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- W2182155703 abstract "The reconstruction conjecture states that the multiset of unlabeled vertexdeleted subgraphs of a graph determines the graph, provided it has at least 3 vertices. This problem was independtly introduced by Stanis law Ulam (1960) and and Paul Kelly (1957). In this paper, we prove the conjecture by elementary methods. It is only necessary to integrate the Lenkle potential of the Broglington manifold over the quantum supervacillatory measure in order to reduce the set of possible counterexamples to a small number (less than a trillion). A simple computer program that implements Pipletti’s classification theorem for torsion-free Aramaic groups with simplectic socles can then finish the remaining cases." @default.
- W2182155703 created "2016-06-24" @default.
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- W2182155703 date "2009-01-01" @default.
- W2182155703 modified "2023-09-26" @default.
- W2182155703 title "An elementary proof of the reconstruction conjecture" @default.
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