Dimensional Confluence Algebra of Information Space Modulo Quotient Abstraction Relations in Automated Problem Solving Paradigm

Confluence in abstract parallel category systems is established for net class-rewriting in iterative closed multilevel quotient graph structures with uncountable node arities by multi-dimensional transducer operations in topological metrics defined by alphabetically abstracting net block homomorphism. We obtain minimum prerequisites for the comprehensive connector pairs in a multitude dimensional rewriting closure generating confluence in Participatory algebra for different horizontal and vertical level projections modulo abstraction relations constituting formal semantics for confluence in information space. Participatory algebra with formal automata syntax in its entirety representing automated problem solving paradigm generates rich variety of multitude confluence harmonizers under each fundamental abstraction relation set, horizontal structure mapping and vertical process iteration cardinality.Comment: The current work is an application as a continuation for my previous works in arXiv:1305.5637 and arXiv:1308.5321 using the key definitions of them sustaining consistency, consequently references being minimized. Readers are strongly advised to resort to the mentioned previous works for preliminaries. arXiv admin note: text overlap with arXiv:1408.137

Sulfenamides as flame retardants

FIELD OF THE INVENTION The present invention is in the field of flame retardants and relates to use of sulfenamides as flame retardants, in particular in polymeric sub-strates

Implementation of Citizenship Education in EU: Finland

Non peer reviewe

The congruence theory of closure properties of regular tree languages

AbstractBoolean operations, tree homomorphisms and their converses, and forest product, in special cases σ-catenation, x-product, x-quotient and x-iteration, preserve the regularity of forests. These closure properties are proved algebraically by using congruences of term algebras which saturate the forests operated on and constructing, by means of them, a congruence which saturates the product forest. The index of the constructed congruence is finite, if the congruences saturating the forests to operate are of finite indexes. The cardinalities of ranked and frontier alphabets are arbitrary. The preservation of recognizability is a straightforward consequence of those congruence constructions and the Nerode type of congruence characterization for recognizable forests. Furthermore, the constructed congruences can also be applied directly to construct explictly tree automatas to recognize the product forests

Editorial to the special issue on contributions of religions and worldviews to concepts of giftedness

Non peer reviewe

Giftedness in the Finnish Educational Culture

Giftedness in the Finnish educational culture is seen as taboo, and it is easier to talk about talent development. We need to widen the concept in the ways that would address both excellence and ethics. The definition of transformational giftedness includes a beyond-the-self orientation and implies that the purpose of giftedness is to help to make the world a better place. This kind of definition might be the key in using the term “giftedness” in egalitarian and inclusive cultures like Finland.Peer reviewe

A greeting from the President

Non peer reviewe