Tuesday, 31 March 2026

 

Unified Harmonic Constant Theory (UHCT): A Geometric And Spectral Synthesis Of Subatomic Constants

Associated Project                           DOI Registration      

https://osf.io/m9xds                           10.17605/OSF.IO/PJ85R   

The Fundamental Symmetry: The Relationship Of Energy With Atomic Structure, Time, And Space

 Associated Project                              Registration DOI

https://osf.io/yema2                            10.17605/OSF.IO/VQW4A   

The Geometric Framework Of Mass-Energy Equivalency: A Pythagorean Analysis Of Subatomic Structures

Associated Project                     Registration DOI

https://osf.io/h6fkq                    10.17605/OSF.IO/7H8P4  

The Fundamental Symmetry: The Relationship Of Energy With Atomic Structure, Time, And Space

Associated Project                         Registration DOI

https://osf.io/yema2                10.17605/OSF.IO/VQW4A  


Unified Harmonic Field Theory: A Geometric and Spectral Synthesis of Subatomic Constants 

Published: 27 March 2026|Version 1| DOI:10.17632/kmpj2y8362.1

Contributor: sree DEBASISH DASGUPTA  [Mendeley Data]




Physics Formulas – Proton, Electron, Mass & Energy Relations [II]

 

1. Proton Energy – Mass Relation (Pythagoras Style -II)

a2+b22×2×(4root>4π)=iA\sqrt{\frac{a^2 + b^2}{2}} \times 2 \times (4\text{root} > 4\pi) = iA2a2+b2​​×2×(4root>)=iA [(a2+b2)/(X/Y)]2a+b=Mass / Energy\frac{[(a^2 + b^2) / (X/Y)]^2}{a+b} = \text{Mass / Energy}a+b[(a2+b2)/(X/Y)]2=Mass / Energy (iA)×Proton Mass=Mass(iA) \times \text{Proton Mass} = \text{Mass}(iA)×Proton Mass=Mass Rule 4: {[4root>4π]×2}×Energy2×Proton Energy=Energy\text{Rule 4: } \{[4\text{root} > 4\pi] \times 2\} \times \sqrt{\frac{\text{Energy}}{2}} \times \text{Proton Energy} = \text{Energy}Rule 4: {[4root>]×2}×2Energy​​×Proton Energy=Energy Rule 5: {[4root>4π]×2}×Energy2×Proton Mass=Mass\text{Rule 5: } \{[4\text{root} > 4\pi] \times 2\} \times \sqrt{\frac{\text{Energy}}{2}} \times \text{Proton Mass} = \text{Mass}Rule 5: {[4root>]×2}×2Energy​​×Proton Mass=Mass


2. Root 3 Cube – Time – Mass Relation

X=(Root 3)3×4X = (\text{Root 3})^3 \times 4X=(Root 3)3×4 X/Y=432/3600=0.12,Y/X=3600/432=8.3333X / Y = 432 / 3600 = 0.12, \quad Y / X = 3600 / 432 = 8.3333X/Y=432/3600=0.12,Y/X=3600/432=8.3333 (CX/Y)2=Mass,[C×(Y/X)]2=Mass\left(\frac{C}{X/Y}\right)^2 = \text{Mass}, \quad [C \times (Y/X)]^2 = \text{Mass}(X/YC)2=Mass,[C×(Y/X)]2=Mass Energy×(Y/X)=Energy in Mass Units\text{Energy} \times (Y/X) = \text{Energy in Mass Units}Energy×(Y/X)=Energy in Mass Units


