xref: /openbsd/usr.bin/tsort/tsort.1 (revision 898184e3)
1.\"	$OpenBSD: tsort.1,v 1.23 2012/03/29 22:04:28 jmc Exp $
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34.\"     @(#)tsort.1	8.3 (Berkeley) 4/1/94
35.\"
36.Dd $Mdocdate: March 29 2012 $
37.Dt TSORT 1
38.Os
39.Sh NAME
40.Nm tsort
41.Nd topological sort of a directed graph
42.Sh SYNOPSIS
43.Nm tsort
44.Op Fl flqrvw
45.Op Fl h Ar file
46.Op Ar file
47.Sh DESCRIPTION
48.Nm tsort
49takes a list of pairs of node names representing directed arcs in
50a graph and prints the nodes in topological order on standard output.
51That is, the input describes a partial ordering relation, from which
52.Nm
53computes a total order compatible with this partial ordering.
54.Pp
55Input is taken from the named
56.Ar file ,
57or from standard input if no file
58is given.
59.Pp
60Node names in the input are separated by white space and there must
61be an even number of node names.
62.Pp
63Presence of a node in a graph can be represented by an arc from the node
64to itself.
65This is useful when a node is not connected to any other nodes.
66.Pp
67If the graph contains a cycle (and therefore cannot be properly sorted),
68one of the arcs in the cycle is ignored and the sort continues.
69Cycles are reported on standard error.
70.Pp
71The options are as follows:
72.Bl -tag -width Ds
73.It Fl f
74Resolve ambiguities by selecting nodes based on the order of appearance
75of the first component of the pairs.
76.It Fl h Ar file
77Use
78.Ar file ,
79which holds an ordered list of nodes, to resolve ambiguities.
80In case of duplicates, the first entry is chosen.
81.It Fl l
82Search for and display the longest cycle.
83Can take a very long time, as it may need to solve an NP-complete problem.
84.It Fl q
85Do not display informational messages about cycles.
86This is primarily intended for building libraries, where optimal ordering
87is not critical, and cycles occur often.
88.It Fl r
89Reverse the ordering relation.
90.It Fl v
91Inform on the exact number of edges broken while breaking cycles.
92If a hints file was used, inform on seen nodes absent from that file.
93.It Fl w
94Exit with exit code the number of cycles
95.Nm
96had to break.
97.El
98.Sh EXIT STATUS
99.Ex -std tsort
100.Sh EXAMPLES
101Faced with the input:
102.Bd -literal -offset indent
103a b
104b c
105b d
106d f
107c e
108.Ed
109.Pp
110.Nm
111outputs:
112.Bd -literal -offset indent
113a
114b
115c
116e
117d
118f
119.Ed
120.Pp
121which is one total ordering compatible with the individual relations.
122There is no unicity, another compatible total ordering would be:
123.Bd -literal -offset indent
124a
125b
126c
127d
128e
129f
130.Ed
131.Pp
132.Nm
133is commonly used to analyze dependencies and find a correct build order
134in a static way, whereas
135.Xr make 1
136accomplishes the same task in a dynamic way.
137.Sh SEE ALSO
138.Xr ar 1 ,
139.Xr lorder 1 ,
140.Xr make 1
141.Rs
142.%A Donald E. Knuth
143.%B The Art of Computer Programming
144.%V Vol. 1
145.%P pp 258-268
146.%D 1973
147.Re
148.Sh STANDARDS
149The
150.Nm
151utility is compliant with the
152.St -p1003.1-2008
153specification.
154.Pp
155The flags
156.Op Fl fhlqrvw
157are extensions to that specification.
158.Sh HISTORY
159A
160.Nm
161command appeared in
162.At v7 .
163This
164.Nm tsort
165command was completely rewritten by Marc Espie for
166.Ox ,
167to finally use the well-known optimal algorithms for topological sorting.
168