If Dave assigns himself number 7 first, he gets number 7.
If Sarah later assigns herself number 7, she cannot have number 7. Dave already has it.
If Dave later assigns himself number 10, he cannot have number 10. He already has number 7.

If Dave assigns himself number 7 first, he gets number 7.
If Sarah later assigns herself number 7, she cannot have number 7. Dave already has it.
If Dave later assigns himself number 10, he cannot have number 10. He already has number 7.
ahhhh
Wait does he mean 3 as in 3 people or 3 as in the number 3?
Nevermind, he detailed that in an earlier post as "numbers"
Oh greattt
/
That was never stated, you're just making up rules as you go now
And since those are the answers we believe to be true you might as well accept them and just automatically fail the 3 that we got wrong
OMG HOW DO YOU KNOW MY LUCKY NUMBERHe's not, just googled it @mrwoooooooo; is right it's from a movie called 11-11-11 so whos lucky number is 11? it's gotta be @Bolt660; hasn't it?
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"All valid posts in bold will be taken as a submission. You may discuss the task freely, including the submissions that you wish to put forward as a final answer, before you have posted them in bold."
We've been taking all posts in bold as a submission.
"Each player must assign themselves the correct number from 1 – 16 based on the images in the flow chart. "
You cannot have one person with 2 or more numbers, or a number with two or more people.
Martin your critical thinking is utterly shocking, you were the only person left of course it was you
---------- Post added 09-02-2013 at 08:41 PM ----------
ALL posts in bold, the latest was in bold![]()
Ah right so not everybody has assigned THEMSELVES a number. We've just shouted out a list to say what number each person is."All valid posts in bold will be taken as a submission. You may discuss the task freely, including the submissions that you wish to put forward as a final answer, before you have posted them in bold."
We've been taking all posts in bold as a submission.
"Each player must assign themselves the correct number from 1 – 16 based on the images in the flow chart. "
You cannot have one person with 2 or more numbers, or a number with two or more people.
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