CHINU 翅努

On a Natural Solution for the Hierarchy Problem Using Dimensional Regularization (by Ervin Goldfain): Abstract: This brief report suggests a straightforward solution for the hierarchy problem of the Standard Model using dimensional regularization of quantum field theory (QFT). Our viewpoint breaks away from traditional approaches to the hierarchy problem based on supersymmetry (SUSY), Technicolor, extra-dimensions, anthropic arguments, fine-tuning or gauge unification near the Planck scale.

We Have a Dream: A Call to All Men and Women of Science and Religion to Rise Up (by Huping Hu): Abstract: In the spirit of Thomas Jefferson, Abraham Lincoln and Martin Luther King, Jr., we call all men and women of Science and Religion to rise up in the pursuit of truth. http://scigod.com/index.php/sgj/article/view/105

How Self-Relational Consciousness Produces and Interacts with Reality (by Huping Hu, Maoxin Wu): Abstract: In essence, Steven E. Kaufman’s work shows how self-relational Consciousness produces and interacts with reality. But to appreciate the important work done by Kaufman, one needs to read the whole 325 pages of this Focus Issue of JCER covering his work.

Introduction to The Relational-Matrix Model of Reality (by Steven E. Kaufman): Abstract: In this series of articles, we will show that reality as a whole can be consistently accounted for only if we understand that the nature of the singular existence from which reality extends through the process of repetitive and progressive self-relation isn’t other than consciousness itself.

No-Cloning in Reduced Power Algebras (by Elemer E. Rosinger): Abstract: The No-Cloning property in Quantum Computation is known not to depend on the unitarity of the operators involved, but only on their linearity. Based on that fact, here it is shown that the No-Cloning property remains valid when Quantum Mechanics is re-formulated within far wider frameworks of scalars, namely, one or the other of the infinitely many reduced power algebras which can replace the usual real numbers R, or complex numbers C.