***************************************************************************** * www.FindStat.org - The Combinatorial Statistic Finder * * * * Copyright (C) 2019 The FindStatCrew * * * * This information is distributed in the hope that it will be useful, * * but WITHOUT ANY WARRANTY; without even the implied warranty of * * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. * ***************************************************************************** ----------------------------------------------------------------------------- Statistic identifier: St001152 ----------------------------------------------------------------------------- Collection: Perfect matchings ----------------------------------------------------------------------------- Description: The number of pairs with even minimum in a perfect matching. ----------------------------------------------------------------------------- References: ----------------------------------------------------------------------------- Code: def statistic(x): return sum(1 for b in x if is_even(min(b))) ----------------------------------------------------------------------------- Statistic values: [(1,2)] => 0 [(1,2),(3,4)] => 0 [(1,3),(2,4)] => 1 [(1,4),(2,3)] => 1 [(1,2),(3,4),(5,6)] => 0 [(1,3),(2,4),(5,6)] => 1 [(1,4),(2,3),(5,6)] => 1 [(1,5),(2,3),(4,6)] => 2 [(1,6),(2,3),(4,5)] => 2 [(1,6),(2,4),(3,5)] => 1 [(1,5),(2,4),(3,6)] => 1 [(1,4),(2,5),(3,6)] => 1 [(1,3),(2,5),(4,6)] => 2 [(1,2),(3,5),(4,6)] => 1 [(1,2),(3,6),(4,5)] => 1 [(1,3),(2,6),(4,5)] => 2 [(1,4),(2,6),(3,5)] => 1 [(1,5),(2,6),(3,4)] => 1 [(1,6),(2,5),(3,4)] => 1 [(1,2),(3,4),(5,6),(7,8)] => 0 [(1,3),(2,4),(5,6),(7,8)] => 1 [(1,4),(2,3),(5,6),(7,8)] => 1 [(1,5),(2,3),(4,6),(7,8)] => 2 [(1,6),(2,3),(4,5),(7,8)] => 2 [(1,7),(2,3),(4,5),(6,8)] => 3 [(1,8),(2,3),(4,5),(6,7)] => 3 [(1,8),(2,4),(3,5),(6,7)] => 2 [(1,7),(2,4),(3,5),(6,8)] => 2 [(1,6),(2,4),(3,5),(7,8)] => 1 [(1,5),(2,4),(3,6),(7,8)] => 1 [(1,4),(2,5),(3,6),(7,8)] => 1 [(1,3),(2,5),(4,6),(7,8)] => 2 [(1,2),(3,5),(4,6),(7,8)] => 1 [(1,2),(3,6),(4,5),(7,8)] => 1 [(1,3),(2,6),(4,5),(7,8)] => 2 [(1,4),(2,6),(3,5),(7,8)] => 1 [(1,5),(2,6),(3,4),(7,8)] => 1 [(1,6),(2,5),(3,4),(7,8)] => 1 [(1,7),(2,5),(3,4),(6,8)] => 2 [(1,8),(2,5),(3,4),(6,7)] => 2 [(1,8),(2,6),(3,4),(5,7)] => 1 [(1,7),(2,6),(3,4),(5,8)] => 1 [(1,6),(2,7),(3,4),(5,8)] => 1 [(1,5),(2,7),(3,4),(6,8)] => 2 [(1,4),(2,7),(3,5),(6,8)] => 2 [(1,3),(2,7),(4,5),(6,8)] => 3 [(1,2),(3,7),(4,5),(6,8)] => 2 [(1,2),(3,8),(4,5),(6,7)] => 2 [(1,3),(2,8),(4,5),(6,7)] => 3 [(1,4),(2,8),(3,5),(6,7)] => 2 [(1,5),(2,8),(3,4),(6,7)] => 2 [(1,6),(2,8),(3,4),(5,7)] => 1 [(1,7),(2,8),(3,4),(5,6)] => 1 [(1,8),(2,7),(3,4),(5,6)] => 1 [(1,8),(2,7),(3,5),(4,6)] => 2 [(1,7),(2,8),(3,5),(4,6)] => 2 [(1,6),(2,8),(3,5),(4,7)] => 2 [(1,5),(2,8),(3,6),(4,7)] => 2 [(1,4),(2,8),(3,6),(5,7)] => 1 [(1,3),(2,8),(4,6),(5,7)] => 2 [(1,2),(3,8),(4,6),(5,7)] => 1 [(1,2),(3,7),(4,6),(5,8)] => 1 [(1,3),(2,7),(4,6),(5,8)] => 2 [(1,4),(2,7),(3,6),(5,8)] => 1 [(1,5),(2,7),(3,6),(4,8)] => 2 [(1,6),(2,7),(3,5),(4,8)] => 2 [(1,7),(2,6),(3,5),(4,8)] => 2 [(1,8),(2,6),(3,5),(4,7)] => 2 [(1,8),(2,5),(3,6),(4,7)] => 2 [(1,7),(2,5),(3,6),(4,8)] => 2 [(1,6),(2,5),(3,7),(4,8)] => 2 [(1,5),(2,6),(3,7),(4,8)] => 2 [(1,4),(2,6),(3,7),(5,8)] => 1 [(1,3),(2,6),(4,7),(5,8)] => 2 [(1,2),(3,6),(4,7),(5,8)] => 1 [(1,2),(3,5),(4,7),(6,8)] => 2 [(1,3),(2,5),(4,7),(6,8)] => 3 [(1,4),(2,5),(3,7),(6,8)] => 2 [(1,5),(2,4),(3,7),(6,8)] => 2 [(1,6),(2,4),(3,7),(5,8)] => 1 [(1,7),(2,4),(3,6),(5,8)] => 1 [(1,8),(2,4),(3,6),(5,7)] => 1 [(1,8),(2,3),(4,6),(5,7)] => 2 [(1,7),(2,3),(4,6),(5,8)] => 2 [(1,6),(2,3),(4,7),(5,8)] => 2 [(1,5),(2,3),(4,7),(6,8)] => 3 [(1,4),(2,3),(5,7),(6,8)] => 2 [(1,3),(2,4),(5,7),(6,8)] => 2 [(1,2),(3,4),(5,7),(6,8)] => 1 [(1,2),(3,4),(5,8),(6,7)] => 1 [(1,3),(2,4),(5,8),(6,7)] => 2 [(1,4),(2,3),(5,8),(6,7)] => 2 [(1,5),(2,3),(4,8),(6,7)] => 3 [(1,6),(2,3),(4,8),(5,7)] => 2 [(1,7),(2,3),(4,8),(5,6)] => 2 [(1,8),(2,3),(4,7),(5,6)] => 2 [(1,8),(2,4),(3,7),(5,6)] => 1 [(1,7),(2,4),(3,8),(5,6)] => 1 [(1,6),(2,4),(3,8),(5,7)] => 1 [(1,5),(2,4),(3,8),(6,7)] => 2 [(1,4),(2,5),(3,8),(6,7)] => 2 [(1,3),(2,5),(4,8),(6,7)] => 3 [(1,2),(3,5),(4,8),(6,7)] => 2 [(1,2),(3,6),(4,8),(5,7)] => 1 [(1,3),(2,6),(4,8),(5,7)] => 2 [(1,4),(2,6),(3,8),(5,7)] => 1 [(1,5),(2,6),(3,8),(4,7)] => 2 [(1,6),(2,5),(3,8),(4,7)] => 2 [(1,7),(2,5),(3,8),(4,6)] => 2 [(1,8),(2,5),(3,7),(4,6)] => 2 [(1,8),(2,6),(3,7),(4,5)] => 2 [(1,7),(2,6),(3,8),(4,5)] => 2 [(1,6),(2,7),(3,8),(4,5)] => 2 [(1,5),(2,7),(3,8),(4,6)] => 2 [(1,4),(2,7),(3,8),(5,6)] => 1 [(1,3),(2,7),(4,8),(5,6)] => 2 [(1,2),(3,7),(4,8),(5,6)] => 1 [(1,2),(3,8),(4,7),(5,6)] => 1 [(1,3),(2,8),(4,7),(5,6)] => 2 [(1,4),(2,8),(3,7),(5,6)] => 1 [(1,5),(2,8),(3,7),(4,6)] => 2 [(1,6),(2,8),(3,7),(4,5)] => 2 [(1,7),(2,8),(3,6),(4,5)] => 2 [(1,8),(2,7),(3,6),(4,5)] => 2 [(1,2),(3,4),(5,6),(7,8),(9,10)] => 0 [(1,3),(2,4),(5,6),(7,8),(9,10)] => 1 [(1,4),(2,3),(5,6),(7,8),(9,10)] => 1 [(1,5),(2,3),(4,6),(7,8),(9,10)] => 2 [(1,6),(2,3),(4,5),(7,8),(9,10)] => 2 [(1,7),(2,3),(4,5),(6,8),(9,10)] => 3 [(1,8),(2,3),(4,5),(6,7),(9,10)] => 3 [(1,9),(2,3),(4,5),(6,7),(8,10)] => 4 [(1,10),(2,3),(4,5),(6,7),(8,9)] => 4 [(1,10),(2,4),(3,5),(6,7),(8,9)] => 3 [(1,9),(2,4),(3,5),(6,7),(8,10)] => 3 [(1,8),(2,4),(3,5),(6,7),(9,10)] => 2 [(1,7),(2,4),(3,5),(6,8),(9,10)] => 2 [(1,6),(2,4),(3,5),(7,8),(9,10)] => 1 [(1,5),(2,4),(3,6),(7,8),(9,10)] => 1 [(1,4),(2,5),(3,6),(7,8),(9,10)] => 1 [(1,3),(2,5),(4,6),(7,8),(9,10)] => 2 [(1,2),(3,5),(4,6),(7,8),(9,10)] => 1 [(1,2),(3,6),(4,5),(7,8),(9,10)] => 1 [(1,3),(2,6),(4,5),(7,8),(9,10)] => 2 [(1,4),(2,6),(3,5),(7,8),(9,10)] => 1 [(1,5),(2,6),(3,4),(7,8),(9,10)] => 1 [(1,6),(2,5),(3,4),(7,8),(9,10)] => 1 [(1,7),(2,5),(3,4),(6,8),(9,10)] => 2 [(1,8),(2,5),(3,4),(6,7),(9,10)] => 2 [(1,9),(2,5),(3,4),(6,7),(8,10)] => 3 [(1,10),(2,5),(3,4),(6,7),(8,9)] => 3 [(1,10),(2,6),(3,4),(5,7),(8,9)] => 2 [(1,9),(2,6),(3,4),(5,7),(8,10)] => 2 [(1,8),(2,6),(3,4),(5,7),(9,10)] => 1 [(1,7),(2,6),(3,4),(5,8),(9,10)] => 1 [(1,6),(2,7),(3,4),(5,8),(9,10)] => 1 [(1,5),(2,7),(3,4),(6,8),(9,10)] => 2 [(1,4),(2,7),(3,5),(6,8),(9,10)] => 2 [(1,3),(2,7),(4,5),(6,8),(9,10)] => 3 [(1,2),(3,7),(4,5),(6,8),(9,10)] => 2 [(1,2),(3,8),(4,5),(6,7),(9,10)] => 2 [(1,3),(2,8),(4,5),(6,7),(9,10)] => 3 [(1,4),(2,8),(3,5),(6,7),(9,10)] => 2 [(1,5),(2,8),(3,4),(6,7),(9,10)] => 2 [(1,6),(2,8),(3,4),(5,7),(9,10)] => 1 [(1,7),(2,8),(3,4),(5,6),(9,10)] => 1 [(1,8),(2,7),(3,4),(5,6),(9,10)] => 1 [(1,9),(2,7),(3,4),(5,6),(8,10)] => 2 [(1,10),(2,7),(3,4),(5,6),(8,9)] => 2 [(1,10),(2,8),(3,4),(5,6),(7,9)] => 1 [(1,9),(2,8),(3,4),(5,6),(7,10)] => 1 [(1,8),(2,9),(3,4),(5,6),(7,10)] => 1 [(1,7),(2,9),(3,4),(5,6),(8,10)] => 2 [(1,6),(2,9),(3,4),(5,7),(8,10)] => 2 [(1,5),(2,9),(3,4),(6,7),(8,10)] => 3 [(1,4),(2,9),(3,5),(6,7),(8,10)] => 3 [(1,3),(2,9),(4,5),(6,7),(8,10)] => 4 [(1,2),(3,9),(4,5),(6,7),(8,10)] => 3 [(1,2),(3,10),(4,5),(6,7),(8,9)] => 3 [(1,3),(2,10),(4,5),(6,7),(8,9)] => 4 [(1,4),(2,10),(3,5),(6,7),(8,9)] => 3 [(1,5),(2,10),(3,4),(6,7),(8,9)] => 3 [(1,6),(2,10),(3,4),(5,7),(8,9)] => 2 [(1,7),(2,10),(3,4),(5,6),(8,9)] => 2 [(1,8),(2,10),(3,4),(5,6),(7,9)] => 1 [(1,9),(2,10),(3,4),(5,6),(7,8)] => 1 [(1,10),(2,9),(3,4),(5,6),(7,8)] => 1 [(1,10),(2,9),(3,5),(4,6),(7,8)] => 2 [(1,9),(2,10),(3,5),(4,6),(7,8)] => 2 [(1,8),(2,10),(3,5),(4,6),(7,9)] => 2 [(1,7),(2,10),(3,5),(4,6),(8,9)] => 3 [(1,6),(2,10),(3,5),(4,7),(8,9)] => 3 [(1,5),(2,10),(3,6),(4,7),(8,9)] => 3 [(1,4),(2,10),(3,6),(5,7),(8,9)] => 2 [(1,3),(2,10),(4,6),(5,7),(8,9)] => 3 [(1,2),(3,10),(4,6),(5,7),(8,9)] => 2 [(1,2),(3,9),(4,6),(5,7),(8,10)] => 2 [(1,3),(2,9),(4,6),(5,7),(8,10)] => 3 [(1,4),(2,9),(3,6),(5,7),(8,10)] => 2 [(1,5),(2,9),(3,6),(4,7),(8,10)] => 3 [(1,6),(2,9),(3,5),(4,7),(8,10)] => 3 [(1,7),(2,9),(3,5),(4,6),(8,10)] => 3 [(1,8),(2,9),(3,5),(4,6),(7,10)] => 2 [(1,9),(2,8),(3,5),(4,6),(7,10)] => 2 [(1,10),(2,8),(3,5),(4,6),(7,9)] => 2 [(1,10),(2,7),(3,5),(4,6),(8,9)] => 3 [(1,9),(2,7),(3,5),(4,6),(8,10)] => 3 [(1,8),(2,7),(3,5),(4,6),(9,10)] => 2 [(1,7),(2,8),(3,5),(4,6),(9,10)] => 2 [(1,6),(2,8),(3,5),(4,7),(9,10)] => 2 [(1,5),(2,8),(3,6),(4,7),(9,10)] => 2 [(1,4),(2,8),(3,6),(5,7),(9,10)] => 1 [(1,3),(2,8),(4,6),(5,7),(9,10)] => 2 [(1,2),(3,8),(4,6),(5,7),(9,10)] => 1 [(1,2),(3,7),(4,6),(5,8),(9,10)] => 1 [(1,3),(2,7),(4,6),(5,8),(9,10)] => 2 [(1,4),(2,7),(3,6),(5,8),(9,10)] => 1 [(1,5),(2,7),(3,6),(4,8),(9,10)] => 2 [(1,6),(2,7),(3,5),(4,8),(9,10)] => 2 [(1,7),(2,6),(3,5),(4,8),(9,10)] => 2 [(1,8),(2,6),(3,5),(4,7),(9,10)] => 2 [(1,9),(2,6),(3,5),(4,7),(8,10)] => 3 [(1,10),(2,6),(3,5),(4,7),(8,9)] => 3 [(1,10),(2,5),(3,6),(4,7),(8,9)] => 3 [(1,9),(2,5),(3,6),(4,7),(8,10)] => 3 [(1,8),(2,5),(3,6),(4,7),(9,10)] => 2 [(1,7),(2,5),(3,6),(4,8),(9,10)] => 2 [(1,6),(2,5),(3,7),(4,8),(9,10)] => 2 [(1,5),(2,6),(3,7),(4,8),(9,10)] => 2 [(1,4),(2,6),(3,7),(5,8),(9,10)] => 1 [(1,3),(2,6),(4,7),(5,8),(9,10)] => 2 [(1,2),(3,6),(4,7),(5,8),(9,10)] => 1 [(1,2),(3,5),(4,7),(6,8),(9,10)] => 2 [(1,3),(2,5),(4,7),(6,8),(9,10)] => 3 [(1,4),(2,5),(3,7),(6,8),(9,10)] => 2 [(1,5),(2,4),(3,7),(6,8),(9,10)] => 2 [(1,6),(2,4),(3,7),(5,8),(9,10)] => 1 [(1,7),(2,4),(3,6),(5,8),(9,10)] => 1 [(1,8),(2,4),(3,6),(5,7),(9,10)] => 1 [(1,9),(2,4),(3,6),(5,7),(8,10)] => 2 [(1,10),(2,4),(3,6),(5,7),(8,9)] => 2 [(1,10),(2,3),(4,6),(5,7),(8,9)] => 3 [(1,9),(2,3),(4,6),(5,7),(8,10)] => 3 [(1,8),(2,3),(4,6),(5,7),(9,10)] => 2 [(1,7),(2,3),(4,6),(5,8),(9,10)] => 2 [(1,6),(2,3),(4,7),(5,8),(9,10)] => 2 [(1,5),(2,3),(4,7),(6,8),(9,10)] => 3 [(1,4),(2,3),(5,7),(6,8),(9,10)] => 2 [(1,3),(2,4),(5,7),(6,8),(9,10)] => 2 [(1,2),(3,4),(5,7),(6,8),(9,10)] => 1 [(1,2),(3,4),(5,8),(6,7),(9,10)] => 1 [(1,3),(2,4),(5,8),(6,7),(9,10)] => 2 [(1,4),(2,3),(5,8),(6,7),(9,10)] => 2 [(1,5),(2,3),(4,8),(6,7),(9,10)] => 3 [(1,6),(2,3),(4,8),(5,7),(9,10)] => 2 [(1,7),(2,3),(4,8),(5,6),(9,10)] => 2 [(1,8),(2,3),(4,7),(5,6),(9,10)] => 2 [(1,9),(2,3),(4,7),(5,6),(8,10)] => 3 [(1,10),(2,3),(4,7),(5,6),(8,9)] => 3 [(1,10),(2,4),(3,7),(5,6),(8,9)] => 2 [(1,9),(2,4),(3,7),(5,6),(8,10)] => 2 [(1,8),(2,4),(3,7),(5,6),(9,10)] => 1 [(1,7),(2,4),(3,8),(5,6),(9,10)] => 1 [(1,6),(2,4),(3,8),(5,7),(9,10)] => 1 [(1,5),(2,4),(3,8),(6,7),(9,10)] => 2 [(1,4),(2,5),(3,8),(6,7),(9,10)] => 2 [(1,3),(2,5),(4,8),(6,7),(9,10)] => 3 [(1,2),(3,5),(4,8),(6,7),(9,10)] => 2 [(1,2),(3,6),(4,8),(5,7),(9,10)] => 1 [(1,3),(2,6),(4,8),(5,7),(9,10)] => 2 [(1,4),(2,6),(3,8),(5,7),(9,10)] => 1 [(1,5),(2,6),(3,8),(4,7),(9,10)] => 2 [(1,6),(2,5),(3,8),(4,7),(9,10)] => 2 [(1,7),(2,5),(3,8),(4,6),(9,10)] => 2 [(1,8),(2,5),(3,7),(4,6),(9,10)] => 2 [(1,9),(2,5),(3,7),(4,6),(8,10)] => 3 [(1,10),(2,5),(3,7),(4,6),(8,9)] => 3 [(1,10),(2,6),(3,7),(4,5),(8,9)] => 3 [(1,9),(2,6),(3,7),(4,5),(8,10)] => 3 [(1,8),(2,6),(3,7),(4,5),(9,10)] => 2 [(1,7),(2,6),(3,8),(4,5),(9,10)] => 2 [(1,6),(2,7),(3,8),(4,5),(9,10)] => 2 [(1,5),(2,7),(3,8),(4,6),(9,10)] => 2 [(1,4),(2,7),(3,8),(5,6),(9,10)] => 1 [(1,3),(2,7),(4,8),(5,6),(9,10)] => 2 [(1,2),(3,7),(4,8),(5,6),(9,10)] => 1 [(1,2),(3,8),(4,7),(5,6),(9,10)] => 1 [(1,3),(2,8),(4,7),(5,6),(9,10)] => 2 [(1,4),(2,8),(3,7),(5,6),(9,10)] => 1 [(1,5),(2,8),(3,7),(4,6),(9,10)] => 2 [(1,6),(2,8),(3,7),(4,5),(9,10)] => 2 [(1,7),(2,8),(3,6),(4,5),(9,10)] => 2 [(1,8),(2,7),(3,6),(4,5),(9,10)] => 2 [(1,9),(2,7),(3,6),(4,5),(8,10)] => 3 [(1,10),(2,7),(3,6),(4,5),(8,9)] => 3 [(1,10),(2,8),(3,6),(4,5),(7,9)] => 2 [(1,9),(2,8),(3,6),(4,5),(7,10)] => 2 [(1,8),(2,9),(3,6),(4,5),(7,10)] => 2 [(1,7),(2,9),(3,6),(4,5),(8,10)] => 3 [(1,6),(2,9),(3,7),(4,5),(8,10)] => 3 [(1,5),(2,9),(3,7),(4,6),(8,10)] => 3 [(1,4),(2,9),(3,7),(5,6),(8,10)] => 2 [(1,3),(2,9),(4,7),(5,6),(8,10)] => 3 [(1,2),(3,9),(4,7),(5,6),(8,10)] => 2 [(1,2),(3,10),(4,7),(5,6),(8,9)] => 2 [(1,3),(2,10),(4,7),(5,6),(8,9)] => 3 [(1,4),(2,10),(3,7),(5,6),(8,9)] => 2 [(1,5),(2,10),(3,7),(4,6),(8,9)] => 3 [(1,6),(2,10),(3,7),(4,5),(8,9)] => 3 [(1,7),(2,10),(3,6),(4,5),(8,9)] => 3 [(1,8),(2,10),(3,6),(4,5),(7,9)] => 2 [(1,9),(2,10),(3,6),(4,5),(7,8)] => 2 [(1,10),(2,9),(3,6),(4,5),(7,8)] => 2 [(1,10),(2,9),(3,7),(4,5),(6,8)] => 3 [(1,9),(2,10),(3,7),(4,5),(6,8)] => 3 [(1,8),(2,10),(3,7),(4,5),(6,9)] => 3 [(1,7),(2,10),(3,8),(4,5),(6,9)] => 3 [(1,6),(2,10),(3,8),(4,5),(7,9)] => 2 [(1,5),(2,10),(3,8),(4,6),(7,9)] => 2 [(1,4),(2,10),(3,8),(5,6),(7,9)] => 1 [(1,3),(2,10),(4,8),(5,6),(7,9)] => 2 [(1,2),(3,10),(4,8),(5,6),(7,9)] => 1 [(1,2),(3,9),(4,8),(5,6),(7,10)] => 1 [(1,3),(2,9),(4,8),(5,6),(7,10)] => 2 [(1,4),(2,9),(3,8),(5,6),(7,10)] => 1 [(1,5),(2,9),(3,8),(4,6),(7,10)] => 2 [(1,6),(2,9),(3,8),(4,5),(7,10)] => 2 [(1,7),(2,9),(3,8),(4,5),(6,10)] => 3 [(1,8),(2,9),(3,7),(4,5),(6,10)] => 3 [(1,9),(2,8),(3,7),(4,5),(6,10)] => 3 [(1,10),(2,8),(3,7),(4,5),(6,9)] => 3 [(1,10),(2,7),(3,8),(4,5),(6,9)] => 3 [(1,9),(2,7),(3,8),(4,5),(6,10)] => 3 [(1,8),(2,7),(3,9),(4,5),(6,10)] => 3 [(1,7),(2,8),(3,9),(4,5),(6,10)] => 3 [(1,6),(2,8),(3,9),(4,5),(7,10)] => 2 [(1,5),(2,8),(3,9),(4,6),(7,10)] => 2 [(1,4),(2,8),(3,9),(5,6),(7,10)] => 1 [(1,3),(2,8),(4,9),(5,6),(7,10)] => 2 [(1,2),(3,8),(4,9),(5,6),(7,10)] => 1 [(1,2),(3,7),(4,9),(5,6),(8,10)] => 2 [(1,3),(2,7),(4,9),(5,6),(8,10)] => 3 [(1,4),(2,7),(3,9),(5,6),(8,10)] => 2 [(1,5),(2,7),(3,9),(4,6),(8,10)] => 3 [(1,6),(2,7),(3,9),(4,5),(8,10)] => 3 [(1,7),(2,6),(3,9),(4,5),(8,10)] => 3 [(1,8),(2,6),(3,9),(4,5),(7,10)] => 2 [(1,9),(2,6),(3,8),(4,5),(7,10)] => 2 [(1,10),(2,6),(3,8),(4,5),(7,9)] => 2 [(1,10),(2,5),(3,8),(4,6),(7,9)] => 2 [(1,9),(2,5),(3,8),(4,6),(7,10)] => 2 [(1,8),(2,5),(3,9),(4,6),(7,10)] => 2 [(1,7),(2,5),(3,9),(4,6),(8,10)] => 3 [(1,6),(2,5),(3,9),(4,7),(8,10)] => 3 [(1,5),(2,6),(3,9),(4,7),(8,10)] => 3 [(1,4),(2,6),(3,9),(5,7),(8,10)] => 2 [(1,3),(2,6),(4,9),(5,7),(8,10)] => 3 [(1,2),(3,6),(4,9),(5,7),(8,10)] => 2 [(1,2),(3,5),(4,9),(6,7),(8,10)] => 3 [(1,3),(2,5),(4,9),(6,7),(8,10)] => 4 [(1,4),(2,5),(3,9),(6,7),(8,10)] => 3 [(1,5),(2,4),(3,9),(6,7),(8,10)] => 3 [(1,6),(2,4),(3,9),(5,7),(8,10)] => 2 [(1,7),(2,4),(3,9),(5,6),(8,10)] => 2 [(1,8),(2,4),(3,9),(5,6),(7,10)] => 1 [(1,9),(2,4),(3,8),(5,6),(7,10)] => 1 [(1,10),(2,4),(3,8),(5,6),(7,9)] => 1 [(1,10),(2,3),(4,8),(5,6),(7,9)] => 2 [(1,9),(2,3),(4,8),(5,6),(7,10)] => 2 [(1,8),(2,3),(4,9),(5,6),(7,10)] => 2 [(1,7),(2,3),(4,9),(5,6),(8,10)] => 3 [(1,6),(2,3),(4,9),(5,7),(8,10)] => 3 [(1,5),(2,3),(4,9),(6,7),(8,10)] => 4 [(1,4),(2,3),(5,9),(6,7),(8,10)] => 3 [(1,3),(2,4),(5,9),(6,7),(8,10)] => 3 [(1,2),(3,4),(5,9),(6,7),(8,10)] => 2 [(1,2),(3,4),(5,10),(6,7),(8,9)] => 2 [(1,3),(2,4),(5,10),(6,7),(8,9)] => 3 [(1,4),(2,3),(5,10),(6,7),(8,9)] => 3 [(1,5),(2,3),(4,10),(6,7),(8,9)] => 4 [(1,6),(2,3),(4,10),(5,7),(8,9)] => 3 [(1,7),(2,3),(4,10),(5,6),(8,9)] => 3 [(1,8),(2,3),(4,10),(5,6),(7,9)] => 2 [(1,9),(2,3),(4,10),(5,6),(7,8)] => 2 [(1,10),(2,3),(4,9),(5,6),(7,8)] => 2 [(1,10),(2,4),(3,9),(5,6),(7,8)] => 1 [(1,9),(2,4),(3,10),(5,6),(7,8)] => 1 [(1,8),(2,4),(3,10),(5,6),(7,9)] => 1 [(1,7),(2,4),(3,10),(5,6),(8,9)] => 2 [(1,6),(2,4),(3,10),(5,7),(8,9)] => 2 [(1,5),(2,4),(3,10),(6,7),(8,9)] => 3 [(1,4),(2,5),(3,10),(6,7),(8,9)] => 3 [(1,3),(2,5),(4,10),(6,7),(8,9)] => 4 [(1,2),(3,5),(4,10),(6,7),(8,9)] => 3 [(1,2),(3,6),(4,10),(5,7),(8,9)] => 2 [(1,3),(2,6),(4,10),(5,7),(8,9)] => 3 [(1,4),(2,6),(3,10),(5,7),(8,9)] => 2 [(1,5),(2,6),(3,10),(4,7),(8,9)] => 3 [(1,6),(2,5),(3,10),(4,7),(8,9)] => 3 [(1,7),(2,5),(3,10),(4,6),(8,9)] => 3 [(1,8),(2,5),(3,10),(4,6),(7,9)] => 