I have two questions

1. What is the minimal quantom of energy in the universe? and How and who established it?
2. Are there theories that predict that a lower level of Quantom might exist and will be discovered/validated in the future?

Balulu, welcome! Unfortunately, I have no idea what you're talking about. There's no "minimim quantum energy of the universe."

I have two questions

1. What is the minimal quantom of energy in the universe? and How and who established it?
2. Are there theories that predict that a lower level of Quantom might exist and will be discovered/validated in the future?

 

The minimal quantum of energy is zero.

The minimal quantum of energy is zero.

 

 

 

The minimal level of energy is a step size of energy.

 

It is the level of energyy needed for a minimal step size in work. Something measurable, so it can't be zero.

The minimal level of energy is a step size of energy.

 

It is the level of energyy needed for a minimal step size in work. Something measurable, so it can't be zero.

 

There is an energy minimum based on the uncertainty principle - is that what you're asking about?

The minimal level of energy is a step size of energy.

 

It is the level of energyy needed for a minimal step size in work. Something measurable, so it can't be zero.

 

It is [math]\Delta w[/math] when [math]\Delta w \rightarrow 0[/math]. But using standard regularization techniques one can extend it to zero.

Edited July 23, 201213 yr by juanrga

Energy is quantized in bound-state systems. But the state energy separations approach zero, because there are an infinite number of states. For free systems, energy is a continuum. As juanrga says, the minimum is zero.

Energy is quantized in bound-state systems. But the state energy separations approach zero, because there are an infinite number of states. For free systems, energy is a continuum. As juanrga says, the minimum is zero.

 

 

 

 

 

Does a bound exist which is frequency independent?

 

It is [math]\Delta w[/math] when [math]\Delta w \rightarrow 0[/math]. But using standard regularization techniques one can extend it to zero.

 

 

 

 

 

Does a bound exist which is frequency independent.

 

Does a bound exist for turning a bit from one to zero, or from zero to one?

 

Does a bound exist for probing a bit and finding if it is zero or one?

 

Energy is quantized in bound-state systems. But the state energy separations approach zero, because there are an infinite number of states. For free systems, energy is a continuum. As juanrga says, the minimum is zero.

 

 

 

 

 

Does a bound exist which is frequency independent.

 

Does a bound exist for turning a bit from one to zero, or from zero to one?

 

Does a bound exist for probing a bit and finding if it is zero or one?

I don't understand your question. Flipping a bit is a lot more specific of a scenario than the general question you originally asked.

Does a bound exist which is frequency independent?

 

Zero is frequency independent.

 

Does a bound exist for turning a bit from one to zero, or from zero to one?

 

Does a bound exist for probing a bit and finding if it is zero or one?

 

What has to do a "bit" with a quantum of energy?

Zero is frequency independent.

 

 

 

What has to do a "bit" with a quantum of energy?

 

 

Look on Levitan and Morgenstein results (recent ones), I probably mispeled their names. Both are from Boston

Look on Levitan and Morgenstein results (recent ones), I probably mispeled their names. Both are from Boston

 

There is a Lev Levitin at Boston University but not Morgenstein nor Morgensten. Couldn't you give a reference or link?