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Determinability: meaning, definitions and examples

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determinability

[ dɪˌtɜːrmɪˈnæbɪlɪti ]

Noun

^{Context #1 | Noun}

mathematics, logic

Determinability refers to the property of a system or function where its outcomes or values can be determined uniquely from its parameters or conditions. In various fields such as mathematics, philosophy, and computer science, it is essential for establishing predictability and understanding behaviors of complex systems.

Synonyms

certainty, decidability, predictability

Examples of usage

The determinability of a mathematical function is crucial for analysis.
In logic, determinability impacts the validity of arguments.
The concept of determinability is vital in computer algorithms.

Translations

Translations of the word "determinability" in other languages:

🇵🇹 determinabilidade

🇮🇳 निर्धारणीयता

🇩🇪 Bestimmbarkeit

🇮🇩 ketentuan

🇺🇦 визначеність

🇵🇱 określoność

🇯🇵 決定可能性 (けっていかのうせい)

🇫🇷 déterminabilité

🇪🇸 determinabilidad

🇹🇷 belirlenebilirlik

🇰🇷 결정 가능성 (결정 가능성)

🇸🇦 قابلية التحديد

🇨🇿 určitelnost

🇸🇰 určiteľnosť

🇨🇳 可确定性 (kě quèdìngxìng)

🇸🇮 določljivost

🇮🇸 ákvörðunargeta

🇰🇿 анықталу қабілеттілігі

🇬🇪 განსაზღვრადობა

🇦🇿 müəyyənlik

🇲🇽 determinabilidad

Etymology

The term 'determinability' derives from the word 'determine', which comes from the Latin 'determinare'. 'Determinare' is composed of 'de-', meaning 'down', and 'terminare', meaning 'to limit' or 'to set boundaries'. The concept has been utilized in various domains since the early 20th century, primarily in mathematical logic and philosophy, where determinability impacts the understanding of functions and propositions. The extension of this term into areas such as science and computer programming emphasizes its significance in establishing clear and predictable outcomes within complex systems. Over time, the use of determinability has expanded, reflecting advances in theories of computation, decision-making processes, and philosophical discussions about free will and determinism.