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il i ld i Spatial Patterns in Gold Deposits for the Bendigo-Ballarat Region for the Bendigo-Ballarat Region Victoria, Australia PowerPoint 6-5 All images and text are Copyright © 2005 by Larry Robinson All images and text are Copyright © 2005 by Larry Robinson

Spatil i ld iial Patterns in Gold Deposits for the Bendigofor the …158588/... · 2019-10-10 · 8. Bostrom R C 2000 Tectonic consequences of the EarthBostrom, R. C., 2000, Tectonic

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Page 1: Spatil i ld iial Patterns in Gold Deposits for the Bendigofor the …158588/... · 2019-10-10 · 8. Bostrom R C 2000 Tectonic consequences of the EarthBostrom, R. C., 2000, Tectonic

i l i ld iSpatial Patterns in Gold Deposits for the Bendigo-Ballarat Regionfor the Bendigo-Ballarat Region

Victoria, Australia

PowerPoint 6-5

All images and text are Copyright © 2005 by Larry RobinsonAll images and text are Copyright © 2005 by Larry Robinson

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Prepared as part of:

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The Spatial and Temporal Distribution of thep pMetal Mineralisation in Eastern Australia

and the Relationship of the Observed Patternsto Giant Ore Deposits

byLarry Robinson

A thesis submitted for the degree of

PhDPhD

2006

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Geology of Southeastern AustraliaGeology of Southeastern Australia,The Lachlan Fold Belt1

Between 1851 and 1895, the Bendigo Ballarat GoldfieldsBendigo-Ballarat Goldfields produced more gold than any other goldfield in the entire world. The Bendigo-Ballarat area has gproduced ~2,000 tonnes of gold.

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There are clusters within clusters for the gold deposits of southeastern Australiagold deposits of southeastern Australia.

Patterns within patternsPatterns within patterns.

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The gold deposits of southeastern Australia.2&3

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Pattern Recognition using aPattern Recognition using a Clustering Algorithmg g

The AUTOCLUST AlgorithmgThe approach automatically extracts boundaries based on Voronoi modelling and Delaunay Diagrams.

Parameters are not specified by users in the automatic clustering.

All clustering operations takes place on the Delaunay Diagram where data points become vertices and edges connect pairs of points to model spatial proximity.

Estivill-Castro & Lee (2000)2

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The AUTOCLUST Algorithm

The m value shown in the following slides designates the lengths of edges, in units of the standard deviation away from the Global Mean, which are included in a single cluster. The Global Mean is determined from edges in the entire data set.

The noise index of a point (p) is the ratio - Local Mean / Global Mean - where, Local Mean is determined from the mean of points with edges incident to thatLocal Mean is determined from the mean of points with edges incident to that point (p). The noise index is a measure of the deviation of any single point from proximal points. The mean of edges incident to noise tends to be significantly greater than the Global Meansignificantly greater than the Global Mean.

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The m value can be used as an exploration toolThe m value can be used as an exploration tool.Larger values of m causes relatively close clusters to merge into the same clusterthe same cluster.

Smaller values of m result in clusters with more homogeneous lengths of edges.lengths of edges.

Smaller values of m identifies relatively high-density clusters and homogeneous clusters, but declares relatively sparse clusters as noise and heterogeneous clusters as potential outliers.

The user may reduce the value of m to find breakable or lnerable regions in cl sters here the are abo t to splitvulnerable regions in clusters where they are about to split.

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The gold deposits pthat were clustered in the BendigoBendigo-Ballarat Region

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Implementing the AUTOCLUST Algorithm

The following images show Polygonization of gold deposits in the Bendigo-Ballarat region at various mvalues with 0% noisevalues with 0% noise.

These images progress at a predetermined timing from m = 0.8 to m = 4.0.

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m = 0.8

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m = 0.9

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m = 1.0

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m = 1.1

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m = 1.2

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m = 1.3

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m = 1.4

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m = 1.5

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m = 1.6

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m = 1.7

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m = 1.8

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m = 1.9

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m = 2.0

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m = 2.5

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m = 3.0

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m = 3.5

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m = 4.0

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Using the AUTOCLUST algorithm there is an optimumUsing the AUTOCLUST algorithm there is an optimum m value for clustering, after which information is actually lost.actually lost.

The optimum clustering for the Bendigo-BallaratThe optimum clustering for the Bendigo Ballarat region is m = 1.1.