2 [(1,9),(2,5),(3,10),(4,6),(7,8)] => 2 [(1,10),(2,5),(3,9),(4,6),(7,8)] => 2 [(1,10),(2,6),(3,9),(4,5),(7,8)] => 2 [(1,9),(2,6),(3,10),(4,5),(7,8)] => 2 [(1,8),(2,6),(3,10),(4,5),(7,9)] => 2 [(1,7),(2,6),(3,10),(4,5),(8,9)] => 3 [(1,6),(2,7),(3,10),(4,5),(8,9)] => 3 [(1,5),(2,7),(3,10),(4,6),(8,9)] => 3 [(1,4),(2,7),(3,10),(5,6),(8,9)] => 2 [(1,3),(2,7),(4,10),(5,6),(8,9)] => 3 [(1,2),(3,7),(4,10),(5,6),(8,9)] => 2 [(1,2),(3,8),(4,10),(5,6),(7,9)] => 1 [(1,3),(2,8),(4,10),(5,6),(7,9)] => 2 [(1,4),(2,8),(3,10),(5,6),(7,9)] => 1 [(1,5),(2,8),(3,10),(4,6),(7,9)] => 2 [(1,6),(2,8),(3,10),(4,5),(7,9)] => 2 [(1,7),(2,8),(3,10),(4,5),(6,9)] => 3 [(1,8),(2,7),(3,10),(4,5),(6,9)] => 3 [(1,9),(2,7),(3,10),(4,5),(6,8)] => 3 [(1,10),(2,7),(3,9),(4,5),(6,8)] => 3 [(1,10),(2,8),(3,9),(4,5),(6,7)] => 3 [(1,9),(2,8),(3,10),(4,5),(6,7)] => 3 [(1,8),(2,9),(3,10),(4,5),(6,7)] => 3 [(1,7),(2,9),(3,10),(4,5),(6,8)] => 3 [(1,6),(2,9),(3,10),(4,5),(7,8)] => 2 [(1,5),(2,9),(3,10),(4,6),(7,8)] => 2 [(1,4),(2,9),(3,10),(5,6),(7,8)] => 1 [(1,3),(2,9),(4,10),(5,6),(7,8)] => 2 [(1,2),(3,9),(4,10),(5,6),(7,8)] => 1 [(1,2),(3,10),(4,9),(5,6),(7,8)] => 1 [(1,3),(2,10),(4,9),(5,6),(7,8)] => 2 [(1,4),(2,10),(3,9),(5,6),(7,8)] => 1 [(1,5),(2,10),(3,9),(4,6),(7,8)] => 2 [(1,6),(2,10),(3,9),(4,5),(7,8)] => 2 [(1,7),(2,10),(3,9),(4,5),(6,8)] => 3 [(1,8),(2,10),(3,9),(4,5),(6,7)] => 3 [(1,9),(2,10),(3,8),(4,5),(6,7)] => 3 [(1,10),(2,9),(3,8),(4,5),(6,7)] => 3 [(1,10),(2,9),(3,8),(4,6),(5,7)] => 2 [(1,9),(2,10),(3,8),(4,6),(5,7)] => 2 [(1,8),(2,10),(3,9),(4,6),(5,7)] => 2 [(1,7),(2,10),(3,9),(4,6),(5,8)] => 2 [(1,6),(2,10),(3,9),(4,7),(5,8)] => 2 [(1,5),(2,10),(3,9),(4,7),(6,8)] => 3 [(1,4),(2,10),(3,9),(5,7),(6,8)] => 2 [(1,3),(2,10),(4,9),(5,7),(6,8)] => 3 [(1,2),(3,10),(4,9),(5,7),(6,8)] => 2 [(1,2),(3,9),(4,10),(5,7),(6,8)] => 2 [(1,3),(2,9),(4,10),(5,7),(6,8)] => 3 [(1,4),(2,9),(3,10),(5,7),(6,8)] => 2 [(1,5),(2,9),(3,10),(4,7),(6,8)] => 3 [(1,6),(2,9),(3,10),(4,7),(5,8)] => 2 [(1,7),(2,9),(3,10),(4,6),(5,8)] => 2 [(1,8),(2,9),(3,10),(4,6),(5,7)] => 2 [(1,9),(2,8),(3,10),(4,6),(5,7)] => 2 [(1,10),(2,8),(3,9),(4,6),(5,7)] => 2 [(1,10),(2,7),(3,9),(4,6),(5,8)] => 2 [(1,9),(2,7),(3,10),(4,6),(5,8)] => 2 [(1,8),(2,7),(3,10),(4,6),(5,9)] => 2 [(1,7),(2,8),(3,10),(4,6),(5,9)] => 2 [(1,6),(2,8),(3,10),(4,7),(5,9)] => 2 [(1,5),(2,8),(3,10),(4,7),(6,9)] => 3 [(1,4),(2,8),(3,10),(5,7),(6,9)] => 2 [(1,3),(2,8),(4,10),(5,7),(6,9)] => 3 [(1,2),(3,8),(4,10),(5,7),(6,9)] => 2 [(1,2),(3,7),(4,10),(5,8),(6,9)] => 2 [(1,3),(2,7),(4,10),(5,8),(6,9)] => 3 [(1,4),(2,7),(3,10),(5,8),(6,9)] => 2 [(1,5),(2,7),(3,10),(4,8),(6,9)] => 3 [(1,6),(2,7),(3,10),(4,8),(5,9)] => 2 [(1,7),(2,6),(3,10),(4,8),(5,9)] => 2 [(1,8),(2,6),(3,10),(4,7),(5,9)] => 2 [(1,9),(2,6),(3,10),(4,7),(5,8)] => 2 [(1,10),(2,6),(3,9),(4,7),(5,8)] => 2 [(1,10),(2,5),(3,9),(4,7),(6,8)] => 3 [(1,9),(2,5),(3,10),(4,7),(6,8)] => 3 [(1,8),(2,5),(3,10),(4,7),(6,9)] => 3 [(1,7),(2,5),(3,10),(4,8),(6,9)] => 3 [(1,6),(2,5),(3,10),(4,8),(7,9)] => 2 [(1,5),(2,6),(3,10),(4,8),(7,9)] => 2 [(1,4),(2,6),(3,10),(5,8),(7,9)] => 1 [(1,3),(2,6),(4,10),(5,8),(7,9)] => 2 [(1,2),(3,6),(4,10),(5,8),(7,9)] => 1 [(1,2),(3,5),(4,10),(6,8),(7,9)] => 2 [(1,3),(2,5),(4,10),(6,8),(7,9)] => 3 [(1,4),(2,5),(3,10),(6,8),(7,9)] => 2 [(1,5),(2,4),(3,10),(6,8),(7,9)] => 2 [(1,6),(2,4),(3,10),(5,8),(7,9)] => 1 [(1,7),(2,4),(3,10),(5,8),(6,9)] => 2 [(1,8),(2,4),(3,10),(5,7),(6,9)] => 2 [(1,9),(2,4),(3,10),(5,7),(6,8)] => 2 [(1,10),(2,4),(3,9),(5,7),(6,8)] => 2 [(1,10),(2,3),(4,9),(5,7),(6,8)] => 3 [(1,9),(2,3),(4,10),(5,7),(6,8)] => 3 [(1,8),(2,3),(4,10),(5,7),(6,9)] => 3 [(1,7),(2,3),(4,10),(5,8),(6,9)] => 3 [(1,6),(2,3),(4,10),(5,8),(7,9)] => 2 [(1,5),(2,3),(4,10),(6,8),(7,9)] => 3 [(1,4),(2,3),(5,10),(6,8),(7,9)] => 2 [(1,3),(2,4),(5,10),(6,8),(7,9)] => 2 [(1,2),(3,4),(5,10),(6,8),(7,9)] => 1 [(1,2),(3,4),(5,9),(6,8),(7,10)] => 1 [(1,3),(2,4),(5,9),(6,8),(7,10)] => 2 [(1,4),(2,3),(5,9),(6,8),(7,10)] => 2 [(1,5),(2,3),(4,9),(6,8),(7,10)] => 3 [(1,6),(2,3),(4,9),(5,8),(7,10)] => 2 [(1,7),(2,3),(4,9),(5,8),(6,10)] => 3 [(1,8),(2,3),(4,9),(5,7),(6,10)] => 3 [(1,9),(2,3),(4,8),(5,7),(6,10)] => 3 [(1,10),(2,3),(4,8),(5,7),(6,9)] => 3 [(1,10),(2,4),(3,8),(5,7),(6,9)] => 2 [(1,9),(2,4),(3,8),(5,7),(6,10)] => 2 [(1,8),(2,4),(3,9),(5,7),(6,10)] => 2 [(1,7),(2,4),(3,9),(5,8),(6,10)] => 2 [(1,6),(2,4),(3,9),(5,8),(7,10)] => 1 [(1,5),(2,4),(3,9),(6,8),(7,10)] => 2 [(1,4),(2,5),(3,9),(6,8),(7,10)] => 2 [(1,3),(2,5),(4,9),(6,8),(7,10)] => 3 [(1,2),(3,5),(4,9),(6,8),(7,10)] => 2 [(1,2),(3,6),(4,9),(5,8),(7,10)] => 1 [(1,3),(2,6),(4,9),(5,8),(7,10)] => 2 [(1,4),(2,6),(3,9),(5,8),(7,10)] => 1 [(1,5),(2,6),(3,9),(4,8),(7,10)] => 2 [(1,6),(2,5),(3,9),(4,8),(7,10)] => 2 [(1,7),(2,5),(3,9),(4,8),(6,10)] => 3 [(1,8),(2,5),(3,9),(4,7),(6,10)] => 3 [(1,9),(2,5),(3,8),(4,7),(6,10)] => 3 [(1,10),(2,5),(3,8),(4,7),(6,9)] => 3 [(1,10),(2,6),(3,8),(4,7),(5,9)] => 2 [(1,9),(2,6),(3,8),(4,7),(5,10)] => 2 [(1,8),(2,6),(3,9),(4,7),(5,10)] => 2 [(1,7),(2,6),(3,9),(4,8),(5,10)] => 2 [(1,6),(2,7),(3,9),(4,8),(5,10)] => 2 [(1,5),(2,7),(3,9),(4,8),(6,10)] => 3 [(1,4),(2,7),(3,9),(5,8),(6,10)] => 