When we incorporate a new metric to be measured alongside previously stabled metrics, we need to carefully monitor that new metric's effect.
Stable cluster metrics include the average proportion of non-overlap (APN), the average distance (AD), the average distance between means (ADM) (Datta and Datta, 2003) and the figure of merit (FOM) (Yeung et al., 2001).
Temporally stable and repeatable metrics were then evaluated for redundancy and used to compose MMIs for each region.
Also, the H99TH and HVAR were the most stable LiDAR-derived metrics when compared across pulse densities, accounting for a positive and strong linear correlation of r = 1 (H99TH5 × H99TH10) and r = 0.93 (HVAR5 × HVAR10).
(In some cases you can have a negative 1-year ROI to increase market share, assuming the multi-year ROI is still substantially positive. However, this can be an expensive strategy that is best employed by more mature businesses with stable and predictable metrics).
We therefore recommend the pre-computed indicators model for the open release of well-established and stable-across-time metrics of interest such as mobility and behavioral indicators for applicative purposes.
The overall criteria should remain stable but the actual metrics should change every year.
These metrics were stable over time, with neither showing significant linear or polynomial trends.
The class of admissible metrics is stable under C 2 -small perturbations of g 0. The first inverse problem involves the Schrödinger operator L g, q = Δ g - q, where q is a smooth complex valued function on ( M, g ).
The class of admissible metrics is stable under C 2 -small perturbations of g 0. Let ( M, g ) be admissible, and let q 1 and q 2 be two smooth functions on M. If Λ g, q 1 = Λ g, q 2, then q 1 = q 2. This result was known previously in dimensions n ≥ 3 for the Euclidean metric [190] and for the hyperbolic metric [100].
Thus for a DNA sample of a given quality and quantity, the QC metrics remain stable even when the assay is performed in different laboratory setups.
