Large-scale gravity field

The Great Attractor is a flow convergence, not a single visible object.

Galaxy redshift surveys show that the Local Group and nearby galaxies have peculiar velocities that cannot be explained by smooth Hubble expansion alone. The Great Attractor page models that motion as a softened mass-concentration term in the Hydra-Centaurus/Norma direction, with extra context from Shapley-scale structure.

Drag rotate - wheel zoom - right-drag pan - independent simulator
Great Attractor: loading galaxy-flow model.

Observed identity

Catalog scale and interpretation

Object class
Gravitational anomaly / mass-concentration region
Direction
Hydra-Centaurus and Norma supercluster direction, partly behind the Milky Way's Zone of Avoidance
Scale
roughly 150-250 million light-years depending on definition
Mpc scale
about 45-75 Mpc
Diameter / extent
not a hard-edged object; modelled here as a softened basin core about 70 Mpc wide
Mass interpretation
not a single measured body; inferred from galaxy density and peculiar-velocity reconstructions

Independent simulator

Separate from the 3D space simulation

The simulator shows gravitational acceleration and peculiar velocity residuals after subtracting Hubble flow.

This page uses its own generated large-scale-structure script and canvas. It is not merged into the solar-system or outer-space simulator because the coordinates are megaparsec-scale velocity-field coordinates, not AU-scale object positions.

3D simulation

Great Attractor galaxy-flow model

Rotate and zoom the local-volume reconstruction. Gold streamlines are peculiar velocities after subtracting smooth Hubble expansion; bright knots mark Virgo, Norma/Great Attractor, Shapley direction, and Local Group context.

Drag rotate - wheel zoom - right-drag pan - independent simulator
Great Attractor: loading galaxy-flow model.

Mathematical Verification

Why this model is theoretically defensible

Peculiar velocity

Observed recession velocity is decomposed as v_obs = H0 r + v_pec. The Great Attractor signal is in v_pec, not in normal Hubble expansion.

Softened gravity

The simulator uses a(r) = -G M (r-c) / (|r-c|^2 + eps^2)^(3/2) so the flow is finite near the mass-concentration center.

Zone of Avoidance

Milky Way dust hides part of the Norma-region galaxy distribution, so the page treats the attractor as an inferred density concentration.

Shapley context

Shapley-scale mass also contributes to Local Group motion; a single-attractor explanation is an educational simplification.

Not a black hole

A large-scale overdensity changes galaxy velocities over tens of Mpc; it is not an event horizon or compact relativistic object.

Verification scope

The mathematical check is theoretical consistency of the acceleration and velocity-field model, not a claim of survey-grade reconstruction.

Model equations

Flow field used by the simulator

The coordinate unit is Mpc. Hubble expansion is v_H = H0 r, with H0 = 70 km s^-1 Mpc^-1 in the readout. The displayed stream vectors use v_total(r) = H0 r + v_pec(r), where v_pec follows the softened acceleration direction toward the overdensity center.

Because a softened potential has finite acceleration at small radius and inverse-square behavior at large radius, the field has the right qualitative limit for a distributed mass concentration.

Proof note

What is proved here

The simulator proves internal mathematical consistency: units are Mpc, Mly, and km s^-1; the vector field is derived from a scalar softened potential; streamlines follow the negative potential gradient; and the Laniakea scale conversion uses 1 Mpc = 3.26156 million light-years.

It does not prove a unique mass map from observations. A survey-grade result requires redshift-distance catalogs, peculiar-velocity reconstruction, selection-function correction, and uncertainty propagation.

Research Pathways

Related pages

Mathematical model

Page model status

This page does not introduce a standalone generated physics or engineering simulation. Any decorative background or static illustration is presentation only; mathematical claims must come from the cited equations, catalog values, or linked model-verification pages.

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Content claim standard

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Model handoff

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Interactive pages linked from here carry their own mathematical model sections with equations, assumptions, proof notes, and limitations.

Verification standard: the rendered object must be reproducible from stated equations, catalog parameters, or explicit geometric transforms. Visual reference images may inform presentation only; they are not the source of orbital positions, field vectors, accretion-disk gradients, timing, or engineering layout.

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