How don't neurons get enough K+ to balance out their inner negative charge?

In summary: K+ into cell, at the same time, against their respective concentration gradients.In summary, the resting potential of a neuron is negative due to the diffusion force of K+ ions moving out of the cell being stronger than the electromotive force pulling them in. This is because the concentration gradient pushing K+ out is stronger than the electrical gradient pulling them in. The action potential is created by the influx of Na+ ions, not K+. The balance of polar opposites and the understanding of equilibrium is important in understanding biology. The resting state of the cell is maintained by channels that open and allow permeability to specific ions. The movement of ions is determined by the Goldman equation. The Na+/K+ pump, which is an ATP
  • #36
somasimple said:

Yup!

Capacitance is only important to the dynamics. Once you are sitting still, it's just a charge distribution. If the charges must flow an indirect route, the system experiences a delay (characterized by the time constant) and your system can "jiggle" or propagate waves (since it's parallel capacitors, it's a spatial extension).

Parallel capacitors are like a mattress of springs. Springs only really function as springs if you perturb the mattress (like knocking over a wine glass at one end by jiggling the other end). If nothing ever changes, it's no different than a rigid body.
 
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  • #37
Not yup!
If the resting potential is not null then the capacitor is charged.
If a membrane capacitor contains a charge, it comes from concentrations across the membrane but a capacitor has one and only one mathematical solution to find this voltage where I'm able to find tons.

Since I'm able to create conditions where I find a lot of solutions where I'm commonly used to find only one, I must reexamine the problem: The theory is false and/or the facts are false.
 
  • #38
Yes yup! A charged capacitor is only a meaningful concept if it's sometime going to discharge or if it got charged in the first place, which each require state evolution through time; additionally, each are separate states that are separated by time.

Also, you are imagining a single engineered capacitor with a (mostly) constant capacitance?

Here, we have a thing who's capacitance does change slightly at different membrane potentials, but because of the parallel distribution of capacitors and leak channels, the effective capacitance changes very little. Most of the change comes from the charge reshuffling (i.e. leak channels and ion pumps). Because of the parallel nature of the capacitors and the escape routes available, we can get huge fluctuations without changing the capacitance much (so the dQ mostly makes up for the dV, the small fluctuations in the capacitance are considered insignificant) . Think about a population of channels and capacitors with some distribution across the membrane, not just one set.
 
  • #39
(Not yup)²,

It does not change anything about the membrane potential computation.
You must explain how it is possible to get a same result with different charges densities that come from concentrations?

It is a violation of Thermodynamics: You may obtain a lesser voltage with less charges, not the same one.
 
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  • #40
If I remove the limitations about concentrations that exist in the original form of the Nernst equation, I will be able to create/produce batteries with very few quantities of chemical products. They would be cheaper and I do not understand why manufacturers haven't thought about this simple fact.

Perhaps there is some fate in Electro-Chemistry that may not exist in Biology? :rolleyes:
 
  • #41
somasimple said:
You must explain how it is possible to get a same result with different charges densities that come from concentrations?

It's already been explained; you just haven't absorbed it yet. Give it some time; think about a sea of coupled capacitors with current pathways of mixed species all over and adjustable resistors changing dynamically. It's not a pretty picture that can be understood by the Nernst equation or a simple capacitor. Capacitance is a property of many different arrangements of matter; engineered capacitors are a very specific case of capacitance. And remembrer the capacitance isn't constant, it's approximately constant.

Charge accumulation and distribution isn't as straightforward with ions in a cell as it is with electrons in an engineered capacitor.
 
  • #42
It's already been explained; you just haven't absorbed it yet.
I may be blind or something else since I'm unable to find the sentences where you gave the results.
Charge accumulation and distribution isn't as straightforward with ions in a cell
I agree totally because I know that the cytoplasm is a gel but your talk contradicts the HH model where ions cross the membrane instantaneously and now the model of diffusion becomes... dubious.
Did you say... rubbish?
 
  • #43
I was calling your constant knit-picking and subject changing rubbish, not your confusing model with reality.

The HH actually models delays well compared to say, the Morris Lecar model, which is still a good approximation for many questions (and was derived empirically from the barnacle giant muscle fiber).
 
