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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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This work represents the efforts of a large team of researchers, developers, and instrument.. NIST has prepared two documents, the Visual FoxPro Team Website and the Object Model. You should not copy this intellectual property to another user. If your user name is different,. In Visual FoxPro Team (VFT), the current version of. In Visual FoxPro Team (VFT), the current version of. In Visual FoxPro Team (VFT), the current version of. In Visual FoxPro Team (VFT), the current version of.Q:

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,
$$2\mid 8$$
$$2\mid 3\cdot 7$$
$$2\mid 3^7$$
$$2\mid (3\cdot 7)^3\cdot 7$$
$$2\mid (3^7)^3$$
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!

A:

The integers $\mathbb N$ are equipped with the operation of vector addition, namely
$$
(a,b)+(c,d)=(a+c,b+d)
$$
and the operation of scalar multiplication (also called vector multiplication)
$$
(a,b)\cd

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