Abstract
Recall that we denote the hypergraph of the connectivity game by \(\mathcal{C}\;=\;\mathcal{C}(n)\;=\;\left\{E(T)\;\subseteq\;2^{E(K_n)}\; : \; T\; \mathrm{is\; a\; spanning \;tree\; of}\;K_{n}\right\}\). We continue here where we left off in Chapter 3 and will be after the threshold bias \(b_{\mathcal{C}}\;=\;b_{\mathcal{C}}(n)\) of the Maker-Breaker connectivity game.
It is through science that we prove, but through intuition that we discover.
Henri Poincaré
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© 2014 Springer Basel
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Hefetz, D., Krivelevich, M., Stojaković, M., Szabó, T. (2014). The Connectivity Game. In: Positional Games. Oberwolfach Seminars, vol 44. Birkhäuser, Basel. https://doi.org/10.1007/978-3-0348-0825-5_5
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DOI: https://doi.org/10.1007/978-3-0348-0825-5_5
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