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Gyromagnetic How did gyromagnetic ratio & Larmor precessioncome up before quantum mechanics, and who introduced it?

I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e., the ratio of its magnetic dipole momento to its angular momentum.

  It is a very important concept in quantum Mechanicsmechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why.

We can see it appears in the formula for the Larmor precession: $$\omega=\gamma B\tag{1}$$ which which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? Was $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

Gyromagnetic ratio & Larmor precession

I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e., the ratio of its magnetic dipole momento to its angular momentum.

  It is a very important concept in quantum Mechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why.

We can see it appears in the formula for the Larmor precession: $$\omega=\gamma B\tag{1}$$ which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? Was $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

How did gyromagnetic ratio come up before quantum mechanics, and who introduced it?

I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e. the ratio of its magnetic dipole momento to its angular momentum. It is a very important concept in quantum mechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why.

We can see it appears in the formula for the Larmor precession: $$\omega=\gamma B\tag{1}$$ which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? Was $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

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Good afternoon people (or good morning). I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e., the ratio of its magnetic dipole momento to its angular momentum.

It is a very important concept in Quantumquantum Mechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why?.

We can see it appears in the formula for the Larmor precession: $$ \omega=\gamma B \hspace{100pt} (1) $$$$\omega=\gamma B\tag{1}$$ which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? wasWas $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

Thank you for your help!!

Good afternoon people (or good morning). I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e., the ratio of its magnetic dipole momento to its angular momentum.

It is a very important concept in Quantum Mechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why?

We can see it appears in the formula for the Larmor precession: $$ \omega=\gamma B \hspace{100pt} (1) $$ which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? was $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

Thank you for your help!!

I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e., the ratio of its magnetic dipole momento to its angular momentum.

It is a very important concept in quantum Mechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why.

We can see it appears in the formula for the Larmor precession: $$\omega=\gamma B\tag{1}$$ which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? Was $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

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Good afternoon people (or good morning). I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e., the ratio of its magnetic dipole momento to its angular momentum.

It is a very important concept in Quantum Mechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why?

We can see it appears in the formula for the Larmor precession: $$ \omega=\frac{\gamma}{2\pi} B \hspace{100pt} (1) $$$$ \omega=\gamma B \hspace{100pt} (1) $$ which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? was $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

Thank you for your help!!

Good afternoon people (or good morning). I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e., the ratio of its magnetic dipole momento to its angular momentum.

It is a very important concept in Quantum Mechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why?

We can see it appears in the formula for the Larmor precession: $$ \omega=\frac{\gamma}{2\pi} B \hspace{100pt} (1) $$ which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? was $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

Thank you for your help!!

Good afternoon people (or good morning). I am really curious about who was the first one to define the gyromagnetic ratio $\gamma$ of a body, i.e., the ratio of its magnetic dipole momento to its angular momentum.

It is a very important concept in Quantum Mechanics, but I was wondering whether it first appeared in a classical context or in a quantum one, who defined it, and why?

We can see it appears in the formula for the Larmor precession: $$ \omega=\gamma B \hspace{100pt} (1) $$ which tells us the frequency of precession of a body in the presence of a magnetic field $B$. Was Larmor the first person to highlight the importance of this ratio? was he the first one that used it in a formula? was $(1)$ the first formula where $\gamma$ appeared? If he was indeed the first one, could you tell me what was the name of the paper in which he published the results?

Thank you for your help!!

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