Who am I?

I am a 4-digit number wih no two digits the same. My ones digit is twice my thousands digit. My hundreds digit is the diference between my tens and my thousands digit. My thousands digit is an odd number less than 6.

I got one answer which was 3476. Ineed to come up with atleast a few more.

That requires a lot of thinking. Your first digit can't be a 5 because if you double that, then you get a 10, and that will leave you with five digits. It can't be a 1 either because if you double that, then you are left with 2, and it says that your thousands digit has to be an odd number less than 6. Very tricky, hopefully you'll be able to come up with more. Sorry I tried, but couldn't :P

And even 7 cannot play a role here, because it has to be less than 6, and it's not a perfect square, its a prime number. Can't place 9 at the end either because three goes into it thrice, not twice :P

To find more possible answers, let's break down the given clues and use them to build different combinations of a 4-digit number.

1. "My ones digit is twice my thousands digit."
This means that the ones digit should be twice the thousands digit. Let's consider the possible values for the thousands digit: 1, 3, or 5. In each case, we can then determine the corresponding ones digit.
- For the thousands digit 1, the ones digit would be 2.
- For the thousands digit 3, the ones digit would be 6.
- For the thousands digit 5, the ones digit would be 0.

2. "My hundreds digit is the difference between my tens and my thousands digit."
This implies that the hundreds digit can be calculated by subtracting the thousands digit from the tens digit. Therefore, we need to consider the possible combinations of tens and thousands digits from the previous step:
- For the thousands digit 1, the tens digit could be any number from 0 to 8 (excluding 2).
- For the thousands digit 3, the tens digit could be any number from 0 to 8 (excluding 6).
- For the thousands digit 5, the tens digit could be any even number from 0 to 8 (excluding 0 and 4).

Now, let's combine all the digits we have so far to generate the possible 4-digit numbers based on the clues:

For the thousands digit 1:
- With tens digit 0: 1026
- With tens digit 1: 1132
- With tens digit 3: 1356
- With tens digit 4: 1462
- With tens digit 5: 1572
- With tens digit 6: 1682
- With tens digit 7: 1792
- With tens digit 8: 1802

For the thousands digit 3:
- With tens digit 0: 3026
- With tens digit 1: 3132
- With tens digit 2: 3224
- With tens digit 4: 3462
- With tens digit 5: 3572
- With tens digit 6: 3682
- With tens digit 7: 3792
- With tens digit 8: 3802

For the thousands digit 5:
- With tens digit 2: 5264
- With tens digit 3: 5374
- With tens digit 6: 5684
- With tens digit 7: 5794
- With tens digit 8: 5804

These are additional possible answers based on the given clues.