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Clusteringm = 1 1m = 1.1

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Polygonization with radial trends for m = 1.1

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Note that there are NO gold deposits at the very centre of the radial patternthe radial pattern.

This is a characteristic of many, if not most, of the ~80 km diameter clusters in southeastern Australiakm diameter clusters in southeastern Australia.

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The Giant and Major Gold Deposits3p

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Generally the giant and major gold deposits in southeasternGenerally the giant and major gold deposits in southeastern Australia occur proximal to the empty centre, with the small deposits occurring primarily in the radial zones.

However for the Bendigo-Ballarat region this appears not to

p g p y

However, for the Bendigo Ballarat region this appears not to be the case.

The explanation may be in the very shape of the radial patterns in this region. p g

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Th t ilThe tails on the ends of each radial zone indicate th t th tithat the entire pattern was rotating at the time of gold d itideposition.

Rotation may have created unique deposition sites to circulating hydrothermal fluids.

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Both Meyerhoff5 and O’Driscoll6 suggest that vortices, i il t th i th E th’ t h i tsimilar to those seen in the Earth’s atmosphere, can exist

in the mantle.

The following timed sequences shows, diagrammatically, g q , g y,the proposed anticlockwise rotation created by Earth Tide forces for the southern hemisphere7, 8.

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The Bendigo-Ballarat Model

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Bostrom7 shows that Earth Tide* forcesEarth Tide forces acting on a convecting mantle would cause the convecting material to rotate in an anticlockwise motion in the southernin the southern hemisphere.

*Earth tide is the sub-meter motion of the Earth of about 12 h l dhours or longer caused by Moon and Sun gravitation, These forces induce cumulative vorticity in yan imperfectly elastic mantle.

After Bostrom (2000)

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There is evidence that the entire Lachlan Fold Belt is rotating in an anticlockwise motion due to Earth Tide gforces in the southern hemisphere.

The evidence is in the geology of the Bathurst GranitesThe evidence is in the geology of the Bathurst Granites.

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Granites in The Lachlan Fold Belt

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The Bathurst Granites

The Granites become younger to the west as would be expected if y g pthe underlying mantle is rotating in an anticlockwise direction.

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See PowerPoint 6-11 Macro-Scale Patterns in EasternSee PowerPoint 6 11 Macro Scale Patterns in Eastern Australia using Binary Slices of Gravity Data for further details on the Lachlan Fold Belt.

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The EndThank YouThank You

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References

1. AGSO Geology Map of Australia, 1982

2. New South Wales Mineral Exploration Data Package, 2004, Sydney, New South Wales Department of Mineral Resources Australia 1 CD-ROMDepartment of Mineral Resources, Australia, 1 CD-ROM.

3. Victoria Geoscientific Data CD, April 2003, Geological Survey of Victoria, Australia, 2 CD-ROM.

4 Estivill-Castro V and I Lee AUTOCLUST: Automatic Clustering via Boundary Extraction for4. Estivill-Castro, V. and I. Lee. AUTOCLUST: Automatic Clustering via Boundary Extraction for Massive Point-data Sets. In Proceedings of the 5th International Conference on Geocomputation, 2000. to appear. Extended version is available at http://www.cs.newcastle.edu.au/Dept/techrep.html as a technical report.

5. Meyerhoff, A. A., Taner, I., Morris, A. E. L., Agocs, W. B., Kamen, K. M., Bhat, M. I., Smoot, N. C., Choi, D. R., and Hull, D. M., 1996, Surge tectonics; a new hypothesis of global geodynamics: Dordrecht, Netherlands, Kluwer, 323 p. .

6. O'Driscoll, E. S. T., 1992, Elusive trails in the basement labyrinth, in Rickard, -. M. J., and et al., eds., Basement tectonics 9: Australia and other regions. Proc. conference, Canberra, 1990, Kluwer, p. 123-148.

7. Bostrom, R. C., 1978, Tectonics of the tidal, convective Earth. I. Shaping of the convection in the mantle by the passage of tidal bulge: Modern Geology, v. 6, p. 171-83.

8 Bostrom R C 2000 Tectonic consequences of the Earth's rotation Oxford University Press New8. Bostrom, R. C., 2000, Tectonic consequences of the Earth s rotation, Oxford University Press. New York, NY, United States. Pages: 266. 2000.