Track 1 keyboard
Track base-1.wav drumballia
ROOT 2 DERIVATIVES FOR PARTICLE MASSES
|
'Field' box offices, are instructions for interfacing particle masses
with other particle masses
ROOT 2 DERIVATIVES
Mass of a given particle calculates the mass of a second particle via
(root of root 2) ratio amplitude magnifications
Masses of several particles, also, are linked in sequences through two
and three multiples of (root of root 2) derivatives
|
|
The follow pick list are each of page totals limited to allow
display in a browser without stressing the browser's load time
|
BOX OFFICES TOPICS (FIELDS)
LINK TOPICS 1 PAGES
- Key terms
- Kaon Box Office
- Muon Box Office
- Sigma Box Office
- Proton Box Office
- Electron Box Office
LINK TOPICS 2 PAGES
- Ion Tower Box Office
- Boson Box Office
- Psi Box Office
LINK TOPICS 3 PAGES
- Upsilon Box Office
- Zooballs
- Root 2 giggies
|
SELECTED SAMPLE PAGES FROM THE particles pick list pages
|
LINK SAMPLES 1 PAGES
- Z rays
- Ion tower
- The spine
LINK SAMPLES 2 PAGES
- Relativistic rotations
- Spectrums in coherent wavelengths
- Moonglows
Z RAYS - beginner's details
details
Particle 2 [ spine - Z-rayz
set3 pset1.htm [P-1 to P-17] Z rays - beginner's details
set4 pset2.htm [P-18 to P-34] twin Z rays - introduction to motor
set5 qset1.htm [Q-1 to Q-19] the spine rotation in the spine
and ion - cross coupling rules tower
ION TOWER - perfect masses
details
Particle 3 [ ion tower - formal version
set6 hset1.htm [H-1 to H-21] to chart 4 - sequences toward exact
set7 hset2.htm [H-22 to H-39] to chart 8 derivation of certain key
set8 jset1.htm [J-1 to J-19] chart 9 particle masses concluding
Particle 9 [ the ion tower from planet orbits and zooballs
set16 dset1.htm [D-1 to D-24] - introducing the ion tower
Particle 10 [ possible resonance transfers up and down the ion tower
set17 eset1.htm [E-1 to E-19] - the ion tower - silent sound analogy
THE SPINE
details
Particle 14 [ relativistic rotations - beams - in the spine
set22 lset1.htm [L-1 to L-9] - relativistic rotations - rest state
- transformations - how beams originate
set23 mset1.htm [M-1 to M-20] - transformations - details
set24 nset1.htm [N-1 to N-4] - spine - fsc power ratio schematic
set25 oset1.htm [O-1 to O-14] - spine - beams detailed
LINK SAMPLES 2 PAGES
RELATIVISTIC ROTATIONS
details
Particle 14 [ relativistic rotations - beams - in the spine
set22 lset1.htm [L-1 to L-9] - relativistic rotations - rest state
- transformations - how beams originate
SPECTRUMS
details
Photon to boson in one equation. Particle masses calculated as
exactitudes in simple first principle strings using only add
subtract times and divide, and reciprocal ratios
Set 1 Pages [V1 to V23] (23 pages)
Set 2 Pages [V23 to V43] (20 pages)
MOONGLOWS
details
Particle 4 [ moonglows - planet particles - codex
set9 rset1.htm [R-1 to R-11] - overview - intro moonglow wavestates
set10 rset2.htm [R-12 to R-22] - interphasing wave harmonic
Particle 7 [ bulletin boards - high mass exotics
set13 sset1.htm [S-1 to S-15] - split frequency resonance pairs
set14 sset1.htm [S-16 to S-29] - bulletin boards continued
Particle 8 [ jupiter - includes kaon lambda sigmas xions
set15 cset1.htm [C-1 to C-4] - reconstructing particle masses
from a planet's wavelength
Particle 9 [ the ion tower from planet orbits and zooballs
set16 dset1.htm [D-1 to D-24] - introducing the ion tower
SWITCH OVER TO PARTICLE PLANETS
particle masses by Fine Structure Constant inflation ratios - particle
compton wavelengths mirrored in certain solar orbits
|
SWITCH OVER TO MATH PHYSICS
Plank's length to photon wavelengths, and pion wavelength to saturn
orbit, via (10 to power 27) wave/mass/energy continuum ratio
|
IMAGE 1 - GEOMETRY IMAGES OF ROOT 2 DERIVATIVES
IMAGE 2
In above Image 1, when the radius of the largest circle is said to be
the compton wavelength of one muon particle, the smallest radius is the
compton wavelength of two muons of 105.6583692 mev each (muons are said
to be always created in pairs).
Root two derivatives for muons are, for two muon masses:
(2 x 105.6583692 Mev) = 211.31673840 mev, then:
Divided by ratio (1.189207115 = (root of root 2)) = 177.695487804 mev.
This is term [4] in The Ion Tower page [A-5] linked here
Divided again by ratio 1.189207115 = 149.423498701 mev. This is two muon
masses divided by (root 2 = 1.41421356237).
Divided again by ratio 1.189207115 = 125.649684412 mev. This is two muon
masses divided by (3 x 1.189207115 = 1.68179283048 ratio).
Divided again by (4 x 1.189207115 = 2) = 105.6583692 mev (one muon mass).
Ascending:
(Muon 105.6583692 mev) x 1.18920711500 = 125.649684412 mev
(Muon 105.6583692 mev) x 1.41421356237 = 149.423498700 mev
(Muon 105.6583692 mev) x 1.68179283049 = 177.695487804 mev
(Muon 105.6583692 mev) x 2 = 211.316738400 mev two muon masses.
Particle derivatives:
Proton + (2 x 125.649684412 = 251.299368824) = 1189.57139782 mevs
this is stable Sigma+ mass range
Proton + (3 x 125.649684412 = 376.949053236) = 1315.22108223 mevs
this is stable Xion o mass range
Sigmas and Xions are featured further down in topics 1 pages.
Term 149.423498701 mev is not profiled herein. Multiples of unit range
147.5 mev (arbitrary) run uphill through a mass sequence of (3/2 spin)
unstable particles:
(2 x 147.5) + Proton = 1233.272 mev alludes to 3/2+ delta
(3 x 147.5) + Proton = 1380.772 mev alludes to 3/2+ sigma
(4 x 147.5) + Proton = 1528.272 mev alludes to 3/2+ xion
(6 x 147.5) + Proton = 1823.272 mev alludes to 3/2- xion
No one said root 2 derivatives are idiot simple.