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 ArcGIS Metadata 1.0 Mafic-AuSREM_Seismic_Tomography_-_Vsv_greater_than_7.1_km/s_Above_the_Moho Minimum thickness of mafic material within the crust estimated by calculation of the cumulative thickness of material with P-wave velocity (Vp) values greater than 7.1 km/s above the Moho, using the Australian Seismological Reference Model (AuSREM) – Crustal Component. Mafic-AuSREM Seismic Tomography - Vsv greater than 7.1 km/s above the Moho © Commonwealth of Australia (Geoscience Australia) 2019. This product is released under the Creative Commons Attribution 4.0 International Licence. http://creativecommons.org/licenses/by/4.0/legalcode Ni-Cu-PGE mineral system prospectivity web service Australia geology geophysics geochemistry Ni-Cu-PGE mineral system prospectivity web service Australia geology geophysics geochemistry