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Catchment Basin Analysis of Stream Sediment Anomalies                133



















           Fig. 5-8. Plots of b j  – M j , the difference between regression estimates (b j ) of geometric means of
           uni-element contents of stream sediment and weighted estimates (M j ) of geometric means of uni-
           element contents of stream sediment, versus percent area occupied by individual lithologic units in
           sample catchment basins, Aroroy district (Philippines). Results from analysis of (A) data subset A
           and (B) data subset B. Abbreviations in the plots refer to lithologic units (see Fig. 3-9): MF =
           Mandaon Formation; AD =  Aroroy Diorite; SF = Sambulawan Formation; LF = Lanang
           Formation; NA = Nabongsoran Andesite; AL = alluvial deposits. Lengths of rectangular boxes
           indicate for which lithologic units the differences between values of b j  and M j  are large (i.e., ⏐b j  –
           M j ⏐> 0.5, as indicated by the dashed horizontal lines in the plots).


           seem to represent more stable estimates of average  uni-element concentrations in
           individual lithologic units. Therefore, the M j values and equation (5.7) are used further in
           this case study to estimate local uni-element background concentrations due to lithology
           in individual sample catchment basins.

           Derivation and standardisation of uni-element residuals
              In  order to recognise  uni-element anomalies, the estimated values of  Y′ , which
                                                                           i
           represent local uni-element  background concentrations  due to lithology in individual
           sample catchment basins, are subtracted from the corresponding measured uni-element
           concentrations in stream sediment samples. This means empirically-derived uni-element
           concentrations due to  background sources (e.g., lithology) must be removed from
           measured  uni-element concentrations in order to leave  geochemical residuals,  from
           which the contributions or effects of anomalous factors (e.g., mineralisation) may be
           recognised. Because there  are two subsets of  data from which local uni-element
           background  concentrations  due to lithology were estimated, then there are also two
           subsets of geochemical residuals. It is important that uni-element residuals per subset are
           standardised prior to analysis of anomalies, via downstream dilution correction, so that
           dilution-corrected uni-element residuals and thus  uni-element anomalies from both
           subsets are comparable and can be analysed as one data set.
              To standardise the dilution-corrected  uni-element residuals per subset, the median
           and inter-quantile range (IQR) are  determined and equation (3.10)  (see Chapter  3) is
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