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Is it posible to have unique subkeys in a LUKS partition?
My Question is kind of a general one, but I want to ask it for a specific situation.
If I have an external HDD and I use it with an OS in the LUKS encrypted mode, I am usually able to have a unique subkey for each folder on the disk.
So, if I create for example a folder called “My documents” and a folder called “My videos”, their subkeys are then different and they can’t be read by a LUKS keyfile on a different HD.
If the same external HDD is used with a different OS on the same machine, on a different partition, can the subkeys then be the same? Or is it a hardware and OS specific thing?
A:
You can have an arbitrary number of subkeys with a single LUKS partition, as long as they are all in the same keyring, or are all valid keyrings.
Suppose you create a single LUKS partition. If you do not have any multi-partition containers, then that will mean that you must have two separate full volumes for each partition you want to use. You then use LUKS to encrypt each volume (and therefore each of those partitions) with a different keyring. Each keyring will contain a single key in it.
Since the above is general, here is a specific example. It is based on the OpenSUSE Leap 42.2 installation media provided by
https://colab.research.google.com/drive/1x5d16e92CbcI9Gf999m7Y3VfK0KYm1Ot
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https://documenter.getpostman.com/view/21914467/UzXRTweh
https://colab.research.google.com/drive/14egbFDNhNY5gMFXAlkQf166_6VxjOF8L
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Intuition for Heron’s formula.
Find the area of a right circular sector.
$r = 2$, $\theta = \frac {\pi } 2$
$Area = \frac {r^2 \theta } 2 $
= $4$
$8$
Why did we do $\frac {r^2 \theta } 2 $? What does that mean?
My intuition is that it’s because if you use a dot product you can get the area like so:
$\cos^2\theta$ $\vec a \cdot \vec a$
But if we use Heron’s formula, why do we do the fraction?
A:
$$r=2\implies r^2=4\implies\frac{r^2}{2}=2$$
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