Construct · 3 fields · 5 citations

Where does syzygy collide?

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

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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 syzygy is conjunction.

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syzygy3 CONSTRUCTSSyzygy (alignment)PTOLEMY · ALIGNMENTSyzygy (relation)SYLVESTER · RELATIONJungian syzygyJUNG · ANIMA-ANIMUS

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2026

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Astronomy

a nearly straight-line arrangement of three or more celestial bodies, such as Sun, Earth and Moon.

A nearly straight-line arrangement of three or more celestial bodies, most often the Sun, Earth, and Moon, which produces events such as eclipses and the new and full phases of the Moon. Greek astronomers named this configuration, and it is set out in Ptolemy's Almagest (composed around 150 CE) as the moment when the Sun and Moon share the same or opposite position along the sky. Meeus's 1998 Astronomical Algorithms gives the modern methods for computing the exact times of these alignments. Here the word names a geometric line-up of bodies in space, not a dependency among algebraic quantities or a pairing of opposites in the mind.[1][2]

Unit
One line-up of three or more bodies falling on a near-straight line, dated to a moment in time
Recovery means
Not applicable
Measured by
Computed from orbital positions as the times when two bodies share the same or opposite ecliptic longitude

Mathematics (algebra)

A relation among generators of a module

A relation among the generators of an algebraic object: a combination of them, with polynomial coefficients, that sums to zero and so records a dependency among them. James Joseph Sylvester introduced the word into mathematics in the early 1850s, using it in his 1853 study On a theory of the syzygetic relations of two rational integral functions. David Hilbert's 1890 Ueber die Theorie der algebraischen Formen gave it its modern form through the syzygy theorem, which bounds how far the chain of relations, and relations among those relations, can run. In this meaning the word names an algebraic dependency, not a line-up of bodies in space or a pairing of opposites in the mind.[3][4]

Unit
One polynomial relation among generators that sums to zero
Recovery means
Not applicable
Measured by
Found by computing the kernel of the map from free generators onto a module, for example with a Groebner basis

Analytical psychology

a pairing of opposites, especially the union of anima and animus as complementary figures of the unconscious.

A pairing of opposites, in particular the union of the anima (a man's inner feminine image) and the animus (a woman's inner masculine image) as complementary figures of the unconscious. Carl Jung set out this meaning in the chapter 'The Syzygy: Anima and Animus' in his 1951 Aion, taking the word from Gnostic writing, where paired emanations were themselves called syzygies. For Jung the pairing is an archetype of wholeness that joins masculine and feminine elements of the psyche. Here the word names a coupling of psychic opposites, not an alignment of bodies in space or a dependency among algebraic quantities.[5]

Unit
One archetypal pairing of complementary opposites in the psyche
Recovery means
Not applicable
Measured by
Approached qualitatively through the analysis of dreams, myths, and projections rather than by numeric scoring

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Nearby collisions

alignment6 fields · 12 citationsjingle · one name, six constructsconjunction3 fields · 5 citationsjingle · one word, three constructsinvariance4 fields · 5 citationsjingle · one word, four constructs

References

  1. Ptolemy, C. (1998). Ptolemy's Almagest (G. J. Toomer, Trans.). Princeton University Press. (Original work published ca. 150 CE)
  2. Meeus, J. (1998). Astronomical algorithms (2nd ed.). Willmann-Bell. ISBN 9780943396613
  3. Sylvester, J. J. (1853). On a theory of the syzygetic relations of two rational integral functions, comprising an application to the theory of Sturm's functions, and that of the greatest algebraical common measure. Philosophical Transactions of the Royal Society of London, 143, 407–548. https://doi.org/10.1098/rstl.1853.0018
  4. Hilbert, D. (1890). Ueber die Theorie der algebraischen Formen. Mathematische Annalen, 36, 473–534. https://doi.org/10.1007/BF01208503
  5. Jung, C. G. (1959). The syzygy: Anima and animus. In Aion: Researches into the phenomenology of the self (R. F. C. Hull, Trans., 2nd ed., pp. 11–22). Princeton University Press. (Original work published 1951)

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