Cotcha Yankinov
Bluelight Crew
- Joined
- Jul 21, 2015
- Messages
- 2,952
So if there is effectively a ceiling (or diminishing returns) on partial agonist response compared to a full agonist, then you might just be able to push a low affinity partial agonist to high concentrations and see the maximal response is less than the endogenous agonist, rather than show it has partial activation on its own but still reduces the endogenous agonist's response when given together (meaning it's competitive for the receptor)?
But what about the inverse - using a partial agonist to increase response when given with an antagonist (antagonist being dosed relatively low) but looking for a less increased response than when an endogenous full agonist is given with the antagonist, rather than reducing response to a full agonist with a partial agonist? Would there even be any advantage to that technique, for example, a silent antagonist that wouldn't be directly interfering with surrogate signaling measures or something?
I think the problem you might run into is that a higher affinity ligand is going to be better at binding through the antagonist blockade, and therefore might have the appearance of higher efficacy. But assuming you have pure binding affinity data, maybe you could take that into account?
And I assume that in the same way that you would look for a reduction of a full agonist's response when looking for a partial agonist, you could find super agonism by looking for a full agonist to reduce the response of said super agonist.
But if we investigate the dose-response curve, theoretically to show something is a super agonist, you could just show that it has higher maximal response than the full agonist, and a similar result couldn't be achieved with an extremely high affinity full agonist?
In that same vein, you couldn't achieve the results that a very low affinity full agonist is a partial agonist?
My question being that if it does only take examination of the dose response curve to determine something is a partial agonist, what is the purpose of giving a partial agonist with the endogenous full agonist - to see that reduction of the endogenous full agonist response shows that the partial agonist is competitive for the same site, and/or to achieve more detailed data to calculate it's efficacy?
I think I've heard that there is a name for the phenomenon of a ligand blocking one site increasing binding of a ligand to other targets but heard that it wasn't a significant interaction (given there are many many ligands per receptor). Let's pretend it could be significant in some assay conditions - what if when you see decreased [35s]GTP-g-s incorporation with the "partial agonist" and the endogenous full agonist administered together (relative to full agonist alone), all you're seeing is the binding shifting to other sites that cause decreased GTP-g-s incorporation (see note below), or that dopaminergic D2 binding decreases because the "partial agonist" is changing the molecular conditions in some other manner, and there is no actual competition for the D2 site that would reveal itself in vivo?
*note - This would have to involve a 3rd site. In the case of the LY mGluR 2/3 agonists: 1st site being mGluR 2/3 for the LY compounds, and then the 2nd site being D2 for dopamine, and a 3rd site for one ligand that decreases GTP-g-s incorporation but binding to that 3rd site increases when the two compounds are combined, otherwise the binding but decreased response would be have to be competitive at the site of interest and that would denote partial agonism.
Sorry if my ponderings aren't very clear as of late (if they were ever clear at any time)
Any discussion is welcome.
But what about the inverse - using a partial agonist to increase response when given with an antagonist (antagonist being dosed relatively low) but looking for a less increased response than when an endogenous full agonist is given with the antagonist, rather than reducing response to a full agonist with a partial agonist? Would there even be any advantage to that technique, for example, a silent antagonist that wouldn't be directly interfering with surrogate signaling measures or something?
I think the problem you might run into is that a higher affinity ligand is going to be better at binding through the antagonist blockade, and therefore might have the appearance of higher efficacy. But assuming you have pure binding affinity data, maybe you could take that into account?
And I assume that in the same way that you would look for a reduction of a full agonist's response when looking for a partial agonist, you could find super agonism by looking for a full agonist to reduce the response of said super agonist.
But if we investigate the dose-response curve, theoretically to show something is a super agonist, you could just show that it has higher maximal response than the full agonist, and a similar result couldn't be achieved with an extremely high affinity full agonist?
In that same vein, you couldn't achieve the results that a very low affinity full agonist is a partial agonist?
My question being that if it does only take examination of the dose response curve to determine something is a partial agonist, what is the purpose of giving a partial agonist with the endogenous full agonist - to see that reduction of the endogenous full agonist response shows that the partial agonist is competitive for the same site, and/or to achieve more detailed data to calculate it's efficacy?
I think I've heard that there is a name for the phenomenon of a ligand blocking one site increasing binding of a ligand to other targets but heard that it wasn't a significant interaction (given there are many many ligands per receptor). Let's pretend it could be significant in some assay conditions - what if when you see decreased [35s]GTP-g-s incorporation with the "partial agonist" and the endogenous full agonist administered together (relative to full agonist alone), all you're seeing is the binding shifting to other sites that cause decreased GTP-g-s incorporation (see note below), or that dopaminergic D2 binding decreases because the "partial agonist" is changing the molecular conditions in some other manner, and there is no actual competition for the D2 site that would reveal itself in vivo?
*note - This would have to involve a 3rd site. In the case of the LY mGluR 2/3 agonists: 1st site being mGluR 2/3 for the LY compounds, and then the 2nd site being D2 for dopamine, and a 3rd site for one ligand that decreases GTP-g-s incorporation but binding to that 3rd site increases when the two compounds are combined, otherwise the binding but decreased response would be have to be competitive at the site of interest and that would denote partial agonism.
Sorry if my ponderings aren't very clear as of late (if they were ever clear at any time)
Any discussion is welcome.
