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Jan 10, 2013 at 19:29 comment added Jim White Ok, will do. I should just mention that a consequence of my results is that proving the conjecture reduces to a problem very like the one here, ie. proving uniqueness of values in a set of simple recurrence relations. Perhaps this is in fact feasible.
Jan 10, 2013 at 19:24 comment added duje Nice to meet you here Jim :) You may wish to announce your finding concerning the equations from that paper at mathoverflow.net/questions/88929/a-family-of-pellian-equations
Jan 10, 2013 at 19:16 comment added Jim White I'm Jim White, by the way, pleased to meet you!
Jan 10, 2013 at 19:15 comment added Jim White I co-authored a paper with Keith Matthews on your conjecture wrt $x^2 - (k+1)y^2 = k^2$, which we submitted to you recently. I found the recursive structure of solutions described therein.
Jan 10, 2013 at 19:13 comment added duje yes, my first name is Andrej
Jan 10, 2013 at 19:08 comment added Jim White Thanks again. May I ask, would your first name be Andrej? If so we have a connection.
Jan 10, 2013 at 17:45 comment added duje I was PhD thesis supervisor of the author of that paper :) You can find some similar results in papers by Borka Jadrijevic marjan.fesb.hr/~borka/popis_znanstvenih_radova.htm
Jan 10, 2013 at 17:38 comment added Jim White Brilliant! Thank you. How on earth did you spot that?
Jan 10, 2013 at 17:37 history edited duje CC BY-SA 3.0
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Jan 10, 2013 at 17:25 vote accept Jim White
Jan 10, 2013 at 15:38 history answered duje CC BY-SA 3.0