1 * Minimum Spanning Trees
5 o Red/Blue meta-algorithm
7 o Contractive algorithms
9 * Fine Details of Computation
17 * Advanced MST Algorithms
19 o Minor-closed classes
20 o Fredman-Tarjan algorithm
22 . Randomized algorithms
26 * Ranking combinatorial objects
28 o Ranking and unranking
29 o Ranking of permutations
30 o Ranking of k-permutations
31 o Restricted permutations
32 o Hatcheck lady and other derangements
34 . ?? general perspective ??
36 * Dynamic MST algorithms
38 . (Semi-)dynamic algorithms
39 . Sleator-Tarjan trees
41 . Fully dynamic connectivity
49 - cite Eisner's tutorial \cite{eisner:tutorial}
50 - \cite{pettie:onlineverify} online lower bound
51 - mention Steiner trees
54 - mention disconnected graphs
56 - Some algorithms (most notably Fredman-Tarjan) do not need flattening
57 - reference to mixed Boruvka-Jarnik
58 - use the notation for contraction by a set
59 - practical considerations: katriel:cycle, moret:practice (mention pairing heaps)
60 - parallel algorithms: p243-cole (are there others?)
64 - bit tricks: reference to HAKMEM
65 - mention in-place radix-sorting?
66 - consequences of Q-Heaps: Thorup's undirected SSSP etc.
67 - add more context from thorup:aczero, also mention FP operations
68 - refs on Cartesian trees
70 - iteration of Q-Heaps
74 - the general perspective: is it only a technical trick?
75 - ranking of permutations on general sets, relationship with integer sorting
80 - G has to be connected, so m=O(n)
81 - impedance mismatch in terminology: contraction of G along e vs. contraction of e.
82 - use \delta(X) notation
83 - unify use of n(G) vs. n
84 - use calligraphic letters from ams?
85 - change the notation for contractions -- use double slash instead of the dot?