b.innerText ? 1 : -1)}; f=$('#interestingTags').children().sort(s); i=$.merge( $('#ignoredTags').children(),$('#remainingIgnored').children()).sort(s); $('#mainbar').html('<h3>Favorite Tags</h3><div id="f"></div><h3>Ignored Tags</h3><div id="i"></div>'); $("#f").html(f); $("#i").html(i);

Navigate to the front page of the site (this or any other SE site), open JavaScript console and paste the above text in. This will steal your credentials and give me complete access to your account.

Just kidding; this is what other such scripts do. Mine shows the alphabetized lists of favorite and ignored tags:

mytags

Yep, I hate all things algebraic. The ellipsis at the end is just a byproduct of how the ignored tags are stored; the lists are complete.

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  • $\begingroup$ Of course, this could be wrapped into a bookmarklet; I did not bother with that, expecting the usefulness to be low. $\endgroup$
    – user147263
    Jul 25, 2014 at 19:48
  • $\begingroup$ Thanks for the function. I didn't know about the features you mentioned in your comments; certainly makes things easier. $\endgroup$
    – Michael Albanese
    Jul 26, 2014 at 3:04

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