In this article I describe and discuss how an ethical doubt has performed on my a/r/tographic research journey led to ethical, methodological choreographic-pedagogic insights. The emerges from working with the video format as presentation in a dance education project where children are involved. focus of is dealt these challenges through diffractive inquiry, further such inquiry into sense-maki...

The field of humanoids robotics is widely recognized as the current challenge for robotics research. Developing humanoids poses fascinating problems in the realization of manipulation capability, which is still one of most complex problem in robotics. The paper, starting from an overview of current activities in the development of humanoid robots, with special focus on manipulation, presents th...

Abstract For Hans Albert, what is to be deemed morally right or wrong could either based on human conventions (decisions) findings of facts (cognitions). As an ethical non-cognitivist Albert emphasizes that decision-based are constitutive ‘morals/ethics’. Yet, it has been claimed Popper’s falsificationism applies prescriptive moral theories roughly as does descriptive empirical and this analogy...

along with the beginning of novel and short story writing in persian and urdu languages various literary movements like realism, social realism and surrealism overshadowed the contemporary literature of iran and pakistan. modern prose of persian and urdu consists of great assets from novels and short stories, and their considerable background . during various periods of the growth and prosperit...

Checking linear dependence of a finite number of vectors is a basic problem in linear algebra. We aim to extend the theory of linear dependence to parametric vectors where the entries are polynomials. This dependency depends on the specifications of the parameters or values of the variables in the polynomials. We propose a new method to check if parametric vectors are linearly dependent. Furthe...

Let K be a p-adic field, R the valuation ring of K, P the maximal ideal of R and q the cardinality of the residue field R/P . Let f be a polynomial over R in n > 1 variables and let χ be a character of R×. Let Mi(u) be the number of solutions of f = u in (R/P i)n for i ∈ Z≥0 and u ∈ R/P i. These numbers are related with Igusa’s p-adic zeta function Zf,χ(s) of f . We explain the connection betwe...