3. Electron Mass & Energy Distribution (360°)

1° Energy=1.60217653×10−19360=4.4504903611×10−22 Unit\text{1° Energy} = \frac{1.60217653 \times 10^{-19}}{360} = 4.4504903611 \times 10^{-22} \, \text{Unit}1° Energy=3601.60217653×10−19=4.4504903611×10−22Unit Energy per electron (11.25°)=11.25×4.4504903611×10−22=5.0068×10−21 Unit\text{Energy per electron (11.25°)} = 11.25 \times 4.4504903611 \times 10^{-22} = 5.0068 \times 10^{-21} \, \text{Unit}Energy per electron (11.25°)=11.25×4.4504903611×10−22=5.0068×10−21Unit Time per 1°=3600360=10 sec,3.75°=37.5 sec, with induction area 37.5×3=112.5 sec\text{Time per 1°} = \frac{3600}{360} = 10 \, \text{sec}, \quad 3.75 \text{°} = 37.5 \text{ sec}, \text{ with induction area } 37.5 \times 3 = 112.5 \text{ sec}Time per 1°=3603600=10sec,3.75°=37.5 sec, with induction area 37.5×3=112.5 sec [1S]×[2S]×(0.5333)2=1.60217653×10−19 Unit Energy[1S] \times [2S] \times (0.5333)^2 = 1.60217653 \times 10^{-19} \, \text{Unit Energy}[1S]×[2S]×(0.5333)2=1.60217653×10−19Unit Energy


4. Mass–Energy Conversion (E = m – m/10)

E=m−m10E = m - \frac{m}{10} E=m10m Example: 1.6043560208×10−39×16→Energy=1.60217653×10−19 Unit\text{Example: } 1.6043560208 \times 10^{-39} \times 16 \rightarrow \text{Energy} = 1.60217653 \times 10^{-19} \, \text{Unit}Example: 1.6043560208×10−39×16Energy=1.60217653×10−19Unit Digit Check: 1.6043560208×109=1.7826178009 Mass Unit\text{Digit Check: } 1.6043560208 \times \frac{10}{9} = 1.7826178009 \, \text{Mass Unit}Digit Check: 1.6043560208×910=1.7826178009Mass Unit Mass Unit 1.7826178009/1036=1.7826178009×10−36 Mass Unit\text{Mass Unit } 1.7826178009 / 10^{36} = 1.7826178009 \times 10^{-36} \, \text{Mass Unit}Mass Unit 1.7826178009/1036=1.7826178009×10−36Mass Unit


5. Proton & Electron Mass via Interaction Chains

Proton Mass×iA=1.782662×10−36 Unit\text{Proton Mass} \times iA = 1.782662 \times 10^{-36} \, \text{Unit}Proton Mass×iA=1.782662×10−36Unit Electron Mass Relation: 9.11214×10−31×1838=1.67481×10−27 Neutron Mass\text{Electron Mass Relation: } 9.11214 \times 10^{-31} \times 1838 = 1.67481 \times 10^{-27} \, \text{Neutron Mass}Electron Mass Relation: 9.11214×10−31×1838=1.67481×10−27Neutron Mass Energy / (X/Y)2=Mass,[C×(Y/X)]2=Mass\text{Energy / (X/Y)}^2 = \text{Mass}, \quad [C \times (Y/X)]^2 = \text{Mass}Energy / (X/Y)2=Mass,[C×(Y/X)]2=Mass

 

Associated Project

https://osf.io/tnzvg

Registration DOI

10.17605/OSF.IO/R4EAP

 

Refined Research Paper: A Geometric Interpretation of Mass–Energy Distribution: Emergence of π from Energy Decomposition in Fundamental Particles

Author: Sree Debasish Dasgupta

Physics Formulas – Proton, Electron, Mass & Energy Relations

 

1️⃣ Proton Energy – Mass Relation (Pythagoras Style)

                       Sree Debasish Dasgupta

  • Proton Energy (iA):

iA=a2+b22×2×(4root>4π)iA = \sqrt{\frac{a^2 + b^2}{2}} \times 2 \times (4\text{root} > 4\pi)iA=2a2+b2​​×2×(4root>)

  • Proton Mass via Energy:

Proton Mass=[(a2+b2)/(X/Y)]2a+b×iA\text{Proton Mass} = \frac{[(a^2 + b^2) / (X/Y)]^2}{a+b} \times iAProton Mass=a+b[(a2+b2)/(X/Y)]2×iA

