Virtual Museum of Canada
Jardin botanique de Montréal 
Centre for Forest Research

Classic definition

The classic, restrictive definition, proposes a clear criteria for distinguishing what is a tree from what is not. However, it was composed by western scientists, who used western representations of what they called a "tree", to the detriment of arborescent tropical plants.


To be a tree, it must:

  • Be tall: theoretically, able to reach (under favorable growing conditions) a minimum height above the ground. This height varies according to the definition used. For reference purposes, according to the FAO (Food and Agriculture Organization of the United Nations): a minimum of 5 metres;
  • Possess secondary branches, but only at a certain distance from the ground;
  • Have a single trunk;
  • Have a self-supporting trunk: able to stand straight on its own;
  • Have a trunk of true wood: composed of secondary xylem (a solid tissue that stores lignin) created from cambial tissue, which allows lateral (radial) growth in thickness;
  • Possess a long life expectancy.

Hallé's definition

Francis Hallé, a renowned French botanist and a specialist on tropical trees and rainforests, proposed a new definition. It is based on a functional view of the tree: it is a tall plant that has evolved towards a form that raises itself above the ground in order to surpass its rivals in the search for light.


He considered a tree to be any plant that:

  • Is usually perennial (lives at least two years);
  • Possesses one or several trunks that grow vertically;
  • Possesses the structure and anatomy of a trunk or trunks that provide sufficient rigidity to allow it to rise above plants competing for light;
  • Possesses some type of photosynthetic apparatus: generally, leafy branches, or large leaves if the tree has no branches; branches that ensure photosynthesis if the leaves are too small to ensure this function or are absent;
  • Theoretically reaches (under favorable growing conditions) a tall height, as compared to human proportions.



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