Lineally: meaning, definitions and examples
๐
lineally
[ lษชหniหษlli ]
mathematics, measurement
Lineally refers to a relationship or sequence that occurs along a straight line. In mathematical and scientific contexts, it is often used to describe proportional relationships where one variable changes in direct correspondence to another. Essentially, if something is increasing or decreasing in a lineal fashion, it is doing so at a constant rate. This term is often contrasted with nonlinear relationships, where changes do not occur in a straight line.
Synonyms
directly, linearly, straightforwardly.
Examples of usage
- The data increased lineally over the duration of the study.
- The lineally organized chart made it easy to identify trends.
- She measured the lineally spaced points on the graph.
- They expected the results to vary lineally with increased input.
Translations
Translations of the word "lineally" in other languages:
๐ต๐น linearmente
๐ฎ๐ณ เคฐเฅเคเฅเคฏ เคฐเฅเคช เคธเฅ
๐ฉ๐ช linear
๐ฎ๐ฉ secara linier
๐บ๐ฆ ะปัะฝัะนะฝะพ
๐ต๐ฑ liniowo
๐ฏ๐ต ็ทๅฝข็ใซ
๐ซ๐ท linรฉairement
๐ช๐ธ linealmente
๐น๐ท doฤrusal olarak
๐ฐ๐ท ์ ํ์ ์ผ๋ก
๐ธ๐ฆ ุฎุทูุงู
๐จ๐ฟ lineรกrnฤ
๐ธ๐ฐ lineรกrne
๐จ๐ณ ็บฟๆงๅฐ
๐ธ๐ฎ linearno
๐ฎ๐ธ lรญnulega
๐ฐ๐ฟ ััะทัาัั ัาฏัะดะต
๐ฌ๐ช แแแแแแ แแ
๐ฆ๐ฟ xษtti ลษkildษ
๐ฒ๐ฝ linealmente
Etymology
The term 'lineally' derives from the Latin word 'linealis', which means 'of or belonging to a line'. This Latin word is rooted in 'linea', meaning 'line' or 'string'. The evolution of the word into English reflected not just its geometric applications but also its metaphorical implications in various fields, including mathematics and philosophy. Historically, the term has been used to describe relationships in both a concrete spatial context and an abstract conceptual framework. It emphasizes continuity and direct connection, making it particularly valuable in scientific and technical discourses. Lineal relationships have been a foundational concept in mathematics, originating in ancient canons of geometry and progressing through the Renaissance and into modern calculus, where they helped define the principles of motion and change.