  • Rule for Energy:

Energy={[4root>4π]×2}×Energy2×Proton Energy\text{Energy} = \{[4\text{root} > 4\pi] \times 2\} \times \sqrt{\frac{\text{Energy}}{2}} \times \text{Proton Energy}Energy={[4root>]×2}×2Energy​​×Proton Energy

  • Rule for Mass:

Mass={[4root>4π]×2}×Energy2×Proton Mass\text{Mass} = \{[4\text{root} > 4\pi] \times 2\} \times \sqrt{\frac{\text{Energy}}{2}} \times \text{Proton Mass}Mass={[4root>]×2}×2Energy​​×Proton Mass


2️⃣ Root 3 Cube – Time – Mass Relation

  • Cube of Root 3 multiplied by 4:

X=(3)3×4X = (\sqrt{3})^3 \times 4X=(3)3×4

  • Time Ratios:

X/Y=432/3600=0.12,Y/X=3600/432=8.3333X/Y = 432 / 3600 = 0.12, \quad Y/X = 3600 / 432 = 8.3333X/Y=432/3600=0.12,Y/X=3600/432=8.3333

  • Mass Calculation using Energy & Time:

(CX/Y)2=Mass,[C×(Y/X)]2=Mass\left(\frac{C}{X/Y}\right)^2 = \text{Mass}, \quad [C \times (Y/X)]^2 = \text{Mass}(X/YC)2=Mass,[C×(Y/X)]2=Mass


3️⃣ Electron Mass & Energy Distribution in 360° Orbit

  • Unit Energy per Degree:

1Energy=1.60217653×10−19360=4.45049×10−22 Unit1^\circ \text{Energy} = \frac{1.60217653 \times 10^{-19}}{360} = 4.45049 \times 10^{-22} \, \text{Unit}1Energy=3601.60217653×10−19=4.45049×10−22Unit

  • Energy per Electron (Minimum 11.25° Angle):

Eelectron=11.25×4.45049×10−22=5.0068×10−21 UnitE_{\text{electron}} = 11.25 \times 4.45049 \times 10^{-22} = 5.0068 \times 10^{-21} \, \text{Unit}Eelectron=11.25×4.45049×10−22=5.0068×10−21Unit

  • Time per Degree:

T1=3600/360=10 sec,Electron Induction Time=3.75×10×3=112.5 secT_{1^\circ} = 3600/360 = 10 \, \text{sec}, \quad \text{Electron Induction Time} = 3.75^\circ \times 10 \times 3 = 112.5 \, \text{sec}T1=3600/360=10sec,Electron Induction Time=3.75×10×3=112.5sec

  • Energy-Time Interaction:

E×T×(0.5333)2=1.60217653×10−19 Unit EnergyE \times T \times (0.5333)^2 = 1.60217653 \times 10^{-19} \, \text{Unit Energy}E×T×(0.5333)2=1.60217653×10−19Unit Energy


4️⃣ Mass–Energy Conversion Formula

  • Fundamental Rule:

E=m−m10E = m - \frac{m}{10}E=m10m

  • Digit-Based Mass Relation:

m×109≈1.78262 Unit Massm \times \frac{10}{9} \approx 1.78262 \, \text{Unit Mass}m×9101.78262Unit Mass

  • Small Unit Mass:

1.78262/1036=1.78262×10−36 Unit Mass1.78262 / 10^{36} = 1.78262 \times 10^{-36} \, \text{Unit Mass}1.78262/1036=1.78262×10−36Unit Mass

  • Useful Conversion:

1.60436×10−39×16→1.60217653×10−19 Unit Energy1.60436 \times 10^{-39} \times 16 \rightarrow 1.60217653 \times 10^{-19} \, \text{Unit Energy}1.60436×10−39×161.60217653×10−19Unit Energy


5️⃣ Proton & Electron Mass via Interaction Chains

  • Proton Mass via Interaction:

