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在'''<font color="#ff8000">图论 Graph Theory</font>'''的数学领域定义中，图中两个顶点之间的距离是'''<font color="#ff8000">最短路径 Shortest Path</font>'''(也称为'''<font color="#ff8000">图测地线 Graph Geodesic</font>''')中连接它们的边的数目。这也被称为'''<font color="#ff8000">测地距离 Geodesic Distance</font>'''。3 = Guitter，e. | date = July 2003
在'''[[图论 Graph Theory]]'''的数学领域定义中，图中两个顶点之间的距离是'''最短路径 Shortest Path'''(也称为'''<font color="#ff8000">图测地线 Graph Geodesic</font>''')中连接它们的边的数目。这也被称为'''<font color="#ff8000">测地距离 Geodesic Distance</font>'''。3 = Guitter，e. | date = July 2003
|title=Geodesic distance in planar graphs |journal= Nuclear Physics B|volume=663 |issue=3 |pages=535–567 |quote=By distance we mean here geodesic distance along the graph, namely the length of any shortest path between say two given faces|doi=10.1016/S0550-3213(03)00355-9|arxiv=cond-mat/0303272 }}</ref> Notice that there may be more than one shortest path between two vertices.<ref>
|title=Geodesic distance in planar graphs |journal= Nuclear Physics B|volume=663 |issue=3 |pages=535–567 |quote=By distance we mean here geodesic distance along the graph, namely the length of any shortest path between say two given faces|doi=10.1016/S0550-3213(03)00355-9|arxiv=cond-mat/0303272 }}</ref> Notice that there may be more than one shortest path between two vertices.<ref>