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What about the undirected case It might seem we lose some information here, and the earlier proof doesn t hold here However, with some widgetry, we can simulate direction with an undirected graph! The idea is to split every node in the directed graph into three, basically replacing it by a length-two path Imagine you color the nodes: you color the original node blue, but you add a red in-node and a green out-node All (directed) in-edges now become (undirected) edges linked to the red in-node, and the out-edges are linked to the green out-node Clearly, if the original graph had a Hamilton cycle, the new one will as well The challenge is getting the implication the other way (we need if and only if for the reduction to be valid) Imagine that our new graph does have a Hamilton cycle. barcode mit excel erstellen kostenlos barcode in excel 2013 - Microsoft Community
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25 Dec 2016 ... XBL Barcode Generator is an ease-to-use barcode software, it can add in multiple barcodes to Excel spreadsheet, it can cooperative work with ... The node colors of this cycle would be either red, blue, green, red, blue, green or green, blue, red, green, blue, red In the first case, the blue nodes will represent a directed Hamilton cycle in the original graph, as they are only entered through their in-nodes (representing the original in-edges) and left through out-nodes In the second case, the blue nodes will represent a reverse directed Hamilton cycle which also tells us what we need to know (that is, that we have a usable directed Hamilton cycle in the other direction) So, now we know that directed and undirected Hamilton cycles are basically equivalent (see Exercise 11-8) What about the so-called Hamilton path problem This is similar to the cycle problem, except you re no longer required to end up where you started Seems like it might be a bit easier Sorry No dice. barcode in microsoft excel 2010 Barcode in Microsoft Excel 2007/ 2010 /2013/2016
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