invariant
- noun
- /ɪnˈvɛrɪənt/
- Specialized
- In mathematics, an invariant is a property that stays the same even when transformations are applied to the system.
- topological invariant
When you consider invariant you need to use law of large numbers.
- When you consider invariant you need to use law of large numbers.
Examples
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Analyzing the descriptions to uncover invariants may reveal a clearer understanding of what is essential to both instruments.
Academic text (1998) -
Defining an essence means finding an "invariant"—a relationship or structure that remains constant throughout related situations.
Academic text (1998) -
Its value must be constant at a given temperature and invariant with the amount of added base.
Academic text (2001) -
There are certain properties which are invariant to homeomorphisms.
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As you can see, a number of invariants tie the different record fields together.
Academic text (2011) -
It's easy enough to add an invariant that takes into account index overflow.
Blog text (20) -
The physical observables are the gauge invariant quantities, right?
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Unlike most object-oriented languages, it is possible to express complex joint invariants over multiple different types.
Academic text (2011) -
Some of the invariants, though, are rather robust and may only degrade slowly.
Academic text (1996) -
The invariants presented here are only three of a multitude of possible invariants.
Academic text (1998)
Synonyms
A value that does not change in math or science
A number or value that does not change in different situations
Antonyms
How Constant
Surface Forms
Morphology
Etymology
The word invariant comes from the part in- meaning 'not' and the root vary meaning 'change', so an invariant is a thing that stays the same under certain changes.