discontinuous

Terms from Artificial Intelligence: humans at the heart of algorithms

Page numbers are for draft copy at present; they will be replaced with correct numbers when final book is formatted. Chapter numbers are correct and will not change now.

A curve or graph is said to be discontinuous if there are sudden jumps or gaps in value. For example, consider the function:
  nbsp; if x<=0 then 0 else 1
This has a discontunuity at x=0, the value just below is 0 and the value just above is 1.

Defined on page 319

Used on Chap. 7: page 146; Chap. 14: page 319

Also known as discontinuities

A discontinuous threshold function.