Abstract
We investigate the structure of mincuts in an n-vertex generalized Fibonacci graph of degree 3 and show that the number |CF3(n)| of mincuts in this graph is equal to |CF3 (n - 1)| + |CF3(n - 2)| + |CF3(n - 3)|-|CF3(n -4)|-|CF3 (n -5)| +1.
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