In article <
MPG.2b9ec03d3...@news.eternal-september.org>,
John Jones <
a1...@hotamil.com> wrote:
> Here is question A3 taken from the Putnam competition of 1603 (*).
>
> A3. The fibonacci fequence of numberf if defined af the firft and
> fecond being unity and thereafter each if the fum of itf two
> predecefforf.
>
> Confider the fequence F, where the firft fuch if congruent to the firft
> fibonacci number, and thereafter each if a multiple 100 of itf
> predeceffor augmented with the fibonacci number in correfpondence.
> Exempli gratia: the fifth F if 101020305.
>
> It if eftablifhed that of the 1603rd number of F, the 8 digitf
> beginning at the 1596th even unto the 1603rd read the fame in reverfe af
> in normal reading, which playfmith Ben Jonfon haf defcribed in recent
> timef af a "palindrome".
>
> What if that palindrome?
Are you sure the question isn't:
A3. The sibonacci sequence os numbers is desined as the sirst and
second being unity and thereaster each is the sum os its two
predecessors.
Consider the sequence S, where the sirst such is congruent to the sirst
sibonacci number, and thereaster each is a multiple 100 os its
predecessor augmented with the sibonacci number in correspondence.
Exempli gratia: the sisth s is 101020305.
It is established that os the 1603rd number os S, the 8 digits
beginning at the 1596th even unto the 1603rd read the same in reverse as
in normal reading, which playsmith Ben Jonson has described in recent
times as a "palindrome".
What is that palindrome
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