Construct · 3 fields · 6 citations

Where does mirror collide?

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

● jingle · one word, three constructs Nearest construct by meaningidentificationcompare the meanings
How to read this

Every construct on the map is compared with every other by the meaning of its definitions, and the closest one is surfaced here. The nearest construct to mirror is identification.

Hold this as a prompt, not a verdict. Two constructs sitting close in meaning is a reason to read them side by side and decide for yourself whether they are one idea under two names. It is not proof that they are. Compare the meanings in the Collider.

mirror3 CONSTRUCTSMirror stageLACAN · MIRROR STAGEMirror symmetryLERCHE · MIRROR PAIRMirror neuronDI PELLEGRINO · NEURON

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2026

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Psychoanalysis

Identification with one's mirror image

Lacan's 1949 The Mirror Stage as Formative of the Function of the I named a developmental moment in which a young child, seeing its own reflection, identifies with that whole image before it has full motor control of its body. In this account the reflected image supplies a felt unity that the infant does not yet possess from the inside, and that identification is treated as a founding step in the formation of the ego. The referent here is a psychoanalytic claim about how the self is constituted through an outside image, not a class of neuron in the brain or a geometric partner of a manifold.[1]

Unit
One developmental episode of identification with the mirror image, described qualitatively
Recovery means
Not applicable
Measured by
Not operationalised as a metric; described through clinical and theoretical interpretation of child development

String theory and geometry

Duality pairing two Calabi-Yau manifolds

In string theory, mirror symmetry is a correspondence that pairs two geometrically different Calabi-Yau manifolds so that a string theory built on one is physically equivalent to a string theory built on the other. Lerche, Vafa, and Warner's 1989 Chiral rings in N = 2 superconformal theories first identified the algebraic structure, two distinct rings whose interchange points to such a pairing; Greene and Plesser's 1990 Duality in Calabi-Yau moduli space then constructed explicit mirror pairs, and Candelas, de la Ossa, Green, and Parkes's 1991 A pair of Calabi-Yau manifolds as an exactly soluble superconformal theory used one manifold to compute quantities on its partner. The referent is a formal duality between abstract six-dimensional shapes, not a reflection a child identifies with or a firing cell in the brain.[2][3][4]

Unit
One matched pair of Calabi-Yau manifolds related by the duality
Recovery means
Not applicable
Measured by
Established mathematically by matching Hodge numbers and physical quantities, and used to compute one manifold's invariants from the other

Neuroscience

Neuron firing on action and observation

A mirror neuron is a nerve cell that fires both when an animal performs a particular action and when it watches another individual perform the same action. di Pellegrino, Fadiga, Fogassi, Gallese, and Rizzolatti's 1992 Understanding motor events: A neurophysiological study first reported such cells in the premotor cortex of the macaque monkey, and Rizzolatti, Fadiga, Gallese, and Fogassi's 1996 Premotor cortex and the recognition of motor actions characterised the system and gave it its name. The referent is a measured firing pattern in single brain cells, not a psychoanalytic image of the self or a geometric pairing of manifolds.[5][6]

Unit
One neuron's firing recorded during both performed and observed action
Recovery means
Not applicable
Measured by
Recorded by single-cell electrophysiology, counting spikes during executed versus observed actions

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Nearby collisions

reflection4 fields · 5 citationsjingle · one word, four constructssymmetry4 fields · 5 citationsjingle · one word, four constructsmimicry4 fields · 4 citationsjingle · one word, four constructs

References

  1. Lacan, J. (2006). The mirror stage as formative of the function of the I as revealed in psychoanalytic experience. In Écrits: The first complete edition in English (B. Fink, Trans., pp. 75–81). W. W. Norton. (Original work published 1949)
  2. Lerche, W., Vafa, C., & Warner, N. P. (1989). Chiral rings in N = 2 superconformal theories. Nuclear Physics B, 324(2), 427–474. https://doi.org/10.1016/0550-3213(89)90474-4
  3. Greene, B. R., & Plesser, M. R. (1990). Duality in Calabi-Yau moduli space. Nuclear Physics B, 338(1), 15–37. https://doi.org/10.1016/0550-3213(90)90622-k
  4. Candelas, P., de la Ossa, X. C., Green, P. S., & Parkes, L. (1991). A pair of Calabi-Yau manifolds as an exactly soluble superconformal theory. Nuclear Physics B, 359(1), 21–74. https://doi.org/10.1016/0550-3213(91)90292-6
  5. di Pellegrino, G., Fadiga, L., Fogassi, L., Gallese, V., & Rizzolatti, G. (1992). Understanding motor events: A neurophysiological study. Experimental Brain Research, 91(1), 176–180. https://doi.org/10.1007/BF00230027
  6. Rizzolatti, G., Fadiga, L., Gallese, V., & Fogassi, L. (1996). Premotor cortex and the recognition of motor actions. Cognitive Brain Research, 3(2), 131–141. https://doi.org/10.1016/0926-6410(95)00038-0

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