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Protein kinase A (PKA) is a serine/threonine kinase that is regulated by its R subunits. The best-characterized feature of R subunit function is its ability to be phosphorylated by the catalytic subunit (C) and this is a shared feature of all R subunits. However, despite this common feature of all R subunits, PKA regulated by different R subunits can generate strikingly different actions, including stimulation or inhibition of C. Here, we use rational mutagenesis to selectively mimic phosphorylated and unphosphorylated R subunits. This approach enabled us to show that the unphosphorylated R subunits of PKA are kinase inhibitors, as well as kinase activators. The transition from inhibition to stimulation takes place as the phosphorylation of residue Ser-190 of the R subunits by C destabilizes a negative charge clamp.techo
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Two numbers problem
Suppose I have a two numbers $a$ and $b$ such that $a$ divides $b$. What does the result of this mean?
I am not sure if there is any definition for this. I was trying to work out some examples,
$$2\mid 3\cdot 7$$
$$2\mid (3\cdot 7)^3\cdot 7$$
Now when I do $7\mid (3^7)^3$ I get $1$, therefore, $2\mid (3^7)^3$ does not imply $2\mid 7$.
My first though was that it meant that $7\mid (3^7)$ but obviously not.
This seems to be somewhat related to the Euler Phi function, and if I translate the numbers I get
$$\varphi(a)=7^1=7$$ and $$\varphi(b)=3^7$$
However, here I got that $2\mid \varphi(a)$ and $2\mid \varphi(b)$ does not imply $2\mid \varphi(a)+\varphi(b)$. My suspicion is that I cannot find a general rule because I do not know what exactly $2\mid a$ and $2\mid b$ mean.
Thank you very much for your help!
The integers $\mathbb N$ are equipped with the operation of vector addition, namely
and the operation of scalar multiplication (also called vector multiplication)