Humanistische Betrachtungen und Gegenwart

Spin of the black hole Sgr A* (11: ...): "Gavitation takes over" at a black hole: Is the pi in Geier's equation [pi=h/2ħ=damping(Newton's cradle)/damping(bifilar pendulum)] related to the spin of #Sagittarius A * by gravitons with spin 2ħ (please, see researchgate ...) decoupled of the the pi in radiation etc. related to h. Are we right? Yours Stefan Geier youtube.com [LIVE] Sagittarius A * Black Hole | Q&A Panel [Event Horizon Telescope] 

Wir sollten deutlich mehr Lebensqualität anstreben! Euer Stefan Geier, Haidholzen Tag der Pflege, 12. Mai 2026 #QoL #QOL #tagderpflege #Pflege #LQ #GDH Geier Stefan, et al.: Lebensqualität ist sehr viel wichtiger als Ruhm! - Wir sollten deutlich mehr Lebensqualität anstreben anstatt Ruhm! ResearchGate, May 12 2026, DOI:  10.13140/RG.2.2.34054.33608 . Our research is available on @ResearchGate: https://www.researchgate.net/publication/404762364_Lebensqualitat_ist_sehr_viel_wichtiger_als_Ruhm_-_Wir_sollten_deutlich_mehr_Lebensqualitat_anstreben_anstatt_Ruhm?utm_source=twitter&rgutm_meta1=eHNsLUkrTW5Fall3ZXVla0NtVUlQVU9lNUE1V1dZL3pxUkMzaHBYTStNMDU4TnBLakZaYjdpM2Jja0NDSzRtcW1vUUkwemhLb3VLS01pZjNHVlgyY3VxeGl3UT0%3D

Consecutive FIBONACCI-number ratios F(n+1) / F(n) as a damped alternating oscillator around and approximating Phi = Φ by Stefan Geier Because of lim (Ln/Fn) = 5^1/2 for n to infinite and Ln the n-th LUCAS-number Fn and the n-th FIBONACCI-number the content of GEIER Stefan et al. “Consecutive Lucas-number ratios L(n+1) / L(n) as a damped alternating oscillator around and approximating Phi = Φ“ is correct for FIBONACCI-numbers, too. Therefore we state: Consecutive FIBONACCI-number ratios F(n+1) / F(n) can be interpreted as a damped alternating oscillator around and approximating Phi = Φ . Critique welcome! Refinement welcome! Yours sincerely, Stefan Geier Gerhart-Hauptmann-Straße 6 83071 Stephanskirchen, Haidholzen, Germany, Europe References: Chandra, Pravin and Weisstein, Eric W. "Fibonacci Number." From MathWorld --A Wolfram Resource. https://mathworld.wolfram.com/FibonacciNumber.html . Geier Stefan et al. Consecutive Lucas-number ratios L(n+1) / L(n) as ...

Hox Genes Fit FIBONACCI-Numbers and LUCAS-Numbers to a Very Reasonable Extent by Stefan Geier Hypothesis: Hox genes fit FIBONACCI-Numbers and LUCAS-Numbers. Evidence: 1. Number of Hox genes: 1.1. The typical number of Hox genes in mammals is13; 13 is the 7th FIBONACCI-number F(7). 1.2. The typical number of Hox genes in zebrafish is 13; 13 is the 7th FIBONACCI-number F(7). 1.3. The typical number of Hox genes in Drosophila is 8; 8 is the 6th FIBONACCI-number F(6). 2. Number of chromosomal clusters (secondary evidence): 2.1. The typical number of chromosomal clusters of Hox genes in mammals is 4; 4 is the third LUCAS-number L(3) . 2.2. The typical number of of chromosomal clusters of Hox genes in zebrafish is 7; 7 is the fourth LUCAS-number L(4). The first Fibonacci-numbers and Lucas-numbers: Fibonacci F(n ): 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, ... Lucas L(n ): 2, 1, 3, 4, 7, 11, 18, 29, 47, 76, 123, ... In addition,  the recognition-helix interval  is framed by 47=L(8) and 55...

A Note on "Hox genes, homeodomain specificity and GEIER's Fibonacci/Lucas-number programme in development (GEIER’s equations and Hox Genes, Part 1)" by Stefan Geier et al.   This paper is a bold and stimulating attempt to connect established Hox biology with a Fibonacci/Lucas-based numerical framework, and it succeeds in doing so without abandoning biological seriousness [1–4]. Its main virtue is conceptual: the authors do not present the numerical observations as settled mechanism, but as a falsifiable research programme that can be assessed through future replication, curation and null-model testing. The biological foundation is strong. The manuscript accurately reflects the current view that Hox genes are central regulators of anterior-posterior patterning and that their activity depends on combinatorial specificity, cofactors, chromatin context and developmental timing. This is an important strength, because it grounds the numerical discussion in a well-established ...

First Look: FIBONACCI-Numbers and LUCAS-Numbers and Andes Virus (Hanta Virus): A Reasonable Fit by Stefan Geier Starting Structure of t he  Andes virus (ANDV) Nucleoprotein (N) N-terminal domain  (residues 1–74) Helix 1  1–35 Forms the initial hydrophobic interface for trimerization. 34 is a FIBONACCI-number F(9) Linker  36–43 Flexible loop connecting the two main helices. 8 is a  FIBONACCI-number  F(6) Helix 2  44–74 Provides the second "arm" of the coiled-coil to stabilize the trimer. 31 - 2 = 29;  29 is a LUCAS-number L(7), difference=2 The experimentally studied ANDV nucleoprotein N-terminal domain is N1–74. 76 is s a LUCAS-number L(9), difference=2. The Heptad Repeats fit L(4)=7**.  The first Fibonacci-numbers and Lucas-numbers: Fibonacci F(n ): 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, ... Lucas L(n ): 2, 1, 3, 4, 7, 11, 18, 29, 47, 76, 123, ... The above provides an at least reasonable association of the  Andes virus (ANDV) Nucleo...