Ctrl click
Old 12-20-2019, 12:21 PM   #1
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In the auction house you can not control click items for sale, you have to use the windows selection box to select the quantity you want.

I am using client v3.257

and on a side note, on mobile there use to be a chat bubble just outside the play window, any way can you add one bubble for each chat needed /g, /c./u and just a / -for other commands and is it possible to que the keyboard on the phone too so we don't put the cursor before the c/
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Old 12-20-2019, 12:26 PM   #2
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CTRL click noted.

You can use the hotbar to bind as many different chat options as you want.
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Computing the probability that at least one of the following events will occur:
P(a or b ... or z) = 1 - P(!a and !b ... and !z)
Probability
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Old 12-20-2019, 03:35 PM   #3
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hotbar shows all info of items placed in those squares as you use your finger to scroll down, you always have off tap the phone's screen to clear the info, also can you make is so when in landscape with phone the top and bottom banner are ignored until rotated to portrait the playing screen gets terrible small as they slide back in place
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Old 12-20-2019, 09:04 PM   #4
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Can you provide a screencap of the info that's getting in the way? Is it mouseover info?

I'm assuming you're on iPhone. On iPhone + Safari, there's no elegant way to get rid of those banners with our scroll methods. However, if you go to the app store and get the newly updated Nodiatis app, it will function the same as your browser, but without those banners in the way.
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Computing the probability that at least one of the following events will occur:
P(a or b ... or z) = 1 - P(!a and !b ... and !z)
Probability
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Old 01-02-2020, 04:15 PM   #5
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Thanks for the down loadable app. for iPhone - I have that now on my phone but those "mouse over" info is present on iPhone but not on the client. I'd prefer no mouse over info to block a potential miss click
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Old 01-02-2020, 04:30 PM   #6
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Can you provide a screencap of the info that's getting in the way?
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Computing the probability that at least one of the following events will occur:
P(a or b ... or z) = 1 - P(!a and !b ... and !z)
Probability
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