Oroya Fever And Blur Vision

 Apparently Carrión's disease does not progress into the Verruga Peruana phase, but remain in the Oroya Fever phase in the eye sockets,

Oroya Fever 70 120 1630 (sq 2000 4000 1342-5 3577-7 5102-5 7526-3 9237) Hz

Bartonella bacilliformis in the eyes causes blur vision.  Good luck.

Ooops, wrong conclusion, it is the same set of frequencies for both oroya fever and verruga peruana.

Bartonella Quintana And Blur Vision

 Bartonella Quintana affects the eyes and causes blur vision,

Bartonella Quintana 356 547 Hz

especially for childhood myopia. 

The First Time, The Right Time

The first table from the post "Misinterpreting More Data" dated 26 Dec 2017 is correct,

\(a_{\psi\,ne}\) (nm)	\(\lambda_{ne}\) (nm)	\(f_{ne}\) (GHz)	\(a_{\psi\,\pi}\) (nm)	\(\lambda_{\pi}\) (nm)	\(f_{\pi}\) (GHz)	\(a_{\psi\,c}\) (nm)	\(\lambda_{c}\) (nm)	\(f_{c}\) (GHz)
19.35	121.57	2466067.5	29.02	182.35	1644045.0	12.90	81.07	3697802.5
16.32	102.57	2922728.6	24.49	153.86	1948485.7	10.89	68.41	4382553.6
15.48	97.25	3082568.8	23.22	145.88	2055045.9	10.32	64.86	4622229.7
14.77	92.79	3230699.3	22.15	139.19	2153799.5	9.85	61.88	4844347.4

To heat up a material use \(1644045.0\,GHz\) on the material; to heat up something else without heating up oneself radiate with \(2466067.5\,GHz\); to cool use \(3697802.5\,GHz\) on the material.

Needing To Get Cooler

 Apparently there are two issues involved; a general solution of \(a_{\psi}\) from \(a_{\psi\,c}\) to \(a_{\psi\,\pi}\),

Each solution of \(a_{\psi}\) has an associated \(\lambda\) given by \(2\pi a_{\psi}=\lambda\).  But according to Bohr Model,

\(2\pi a_{\psi}=n\lambda\) where \(n\) is an integer\(^+\).  So,

Across from \(a_{\psi\,c}\) to \(a_{\psi\,\pi}\) of all types of particles charge, gravity, temperature, etc; their energy density type determines their nature.  A charge particle will be made of electrical energy density.  A gravity particle will be made of gravitation energy density.

Downward, is each type of particle with an associated \(\lambda\), growing bigger, \(1.\lambda\), \(2.\lambda\), \(3.\lambda\)...according to,

\(2\pi a_{\psi}=n\lambda\)  where \(n\in\Bbb{Z}^+\)

which gives the spectra lines, absorption and emission, as a single particle grow big and small.

What is \(a_{\psi}=19.34\,nm\)? The frequency \(f_c=3697802.5\,GHz\) was based on \(a_{\psi\,ne}=19.34\,nm\).  That the spectral line associated with \(19.34\,nm\) is from the neutral particle making energy transitions in the discharge tube.  All charged particles in the tube will have been driven off by the high potential gradients (in this case temperature in the tube and outside). 

Just a recap...

Negative Temperature Particle sq 10968-680 Hz

 Frequency at sq 5548-9954 Hz does not seem to work, instead,

negative Temperature Particle sq 3697-8025

a square wave at 3697-8025 Hz works better.  What about \(f_{\pi}=1096868.0\,GHz\), from the post  "Sizing Them Up" dated 3 Dec 2014?

where,

\(a_{\psi\,c}=19.34\,nm\)

\(a_{\psi\,\pi}=2.24921*a_{\psi\,c}\)

\(\lambda_{\pi}=2\pi a_{\psi\,\pi}\)

So, \(f_{\pi}=\cfrac{c}{\lambda_{\pi}}=\cfrac{299792458}{2\pi*2.24921*a_{\psi\,c}}\)

\(f_{\pi}=\cfrac{299792458}{2\pi*2.24921*19.34}=1096868.0\,GHz\)

recalculated for more trailing numbers, 

negative Temperature Particle sq 10968-680 Hz

Do not listen to this frequency with headphones, not over the ears.  Use speakers.