Proton Mass×iA=1.782662×10−36 Unit Mass\text{Proton Mass} \times iA = 1.782662 \times 10^{-36} \, \text{Unit Mass}Proton Mass×iA=1.782662×10−36Unit Mass

  • Electron–Neutron Mass Relation:

mNeutron=9.11214×10−31×1838=1.67481×10−27 Unitm_{\text{Neutron}} = 9.11214 \times 10^{-31} \times 1838 = 1.67481 \times 10^{-27} \, \text{Unit}mNeutron=9.11214×10−31×1838=1.67481×10−27Unit

  • Mass Calculation Using Energy-Time:
Mass=[C/(X/Y)]2or[C×(Y/X)]2\text{Mass} = [C / (X/Y)]^2 \quad \text{or} \quad [C \times (Y/X)]^2Mass=[C/(X/Y)]2or[C×(Y/X)]2

Thursday, 26 September 2024

My request to all student societies

 

My request to all student societies is to read my  'Atomic Philosophy in the Path of Light ' essay carefully. This article contains some information that will be useful for you in the future. Mendeley's data has been published, it can be found if you search Google. Link; https://data.mendeley.com/datasets/st6fxh2mnb/1

 Below are some examples.

·         Crucial Number in Particle Creation: The number '0.413334' appears to play a vital role in the creation of various particles and elements, suggesting that there may be a foundational ratio or constant that governs their formation.

Visible Light Energy and Frequency Relationship: The relationship between energy (eV) and frequency is articulated in the equation eV = 0.413334 x Frequency, suggesting a direct correlation between these two physical properties.

For Example:- Understanding the use of   ‘Electron Volt = Frequency x 0.413334’ formula as unit conversions in current units calculation. 

 

Question : (Example)  - Electro light action of starting wave length is 7000 Angstrom   to any metal transform it to the unit of W0  to eV .

(h=6.60 x 10^-27 erg-s , eV = 1.6 x 10^-12 erg)

Solve : -

We know  Frequency = speed of light / wave length

 So here frequency : = 4.2857 x 10^14 Hz .

 As per my rule (without any power) eV = frequency x 0.413334

eV = (4.2857  x 0.413334) = 1.7714 unit (eV)

and same way frequency = eV /  0.413334

 Frequency = (1.7714 / 0.413334) = 4.2857 unit (Current unit Hertz)

 

·         Pi and Particle Masses: The constant Pi can be expressed through a complex formula that integrates the mass values ​​of electrons and protons, illustrating a deep interconnection between these fundamental constants and the energies involved.

 Pi = {[( root over electron either protons mass value energy) / (Proton energy as per e =mc2)] / 2 }^4

For Example:-

[We know that one (Pi  = 3.1415926535897932384626433832795 and  as per “e=mc^2 .” 1.5032784196545335010226279575152e-10 Unit = Proton’s mass equivalent energy.

And 1.60217653e-19 Unit electric charge of a Proton then (-1.60217653e-19) Unit electric charge of an electron] 

Now, 1.60217653e-19

Root over> = 4.0027197378782342122581519961685e-10

4.0027197378782342122581519961685e-10 / 1.5032784196545335010226279575152e-10 = 2.6626602800551704435263034591073 /2 = (1.3313301400275852217631517295536)

(1.3313301400275852217631517295536)^4 = 3.1415433470961018845922239897721 =[Pi].

 

Next.

( 1.60217653e-19 / 2) = 8.01088265e-20

 root> 8.01088265e-20 = 2.8303502698429394217655138448226e-10

(2.8303502698429394217655138448226e-10 / 1.5032784196545335010226279575152e-10) = 1.882785140023082758292977718897

1.882785140023082758292977718897^4 =12.566173388384407538368895959089 = 4Pi

So,  {[Root over (protons  electric  charge/2)]/ (Proton energy as per e =mc2)]}^4 =4Pi,

 

·         Proton Mass Calculation: The mass of a proton can be derived from the electron mass using a specific formula involving the number 0.413334, thus establishing a calculative approach to understanding the mass ratio between these particles.

