If we can show there is a one-to-one correspondence between two variables, we say:

A. One variable causes the other one to happen.
B. The variables are in the [tex]$ xyz $[/tex] plane.
C. There is causation but no correlation.
D. The variables are correlated.
E. One variable is the treatment and the other is the outcome.

Question

23-06-2024
Mathematics

Answered

If we can show there is a one-to-one correspondence between two variables, we say:

A. One variable causes the other one to happen.
B. The variables are in the [tex]$ xyz $[/tex] plane.
C. There is causation but no correlation.
D. The variables are correlated.
E. One variable is the treatment and the other is the outcome.

Answer :

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GinnyAnswer GinnyAnswer · Answer 1 · 2024-06-23T15:34:22-04:00

Final answer:

Causality and correlation are concepts used to differentiate relationships between variables. Establishing a one-to-one correspondence indicates correlation but not causation.

Explanation:

Causality is the idea that one variable causes another to occur. Correlation is a connection between two variables, which is a prerequisite to establishing a causal relationship. Showing a one-to-one correspondence between two variables suggests that they are correlated but does not imply causation.

Learn more about Causality and Correlation here:

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