Difference between revisions of "Paper Symbols"
From Evolutionary Knowledge Base
(Created page with "== The Primary Source of Reality == == Fundamental Force (FF) == == Elementary Field (EF) == == Event-point(s) (EP) == == Elementary Events (EE) == === Aspects ==...") |
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== The Primary Source of Reality == | == The Primary Source of Reality == | ||
| + | === Fundamental Force (FF) === | ||
| β | + | <!--no latex-->Fβ<!--/no latex--><!--latex:$F_0$--> | |
| + | === Elementary Field (EF) === | ||
| β | == | + | <!--no latex--><span class="tex">π = Fβ(A, n, Ο, u; k<sub>A</sub>, k<sub>n</sub>, k<sub>Ο</sub>, k<sub>u</sub>)</span><!--/no latex--><!--latex:\[\mathcal{F} = F_{0}(A,n,\chi,u;\,k_{A},k_{n},k_{\chi},k_{u})\]--> |
| + | ==== Total resistances ==== | ||
| + | |||
| + | <!--no latex--><span class="tex">k<sub>π²</sub> = k<sub>π²</sub><sup>intr</sup> + k<sub>π²</sub><sup>dyn</sup></span><!--/no latex--><!--latex:\[k_{\mathcal{i}} = k_{\mathcal{i}}^{\mathrm{intr}} + k_{\mathcal{i}}^{\mathrm{dyn}}\]--> | ||
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== Elementary Events (EE) == | == Elementary Events (EE) == | ||
| + | |||
| + | <!--no latex--><span class="tex">EE(π₯,Ο)= Ξ΄π(π₯,Ο)</span><!--/no latex--><!--latex:\[EE(x,\tau)=\delta\mathcal{F}x,\tau)\]--> | ||
| + | |||
| + | |||
| + | === Response of the Field === | ||
| + | |||
| + | <!--no latex--><span class="tex"> | ||
| + | EE(π₯,Ο)= Ξ΄π(π₯,Ο) | ||
| + | = Resp<sub>π</sub>(π₯,Ο; Fβ, k<sub>A</sub>, k<sub>n</sub>, k<sub>Ο</sub>, k<sub>u</sub>) | ||
| + | </span><!--/no latex--><!--latex:\[EE(x,\tau)= \delta\mathcal{F}(x,\tau)= \mathrm{Resp}_{\mathcal{F}}\!\left(x,\tau;\,F_{0},k_{A},k_{n},k_{\chi},k_{u}\right)\]--> | ||
Revision as of 15:44, 13 July 2026
Contents
The Primary Source of Reality
Fundamental Force (FF)
Fβ
Elementary Field (EF)
π = Fβ(A, n, Ο, u; kA, kn, kΟ, ku)
Total resistances
kπ² = kπ²intr + kπ²dyn
Event-point(s) (EP)
Elementary Events (EE)
EE(π₯,Ο)= Ξ΄π(π₯,Ο)
Response of the Field
EE(π₯,Ο)= Ξ΄π(π₯,Ο) = Respπ(π₯,Ο; Fβ, kA, kn, kΟ, ku)
Aspects
Elementary Action
Modes / Components
- Perturbation
- Translation
- Rotation:Chirality
- Rotation:AxisOrientation