2 [(1,3),(2,7),(4,9),(5,8),(6,10)] => 3 [(1,2),(3,7),(4,9),(5,8),(6,10)] => 2 [(1,2),(3,8),(4,9),(5,7),(6,10)] => 2 [(1,3),(2,8),(4,9),(5,7),(6,10)] => 3 [(1,4),(2,8),(3,9),(5,7),(6,10)] => 2 [(1,5),(2,8),(3,9),(4,7),(6,10)] => 3 [(1,6),(2,8),(3,9),(4,7),(5,10)] => 2 [(1,7),(2,8),(3,9),(4,6),(5,10)] => 2 [(1,8),(2,7),(3,9),(4,6),(5,10)] => 2 [(1,9),(2,7),(3,8),(4,6),(5,10)] => 2 [(1,10),(2,7),(3,8),(4,6),(5,9)] => 2 [(1,10),(2,8),(3,7),(4,6),(5,9)] => 2 [(1,9),(2,8),(3,7),(4,6),(5,10)] => 2 [(1,8),(2,9),(3,7),(4,6),(5,10)] => 2 [(1,7),(2,9),(3,8),(4,6),(5,10)] => 2 [(1,6),(2,9),(3,8),(4,7),(5,10)] => 2 [(1,5),(2,9),(3,8),(4,7),(6,10)] => 3 [(1,4),(2,9),(3,8),(5,7),(6,10)] => 2 [(1,3),(2,9),(4,8),(5,7),(6,10)] => 3 [(1,2),(3,9),(4,8),(5,7),(6,10)] => 2 [(1,2),(3,10),(4,8),(5,7),(6,9)] => 2 [(1,3),(2,10),(4,8),(5,7),(6,9)] => 3 [(1,4),(2,10),(3,8),(5,7),(6,9)] => 2 [(1,5),(2,10),(3,8),(4,7),(6,9)] => 3 [(1,6),(2,10),(3,8),(4,7),(5,9)] => 2 [(1,7),(2,10),(3,8),(4,6),(5,9)] => 2 [(1,8),(2,10),(3,7),(4,6),(5,9)] => 2 [(1,9),(2,10),(3,7),(4,6),(5,8)] => 2 [(1,10),(2,9),(3,7),(4,6),(5,8)] => 2 [(1,10),(2,9),(3,6),(4,7),(5,8)] => 2 [(1,9),(2,10),(3,6),(4,7),(5,8)] => 2 [(1,8),(2,10),(3,6),(4,7),(5,9)] => 2 [(1,7),(2,10),(3,6),(4,8),(5,9)] => 2 [(1,6),(2,10),(3,7),(4,8),(5,9)] => 2 [(1,5),(2,10),(3,7),(4,8),(6,9)] => 3 [(1,4),(2,10),(3,7),(5,8),(6,9)] => 2 [(1,3),(2,10),(4,7),(5,8),(6,9)] => 3 [(1,2),(3,10),(4,7),(5,8),(6,9)] => 2 [(1,2),(3,9),(4,7),(5,8),(6,10)] => 2 [(1,3),(2,9),(4,7),(5,8),(6,10)] => 3 [(1,4),(2,9),(3,7),(5,8),(6,10)] => 2 [(1,5),(2,9),(3,7),(4,8),(6,10)] => 3 [(1,6),(2,9),(3,7),(4,8),(5,10)] => 2 [(1,7),(2,9),(3,6),(4,8),(5,10)] => 2 [(1,8),(2,9),(3,6),(4,7),(5,10)] => 2 [(1,9),(2,8),(3,6),(4,7),(5,10)] => 2 [(1,10),(2,8),(3,6),(4,7),(5,9)] => 2 [(1,10),(2,7),(3,6),(4,8),(5,9)] => 2 [(1,9),(2,7),(3,6),(4,8),(5,10)] => 2 [(1,8),(2,7),(3,6),(4,9),(5,10)] => 2 [(1,7),(2,8),(3,6),(4,9),(5,10)] => 2 [(1,6),(2,8),(3,7),(4,9),(5,10)] => 2 [(1,5),(2,8),(3,7),(4,9),(6,10)] => 3 [(1,4),(2,8),(3,7),(5,9),(6,10)] => 2 [(1,3),(2,8),(4,7),(5,9),(6,10)] => 3 [(1,2),(3,8),(4,7),(5,9),(6,10)] => 2 [(1,2),(3,7),(4,8),(5,9),(6,10)] => 2 [(1,3),(2,7),(4,8),(5,9),(6,10)] => 3 [(1,4),(2,7),(3,8),(5,9),(6,10)] => 2 [(1,5),(2,7),(3,8),(4,9),(6,10)] => 3 [(1,6),(2,7),(3,8),(4,9),(5,10)] => 2 [(1,7),(2,6),(3,8),(4,9),(5,10)] => 2 [(1,8),(2,6),(3,7),(4,9),(5,10)] => 2 [(1,9),(2,6),(3,7),(4,8),(5,10)] => 2 [(1,10),(2,6),(3,7),(4,8),(5,9)] => 2 [(1,10),(2,5),(3,7),(4,8),(6,9)] => 3 [(1,9),(2,5),(3,7),(4,8),(6,10)] => 3 [(1,8),(2,5),(3,7),(4,9),(6,10)] => 3 [(1,7),(2,5),(3,8),(4,9),(6,10)] => 3 [(1,6),(2,5),(3,8),(4,9),(7,10)] => 2 [(1,5),(2,6),(3,8),(4,9),(7,10)] => 2 [(1,4),(2,6),(3,8),(5,9),(7,10)] => 1 [(1,3),(2,6),(4,8),(5,9),(7,10)] => 2 [(1,2),(3,6),(4,8),(5,9),(7,10)] => 1 [(1,2),(3,5),(4,8),(6,9),(7,10)] => 2 [(1,3),(2,5),(4,8),(6,9),(7,10)] => 3 [(1,4),(2,5),(3,8),(6,9),(7,10)] => 2 [(1,5),(2,4),(3,8),(6,9),(7,10)] => 2 [(1,6),(2,4),(3,8),(5,9),(7,10)] => 1 [(1,7),(2,4),(3,8),(5,9),(6,10)] => 2 [(1,8),(2,4),(3,7),(5,9),(6,10)] => 2 [(1,9),(2,4),(3,7),(5,8),(6,10)] => 2 [(1,10),(2,4),(3,7),(5,8),(6,9)] => 2 [(1,10),(2,3),(4,7),(5,8),(6,9)] => 3 [(1,9),(2,3),(4,7),(5,8),(6,10)] => 3 [(1,8),(2,3),(4,7),(5,9),(6,10)] => 3 [(1,7),(2,3),(4,8),(5,9),(6,10)] => 3 [(1,6),(2,3),(4,8),(5,9),(7,10)] => 2 [(1,5),(2,3),(4,8),(6,9),(7,10)] => 3 [(1,4),(2,3),(5,8),(6,9),(7,10)] => 2 [(1,3),(2,4),(5,8),(6,9),(7,10)] => 2 [(1,2),(3,4),(5,8),(6,9),(7,10)] => 1 [(1,2),(3,4),(5,7),(6,9),(8,10)] => 2 [(1,3),(2,4),(5,7),(6,9),(8,10)] => 3 [(1,4),(2,3),(5,7),(6,9),(8,10)] => 3 [(1,5),(2,3),(4,7),(6,9),(8,10)] => 4 [(1,6),(2,3),(4,7),(5,9),(8,10)] => 3 [(1,7),(2,3),(4,6),(5,9),(8,10)] => 3 [(1,8),(2,3),(4,6),(5,9),(7,10)] => 2 [(1,9),(2,3),(4,6),(5,8),(7,10)] => 2 [(1,10),(2,3),(4,6),(5,8),(7,9)] => 2 [(1,10),(2,4),(3,6),(5,8),(7,9)] => 1 [(1,9),(2,4),(3,6),(5,8),(7,10)] => 1 [(1,8),(2,4),(3,6),(5,9),(7,10)] => 1 [(1,7),(2,4),(3,6),(5,9),(8,10)] => 2 [(1,6),(2,4),(3,7),(5,9),(8,10)] => 2 [(1,5),(2,4),(3,7),(6,9),(8,10)] => 3 [(1,4),(2,5),(3,7),(6,9),(8,10)] => 3 [(1,3),(2,5),(4,7),(6,9),(8,10)] => 4 [(1,2),(3,5),(4,7),(6,9),(8,10)] => 3 [(1,2),(3,6),(4,7),(5,9),(8,10)] => 2 [(1,3),(2,6),(4,7),(5,9),(8,10)] => 3 [(1,4),(2,6),(3,7),(5,9),(8,10)] => 2 [(1,5),(2,6),(3,7),(4,9),(8,10)] => 3 [(1,6),(2,5),(3,7),(4,9),(8,10)] => 3 [(1,7),(2,5),(3,6),(4,9),(8,10)] => 3 [(1,8),(2,5),(3,6),(4,9),(7,10)] => 2 [(1,9),(2,5),(3,6),(4,8),(7,10)] => 2 [(1,10),(2,5),(3,6),(4,8),(7,9)] => 2 [(1,10),(2,6),(3,5),(4,8),(7,9)] => 2 [(1,9),(2,6),(3,5),(4,8),(7,10)] => 2 [(1,8),(2,6),(3,5),(4,9),(7,10)] => 2 [(1,7),(2,6),(3,5),(4,9),(8,10)] => 3 [(1,6),(2,7),(3,5),(4,9),(8,10)] => 3 [(1,5),(2,7),(3,6),(4,9),(8,10)] => 3 [(1,4),(2,7),(3,6),(5,9),(8,10)] => 2 [(1,3),(2,7),(4,6),(5,9),(8,10)] => 3 [(1,2),(3,7),(4,6),(5,9),(8,10)] => 2 [(1,2),(3,8),(4,6),(5,9),(7,10)] => 1 [(1,3),(2,8),(4,6),(5,9),(7,10)] => 2 [(1,4),(2,8),(3,6),(5,9),(7,10)] => 1 [(1,5),(2,8),(3,6),(4,9),(7,10)] => 2 [(1,6),(2,8),(3,5),(4,9),(7,10)] => 2 [(1,7),(2,8),(3,5),(4,9),(6,10)] => 3 [(1,8),(2,7),(3,5),(4,9),(6,10)] => 