associative in English
- associative⇄adv. associatively.
- associative⇄associative, adjective.
1. tending to associate.
2. having to do with association.
3. of or having to do with the associative law.
Ex. an associative operation, associative sets.
associative in Gujarati ગુજરાતી
associative in Kannada ಕನ್ನಡ
associative in Marathi मराठी
Associative
Part of Speech
Adjective
Pronunciation
/əˈsəʊʃɪətɪv/
Definitions
- Adjective: Relating to or denoting the process of linking or associating things or ideas together.
- Adjective: (in mathematics) Describing a property where the grouping of elements does not affect the result of an operation, such as in addition or multiplication (e.g., (a + b) + c = a + (b + c)).
- Adjective: Describing the ability of a concept, event, or entity to be associated with others, such as in social or psychological contexts.
Usage Examples
- The associative property of addition allows us to group numbers in any way when adding them together.
- In cognitive psychology, associative learning explains how individuals link stimuli with responses over time.
- Social groups are often formed based on associative relationships, where people are linked by common interests or experiences.
Etymology
Originating in the early 17th century, the term "associative" comes from the Latin word "associatus," which is the past participle of "associare," meaning "to unite with" or "to connect." The suffix "-ive" indicates an adjective, suggesting a characteristic or tendency. The word began to be used in various fields, including psychology and mathematics, to describe the process of linking or connecting elements.
Synonyms
- Linking
- Connecting
- Relational
- Interrelated
- Interactive
Antonyms
- Independent
- Unrelated
- Disjointed
- Detached
Translations
Language | Translation | Pronunciation |
---|---|---|
Spanish | Asociativo | /asoθjaˈtivo/ |
French | Associatif | /asɔsjatif/ |
German | Assoziativ | /asot͡siˈaːtɪv/ |
Italian | Associativo | /assoˌtʃatˈtivo/ |
Portuguese | Associativo | /assoˌsɪɐˈtivu/ |
Chinese (Mandarin) | 联想的 | /liánxiǎng de/ |
Russian | Ассоциативный | /ɐsɐtsɨɐˈtʲivnɨj/ |
Arabic | ارتباطي | /irtibāṭī/ |
Hindi | संबंधात्मक | /sambandhātmak/ |
Bengali | অ্যাসোসিয়েটিভ | /æˈsoʊsiˌeɪʃəʋ/ |
Japanese | 関連的な | /kanren-teki na/ |
Korean | 연관성의 | /yeon-gwansseong-ui/ |
Regional Pronunciation Variations
- In American English, the stress is typically placed on the second syllable: /əˈsəʊʃɪətɪv/.
- In British English, a similar pronunciation is used, but sometimes the "i" sound in the second syllable may be softer, sounding like /əˈsəʊʃətɪv/.
- In Indian English, there might be a slightly heavier emphasis on the "s" sound, often pronounced as /əˈsəʊʃɪətɪv/ or /əsɔːʃɪətɪv/ depending on the region.
Historical Usage
The term "associative" first emerged in the late 17th century, primarily in philosophical and psychological contexts. It was used to describe the process by which mental associations between ideas or events are formed. Over time, it expanded into other disciplines, such as mathematics, where it is used to define properties of operations like addition and multiplication. The concept of associative relationships has been influential in psychology, education, and cognitive science, particularly in understanding how humans and animals learn through associations.
Cultural Nuances
In various cultures, the concept of "associative thinking" has played a major role in shaping creative problem-solving techniques, education systems, and even political discourse. In some Eastern traditions, associative thinking is closely tied to holistic thinking, where the interconnectedness of ideas and experiences is emphasized. In Western contexts, the term is often linked to cognitive psychology and the scientific study of memory, learning, and decision-making.
More Information
The concept of "associative" processes is central to understanding human cognition and behavior. In psychology, associative learning refers to the process by which individuals or animals learn by connecting ideas, actions, or stimuli. This includes classical conditioning, where a neutral stimulus is associated with a response, and operant conditioning, where behaviors are linked to consequences. In mathematics, associative operations are critical to algebra and arithmetic, as they ensure that the order of grouping numbers does not affect the outcome of the operation. The associative property is foundational in both theoretical and applied mathematics.