divergency
- noun
- /dɪˈvɜrdʒənsi/
- Specialized
- The divergency of the infinite series indicates that it will never converge to a specific value.
Examples
-
Mathematics often explores the concept of divergency in sequences that do not settle at a limit.
-
In calculus, understanding the divergency of a function is essential for evaluating its behavior at infinity.
-
This may lead to the final product, a return to a more reflective state, or simply a move toward a new cycle of divergency.
Academic text (1994) -
CCT divergency.
Academic text (1999)
Synonyms
A number series that does not get closer to a fixed value
A list of numbers or a function that does not settle at a single value as the input grows
Antonyms
- Specialized
A property of a list of numbers whose values get closer to a fixed number
Surface Forms
Morphology
Etymology
Divergency comes from the Latin parts di- 'apart' and vergere 'to turn', the same root you see in diverge meaning 'to turn away'. In math, a divergency is like a number series that keeps 'turning away' from any single value, so it does not come to a final result.