3 [(1,9),(2,7),(3,5),(4,8),(6,10)] => 3 [(1,10),(2,7),(3,5),(4,8),(6,9)] => 3 [(1,10),(2,8),(3,5),(4,7),(6,9)] => 3 [(1,9),(2,8),(3,5),(4,7),(6,10)] => 3 [(1,8),(2,9),(3,5),(4,7),(6,10)] => 3 [(1,7),(2,9),(3,5),(4,8),(6,10)] => 3 [(1,6),(2,9),(3,5),(4,8),(7,10)] => 2 [(1,5),(2,9),(3,6),(4,8),(7,10)] => 2 [(1,4),(2,9),(3,6),(5,8),(7,10)] => 1 [(1,3),(2,9),(4,6),(5,8),(7,10)] => 2 [(1,2),(3,9),(4,6),(5,8),(7,10)] => 1 [(1,2),(3,10),(4,6),(5,8),(7,9)] => 1 [(1,3),(2,10),(4,6),(5,8),(7,9)] => 2 [(1,4),(2,10),(3,6),(5,8),(7,9)] => 1 [(1,5),(2,10),(3,6),(4,8),(7,9)] => 2 [(1,6),(2,10),(3,5),(4,8),(7,9)] => 2 [(1,7),(2,10),(3,5),(4,8),(6,9)] => 3 [(1,8),(2,10),(3,5),(4,7),(6,9)] => 3 [(1,9),(2,10),(3,5),(4,7),(6,8)] => 3 [(1,10),(2,9),(3,5),(4,7),(6,8)] => 3 [(1,10),(2,9),(3,4),(5,7),(6,8)] => 2 [(1,9),(2,10),(3,4),(5,7),(6,8)] => 2 [(1,8),(2,10),(3,4),(5,7),(6,9)] => 2 [(1,7),(2,10),(3,4),(5,8),(6,9)] => 2 [(1,6),(2,10),(3,4),(5,8),(7,9)] => 1 [(1,5),(2,10),(3,4),(6,8),(7,9)] => 2 [(1,4),(2,10),(3,5),(6,8),(7,9)] => 2 [(1,3),(2,10),(4,5),(6,8),(7,9)] => 3 [(1,2),(3,10),(4,5),(6,8),(7,9)] => 2 [(1,2),(3,9),(4,5),(6,8),(7,10)] => 2 [(1,3),(2,9),(4,5),(6,8),(7,10)] => 3 [(1,4),(2,9),(3,5),(6,8),(7,10)] => 2 [(1,5),(2,9),(3,4),(6,8),(7,10)] => 2 [(1,6),(2,9),(3,4),(5,8),(7,10)] => 1 [(1,7),(2,9),(3,4),(5,8),(6,10)] => 2 [(1,8),(2,9),(3,4),(5,7),(6,10)] => 2 [(1,9),(2,8),(3,4),(5,7),(6,10)] => 2 [(1,10),(2,8),(3,4),(5,7),(6,9)] => 2 [(1,10),(2,7),(3,4),(5,8),(6,9)] => 2 [(1,9),(2,7),(3,4),(5,8),(6,10)] => 2 [(1,8),(2,7),(3,4),(5,9),(6,10)] => 2 [(1,7),(2,8),(3,4),(5,9),(6,10)] => 2 [(1,6),(2,8),(3,4),(5,9),(7,10)] => 1 [(1,5),(2,8),(3,4),(6,9),(7,10)] => 2 [(1,4),(2,8),(3,5),(6,9),(7,10)] => 2 [(1,3),(2,8),(4,5),(6,9),(7,10)] => 3 [(1,2),(3,8),(4,5),(6,9),(7,10)] => 2 [(1,2),(3,7),(4,5),(6,9),(8,10)] => 3 [(1,3),(2,7),(4,5),(6,9),(8,10)] => 4 [(1,4),(2,7),(3,5),(6,9),(8,10)] => 3 [(1,5),(2,7),(3,4),(6,9),(8,10)] => 3 [(1,6),(2,7),(3,4),(5,9),(8,10)] => 2 [(1,7),(2,6),(3,4),(5,9),(8,10)] => 2 [(1,8),(2,6),(3,4),(5,9),(7,10)] => 1 [(1,9),(2,6),(3,4),(5,8),(7,10)] => 1 [(1,10),(2,6),(3,4),(5,8),(7,9)] => 1 [(1,10),(2,5),(3,4),(6,8),(7,9)] => 2 [(1,9),(2,5),(3,4),(6,8),(7,10)] => 2 [(1,8),(2,5),(3,4),(6,9),(7,10)] => 2 [(1,7),(2,5),(3,4),(6,9),(8,10)] => 3 [(1,6),(2,5),(3,4),(7,9),(8,10)] => 2 [(1,5),(2,6),(3,4),(7,9),(8,10)] => 2 [(1,4),(2,6),(3,5),(7,9),(8,10)] => 2 [(1,3),(2,6),(4,5),(7,9),(8,10)] => 3 [(1,2),(3,6),(4,5),(7,9),(8,10)] => 2 [(1,2),(3,5),(4,6),(7,9),(8,10)] => 2 [(1,3),(2,5),(4,6),(7,9),(8,10)] => 3 [(1,4),(2,5),(3,6),(7,9),(8,10)] => 2 [(1,5),(2,4),(3,6),(7,9),(8,10)] => 2 [(1,6),(2,4),(3,5),(7,9),(8,10)] => 2 [(1,7),(2,4),(3,5),(6,9),(8,10)] => 3 [(1,8),(2,4),(3,5),(6,9),(7,10)] => 2 [(1,9),(2,4),(3,5),(6,8),(7,10)] => 2 [(1,10),(2,4),(3,5),(6,8),(7,9)] => 2 [(1,10),(2,3),(4,5),(6,8),(7,9)] => 3 [(1,9),(2,3),(4,5),(6,8),(7,10)] => 3 [(1,8),(2,3),(4,5),(6,9),(7,10)] => 3 [(1,7),(2,3),(4,5),(6,9),(8,10)] => 4 [(1,6),(2,3),(4,5),(7,9),(8,10)] => 3 [(1,5),(2,3),(4,6),(7,9),(8,10)] => 3 [(1,4),(2,3),(5,6),(7,9),(8,10)] => 2 [(1,3),(2,4),(5,6),(7,9),(8,10)] => 2 [(1,2),(3,4),(5,6),(7,9),(8,10)] => 1 [(1,2),(3,4),(5,6),(7,10),(8,9)] => 1 [(1,3),(2,4),(5,6),(7,10),(8,9)] => 2 [(1,4),(2,3),(5,6),(7,10),(8,9)] => 2 [(1,5),(2,3),(4,6),(7,10),(8,9)] => 3 [(1,6),(2,3),(4,5),(7,10),(8,9)] => 3 [(1,7),(2,3),(4,5),(6,10),(8,9)] => 4 [(1,8),(2,3),(4,5),(6,10),(7,9)] => 3 [(1,9),(2,3),(4,5),(6,10),(7,8)] => 3 [(1,10),(2,3),(4,5),(6,9),(7,8)] => 3 [(1,10),(2,4),(3,5),(6,9),(7,8)] => 2 [(1,9),(2,4),(3,5),(6,10),(7,8)] => 2 [(1,8),(2,4),(3,5),(6,10),(7,9)] => 2 [(1,7),(2,4),(3,5),(6,10),(8,9)] => 3 [(1,6),(2,4),(3,5),(7,10),(8,9)] => 2 [(1,5),(2,4),(3,6),(7,10),(8,9)] => 2 [(1,4),(2,5),(3,6),(7,10),(8,9)] => 2 [(1,3),(2,5),(4,6),(7,10),(8,9)] => 3 [(1,2),(3,5),(4,6),(7,10),(8,9)] => 2 [(1,2),(3,6),(4,5),(7,10),(8,9)] => 2 [(1,3),(2,6),(4,5),(7,10),(8,9)] => 3 [(1,4),(2,6),(3,5),(7,10),(8,9)] => 2 [(1,5),(2,6),(3,4),(7,10),(8,9)] => 2 [(1,6),(2,5),(3,4),(7,10),(8,9)] => 2 [(1,7),(2,5),(3,4),(6,10),(8,9)] => 3 [(1,8),(2,5),(3,4),(6,10),(7,9)] => 2 [(1,9),(2,5),(3,4),(6,10),(7,8)] => 2 [(1,10),(2,5),(3,4),(6,9),(7,8)] => 2 [(1,10),(2,6),(3,4),(5,9),(7,8)] => 1 [(1,9),(2,6),(3,4),(5,10),(7,8)] => 1 [(1,8),(2,6),(3,4),(5,10),(7,9)] => 1 [(1,7),(2,6),(3,4),(5,10),(8,9)] => 2 [(1,6),(2,7),(3,4),(5,10),(8,9)] => 2 [(1,5),(2,7),(3,4),(6,10),(8,9)] => 3 [(1,4),(2,7),(3,5),(6,10),(8,9)] => 3 [(1,3),(2,7),(4,5),(6,10),(8,9)] => 4 [(1,2),(3,7),(4,5),(6,10),(8,9)] => 3 [(1,2),(3,8),(4,5),(6,10),(7,9)] => 2 [(1,3),(2,8),(4,5),(6,10),(7,9)] => 3 [(1,4),(2,8),(3,5),(6,10),(7,9)] => 2 [(1,5),(2,8),(3,4),(6,10),(7,9)] => 2 [(1,6),(2,8),(3,4),(5,10),(7,9)] => 1 [(1,7),(2,8),(3,4),(5,10),(6,9)] => 2 [(1,8),(2,7),(3,4),(5,10),(6,9)] => 2 [(1,9),(2,7),(3,4),(5,10),(6,8)] => 2 [(1,10),(2,7),(3,4),(5,9),(6,8)] => 2 [(1,10),(2,8),(3,4),(5,9),(6,7)] => 2 [(1,9),(2,8),(3,4),(5,10),(6,7)] => 2 [(1,8),(2,9),(3,4),(5,10),(6,7)] => 2 [(1,7),(2,9),(3,4),(5,10),(6,8)] => 2 [(1,6),(2,9),(3,4),(5,10),(7,8)] => 1 [(1,5),(2,9),(3,4),(6,10),(7,8)] => 2 [(1,4),(2,9),(3,5),(6,10),(7,8)] => 