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Differentiable
/ˌdɪf.ə(ɹ)ˈɛn.ʃə.bəl/
Having a derivative, said of a function whose domain and codomain are manifolds.
📖 Definitions of "Differentiable"
adjective
- 1
Having a derivative, said of a function whose domain and codomain are manifolds.
- 2
(of multiple items) able to be differentiated, e.g. because they appear different
🔄 Synonyms of "Differentiable"
1 synonyms found via WordNet and Google Books.
| Word | Definition |
|---|---|
| distinguishable | Able, or easily able to be distinguished. |
💡 Words with a Similar Meaning to "Differentiable"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| distinguishable | Able, or easily able to be distinguished. |
| piecewise | (mathematics) Defined by subfunctions and subdomains |
| complex-differentiable | (mathematics, complex analysis, of a function) That is differentiable and satisfies the Cauchy-Riemann equations on a subset of the complex plane. |
| subdifferentiable | (mathematics) Having a subderivative. |
| superdifferentiable | (mathematics) Having a superderivative. |
| differentialnoun | A qualitative or quantitative difference between similar or comparable things. |
| diffeomorphic | (mathematics) Having a diffeomorphism. |
| quasi-differentiable | (mathematics) That has a quasi-derivative. |
| multiderivative | (mathematics) Having or employing multiple derivatives |
| ultradifferentiable | (mathematics) Having all derivatives over an open set bounded by an indexed value in an ultradistribution (times a constant). |
| smooth | Having a texture that lacks friction. Not rough. |
| quasidifferentiable | Alternative form of quasi-differentiable. [(mathematics) That has a quasi-derivative.] |
| pseudoconvexnoun | (mathematics) Of a function: differentiable and increasing in any direction where it has a positive directional derivative. |
| holomorphic | (complex analysis, of a complex function) Complex-differentiable on an open set around every point in its domain. |
| pseudoconcavenoun | (mathematics) (said of a function) differentiable and decreasing in any direction where it has a negative directional derivative. |
| multidifferential | (mathematics) Pertaining to any of various constructions based on multiple differential equations or operators. |
| analytic | Of, or relating to any form of analysis, or to analytics. |
| well-behaved | Having good manners and acting properly; conforming to standards of good behaviour. |
| paradifferential | (mathematics) Describing an extension of differential calculus that deals with nonlinear hyperbolic and similar functions. |
| derivativenoun | Something derived. |
🎨 Adjectives for "Differentiable"
Popular adjectives used to describe this word in books.
🏷️ Nouns for "Differentiable"
Common nouns this word is used to describe.
📝 Common Phrases with "Differentiable"
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