Good Is Up; Bad Is Down

conceptual-metaphor Embodied ExperienceEmbodied Experience

Categories: cognitive-sciencelinguisticsphilosophy

What It Brings

This is the orientational metaphor that unifies the others. HAPPY IS UP, HEALTHY IS UP, CONSCIOUS IS UP, HAVING CONTROL IS UP, RATIONAL IS UP, MORE IS UP — all of these share a vertical axis, and GOOD IS UP is the generalization that makes the system cohere. Things that are valued positively are placed higher in space. Things that are valued negatively are placed lower. The metaphor is so pervasive that it feels less like a metaphor and more like a fact about the universe.

Key structural parallels:

Lakoff and Johnson observe that GOOD IS UP is not derived from any single physical experience but is supported by the convergence of many other orientational metaphors: healthy is up, happy is up, conscious is up, alive is up. Because all these positively valued states are independently mapped onto “up,” the generalization GOOD IS UP emerges as a coherent superordinate metaphor.

Where It Breaks

Expressions

Origin Story

Lakoff and Johnson present GOOD IS UP in Chapter 4 of Metaphors We Live By as a generalization over the more specific orientational metaphors. They argue that it is not a single metaphor with a single physical basis but an emergent pattern: because health, happiness, consciousness, control, and quantity are all independently mapped onto “up,” and because these states are all valued positively, the generalization GOOD IS UP arises as a coherent principle of the metaphorical system.

This makes GOOD IS UP different from the other orientational metaphors. HAPPY IS UP has a specific physical grounding (posture). MORE IS UP has a specific physical grounding (piling). GOOD IS UP has no single physical grounding — it is grounded in the convergence of multiple independent metaphors, all of which happen to use the same vertical axis. Lakoff and Johnson call this “coherence” rather than “derivation”: GOOD IS UP is coherent with the other metaphors without being derived from any one of them.

References

Related Mappings