**SEQ**).

Now, some tasks for you:

1. 25,40,52,73,89 ...; add 2 more numbers in this sequence.

2. In the sequence

**SEQ**find the 1st appearance of 3 consecutive numbers.

3. Find the index of the 1st 4-digit member in

**SEQ**.

4. There is a "run" of

**4**consecutive non members of

**SEQ**between

**45**and

**50**.

a) find a longer "run".

b) find the longest "run" within the 1st 12000 members of

**SEQ**.

5. Find the lowest pandigital member of

**SEQ**.

6. Find a pandigital member(s?) of

**SEQ**, equalling

**A**such that the concatenation of the numbers

^{2}+ B^{2}**A & B**is also pandigital.

Rem: If you have solved 4 or more out of 6 listed tasks please rate this post - I've spent about 2.5 hours to create it.