この曲のレコーディングは4回に分けられ、1968年6月5日・6月6日、7月5日・12日に行われた。前述のとおり1964年から制作された楽曲だが、6月5日のセッション・テープのラベルには「Ringo's Tune (Untitled)」、6月6日のセッション・テープのラベルには「This Is Some Friendly」と表記されていた[1]。
^ abLewisohn, Mark (1988). The Beatles Recording Sessions. New York: Harmony Books. pp. 137, 142, 144. ISBN 0-517-57066-1.
^Miles著 Many Years From Now P368
^David Sheff, All We Are Saying (New York: St. Martin's Press, 2000, ISBN 0-312-25464-4) P178
^MacDonald, Ian (2005). Revolution in the Head: The Beatles' Records and the Sixties (Second Revised ed.). London: Pimlico (Rand). p. 286. ISBN 1-84413-828-3.
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Jorge Castro
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Goivind Tiwari Goivind Tiwari
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I have found the following Fibonacci Identity (and proved it). If $F_n$ denotes the nth Fibonacci Number, we have the following identity begin{equation} F_{n-r+h}F_{n+k+g+1} - F_{n-r+g}F_{n+k+h+1} = (-1)^{n+r+h+1} F_{g-h}F_{k+r+1} end{equation} where $F_1 = F_2 = 1$ , $r leq n$ , $h leq g$ , and $n, g, k in mathbb{N}$ . It is not too hard to show that this identity subsumes Cassini's Identity, Catalan's Identity, Vajda's Idenity, and d'Ocagne's identity to name a few. I have done a pretty thorough literature review, and I have not found anything like this, but I am still wondering if anyone has seen this identity before? I found this by accident after noticing some patterns in some analysis work I was doing, so if this is already known I would be curious to see w...
