The method of calculation is based on a time-discrete nonlinear feedback model of insulin-glucose homeostasis that is rooted in the MiMe-NoCoDI modeling platform for endocrine systems.[2]
How to determine GBeta
The index is derived from a mathematical model of insulin-glucose homeostasis that incorporates fundamental physiological motifs[3].[4] For diagnostic purposes, it is calculated from fasting insulin and glucose concentrations with:
It has the additional advantage that it circumvents the HOMA-blind zone, which renders the calculation of HOMA-Beta impossible if the fasting glucose concentration is 3.5 mmol/L (63 mg/dL) or below.[5] Unlike HOMA-Beta, SPINA-Beta can be sensibly calculated in the whole range of measurements.[1]
Reliability
In repeated measurements, SPINA-GBeta had higher retest reliability than HOMA-Beta, a measurement for beta cell function from the homeostasis model assessment.[1][6]
Clinical utility
In the FAST study, an observational case-control sequencing study including 300 persons from Germany, SPINA-GBeta differed more clearly between subjects with and without diabetes than the corresponding HOMA-Beta index.[6]
Scientific implications and other uses
Together with the reconstructed insulin receptor gain (SPINA-GR), SPINA-GBeta provides the foundation for the definition of a fasting based disposition index of insulin-glucose homeostasis (SPINA-DI).[6]
In combination with SPINA-GR and whole-exome sequencing, calculating SPINA-GBeta helped to identify a new form of monogenetic diabetes (MODY) that is characterised by primary insulin resistance and results from a missense variant of the type 2 ryanodine receptor (RyR2) gene (p.N2291D).[7]
Pathophysiological implications
In several populations, SPINA-GBeta correlated with the area under the glucose curve and 2-hour concentrations of glucose, insulin and proinsulin in oral glucose tolerance testing, concentrations of free fatty acids, ghrelin and adiponectin, and the HbA1c fraction.[6]
In hidradenitis suppurativa, an inflammatory skin disease, SPINA-GBeta is increased to compensate for reduced insulin sensitivity. This dynamical compensation is insufficient, however, in a subset of affected patients, resulting in a reduced static disposition index (SPINA-DI) and the onset of diabetes mellitus.[8]
Since SPINA-GBeta has higher predictive power than HOMA-Beta, its use has been suggested as a calculated early biomarker for the evolution and pathophysiology of gestational diabetes[9].
Predictive aspects
In a longitudinal evaluation of the NHANES study, a large sample of the general US population, over 10 years, reduced SPINA-GBeta significantly predicted all-cause mortality.[10]
↑ Santillán, Moisés (2025). "Quantitative Insights into Glucose Regulation: A Review of Mathematical Modeling Efforts". Dynamics of Physiological Control. Lecture Notes on Mathematical Modelling in the Life Sciences. pp.125–148. doi:10.1007/978-3-031-82396-1_7. ISBN978-3-031-82395-4.
↑ Hamou-Maamar, Maghnia (2025). "Mathematical Modeling in Diabetes Care and Innovation". Computational Mathematics and Modelling for Diabetes. Industrial and Applied Mathematics. pp.167–190. doi:10.1007/978-981-96-1925-2_4. ISBN978-981-96-1924-5.
↑ Dietrich, Johannes W.; Böhm, Bernhard (27 August 2015). "Die MiMe-NoCoDI-Plattform: Ein Ansatz für die Modellierung biologischer Regelkreise". GMDS 2015; 60. Jahrestagung der Deutschen Gesellschaft für Medizinische Informatik: Biometrie und Epidemiologie e.V. (GMDS). doi:10.3205/15gmds058.
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