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A quantitative approach to capturing the compositional variability of modern sands

机译:定量分析现代砂岩成分变化的方法

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The petrographic data cube (PDC) is a three-dimensional array designed to characterise compositional variability of sediments. This study focuses on point-count data of modern sands, in which compositional variability may be conveniently factorised into local and regional controls. Several terms that provide a framework for the description of compositional variability, such as transport invariance, fractionation potential and effective count length, are introduced, illustrated, and quantitatively defined. Pearson' s chi-squared statistic, a quantitative measure of compositional homogeneity, allows the efficiency of data-acquisition procedures to be statistically analysed. Analysis of replicates shows that the common strategy of counting a large number of points, designed to minimise random counting error, may ultimately lead to a paradoxical situation to which one is forced to reject the hypothesis of compositional homogeneity that should hold by definition. This apparent inconsistency may be resolved by taking into account that the spread of detrital modes is also controlled by hydrodynamic fractionation. Consequently, the actual number of points counted to arrive at estimates of detrital modes usually exceeds the estimated number of points, N (the effective count length), corresponding to the precision of replicate analyses. This implies that counting more than N points merely reduces the uncertainty in estimated compositions of (sub) specimens, but it does not lead to a better prediction of the composition of the lithosome from which the specimens are derived. Maximisation of the number of specimens is a much more effective strategy to obtain robust composition estimates, because it allows reduction of uncertainties through averaging. An extension of the method, developed to investigate the problem of compositional variability at different spatial scales, permits the length scales of compositionally homogeneous zones (petrofacies) to be characterised in a probabilistic way.
机译:岩石学数据立方体(PDC)是一个三维阵列,旨在表征沉积物的成分变异性。这项研究的重点是现代砂的点数数据,其中成分变异性可以方便地分解为局部和区域控制。介绍,说明并定量定义了一些术语,这些术语为描述组成变异性提供了框架,例如运输不变性,分馏潜力和有效计数长度。皮尔森的卡方统计量是成分同质性的定量度量,可以对数据采集程序的效率进行统计分析。重复分析表明,旨在最大程度减少随机计数误差的通用计数大量点的策略可能最终导致自相矛盾的情况,在这种情况下,人们不得不拒绝应按定义保留的成分均一性假设。可以通过考虑碎屑模式的扩展也受流体动力学分级控制来解决这种明显的矛盾。因此,计算得出的碎屑模式估计值的实际点数通常会超过估计点数N(有效计数长度),这与重复分析的精度相对应。这意味着计数多于N个点仅会减少(子)标本的估计组成中的不确定性,但是并不能更好地预测标本来源的脂质体的组成。标本数量的最大化是一种获得有效成分估计的更有效的策略,因为它可以通过求平均值来减少不确定性。该方法的扩展是为了研究不同空间尺度上的组成变异性问题而开发的,它允许以概率的方式来表征组成上均匀的区域(岩相)的长度尺度。

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