@Good_News_Community And that might be a good time to #announce more #goodnews: #QNFO is beginning #research on an #autaxic table of #patterns as a #standardmodel successor, having already discovered a new fundamental "particle," the #infoton, that's not actually a #particle at all...
Oh #irony! I've been critical of how much is invested in particle accelerators with little generalizable #research to show outside of #physics circles. So, who is going to start hosting and archiving my #QNFO research and #openaccess #journal for #autaxys and #autology? #CERN via @zenodo_org !
This is the most user-friendly and promising platform for #openscience I've come across (so far). No gatekeeping and my work gets indexed and a #DOI automatically.
Why are there conservation laws? Ch. 8 of "A New Way of Seeing" suggests:
Conservation of Distinguishability. "Once a stable distinction or pattern... emerges... it possesses an ontological inertia." The autaxic basis for all conservation principles.
https://qnfo.org/releases/2025/New+Way+of+Seeing/_New+Way+of+Seeing
"A New Way of Seeing" reframes #information:
"Information [...] emerges from objective, autaxys-generated distinctions (#patterns of difference) that acquire relational significance and ultimately semantic content through their participation in complex, interacting autaxic systems."
https://qnfo.org/releases/2025/New+Way+of+Seeing/_New+Way+of+Seeing
Exploring #reality beyond "things": Introducing #autaxys – a principle of a self-generating, pattern-based universe – and #autology, its field of study. This #QNFO framework posits that order & "physicality" emerge from intrinsic dynamics.
Our foundational paper, "Autaxys and Autology: Definition, Rationale, and Implications," details these concepts:
http://qnfo.org/research/2025/autaxys-defined
Critical discussion invited.
#science #physics #research #academia #philosophy #metaphysics #NewScience
The sets of all math (M), communication (C), and physical matter (P) are subsets of information (I):
M ⊆ I (M is a subset of I)
C ⊆ I (C is a subset of I)
P ⊆ I (P is a subset of I)
Alternatively, we can express this as the union of the sets:
(M ∪ C ∪ P) ⊆ I (The union of M, C, and P is a subset of I)
#InformationalUniverse #IUH #InformationTheory #Epistemology #DataScience
#Mathematics #Proof #Physics #SetTheory #Ontology #Reality #DigitalAge #AI #QuantumInformation #QNFO #StickyNote
Rowan Brad Quni-Gudzinas
