I had the number pad completely disappear on me today. When I clicked on the "clear non-bolded entries" (and clicked the subsequent OK), the number pad came back for some reason.

I've also noticed that the "clear all entries" button does not seem to be working.

I got a very weird bug today: when I loaded my first timed 6*6, there didn't appear any puzzle, and the message said "this is your x number 1 …", like the normal message, but with the puzzle size reduced to 'x'

I can see in the logs what went wrong: for some reason no 6x6 puzzle was picked from the "pool" of puzzles.

Not much else I know about the cause unfortunately

Today I get a message saying a 5x5 is for subscribers only.......I checked to see if I was logged on and I was and as I am a subscriber, why would this puzzle not be available to me?.

Now I find that all subscriber puzzles are not available for me!

And now that I have gone back to the puzzles the 3 4x4's that have been completed are now white again where as after I solved them, they did turn green? REALLY !

Am on my iPad now and will now try my computer to see if it to gives me the same message .

Everything is as it should be!

On the screenshot you sent me you're not logged in though?


In other news: there was a problem with the "Today" link, the one that appears after the puzzles change,
apparently this didn't take you to the new day, but only after clicking it a 2nd time. This should be fixed now.

Actually I did see that and then tried to log in and was told that I was already logged in!

I checked the logs and see that you tried to log in using your Google account (instead of your regular account).

Because of a small bug that got introduced when the newsletter feature was added, your "session" stored that
you were logged in using your Google account, but the account was not created in the database..

This has been fixed now, so Google login should work again

Did not know I had a Google Account......would prefer to just log in the regular way......can I still do that?

Yes, that is always possible.