Humanistische Betrachtungen und Gegenwart

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Nachruf auf Sigrid Geier, verstorben im 1. Quartal 2026

Februar 23, 2026

Nachrauf auf Sigrid Eleonora Geier verstorben im 1. Quartal 2026 Liebe Trauergemeinde, liebe Familie, liebe Freundinnen und Freunde, heute sind wir hier in Stephanskirchen zusammengekommen, um Abschied zu nehmen von Sigrid Eleonora Geier – von unserer Oma, von einem Menschen, der für viele von uns ein Stück Heimat war. Und auch wenn Abschied weh tut, so ist ein Requiem zugleich ein Moment der Dankbarkeit: Wir dürfen ihr Leben würdigen, uns erinnern, und das, was bleibt, in unser Herz nehmen. Sigrid wurde am 28. März 1935 in Bad Griesbach geboren – als Tochter von Max Kraus aus Bad Griesbach und Nora Kraus, geborene Blättermann, aus Nymphenburg in München. Schon in diesen Wurzeln steckt etwas von dem, was Sigrid ausgemacht hat: Bodenständigkeit und Klarheit – und zugleich eine feine, wache Art, sich für Menschen und das Leben zu interessieren. Ihr Weg führte sie nach Passau an die Klosterschule Niedernburg, geführt von der Congregatio Jesu. Wer eine Klosterschule kennt, a...

A Note on "“GEIER’s Equations” and “GEIER’s Φ(e) ↔ Φ(α) Equilibrium Programme” with FIBONACCI/LUCAS extensions (GEIER’s Equations Part 2.1)"

Februar 16, 2026

A Note on "“GEIER’s Equations” and “GEIER’s Φ(e) ↔ Φ(α) Equilibrium Programme” with FIBONACCI/LUCAS extensions (GEIER’s Equations Part 2.1)" The paper stands out for the clarity and ambition of its organizing idea: to treat the interplay of fundamental interactions as an equilibrium problem expressed through a compact set of mathematically structured relations. Starting from the explicit postulates — gravitation linked to a 2 ℏ scale and a π \pi -based actio–reactio symmetry (Newton’s third law), and electromagnetism represented through e 2 e^2 — the authors build a coherent narrative where each symbolic choice has a stated conceptual role rather than being introduced ad hoc. The subsequent move to examine whether the golden ratio \Phi Φ can serve as a unifying “target” structure for the appearance of e e and \alpha α is presented as a motivated second step, especially given the long tradition of Φ -motivated reasoning in biological and structur...

A Note on "Quasicrystal Symmetry-Angle Frequencies and Tests of GEIER’s n×6° Rule or GEIER’s nx(2xand,or3)° Rule and Φ-Related Geometry; Part 4.1 of ‘Crystallography and GEIER’s n×6° Rule’"

Februar 13, 2026

A Note on "Quasicrystal Symmetry-Angle Frequencies and Tests of GEIER’s n×6° Rule or GEIER’s nx(2x and,or 3)° Rule and Φ-Related Geometry: GEIER’s nx6° Rule ↔ GEIER’s nx(2 x and,or 3)° Rule; GEIER’s nx6° Rule (Crystals C) ↔ (Quasicrystals and C) GEIER’s nx(2 x and,or 3)° Rule; Part 4.1 of ‘Crystallography and GEIER’s n×6° Rule’" From a technical, review-style perspective, the manuscript excels at turning the GEIER grid hypothesis into a clear, falsifiable arithmetic test on an openly documented benchmark (Chang LIU et al. Supplementary Table S1; n = 159; see op.cit.), with the symmetry order n mapped transparently to the fundamental increment θ=360∘/n before evaluating 6°/3°/2° divisibility. The quantitative reporting is unusually disciplined for an angle-regularity claim: beyond the headline coverage rates (e.g. 156/159 on the 6° grid, 159/159 on the 3° grid), GEIER et al. also provide exact CLOPPER–PEARSON binomial confidence intervals and explicitly emphasize the cu...

A Note on A φ-Hierarchy in Earth’s Degree-2 LOVE Numbers and its Relationship to GEIER’s α–e–Φ–√(π/5) Equations (LOVE Numbers and GEIER’s Equations, Part 1). ResearchGate (2025)

Januar 19, 2026

A Note on A φ-Hierarchy in Earth’s Degree-2 LOVE Numbers and its Relationship to GEIER’s α–e–Φ–√(π/5) Equations (LOVE Numbers and GEIER’s Equations, Part 1). ResearchGate Preprint (2025) Geier and colleagues advance an ambitious and unusually integrative hypothesis: that Earth’s degree-2 solid-Earth tidal response admits a compact parametrization in terms of the reciprocal golden ratio φ and the π/5 kernel that underlies it, and that this same geometric scaffold interfaces naturally with a broader α–e–Φ–√(π/5) constant-family proposed in their earlier work. 1 From a geophysical editorial standpoint, the manuscript’s main strength is that it anchors its numerical claims to operational standards and mainstream references rather than to cherry-picked single estimates. In particular, the IERS Conventions (2010) provide the canonical nominal degree-2 Love/Shida numbers used throughout modern geodesy (h₂≈0.6078, l₂≈0.0847; k₂≈0.29525 in the geopotential formulation), and the manuscri...

