Jacques Heunis 91eb9b082b BUG/MINOR: freq_ctr: Prevent possible signed overflow in freq_ctr_overshoot_period
All of the other bandwidth-limiting code stores limits and intermediate
(byte) counters as unsigned integers. The exception here is
freq_ctr_overshoot_period which takes in unsigned values but returns a
signed value. While this has the benefit of letting the caller know how
far away from overshooting they are, this is not currently leveraged
anywhere in the codebase, and it has the downside of halving the positive
range of the result.

More concretely though, returning a signed integer when all intermediate
values are unsigned (and boundaries are not checked) could result in an
overflow, producing values that are at best unexpected. In the case of
flt_bwlim (the only usage of freq_ctr_overshoot_period in the codebase at
the time of writing), an overflow could cause the filter to wait for a
large number of milliseconds when in fact it shouldn't wait at all.

This is a niche possibility, because it requires that a bandwidth limit is
defined in the range [2^31, 2^32). In this case, the raw limit value would
not fit into a signed integer, and close to the end of the period, the
`(elapsed * freq)/period` calculation could produce a value which also
doesn't fit into a signed integer.

If at the same time `curr` (the number of events counted so far in the
current period) is small, then we could get a very large negative value
which overflows. This is undefined behaviour and could produce surprising
results. The most obvious outcome is flt_bwlim sometimes waiting for a
large amount of time in a case where it shouldn't wait at all, thereby
incorrectly slowing down the flow of data.

Converting just the return type from signed to unsigned (and checking for
the overflow) prevents this undefined behaviour. It also makes the range
of valid values consistent between the input and output of
freq_ctr_overshoot_period and with the input and output of other freq_ctr
functions, thereby reducing the potential for surprise in intermediate
calculations: now everything supports the full 0 - 2^32 range.
2025-11-24 14:10:13 +01:00
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