  • #44
Pythagorean said:
not your confusing model with reality.
Reality: Is cytoplasm a gel?
Reality: Do diffusion cited in the book was meant to function with gel?
Reality: Does a pump function against a gel?
Reality: How Na+ ions enter the cell gel?

Etc...

How may I be confusing a model since I cite only pieces of... books and papers?
Put together, you get effectively a confusing model and the model stop to work.
 
  • #45
There is no panacea
 
  • #46
Pythagorean said:
If the change is 0, then capacitance doesn't matter; see a simple neuron model

Pythagorean said:
The HH actually models delays well compared to say, the Morris Lecar model, which is still a good approximation for many questions (and was derived empirically from the barnacle giant muscle fiber).

Perhaps I'm confused within a model that contains dozen of mistakes, wrong facts and wobbly theories. It seems somehow, perfectly logical.

But if you suppose that I will accept a neuron model that was empirically derived from a barnacle muscle fiber then I'll hypothesize you're lost in yours (models).
 
  • #47
Pythagorean said:
There is no panacea
I'm sorry you lost any curiosity.:confused:
 
  • #48
Let me know when you fix everything that's wrong with science. I'll be here in this thread, holding my breath.
 
  • #49
A better model is still possible but I'm quite sure you're not interested.
 
  • #50
Nope; a better skill for my work is being able to use the right model for the right question. You could spend months on a better model and it will likely give the same result for the kinds of questions it's being used for.

There are people that go yet even simpler than Morris-Lecar but their purpose is to study synchronicity in a million neuron network. Time delays you are worried about are not important to them. It's the same for HH.

To take your argument to absurdity, why not just model neurons as an ensemble of quantum particles. Or... Why ignore the system effects of astrocytes or the underlying genetic expression?

You only focus on electrochemistry because that is apparently your area. But choosing that view skews you from other perspectives.
 
<h2>1. How do neurons maintain their inner negative charge?</h2><p>Neurons maintain their inner negative charge through the movement of ions, particularly potassium (K+), across their cell membrane. This is known as the resting membrane potential.</p><h2>2. Why is it important for neurons to balance out their inner negative charge?</h2><p>Balancing out the inner negative charge is crucial for neurons to be able to generate and transmit electrical signals, which is how they communicate with other cells in the body.</p><h2>3. How does K+ play a role in balancing out the inner negative charge of neurons?</h2><p>K+ plays a crucial role in balancing out the inner negative charge of neurons because it is the most abundant positively charged ion inside the cell. By moving in and out of the cell, K+ helps to maintain the electrical gradient across the cell membrane.</p><h2>4. What happens if neurons don't get enough K+ to balance out their inner negative charge?</h2><p>If neurons do not get enough K+ to balance out their inner negative charge, their resting membrane potential will be disrupted. This can lead to problems with generating and transmitting electrical signals, which can affect the functioning of the nervous system.</p><h2>5. How do neurons obtain the necessary amount of K+ to maintain their inner negative charge?</h2><p>Neurons obtain the necessary amount of K+ through various mechanisms such as active transport, diffusion, and ion channels. These processes allow for the movement of K+ into and out of the cell to maintain the proper balance of ions and the resting membrane potential.</p>

1. How do neurons maintain their inner negative charge?

Neurons maintain their inner negative charge through the movement of ions, particularly potassium (K+), across their cell membrane. This is known as the resting membrane potential.

2. Why is it important for neurons to balance out their inner negative charge?

Balancing out the inner negative charge is crucial for neurons to be able to generate and transmit electrical signals, which is how they communicate with other cells in the body.

3. How does K+ play a role in balancing out the inner negative charge of neurons?

K+ plays a crucial role in balancing out the inner negative charge of neurons because it is the most abundant positively charged ion inside the cell. By moving in and out of the cell, K+ helps to maintain the electrical gradient across the cell membrane.

4. What happens if neurons don't get enough K+ to balance out their inner negative charge?

If neurons do not get enough K+ to balance out their inner negative charge, their resting membrane potential will be disrupted. This can lead to problems with generating and transmitting electrical signals, which can affect the functioning of the nervous system.

5. How do neurons obtain the necessary amount of K+ to maintain their inner negative charge?

Neurons obtain the necessary amount of K+ through various mechanisms such as active transport, diffusion, and ion channels. These processes allow for the movement of K+ into and out of the cell to maintain the proper balance of ions and the resting membrane potential.

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