2 [(1,3),(2,9),(4,5),(6,10),(7,8)] => 3 [(1,2),(3,9),(4,5),(6,10),(7,8)] => 2 [(1,2),(3,10),(4,5),(6,9),(7,8)] => 2 [(1,3),(2,10),(4,5),(6,9),(7,8)] => 3 [(1,4),(2,10),(3,5),(6,9),(7,8)] => 2 [(1,5),(2,10),(3,4),(6,9),(7,8)] => 2 [(1,6),(2,10),(3,4),(5,9),(7,8)] => 1 [(1,7),(2,10),(3,4),(5,9),(6,8)] => 2 [(1,8),(2,10),(3,4),(5,9),(6,7)] => 2 [(1,9),(2,10),(3,4),(5,8),(6,7)] => 2 [(1,10),(2,9),(3,4),(5,8),(6,7)] => 2 [(1,10),(2,9),(3,5),(4,8),(6,7)] => 3 [(1,9),(2,10),(3,5),(4,8),(6,7)] => 3 [(1,8),(2,10),(3,5),(4,9),(6,7)] => 3 [(1,7),(2,10),(3,5),(4,9),(6,8)] => 3 [(1,6),(2,10),(3,5),(4,9),(7,8)] => 2 [(1,5),(2,10),(3,6),(4,9),(7,8)] => 2 [(1,4),(2,10),(3,6),(5,9),(7,8)] => 1 [(1,3),(2,10),(4,6),(5,9),(7,8)] => 2 [(1,2),(3,10),(4,6),(5,9),(7,8)] => 1 [(1,2),(3,9),(4,6),(5,10),(7,8)] => 1 [(1,3),(2,9),(4,6),(5,10),(7,8)] => 2 [(1,4),(2,9),(3,6),(5,10),(7,8)] => 1 [(1,5),(2,9),(3,6),(4,10),(7,8)] => 2 [(1,6),(2,9),(3,5),(4,10),(7,8)] => 2 [(1,7),(2,9),(3,5),(4,10),(6,8)] => 3 [(1,8),(2,9),(3,5),(4,10),(6,7)] => 3 [(1,9),(2,8),(3,5),(4,10),(6,7)] => 3 [(1,10),(2,8),(3,5),(4,9),(6,7)] => 3 [(1,10),(2,7),(3,5),(4,9),(6,8)] => 3 [(1,9),(2,7),(3,5),(4,10),(6,8)] => 3 [(1,8),(2,7),(3,5),(4,10),(6,9)] => 3 [(1,7),(2,8),(3,5),(4,10),(6,9)] => 3 [(1,6),(2,8),(3,5),(4,10),(7,9)] => 2 [(1,5),(2,8),(3,6),(4,10),(7,9)] => 2 [(1,4),(2,8),(3,6),(5,10),(7,9)] => 1 [(1,3),(2,8),(4,6),(5,10),(7,9)] => 2 [(1,2),(3,8),(4,6),(5,10),(7,9)] => 1 [(1,2),(3,7),(4,6),(5,10),(8,9)] => 2 [(1,3),(2,7),(4,6),(5,10),(8,9)] => 3 [(1,4),(2,7),(3,6),(5,10),(8,9)] => 2 [(1,5),(2,7),(3,6),(4,10),(8,9)] => 3 [(1,6),(2,7),(3,5),(4,10),(8,9)] => 3 [(1,7),(2,6),(3,5),(4,10),(8,9)] => 3 [(1,8),(2,6),(3,5),(4,10),(7,9)] => 2 [(1,9),(2,6),(3,5),(4,10),(7,8)] => 2 [(1,10),(2,6),(3,5),(4,9),(7,8)] => 2 [(1,10),(2,5),(3,6),(4,9),(7,8)] => 2 [(1,9),(2,5),(3,6),(4,10),(7,8)] => 2 [(1,8),(2,5),(3,6),(4,10),(7,9)] => 2 [(1,7),(2,5),(3,6),(4,10),(8,9)] => 3 [(1,6),(2,5),(3,7),(4,10),(8,9)] => 3 [(1,5),(2,6),(3,7),(4,10),(8,9)] => 3 [(1,4),(2,6),(3,7),(5,10),(8,9)] => 2 [(1,3),(2,6),(4,7),(5,10),(8,9)] => 3 [(1,2),(3,6),(4,7),(5,10),(8,9)] => 2 [(1,2),(3,5),(4,7),(6,10),(8,9)] => 3 [(1,3),(2,5),(4,7),(6,10),(8,9)] => 4 [(1,4),(2,5),(3,7),(6,10),(8,9)] => 3 [(1,5),(2,4),(3,7),(6,10),(8,9)] => 3 [(1,6),(2,4),(3,7),(5,10),(8,9)] => 2 [(1,7),(2,4),(3,6),(5,10),(8,9)] => 2 [(1,8),(2,4),(3,6),(5,10),(7,9)] => 1 [(1,9),(2,4),(3,6),(5,10),(7,8)] => 1 [(1,10),(2,4),(3,6),(5,9),(7,8)] => 1 [(1,10),(2,3),(4,6),(5,9),(7,8)] => 2 [(1,9),(2,3),(4,6),(5,10),(7,8)] => 2 [(1,8),(2,3),(4,6),(5,10),(7,9)] => 2 [(1,7),(2,3),(4,6),(5,10),(8,9)] => 3 [(1,6),(2,3),(4,7),(5,10),(8,9)] => 3 [(1,5),(2,3),(4,7),(6,10),(8,9)] => 4 [(1,4),(2,3),(5,7),(6,10),(8,9)] => 3 [(1,3),(2,4),(5,7),(6,10),(8,9)] => 3 [(1,2),(3,4),(5,7),(6,10),(8,9)] => 2 [(1,2),(3,4),(5,8),(6,10),(7,9)] => 1 [(1,3),(2,4),(5,8),(6,10),(7,9)] => 2 [(1,4),(2,3),(5,8),(6,10),(7,9)] => 2 [(1,5),(2,3),(4,8),(6,10),(7,9)] => 3 [(1,6),(2,3),(4,8),(5,10),(7,9)] => 2 [(1,7),(2,3),(4,8),(5,10),(6,9)] => 3 [(1,8),(2,3),(4,7),(5,10),(6,9)] => 3 [(1,9),(2,3),(4,7),(5,10),(6,8)] => 3 [(1,10),(2,3),(4,7),(5,9),(6,8)] => 3 [(1,10),(2,4),(3,7),(5,9),(6,8)] => 2 [(1,9),(2,4),(3,7),(5,10),(6,8)] => 2 [(1,8),(2,4),(3,7),(5,10),(6,9)] => 2 [(1,7),(2,4),(3,8),(5,10),(6,9)] => 2 [(1,6),(2,4),(3,8),(5,10),(7,9)] => 1 [(1,5),(2,4),(3,8),(6,10),(7,9)] => 2 [(1,4),(2,5),(3,8),(6,10),(7,9)] => 2 [(1,3),(2,5),(4,8),(6,10),(7,9)] => 3 [(1,2),(3,5),(4,8),(6,10),(7,9)] => 2 [(1,2),(3,6),(4,8),(5,10),(7,9)] => 1 [(1,3),(2,6),(4,8),(5,10),(7,9)] => 2 [(1,4),(2,6),(3,8),(5,10),(7,9)] => 1 [(1,5),(2,6),(3,8),(4,10),(7,9)] => 2 [(1,6),(2,5),(3,8),(4,10),(7,9)] => 2 [(1,7),(2,5),(3,8),(4,10),(6,9)] => 3 [(1,8),(2,5),(3,7),(4,10),(6,9)] => 3 [(1,9),(2,5),(3,7),(4,10),(6,8)] => 3 [(1,10),(2,5),(3,7),(4,9),(6,8)] => 3 [(1,10),(2,6),(3,7),(4,9),(5,8)] => 2 [(1,9),(2,6),(3,7),(4,10),(5,8)] => 2 [(1,8),(2,6),(3,7),(4,10),(5,9)] => 2 [(1,7),(2,6),(3,8),(4,10),(5,9)] => 2 [(1,6),(2,7),(3,8),(4,10),(5,9)] => 2 [(1,5),(2,7),(3,8),(4,10),(6,9)] => 3 [(1,4),(2,7),(3,8),(5,10),(6,9)] => 2 [(1,3),(2,7),(4,8),(5,10),(6,9)] => 3 [(1,2),(3,7),(4,8),(5,10),(6,9)] => 2 [(1,2),(3,8),(4,7),(5,10),(6,9)] => 2 [(1,3),(2,8),(4,7),(5,10),(6,9)] => 3 [(1,4),(2,8),(3,7),(5,10),(6,9)] => 2 [(1,5),(2,8),(3,7),(4,10),(6,9)] => 3 [(1,6),(2,8),(3,7),(4,10),(5,9)] => 2 [(1,7),(2,8),(3,6),(4,10),(5,9)] => 2 [(1,8),(2,7),(3,6),(4,10),(5,9)] => 2 [(1,9),(2,7),(3,6),(4,10),(5,8)] => 2 [(1,10),(2,7),(3,6),(4,9),(5,8)] => 2 [(1,10),(2,8),(3,6),(4,9),(5,7)] => 2 [(1,9),(2,8),(3,6),(4,10),(5,7)] => 2 [(1,8),(2,9),(3,6),(4,10),(5,7)] => 2 [(1,7),(2,9),(3,6),(4,10),(5,8)] => 2 [(1,6),(2,9),(3,7),(4,10),(5,8)] => 2 [(1,5),(2,9),(3,7),(4,10),(6,8)] => 3 [(1,4),(2,9),(3,7),(5,10),(6,8)] => 2 [(1,3),(2,9),(4,7),(5,10),(6,8)] => 3 [(1,2),(3,9),(4,7),(5,10),(6,8)] => 2 [(1,2),(3,10),(4,7),(5,9),(6,8)] => 2 [(1,3),(2,10),(4,7),(5,9),(6,8)] => 3 [(1,4),(2,10),(3,7),(5,9),(6,8)] => 2 [(1,5),(2,10),(3,7),(4,9),(6,8)] => 3 [(1,6),(2,10),(3,7),(4,9),(5,8)] => 2 [(1,7),(2,10),(3,6),(4,9),(5,8)] => 2 [(1,8),(2,10),(3,6),(4,9),(5,7)] => 