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- W1639401853 abstract "We introduce the concept of a family of finite directed graphs (order 1) which are directed graphs derived from an infinite directed graph (order 1), called the 1-root digraph. The 1-root digraph has four fundamental properties which are; $V(J_infty(1)) = {v_i|i in Bbb N}$ and, if $v_j$ is the head of an edge (arc) then the tail is always a vertex $v_i, i n.$ Hence, trivially we have $d(v_i) leq i$ for $i in Bbb N$. We present an interesting Fibonaccian-Zeckendorf result and present the Fisher Algorithm to table particular values of interest. It is meant to be an introductory paper to encourage exploratory research." @default.
- W1639401853 created "2016-06-24" @default.
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- W1639401853 date "2014-04-02" @default.
- W1639401853 modified "2023-09-26" @default.
- W1639401853 title "Characteristics of Finite Jaco Graphs, $J_n(1), n in Bbb N$" @default.
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