This support ticket is created 4 years, 11 months ago. There's a good chance that you are reading advice that it now obsolete.
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Link to a page where the issue can be seen: hidden link
I expected to see:
no html tags in the output
Instead, I got:
looks like every other tag was parsed (ie. first was read and turned it bold, 2nd turned on my italics but the ending tags never were recognized. Just on this post. It has been working fine for several years on previous 176 posts (custom post type=article)
Also, and perhaps another issue so I will file another ticket, this post and any new post that I create is throwing a 403 forbidden error whenever I try to update with the edit post in WordPress. A QUICKEDIT works however. I assume this is not a TOOLSET TYPES caused issue but I currently am stuck with no idea how to fix it. I am not sure if this issue is causing the TYPES plugin to incorrectly parse the HTML here?
Hello. Thank you for contacting the Toolset support.
First of all - After checking to debug information you shared with us, I found that you are using outdated Toolset Types plugin. We always recommend running your site with latest stable release plugin version.
*** Please make a FULL BACKUP of your database and website.***
Could you please update ALL Toolset plugins to it's latest officially released version. You can download the latest plugin release from your accounts page:
=> https://toolset.com/account/downloads/
Once you update has been performed, can you please check your server error log and share the error log with me.
He is a screenshot of the issue: (incorrect parsing of custom field with html)
Also one showing a post which parses it correctly.
Here is the contents of the custom field which is NOT parsing: (at hidden link )
<p>The index map in topological K-theory for real Banach algebra extensions is a natural transformation from the first K-theory of the quotient to the zeroth K-theory of the ideal. We show that any such natural transformation is an integer multiple of the index map.</p><div class="frenchline"></div> <p>L’application index dans la K-théorie des extensions d’algèbres de Banach réelles est une transformation naturelle entre le premier K-groupe de l’algèbre quotient et le zéroième K-groupe de l’idéal. On démontre qu’une telle transformation naturelle doit être un multiple intégral de l’application index.</p>
Here is the contents of the custom field which is parsing CORRECTLY: (at hidden link )
<p>We survey the symmetry preserving properties for the dual propinquity, under natural non-degeneracy and equicontinuity conditions. These properties are best formulated using the notion of the covariant propinquity when the symmetries are encoded via the actions of proper monoids and groups. We explore the issue of convergence of Cauchy sequences for the covariant propinquity, which captures, via a compactness result, the fact that proper monoid actions can pass to the limit for the dual propinquity.</p>
<div class="frenchline"></div> <p>Nous <span>é</span>tudions les propri<span>é</span>t<span>é</span>s de conservation des symm<span>é</span>tries des espaces quantiques pour la proximit<span>é</span> duale, sous des conditions naturelles d’<span>é</span>quicontinuit<span>é</span> et de non d<span>é</span>g<span>é</span>n<span>é</span>rescence. Ces propri<span>é</span>t<span>é</span>s sont exprim<span>é</span>es naturellement dans le language de la proximit<span>é</span> covariante, qui permet de discuter la convergence d’actions de groupes et semigroupes sur les espaces quantiques. Nous explorons le probl<span>è</span>me de la convergence des suites de Cauchy pour la proximit<span>é</span> covariante, qui capture, gr<span>â</span>ce a un th<span>é</span>oreme de compacit<span>é</span>, le fait que les actions de monoides propres passent <span>à</span> la limite pour la proximit<span>é</span> duale.</p>
Note the line 10 is the field in question. (authors-full-address is a repeating custom field. In this instance there is only a single author, one repetition).
Ok - can you please share access details and I will look whats going wrong with your site.
*** Please make a FULL BACKUP of your database and website.***
I would also eventually need to request temporary access (WP-Admin and FTP) to your site. Preferably to a test site where the problem has been replicated if possible in order to be of better help and check if some configurations might need to be changed.
I have set the next reply to private which means only you and I have access to it.
Note: the code contains the peekaboo shortcode which normally works fine. Certainly does for all my other posts! The field in question this time that is not rendering the html is [wpv-post-body] which of course is not a custom field.
My support question began with the html not being parsed in a custom field of a post and now it is not being parsed in the post-body. Seems one or the other works but not at the same time? Weird.
Thanks for looking at this Minesh, I really appreciate it! It's really frustrating to me...
Is that the case on the live site as well? I guess so:
<p>The index map in topological K-theory for real Banach algebra extensions is a natural transformation from the first K-theory of the quotient to the zeroth K-theory of the ideal. We show that any such natural transformation is an integer multiple of the index map.</p>
<div class="frenchline"><div class="frenchline"></div></div>
<p>L’application index dans la K-théorie des extensions d’algèbres de Banach réelles est une transformation naturelle entre le premier K-groupe de l’algèbre quotient et le zéroième K-groupe de l’idéal. On démontre qu’une telle transformation naturelle doit être un multiple intégral de l’application index.</p>
Sorry I didn't spot this. My editor must be doing something weird for this to suddenly crop up in data entry.
I don't think so that editor converts the slashes as its editor and it will respect what text/content you enter into it.
You just need to correct the wrong slashes and your issue will be resolved and I'm glad that I'm able to spot this issue instantly and that will help you to resolve your issue.