2 [(1,9),(2,10),(3,6),(4,8),(5,7)] => 2 [(1,10),(2,9),(3,6),(4,8),(5,7)] => 2 [(1,10),(2,9),(3,7),(4,8),(5,6)] => 2 [(1,9),(2,10),(3,7),(4,8),(5,6)] => 2 [(1,8),(2,10),(3,7),(4,9),(5,6)] => 2 [(1,7),(2,10),(3,8),(4,9),(5,6)] => 2 [(1,6),(2,10),(3,8),(4,9),(5,7)] => 2 [(1,5),(2,10),(3,8),(4,9),(6,7)] => 3 [(1,4),(2,10),(3,8),(5,9),(6,7)] => 2 [(1,3),(2,10),(4,8),(5,9),(6,7)] => 3 [(1,2),(3,10),(4,8),(5,9),(6,7)] => 2 [(1,2),(3,9),(4,8),(5,10),(6,7)] => 2 [(1,3),(2,9),(4,8),(5,10),(6,7)] => 3 [(1,4),(2,9),(3,8),(5,10),(6,7)] => 2 [(1,5),(2,9),(3,8),(4,10),(6,7)] => 3 [(1,6),(2,9),(3,8),(4,10),(5,7)] => 2 [(1,7),(2,9),(3,8),(4,10),(5,6)] => 2 [(1,8),(2,9),(3,7),(4,10),(5,6)] => 2 [(1,9),(2,8),(3,7),(4,10),(5,6)] => 2 [(1,10),(2,8),(3,7),(4,9),(5,6)] => 2 [(1,10),(2,7),(3,8),(4,9),(5,6)] => 2 [(1,9),(2,7),(3,8),(4,10),(5,6)] => 2 [(1,8),(2,7),(3,9),(4,10),(5,6)] => 2 [(1,7),(2,8),(3,9),(4,10),(5,6)] => 2 [(1,6),(2,8),(3,9),(4,10),(5,7)] => 2 [(1,5),(2,8),(3,9),(4,10),(6,7)] => 3 [(1,4),(2,8),(3,9),(5,10),(6,7)] => 2 [(1,3),(2,8),(4,9),(5,10),(6,7)] => 3 [(1,2),(3,8),(4,9),(5,10),(6,7)] => 2 [(1,2),(3,7),(4,9),(5,10),(6,8)] => 2 [(1,3),(2,7),(4,9),(5,10),(6,8)] => 3 [(1,4),(2,7),(3,9),(5,10),(6,8)] => 2 [(1,5),(2,7),(3,9),(4,10),(6,8)] => 3 [(1,6),(2,7),(3,9),(4,10),(5,8)] => 2 [(1,7),(2,6),(3,9),(4,10),(5,8)] => 2 [(1,8),(2,6),(3,9),(4,10),(5,7)] => 2 [(1,9),(2,6),(3,8),(4,10),(5,7)] => 2 [(1,10),(2,6),(3,8),(4,9),(5,7)] => 2 [(1,10),(2,5),(3,8),(4,9),(6,7)] => 3 [(1,9),(2,5),(3,8),(4,10),(6,7)] => 3 [(1,8),(2,5),(3,9),(4,10),(6,7)] => 3 [(1,7),(2,5),(3,9),(4,10),(6,8)] => 3 [(1,6),(2,5),(3,9),(4,10),(7,8)] => 2 [(1,5),(2,6),(3,9),(4,10),(7,8)] => 2 [(1,4),(2,6),(3,9),(5,10),(7,8)] => 1 [(1,3),(2,6),(4,9),(5,10),(7,8)] => 2 [(1,2),(3,6),(4,9),(5,10),(7,8)] => 1 [(1,2),(3,5),(4,9),(6,10),(7,8)] => 2 [(1,3),(2,5),(4,9),(6,10),(7,8)] => 3 [(1,4),(2,5),(3,9),(6,10),(7,8)] => 2 [(1,5),(2,4),(3,9),(6,10),(7,8)] => 2 [(1,6),(2,4),(3,9),(5,10),(7,8)] => 1 [(1,7),(2,4),(3,9),(5,10),(6,8)] => 2 [(1,8),(2,4),(3,9),(5,10),(6,7)] => 2 [(1,9),(2,4),(3,8),(5,10),(6,7)] => 2 [(1,10),(2,4),(3,8),(5,9),(6,7)] => 2 [(1,10),(2,3),(4,8),(5,9),(6,7)] => 3 [(1,9),(2,3),(4,8),(5,10),(6,7)] => 3 [(1,8),(2,3),(4,9),(5,10),(6,7)] => 3 [(1,7),(2,3),(4,9),(5,10),(6,8)] => 3 [(1,6),(2,3),(4,9),(5,10),(7,8)] => 2 [(1,5),(2,3),(4,9),(6,10),(7,8)] => 3 [(1,4),(2,3),(5,9),(6,10),(7,8)] => 2 [(1,3),(2,4),(5,9),(6,10),(7,8)] => 2 [(1,2),(3,4),(5,9),(6,10),(7,8)] => 1 [(1,2),(3,4),(5,10),(6,9),(7,8)] => 1 [(1,3),(2,4),(5,10),(6,9),(7,8)] => 2 [(1,4),(2,3),(5,10),(6,9),(7,8)] => 2 [(1,5),(2,3),(4,10),(6,9),(7,8)] => 3 [(1,6),(2,3),(4,10),(5,9),(7,8)] => 2 [(1,7),(2,3),(4,10),(5,9),(6,8)] => 3 [(1,8),(2,3),(4,10),(5,9),(6,7)] => 3 [(1,9),(2,3),(4,10),(5,8),(6,7)] => 3 [(1,10),(2,3),(4,9),(5,8),(6,7)] => 3 [(1,10),(2,4),(3,9),(5,8),(6,7)] => 2 [(1,9),(2,4),(3,10),(5,8),(6,7)] => 2 [(1,8),(2,4),(3,10),(5,9),(6,7)] => 2 [(1,7),(2,4),(3,10),(5,9),(6,8)] => 2 [(1,6),(2,4),(3,10),(5,9),(7,8)] => 1 [(1,5),(2,4),(3,10),(6,9),(7,8)] => 2 [(1,4),(2,5),(3,10),(6,9),(7,8)] => 2 [(1,3),(2,5),(4,10),(6,9),(7,8)] => 3 [(1,2),(3,5),(4,10),(6,9),(7,8)] => 2 [(1,2),(3,6),(4,10),(5,9),(7,8)] => 1 [(1,3),(2,6),(4,10),(5,9),(7,8)] => 2 [(1,4),(2,6),(3,10),(5,9),(7,8)] => 1 [(1,5),(2,6),(3,10),(4,9),(7,8)] => 2 [(1,6),(2,5),(3,10),(4,9),(7,8)] => 2 [(1,7),(2,5),(3,10),(4,9),(6,8)] => 3 [(1,8),(2,5),(3,10),(4,9),(6,7)] => 3 [(1,9),(2,5),(3,10),(4,8),(6,7)] => 3 [(1,10),(2,5),(3,9),(4,8),(6,7)] => 3 [(1,10),(2,6),(3,9),(4,8),(5,7)] => 2 [(1,9),(2,6),(3,10),(4,8),(5,7)] => 2 [(1,8),(2,6),(3,10),(4,9),(5,7)] => 2 [(1,7),(2,6),(3,10),(4,9),(5,8)] => 2 [(1,6),(2,7),(3,10),(4,9),(5,8)] => 2 [(1,5),(2,7),(3,10),(4,9),(6,8)] => 3 [(1,4),(2,7),(3,10),(5,9),(6,8)] => 2 [(1,3),(2,7),(4,10),(5,9),(6,8)] => 3 [(1,2),(3,7),(4,10),(5,9),(6,8)] => 2 [(1,2),(3,8),(4,10),(5,9),(6,7)] => 2 [(1,3),(2,8),(4,10),(5,9),(6,7)] => 3 [(1,4),(2,8),(3,10),(5,9),(6,7)] => 2 [(1,5),(2,8),(3,10),(4,9),(6,7)] => 3 [(1,6),(2,8),(3,10),(4,9),(5,7)] => 2 [(1,7),(2,8),(3,10),(4,9),(5,6)] => 2 [(1,8),(2,7),(3,10),(4,9),(5,6)] => 2 [(1,9),(2,7),(3,10),(4,8),(5,6)] => 2 [(1,10),(2,7),(3,9),(4,8),(5,6)] => 2 [(1,10),(2,8),(3,9),(4,7),(5,6)] => 2 [(1,9),(2,8),(3,10),(4,7),(5,6)] => 2 [(1,8),(2,9),(3,10),(4,7),(5,6)] => 2 [(1,7),(2,9),(3,10),(4,8),(5,6)] => 2 [(1,6),(2,9),(3,10),(4,8),(5,7)] => 2 [(1,5),(2,9),(3,10),(4,8),(6,7)] => 3 [(1,4),(2,9),(3,10),(5,8),(6,7)] => 2 [(1,3),(2,9),(4,10),(5,8),(6,7)] => 3 [(1,2),(3,9),(4,10),(5,8),(6,7)] => 2 [(1,2),(3,10),(4,9),(5,8),(6,7)] => 2 [(1,3),(2,10),(4,9),(5,8),(6,7)] => 3 [(1,4),(2,10),(3,9),(5,8),(6,7)] => 2 [(1,5),(2,10),(3,9),(4,8),(6,7)] => 3 [(1,6),(2,10),(3,9),(4,8),(5,7)] => 2 [(1,7),(2,10),(3,9),(4,8),(5,6)] => 2 [(1,8),(2,10),(3,9),(4,7),(5,6)] => 2 [(1,9),(2,10),(3,8),(4,7),(5,6)] => 2 [(1,10),(2,9),(3,8),(4,7),(5,6)] => 2 ----------------------------------------------------------------------------- Created: Apr 20, 2018 at 19:33 by Martin Rubey ----------------------------------------------------------------------------- Last Updated: Apr 20, 2018 at 19:33 by Martin Rubey