cnvogel

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And, to further automate the ssh login, maybe your LUKS container could have a second (Nth) key-slot being a random key RSA-encrypted with the other machine's identity private key? (https://bjornjohansen.no/encrypt-file-using-ssh-key for examples)

But generally, I really dislike the use of LUKS in this case, as I think a filesystem based encryption (not encrypting whole block devices) would make more sense. I understand that this isn't as mature as LUKS, though.

http://www.aholme.co.uk/GPS/Main.htm

http://tentzeris.ece.gatech.edu/ECTC09_Rida.pdf

http://infocenter.arm.com/help/index.jsp?topic=/com.arm.doc....

ARM Cortex M4 supports adressing individual bits (often registers of hardware peripherals) of memory locations as one additional memory location writing to, or reading from a single bit.

e.g., from the examples of said infocenter url:

   *(uint32_t*)0x20000000 |= (1<<7)
   *(uint32_t*)0x20000000 &= ~(1<<7)

   *(uint32_t*)0x2200001C = 1;
   *(uint32_t*)0x2200001C = 0;

{Describing the old python-2 behavior:}

-------- Quote: -------

The classic division operator makes it hard to write numerical expressions that are supposed to give correct results from arbitrary numerical inputs. For all other operators, one can write down a formula such as xy*2 + z, and the calculated result will be close to the mathematical result (within the limits of numerical accuracy, of course) for any numerical input type (int, long, float, or complex). But division poses a problem: if the expressions for both arguments happen to have an integral type, it implements floor division rather than true division.

-----------------------

To guarantee the correct mathematical behavior in python2, one would probably have to write:

    def true_math_div(a,b) :
        if type(a) is int or type(a) is long :
            a = float(a)
        if type(b) is int or type(b) is long :
            b = float(b)
        return a/b

http://www.aholme.co.uk/GPS/user_position_solution.pdf

https://en.wikipedia.org/wiki/Zero-order_hold

With a 0OH you'd gain the ability to potentially reconstruct a infinite bandwidth signal (the squarewave), which is irrelevant in the audio case: With a 10kHz squarewave, the next harmonic would be at 30kHz which is already waaaay out of the human range of hearing.

But limiting the bandwidth of a DAC (or ADC) is the fundamental property which causes it to be able to perfectly reproduce the frequencies within its bandwidth (~up to 20kHz in HiFi Audio), so that's desirable. And the "ripples" on top of a squarewave are just the manifestation of this property: If you cut away the frequencies above Nyquist, you get a rippled squarewave. And conversely if you compute the difference between the perfect squarewave and the "rippled" squarewave you get out of an Audio DAC this only contains (non-audible) energy outside of the bandwith of the DAC!