subuniverse
- noun
- /ˌsʌbˈjuːnɪvɜrs/
- Specialized
- In universal algebra, the set of even numbers is a subuniverse of the integers under addition.
Examples
-
The subuniverse formed by even numbers is closed under addition.
-
A subuniverse must be nonempty and closed under all the operations of the algebra.
-
Researchers identified a subuniverse within the model that preserved the required properties.
-
A subuniverse can be defined within any algebraic structure.
-
In universal algebra, the set of even numbers is a subuniverse of the integers under addition.
-
A subuniverse must contain at least one element and remain closed under all the operations of the algebra.
-
Researchers identified a subuniverse within the mathematical model that maintained the necessary properties.
Antonyms
Surface Forms
Morphology
Etymology
In math, subuniverse uses the same parts: sub- 'part of' and universe 'the whole set', so it means a smaller part of the whole set that still contains the results when you do the algebra's operations, like a 'subset' that stays inside itself.