The Rest Are Mysteries, Negative Particles

 The table from the previous post "Hey  \(a_{\psi\,c}\) smaller,  \(a_{\psi\,{\pi}}\) Big And Energetic" dated 6 Aug 2025,

\(a_{\psi_{\pi}}\) (nm)	\(f_{\pi}\) (GHz)	\(\lambda_{\pi}\)(nm)	\(a_{\psi\,c}\)(nm)	\(f_c\)(GHz)	\(\lambda_c\)(nm)
19.34	2466067.5	121.57	8.599	5548995.4	54.02
16.32	2922728.6	102.57	7.256	6575831.6	45.59
15.48	3082568.8	97.25	6.882	6932659.7	43.24
14.77	3230699.3	92.79	6.566	7265915.5	41.26

What about the other negative particles? 

negative Time Particle sq 7265-9155 Hz

gravity, electric?

negative What Particle sq 6575-8316 Hz

negative What-What Particle sq 6932-6597 Hz

Do not play these frequencies over the ears.  Use speakers and see what happen to objects around the speakers.

Hey \(a_{\psi\,c}\) smaller, \(a_{\psi\,{\pi}}\) Big And Energetic

From the post "Small Negative, Big Positive" dated 24 Dec 2017,

If \(a_{\psi\,c}\) is the complement negative particle, from the post  "Sizing Them Up" dated 3 Dec 2014,

\(a_{\psi_c}\) (nm)	\(f_c\) (GHz)	\(\lambda_c\)(nm)	\(a_{\psi\,\pi}\)(nm)	\(f_{\pi}\)(GHz)	\(\lambda_{\pi}\)(nm)
19.34	2466067.5	121.57	43.50	1096415.0	273.43
16.32	2922728.6	102.57	36.71	1299446.7	230.71
15.48	3082568.8	97.25	34.82	1370511.8	218.75
14.77	3230699.3	92.79	33.22	1436370.7	208.70

where the spectra lines are due to basic particles \(a_{\psi\,c}\), \(n=1\).  And the size of big particles \({a_{\psi\,\pi}}\) are given by,

\(\cfrac{a_{\psi\,\pi}}{a_{\psi\,c}}=2.24921\)

and

\(2\pi a_{\psi}=\lambda\)

It was expected that \(a_{\psi\,c}\) are negative particles.  But the value of \(2466067\,Hz\) suggests integer reduced micro wave frequency that agitates \(T^{+}\) particles.  Based on this, \(a_{\psi}=19.34\,nm\) is a \(T^{+}\) particle.  What gives?

Simple; an input of energy at reduce resonance frequency (by an integer divisor) imparts energy onto the particle;  \(a_{\psi\,c}\), a negative temperature particle, grows into \(a_{\psi\,\pi}\), a positive temperature particle;  the matter heats up.

end of quote from post "Small Negative, Big Positive" dated 24 Dec 2017.

What if spectral lines are due to big particles, \(a_{\psi_{\pi}}\) instead,

\(a_{\psi_{\pi}}\) (nm)	\(f_{\pi}\) (GHz)	\(\lambda_{\pi}\)(nm)	\(a_{\psi\,c}\)(nm)	\(f_c\)(GHz)	\(\lambda_c\)(nm)
19.34	2466067.5	121.57	8.599	5548995.4	54.02
16.32	2922728.6	102.57	7.256	6575831.6	45.59
15.48	3082568.8	97.25	6.882	6932659.7	43.24
14.77	3230699.3	92.79	6.566	7265915.5	41.26

where \(2\pi a_{\psi}=\lambda\) and \(a_{\psi\,c}=\cfrac{a_{\psi\,\pi}}{2.24921}\)

Then negative temperature particles are of even smaller size at \(8.599\,nm\) at a frequency \(5548995.4\,GHz\)...

negative Temperature Particle sq 5548-9954 Hz

This square wave frequency might cool down even further.  Play it but not over the ears.