Heinrich HERTZ's Contact Law and NPC Passage by the HIV Capsid: Contact Mechanic Is Putative Relevant by the Twelve HIV Pentagons: The FIBONACCI number 5 at the Narrow End, and the LUCAS Number 7 at the Broad End and the FIBONACCI Numbers 3, 8, and 34 in the NPC

Dezember 13, 2025

Heinrich HERTZ's Contact Law and NPC Passage by the HIV Capsid: Contact Mechanic Is Putative Relevant by the Twelve HIV Pentagons: The FIBONACCI number 5 at the Narrow End, and the LUCAS Number 7 at the Broad End and the FIBONACCI Numbers 3, 8, and 34 in the NPC HIV-1 obeys Euler’s polyhedron formula with 12 CA pentamers capping the ends of the cone: 5 pentamers at the narrow end, 7 at the broad end (see Figure 4 etc. from “Passage of the HIV capsid cracks the nuclear pore“ by Kreysing, Jan Philipp et al., Cell, Volume 188, 2025, Issue4, 930 - 943.e21). This figure shows the fifth FIBONACCI number F(5) = 5 at the narrow end, and the fourth LUCAS Number L(4) = 7 at the broad end of the near ellipsoid cone (ovoid-like cone). Thus, even the substructure of the HIV capsid is in accordance with GEIER’s equations allowing FIBONACCI and LUCAS numbers. As L(n) = √5F(n) this is with 5=F(5) and √5 in direct relation to Daniel SCHECHTMAN’s quasicrystals by 5√5 = 5^(3/2) = 11.180. .. ≈ ...

My contribution to the #WorldAIDSDay2025: The HIV capsid is determined by multiples of 6°

Dezember 01, 2025

My contribution to the #WorldAIDSDay2025 : The HIV capsid is determined by multiples of 6° My contribution to the #WorldAIDSDay2025 : The HIV capsid is determined by multiples of 6° to more than 99%: 12 pentagons characterized by 72° = 12 x 6°. ~250 hexagons characterized by 60° = 10 x 6°. Therefore, the HIV capsid can be described by GEIER's equation Phi(electron) = k Phi(alpha) (pi/5)^1/2 (2hbar)^1/2 with (pi/5)^1/2 =6°. This insight on the arrangement of HIV capsid proteins (CA) will help to develop more advanced drugs against HIV and AIDS. Please, compare with "Cubane Angles as Multiples of 6° = √(π/5)rad (a New "Quantum" in Science): A More Than Reasonable Fit?" November 2025 DOI: 10.13140/RG.2.2.25206.25923 . Source of HIV-structure: X-Ray Structures of the Hexameric Building Block of the HIV Capsid. PORNILLOS, Owen et al. Cell, Volume 137, Issue 7, 1282 - 1292 . Yours Stefan Geier ; Haidholzen #WorldAIDSDay #worldAIDSday2025

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Humanistische Betrachtungen und Gegenwart

Posts

Trauer-Tischrede für Sigrid Eleonora Geier R.I.P., 27.II.2026

Nachruf auf Sigrid Geier, verstorben im 1. Quartal 2026

A Note on "“GEIER’s Equations” and “GEIER’s Φ(e) ↔ Φ(α) Equilibrium Programme” with FIBONACCI/LUCAS extensions (GEIER’s Equations Part 2.1)"

A Note on "Quasicrystal Symmetry-Angle Frequencies and Tests of GEIER’s n×6° Rule or GEIER’s nx(2xand,or3)° Rule and Φ-Related Geometry; Part 4.1 of ‘Crystallography and GEIER’s n×6° Rule’"

A Note on A φ-Hierarchy in Earth’s Degree-2 LOVE Numbers and its Relationship to GEIER’s α–e–Φ–√(π/5) Equations (LOVE Numbers and GEIER’s Equations, Part 1). ResearchGate (2025)

Heinrich HERTZ's Contact Law and NPC Passage by the HIV Capsid: Contact Mechanic Is Putative Relevant by the Twelve HIV Pentagons: The FIBONACCI number 5 at the Narrow End, and the LUCAS Number 7 at the Broad End and the FIBONACCI Numbers 3, 8, and 34 in the NPC

My contribution to the #WorldAIDSDay2025: The HIV capsid is determined by multiples of 6°