is released
corrected: Token evaluation in emails from P3
IMPORTANT: settings will be reset after update! -> save settings before the update!
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is released
corrected: Token evaluation in emails from P3
IMPORTANT: settings will be reset after update! -> save settings before the update!
Why did the upgrade procedure go back to the old confirmation on the controller before proceeding in this version?
do we loose our setting from 5.05b to 5.05c?
I don`t understand the questionQuote:
Why did the upgrade procedure go back to the old confirmation on the controller before proceeding in this version?
that`s possible - for this reason I wrote "please save the settings"...Quote:
do we loose our setting from 5.05b to 5.05c?
One of the previous version of PLC, there was 2 check box to select and to do a upgrade directly from the computer, there was no need to go to the controller to authorize the upgrade… in version 5.05 this is now missing.
Also in 5.05d, the email token seem to not be working correctly. I have:
$$ALMS$$
S
$$REPS[32][00]$$ $$SENN[xx]$$ - $$SENV[xx]$$
$$REPE$$
I
$$REPS[32][01]$$ $$ILLN[xx]$$ - $$ILLV[xx]$$
$$REPE$$
S
$$REPS[32][02]$$ $$SWIN[xx]$$ - $$SWIS[xx]$$ [$$SWIC[xx]$$]
$$REPE$$
L
$$LEVN[0]$$ - $$LEVV[0]$$
But in my test email I get:
no alarm - all OK
S
So it dosent look like the parsing has been corrected….. :(
Quote:
Originally Posted by boboxx
sniff I loved those 2 checkboxes, It gave me a sense of security ( that no power spikes could happen )
and it helped in my general lazyness => not having to leave my coach to update the p3 :)
?
the check boxes are still there - at least on my PC ...
Attachment 1014
the parsing works, if there is not another parsing process at the same time (e.g. access during webserver and email sending at the same time), maybe that was the problem?
why should I remove them
Ha ok I must of missed them, I was looking on them, I was looking on the bottom :)... I like that option it should be keept.
For the email parsing, I have tried it over rs232 and it's the same.
Chnaging my message to:
$$ALMS$$
L
$$LEVN[0]$$ - $$LEVV[0]$$
I get :
$$ALMS
L
Level 1 -
maybe your problem has been solved with 5.05e