Geometric algebra is a consistent computational framework in which to define geometric primitives and their relationships. This algebraic approach contains all geometric operators and permits coordinate-free specification of computational constructions. It contains primitives of any dimensionality (rather than just vectors). This second paper on the subject uses the basic products to represent ...

In this paper we analyse the interdependence of Persian nonverbal (NV) element and the light verb (LV) in determining the syntactic properties, the event structure, and the alternation possibilities of the entire complex predicate (CP) and we argue that these properties provide strong evidence against a Lexicalist approach to such phenomena. Further we show how these facts may be naturally acco...

The question of how to combine monads arises naturally in many areas with much recent interest focusing on the coproduct of two monads. In general, the coproduct of arbitrary monads does not always exist. Although a rather general construction was given by Kelly [15], its generality is reflected in its complexity which limits the applicability of this construction. Following our own research [1...

Double verb constructions known as hendiadys have been studied primarily in literary texts and corpora of written language. Much less is about their properties usage spoken language, where expressions such ‘come see’, ‘go tell’, ‘sit talk’ are particularly common, we can find an even richer diversity other constructions. In this study, investigate naturally occurring social interactions four la...

In this paper we show how Einstein metrics are naturally described using the quantization of the algebra of functions C∞(M) on a Kähler manifold M . In this setup one interprets M as the phase space itself, equipped with the Poisson brackets inherited from the Kähler 2-form. We compare the geometric quantization framework with several deformation quantization approaches. We find that the balanc...

The scheduling of numerous construction projects considering several factors is an important challenge faced by construction companies, particularly road builders. Road builders need to make decision to identify the best possible schedule to complete multiple constructions while considering multiple factor such as maximizing profit, reducing risk, and resource constraints among many other factors.

We discuss the application of general features of intersecting brane model constructions in cosmology. In particular, we describe a scenario for D-term inflation which arises straightforwardly in IBM constructions wherein open non-vectorlike strings play the role of the inflaton. We also show that baryogenesis driven by hidden sector mixed anomalies can naturally arise in intersecting brane mod...