Rey.BEng 15th September 2026
Units — locked for the next plate
Family of distance, family of time, force from first principles
Two families. Same joint. Ticks only where the journey is a count or an exponent. Superscript without a tick is ordinary power. (Note exponent is written simply as ( ) when it must not be read as a tick.)
Distance
| Member | Mark | Means |
|---|---|---|
| Observational | m^ | length; count now, exp next |
| Real | m^2 | area; first moment done, exponent received |
| Simultaneous | m(3) | volume; no tick — can, not journey |
| Instant | m^4 | centroid; axis; Time-Particle dot |
Time
| Member | Mark | Means |
|---|---|---|
| Observational | ContSec | continuous second; arena of Algebraic Real |
| Real | RealSec | packet; measure (h) |
| Simultaneous | as time, and | duration; stretching skin of the vortex |
| Instant | k.g.s^2 | package of the instant |
Lewe Abb. 9 is the placing of supports. The time unit m.s is the product along the support, not a clock on the wall.

Force–time product on the (x)-axis:
N^m(2)
Right tick on (N): count the force now. The ((2)) on the moment is ordinary second-moment, unless you intend the journey — then write ^2.
Breakdown of (N)
N = k · g · s^2
| Letter | Means |
|---|---|
| (k) | baseline; 0-temperature of CMB-2 relative to CMB-1; measured pulse; quality / wriggle / comfort; hold the toggle \(+\) |
| (g) | weight; compressive response relative to the m^4 centroid; vector of force; Lewe 1906 |
| s^2 | area of time that stretches to reassemble contact patches; unit of countersnap; between 1st and 2nd moments at CMB-1 and CMB-2 |
Next page: CMB temperature anisotropy as that (k)-pulse. Not here.
Residuals
residual speed m^ / s Observational length over timecarrier ^i^ Lifespanα arcsec tilt; disc to rimr^m = π_E ^^ growth faceσ_R celerity² m/s²
does the work: duration of the precessional-axis whip in State A. Celerity squared is acceleration in SI clothing and leftover in this house. Do not file it as (g). (g) is the vector of the clamp. is the whip that keeps (2) from closing.
Infinity — relative to stance
from Observational (ContSec, disinterested) ^s^{(3)} / m^{(2)}from the angel ^i^ 3^s / √(2 i m)
Same can. Two letterings. Orthogonal surface energy is spent — not carried, not wasted, not a -1/2 phase left on the books. Equations close. You know (2) is . You close anyway, and you close +.
Real Force, first principles
N^ m / s²
That is the package: force counted N^, acting through residual celerity squared ’s unit).
Two ticks? One tick.
N^ one tick — you are counting forcem/s² σ_R’s unit — no second tick unless you are raising that unit to an exponent
Two ticks would mean a second journey on the same line N^^, which is the firing stroke ^^2, already spent at the core. Do not spend it twice. Write:
N^ m/s² Real Force^^ = 2 already at the locked cellσ_R = 2^− does the whip; unit m/s²
One strip for the drawing
m^ | m^2 | m(3) | m^4ContSec | h | N^/m(2) | k.g.s^2σ_R m/s²N^ m/s²^i^ —∞ ^s(3)/m(2) or 3^s/√(2im)close +
Hold the toggle positive. (k) next.
