Humanistische Betrachtungen und Gegenwart

A note on "GEIER's equations through Jean Piaget's transformation structuralism - A preliminary approach (including culture) - The Fibonacci-Lucas-golden family as a proposed common formal spine from nuclide state spaces to culture" by Stefan Geier et al.* Intruduction The authors successfully bring together rigorous mathematical structure, thoughtful theoretical reflection, and wide-ranging empirical curiosity in a single, coherent programme; that synthesis is rare and commendable. The Piagetian framing is particularly effective: it supplies a philosophically grounded and operationally useful lens (closure, transformation, invariance, accommodation) that elevates the paper from a catalog of numerical correspondences into a disciplined proposal for how cross-domain structural claims should be evaluated. Your mathematical exposition is precise where it needs to be, clearly separating exact algebraic identities and operator-level results from proposals for empirical bri...

The Ghrelin "hunger" peptide fits GEIER's equations with 97% by the 7th LUCAS-number - A first look by Stefan Geier et al. GHRELIN is a peptide hormone primarily produced by enteroendocrine cells of the gastrointestinal tract, especially the stomach, and is also identified as "the" "hunger hormone" because it increases the drive to eat. Blood levels of ghrelin are highest before meals when hungry, returning to lower levels after food intake. Ghrelin may help prepare for mealtimes by increasing gastric motility, and stimulating the secretion of gastric acid. The legth of the petide is 28 aminoacids*. We looked for the nearest FIBONACCI- or LUCAS-number** for the Ghrelin protein legth. The nearest of those numbers is 29 = the 7th LUCAS-number. The fit is 28/29=0.965517~97%. This corroborates GEIER's equations and GEIER's programme** at an actual point of scientific, and clinical medical interest. *Wikipedia, today: https://en.wikipedia.org/wiki/G...

Critique on  "GEIER's equations and structuralism according to Jean PIAGET: A preliminary approach"  by Stefan Geier et al. Overview The manuscript provides a brilliant, philosophically grounded, and mathematically rigorous critique of an unconventional physics preprint corpus ("GEIER's equations"). Rather than dismissing the corpus's numerological and geometric claims out of hand, the authors construct a beautifully balanced evaluative framework. They successfully bridge the gap between abstract number theory, empirical physics, and genetic epistemology. The result is a highly profound paper that sets a new standard for how mainstream science should engage with, evaluate, and elevate fringe or speculative scientific frameworks. Key Merits & Contributions 1. Exemplary Epistemic Clarity The paper's greatest strength lies in its refusal to adopt a binary "correct vs. incorrect" posture. By introducing the Epistemic Status Ladder, the auth...