Galnet - Galician WordNet 3.0

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ili-30-05858699-n CILI: i67659
WordNet Domains: mathematics
SUMO Ontology: Quantity+
Top Ontology: 3rdOrderEntity+ Quantity+
Basic Level Concept: 05833840-n idea
Epinonyms: [1] statistics
[1] statistics |0.95|
[0] ili-30-05858699-n (category) |0.95|
Polarity:
  positive negative
SentiWordNet: 0 0
ML-SentiCon: 0.25 0.125
Time:
  past present future atemporal
TempoWordNet: 0 0 0 1

Explore the terminological domain with [Termonet]
CA Variants
- variable_depenent
ES Variants
- variable_dependiente
EN Variants
- dependent_variable
if f(x)=y, y is the dependent variable
Gloss
a variable in a logical or mathematical expression whose value depends on the independent variable
FR Variants
- variable_dépendante
Lexical relations in WordNet via ILI (11) - Show / Hide graph:
Hyperonyms
(has_hyperonym)
05857459-n: a quantity that can assume any of a set of values
Domain
(category)
06018465-n: a branch of applied mathematics concerned with the collection and interpretation of quantitative data and the use of probability theory to estimate population parameters
Glosses
(gloss)
02664234-v: be contingent upon (something that is elided)
Glosses
(gloss)
02937876-a: of or pertaining to or of the nature of mathematics
Glosses
(gloss)
05858093-n: (statistics) a variable whose values are independent of changes in the values of other variables
Glosses
(gloss)
06731802-n: a group of symbols that make a mathematical statement
Glosses
(gloss)
07271280-n: a symbol (like x or y) that is used in mathematical or logical expressions to represent a variable quantity
Glosses
(rgloss)
05857781-n: a variable in a logical or mathematical expression whose value determines the dependent variable; if f(x)=y, x is the independent variable
Glosses
(rgloss)
06033692-n: an estimate of the combined influence of two or more variables on the observed (dependent) variable
Glosses
(rgloss)
08000304-n: (mathematics) the set of values of the dependent variable for which a function is defined
Glosses
(rgloss)
13784537-n: a function obtained by expressing the dependent variable of one function as the independent variable of another; f and g are inverse functions if f(x)=y and g(y)=x