Re: [Algorithms] Truncate then average? Or average then truncate?

[Jeremiah Z. <Jer...@vo...>]

Broken divider? I don't see how the noise bits can bleed into the other bits after dividing unless it's rounding up. Have you tried taking a power of two samples and shifting instead of dividing?

-----Original Message-----
From: Robin Green [mailto:rob...@gm...]
Sent: Friday, May 28, 2010 2:24 AM
To: Game Development Algorithms
Subject: [Algorithms] Truncate then average? Or average then truncate?

Got a bit of a brain block, and I'd welcome someone with a clearer
picture of what's the correct thing to do.

I have a hardware controller that I'm writing firmware for,
specifically debouncing button presses. That's gone fairly well by
using a word for each sample of the keystate. An interrupt timer fires
and I sample the button states, one bit per key, dumping the current
state into a ring buffer of N words. At key scanning time I AND all
the words in the buffer together and if any of the bits in each
"column" are set I register it as a keypress. So I get instant
reaction to a keydown and an N-iteration delay before the columns
clear so I can register a keyup. This deals with noisy bounces on key
depressions and releases just fine.

I am now attempting to "debounce" an analog input. The issue is that
the ADC reads the input and returns a 10-bit value, the bottom two
bits of which are subject to noise, but that's fine as I only need a
value in the range 0..127. So my current effort is to read the ADC
value several times, sum them, divide by the number of samples and
then lose the bottom 3 bits. This works great for most values in the
range, except for the smallest values - 0, 1, 2, ... As you move the
controller through the range down to the smallest values, they exhibit
the noise and become like an unordered list. Other values where a lot
of bits flip, like the boundary between 63 and 64, also allow the
noise to propagate up to affect the value. Technically, there should
be no reason for even the smallest numbers to show the noise - only
the bottom two bits exhibit noise and we're removing three bits of the
final value.

What order should I be doing this and why? Why am I amplifying the
noise to the point where it's a problem?

- Robin Green.

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