{
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  "id" : "D6439D68-BDFA-524D-BE2E-F225BB2249B5",
  "lines" : [
    {
      "id" : "BC71C58C-4514-582D-A56A-24C96EBA4D2D",
      "source" : "# The golden ratio"
    },
    {
      "id" : "6F8052EB-8F89-59EA-8336-7E3C81B6653F",
      "source" : "phi"
    },
    {
      "id" : "BAB37012-333C-548C-AE93-3FD49644ACAA",
      "source" : "phi == (1 + sqrt(5))\/2"
    },
    {
      "id" : "5DC5C110-EE90-5FA4-8810-A9243319D51C",
      "source" : ""
    },
    {
      "id" : "0E7382BD-6AE8-544C-9BD3-330A2FAFC789",
      "source" : "# The golden rectangle"
    },
    {
      "id" : "A6E6F4AA-EA96-513B-A46B-C0E0EF2695A4",
      "source" : "short side = 10 cm"
    },
    {
      "id" : "D140C2A4-EED5-52BE-8382-249E55CA4D5F",
      "source" : "long side = short side*phi"
    },
    {
      "id" : "6F498AAC-3E44-540B-85A1-FD49897235FF",
      "source" : "long side in inches"
    },
    {
      "id" : "C708F4FC-D315-5921-82FF-CB5AC94AFCC3",
      "source" : ""
    },
    {
      "id" : "D6F91D6E-432E-5B79-B1ED-AE94C031B539",
      "source" : "# The Fibonacci connection"
    },
    {
      "id" : "5ACE85D5-C734-5591-A3EE-229F373DC688",
      "source" : "\/\/ Ratios of neighboring Fibonacci numbers close in on phi."
    },
    {
      "id" : "03B91594-1570-5F73-A3DC-4CF18AD60B5B",
      "source" : "8\/5 - phi"
    },
    {
      "id" : "315A9198-187A-572B-A34D-7B1D602CDD62",
      "source" : "fib 12 = 144"
    },
    {
      "id" : "8BE1BF64-9003-5707-AA93-C955997AA857",
      "source" : "fib 13 = 233"
    },
    {
      "id" : "FDBDCC32-BB4D-5687-B712-ECF1A81E9C19",
      "source" : "ratio = fib 13\/fib 12"
    },
    {
      "id" : "9B6FB9C9-15EF-50B2-9FD8-5EE8C44FBA29",
      "source" : "ratio - phi as sci"
    }
  ],
  "numberStyle" : {
    "decimal" : ".",
    "grouping" : ",",
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  "title" : "The golden ratio"
}