Paper:John H. Halton/On a General Fibonacci Identity

{{ #if: |{{{2}}}|John H. Halton}}{{#if: |{{#if: |, [[Mathematician:{{{author2}}}|{{ #if: |{{{2}}}|{{{author2}}}}}]]{{#if: |, [[Mathematician:{{{author3}}}|{{ #if: |{{{2}}}|{{{author3}}}}}]]{{#if: |, [[Mathematician:{{{author4}}}|{{ #if: |{{{2}}}|{{{author4}}}}}]]{{#if: |, [[Mathematician:{{{author5}}}|{{ #if: |{{{2}}}|{{{author5}}}}}]] and [[Mathematician:{{{author6}}}|{{ #if: |{{{2}}}|{{{author6}}}}}]]| and [[Mathematician:{{{author5}}}|{{ #if: |{{{2}}}|{{{author5}}}}}]]}}| and [[Mathematician:{{{author4}}}|{{ #if: |{{{2}}}|{{{author4}}}}}]]}}| and [[Mathematician:{{{author3}}}|{{ #if: |{{{2}}}|{{{author3}}}}}]]}}| and [[Mathematician:{{{author2}}}|{{ #if: |{{{2}}}|{{{author2}}}}}]]}}}}: {{#if: |[{{{link}}} On a General Fibonacci Identity]|On a General Fibonacci Identity}}{{#if: |, Volume {{{volume}}}}}{{#if: | ({{{ed}}} Edition)}}

{{#if: 1965 |Published {{#if: |${{{day}}}$ {{{month}}} ${{{year}}}$|{{#if: |{{{month}}} ${{{year}}}$|{{#if: |c. ${{{circa}}}$|$1965$}}}}}}{{#if: | {{{era}}}|}}{{#if: The Fibonacci Quarterly |, The Fibonacci Quarterly{{#if: |: ISBN }}}}{{#if: | (translated by [[Mathematician:{{{translated}}}|{{ #if: |{{{2}}}|{{{translated}}}}}]])}}.}}{{#if: |
Full title:

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Contents

Fibonacci numbers Binet's formula F(-n)=(-1)^(n+1)F(n)