Construct · 3 fields · 7 citations

Where does elasticity collide?

One name. Different field. Different construct. One map.

● jingle · one word, three sciences Nearest construct by meaningself-controlcompare the meanings
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PHYSICS METAPHOR · 1890elasticity3 CONSTRUCTSEconomicsMARSHALL 1890 · A SLOPEMaterials scienceHOOKE · YOUNG · A RETURNPersonalityBLOCK · EGO-RESILIENCY

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2026

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Economics

Responsiveness of quantity to price

The responsiveness of one quantity to a change in another, written as a ratio of proportional changes so that the result carries no units. Marshall introduced the term in the 1890 Principles of Economics, borrowing it openly from mechanics, and defined the elasticity of demand as the proportional change in quantity demanded divided by the proportional change in price. Demand is elastic when that ratio exceeds one and inelastic when it falls below, and the same construction yields income elasticity, cross-price elasticity, and the elasticity of substitution. Frisch's 1959 scheme for computing a full matrix of direct and cross elasticities shows how far the ratio was generalized. Nothing here springs back and nothing resists a load; the word names a slope on a curve.[1][2]

Unit
A good or market, described by a ratio of changes
Recovery means
Not applicable; a static ratio, nothing is restored
Measured by
Percentage change in quantity divided by percentage change in the driver, estimated from demand data

Physics & materials science

Recoverable deformation of matter

A material's tendency to return to its original shape once a deforming force is removed. Hooke stated the governing rule in 1678 as ut tensio, sic vis, that the extension is proportional to the force, and the constant of proportionality is the body's stiffness. Young supplied the modulus that carries his name in his 1807 lectures, the ratio of stress to strain that measures a material's resistance to elastic deformation, and Landau and Lifshitz cast the field in the tensor form still taught, relating the stress and strain tensors through a material's elastic constants. Elasticity in this meaning is recoverable: below the elastic limit the specimen returns, and above it the deformation is plastic and permanent. The quantity has dimensions, measured in pascals, and it is a fact about matter rather than about any response to a price or a threat.[3][4][5]

Unit
A material specimen under load
Recovery means
Full return to shape below the elastic limit; permanent set beyond it
Measured by
Young's modulus in pascals, the slope of stress against strain in the linear region

Personality psychology

the capacity to tighten or loosen impulse control to fit what the situation demands or allows.

The capacity to adjust the level of impulse control to fit the situation, tightening it when circumstances demand restraint and loosening it when they allow spontaneity. Block and Block set out the pair in their 1980 chapter: ego-control is a person's characteristic degree of restraint over impulse, and ego-resiliency is the elasticity of that control, the ability to move off a habitual level and back again as conditions change. Block and Kremen showed in 1996 that the capacity is empirically separable from measured intelligence, which marks it as a distinct construct and not a proxy for general competence. It is not trait resilience in the popular meaning of bouncing back from adversity, though the two names are swapped constantly. What flexes here is self-regulation, and what it answers to is circumstance, not force and not price.[6][7]

Unit
A person's self-regulatory capacity
Recovery means
Return to a characteristic level of control after a situational shift
Measured by
Observer Q-sort and self-report ego-resiliency scales; behavioural flexibility under stress

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Nearby collisions

resilience6 fields · 9 citationsjingle · one name, six constructsstrain4 fields · 5 citationsjingle · one word, four constructsforce5 fields · 9 citationsjingle · one word, five constructs

References

  1. Marshall, A. (1890). Principles of economics. Macmillan.
  2. Frisch, R. (1959). A complete scheme for computing all direct and cross demand elasticities in a model with many sectors. Econometrica, 27(2), 177–196. https://doi.org/10.2307/1909441
  3. Hooke, R. (1678). Lectures de potentia restitutiva, or of spring, explaining the power of springing bodies. John Martyn.
  4. Young, T. (1807). A course of lectures on natural philosophy and the mechanical arts (Vol. 1). Joseph Johnson.
  5. Landau, L. D., & Lifshitz, E. M. (1986). Theory of elasticity (3rd ed.). Pergamon Press.
  6. Block, J. H., & Block, J. (1980). The role of ego-control and ego-resiliency in the organization of behavior. In W. A. Collins (Ed.), Development of cognition, affect, and social relations: The Minnesota Symposia on Child Psychology (Vol. 13, pp. 39–101). Erlbaum.
  7. Block, J., & Kremen, A. M. (1996). IQ and ego-resiliency: Conceptual and empirical connections and separateness. Journal of Personality and Social Psychology, 70(2), 349–361. https://doi.org/10.1037/0022-3514.70.2.349

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