Thread (53 messages) 53 messages, 12 authors, 2019-12-08

Re: [RFC PATCH 04/10] pipe: Use head and tail pointers for the ring, not cursor and length [ver #2]

From: Ilya Dryomov <idryomov@gmail.com>
Date: 2019-10-30 22:16:14
Also in: keyrings, linux-block, linux-fsdevel, linux-security-module, linux-usb, lkml

On Wed, Oct 30, 2019 at 9:35 PM Rasmus Villemoes
[off-list ref] wrote:
On 30/10/2019 17.19, Ilya Dryomov wrote:
quoted
On Thu, Oct 24, 2019 at 11:49 AM David Howells [off-list ref] wrote:
quoted
 /*
- * We use a start+len construction, which provides full use of the
- * allocated memory.
- * -- Florian Coosmann (FGC)
- *
+ * We use head and tail indices that aren't masked off, except at the point of
+ * dereference, but rather they're allowed to wrap naturally.  This means there
+ * isn't a dead spot in the buffer, provided the ring size < INT_MAX.
+ * -- David Howells 2019-09-23.
Hi David,

Is "ring size < INT_MAX" constraint correct?
No. As long as one always uses a[idx % size] to access the array, the
only requirement is that size is representable in an unsigned int. Then
because one also wants to do the % using simple bitmasking, that further
restricts one to sizes that are a power of 2, so the end result is that
the max size is 2^31 (aka INT_MAX+1).
I think the fact that indices are free running and wrap at a power of
two already restricts you to sizes the are a power of two, independent
of how you do masking.  If you switch to a[idx % size], size still has
to be a power of two for things to work when idx wraps.  Consider:

  size = 6
  head = tail = 4294967292, empty buffer

  push  4294967292 % 6 = 0
  push  4294967293 % 6 = 1
  push  4294967294 % 6 = 2
  push  4294967295 % 6 = 3
  push           0 % 6 = 0  <-- expected 4, overwrote a[0]
quoted
I've never had to implement this free running indices scheme, but
the way I've always visualized it is that the top bit of the index is
used as a lap (as in a race) indicator, leaving 31 bits to work with
(in case of unsigned ints).  Should that be

  ring size <= 2^31

or more precisely

  ring size is a power of two <= 2^31
Exactly. But it's kind of moot since the ring size would never be
allowed to grow anywhere near that.
Thanks for confirming.  Even if it's kind of moot, I think it should be
corrected to avoid confusion.

                Ilya
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