Base fee

A base fee is an interest in real property that has the potential to last forever, provided a specified contingent event does not take place. For example, a grantee might be given an interest in a piece of land, "as long as the land is not used for any illegal purposes."

Law

In law, a base fee is a freehold estate of inheritance which is limited or qualified by the existence of certain conditions. In modern property law the commonest example of a base fee is an estate created by a tenant in tail, not in possession, who bars the entail without the consent of the protector of the settlement.[1] Any attempt to bar the entail without the consent of the Protector would only be partially successful. Though he bars his own issue (the rights of the future tenants in tail), he cannot bar any remainder or reversion, and the estate (i.e. the base fee) thus created is determinable on the failure of his issue in tail.[1] The base fee can be defined as rights that would last for as long as the fee tail would have lasted, but which will end when the line of descent stipulated in the fee tail ran out.

An example of this kind of estate was introduced by George Eliot into the plot of Felix Holt,[1] and by Cyril Hare in He Should Have Died Hereafter, 1958, in which he also refers to the UK Limitation Act 1939, s11. Another example of a base fee is an estate descendible to heirs general, but terminable on an uncertain event; for example, a grant of land to A and his heirs, tenants of the manor of Dale. The estate terminates whenever the prescribed qualification ceases. An early meaning of base fee was an estate held not by free or military service, but by base service, i.e. at the will of the lord.[1][2]

See also

Notes

  1. 1 2 3 4  One or more of the preceding sentences incorporates text from a publication now in the public domain: Chisholm, Hugh, ed. (1911). "Base Fee". Encyclopædia Britannica 3 (11th ed.). Cambridge University Press.
  2. ↑ A Law Dictionary, Adapted to the Constitution and Laws of the United States. By John Bouvier. Published 1856


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