Sentence examples for geometric system from inspiring English sources

Nonetheless, he is thought to have taken part in translations from Arabic of Euclid's geometric system, the elements, and the astronomical tables of al-Khwarizmi, and composed such original works as On the Use of the Astrolabe.

Medieval architects first used arithmetical modules based on the measurements of areas in the cathedral plan and, in the Gothic period, changed to a geometric system that employed chiefly the equilateral triangle and the square, figures that had symbolic and mystical values.

The straightforward geometric system computation of TOPSIS increases the popularity of this technique.

This straight forward geometric system computation led to the increased popularity of the TOPSIS technique (Ding and Kamaruddin 2015).

Byrnes et al. started to study the dissipativity and stabilization of continuous systems based on geometric system theory in [5, 6] and relevant references cited therein.

By coding for insight in addition to informal proof, we sought to capture instances where students seemed to have some limited understanding of how the geometric system worked, but were unable to fully formulate and articulate their thinking.

Artists have long been fascinated by numerical and geometric systems, and never more so than in our era of digital communications, as this exhibition sets out to indicate.

The earliest published non-Euclidean geometric systems were the independent work of two young men from the East who had nothing to lose by their boldness.

This package dramatically simplifies the preparation of MC simulations for complex geometric systems with a large number of objects or with complicated shapes.

As defined by Mandelbrot (1982), fractals are hierarchical and very often highly irregular, geometric systems and as a novel tool for comminution products analysis, fractal theory was applied for homogeneous and heterogeneous materials (Carpinteri and Pugno 2002a, b).

An important book inspired by the set-theoretic style of thinking was Hilbert's Grundlagen der Geometrie (1899), which took the "mathematics of axioms" one step beyond Dedekind through a rich study of geometric systems motivated by questions concerning the independence of his axioms.