[(Electron mass) / ( 0.413334 x 10 )^2  ] x (Pi)^9 x  [(Pi) / 3 ]  = PROTON’s MASS  

 

Pi and Particle Masses: The constant Pi can be expressed through a complex formula that integrates the mass values ​​of electrons and protons, illustrating a deep interconnection between these fundamental constants and the energies involved.

 [ (Electron mass) / (0.413334 *10) ^2 ] divided by (Pi)^9 = Mass. 1.782662e-36 unit.

Or, 1/ {(Pi)^9 / [(Electron mass) / (0.413334 *10)^2] } = Mass, 1.782662e-36 unit.

 

For Example:-  Investigating the impact of  internal changes on the properties of particles and exploring the role of   (L = 0.413334) and (Pi), in electron, protons mass and energy.

We know that , as per (e=mc^2) equation. (Mass = 1.782662e-36 Kg.  When energy = 1.60217653e-19 Joule.

Electron mass = 9.109390e-31kg, C^2 = speed of light square)

 

 ‘L’ = (photon’s eV 1.24 unit / 3) = 0.413334,

(0.413334 x10) ^2 = 17.084449955556 , either [L x (Time /space)] = [0.413334 x (3600/360)]^2 =17.084449955556 [3600 second & 360 Degree ]

(9.109390e-31/17.084449955556) = 5.3319773382798041975309487724255e-32

(Electron mass) / (0.413334 *10) ^2 = 5.3319773382798041975309487724255e-32 ---- (1a)

 [1.2985270578788836 is constant unit for particle energy, and ‘L’ = 0.413334, in this article, this subject has been discussed earlier]

22/7 = (3.1428571428571428571428571428571) = Pi

(3.1428571428571428571428571428571)^9 = 2.9917256660402129603928590571842e+4 ---(2a)

 

 

Next

Equation,  (2a / 1a) =

(2.9917256660402129603928590571842e+4 / 5.3319773382798041975309487724255e-32)

= 5.6109121930465663243853382177961e+35 

(1/5.6109121930465663243853382177961e+35)  = 1.7822414e-36 Unit Mass.

As per (e=mc^2) equation. (Mass = 1.782662e-36 Kg.  When energy = 1.60217653e-19 J. ) 

Either — (1a)/(2a) =

(5.3319773382798041975309487724255e-32 / 2.9917256660402129603928590571842e+4)

. = 1.7822414e-36 Unit mass.

So [ (Electron mass) / (0.413334 *10) ^2 ] divided by (Pi)^9 = Mass. 

Or, 1/ {(Pi)^9 / [(Electron mass) / (0.413334 *10)^2] } = Mass,   

[As per (e=mc^2) equation. Mass = 1.782662e-36 Unit.  When energy = 1.60217653e-19 Unit ]

 

Next , (1a)x(2a).= 

(5.3319773382798041975309487724255e-32) x (2.9917256660402129603928590571842e+4)

= 1.5951813453676469100727741096844e-27.

 (1.5951813453676469100727741096844e-27) * (3.1428571428571428571428571428571 /3)

= 1.6711423618137253343619538291932e-27 Unit.  Proton’s mass.  

So, (1a)x(2a) x [(22/7) / 3 ]  or,  

 [(Electron mass) / ( 0.413334 x 10 )^2  ] x (Pi)^9 x  [(Pi) / 3 ]  = PROTON’s MASS.  

We know that, as per (e=mc^2) equation.  Proton’s mass = 1.672623e-27 Kg.  

 

Overall, these points underscore the intricate relationships and constants that define the behavior and characteristics of fundamental particles and the energies associated with them. They present a framework for further exploration and understanding of the principles governing atomic and subatomic phenomena.

Monday, 8 July 2024

 Site::->   https://data.niaid.nih.gov/search?q=Sree+debasish 

My science based articles are available at mention site ,