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Commit fa8470a8 authored by Michael Anthony Knyszek's avatar Michael Anthony Knyszek Committed by Michael Knyszek
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runtime: make treap iteration more efficient 

This change introduces a treapIterFilter type which represents the
power set of states described by a treapIterType.

This change then adds a treapIterFilter field to each treap node
indicating the types of spans that live in that subtree. The field is
maintained via the same mechanism used to maintain maxPages. This allows
pred, succ, start, and end to be judicious about which subtrees it will
visit, ensuring that iteration avoids traversing irrelevant territory.

Without this change, repeated scavenging attempts can end up being N^2
as the scavenger walks over what it already scavenged before finding new
spans available for scavenging.

Finally, this change also only scavenges a span once it is removed from
the treap. There was always an invariant that spans owned by the treap
may not be mutated in-place, but with this change violating that
invariant can cause issues with scavenging.

For #30333.

Change-Id: I8040b997e21c94a8d3d9c8c6accfe23cebe0c3d3
Reviewed-on: https://go-review.googlesource.com/c/go/+/174878
Run-TryBot: Michael Knyszek <mknyszek@google.com>
TryBot-Result: Gobot Gobot <gobot@golang.org>
Reviewed-by: default avatarAustin Clements <austin@google.com>
parent 9baa4301
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Showing with 236 additions and 150 deletions
src/runtime/export_test.go
View file @ fa8470a8
......@@ -546,15 +546,21 @@ func (s Span) Pages() uintptr {
return s.mspan.npages
}
type TreapIterType int
type TreapIterType treapIterType
const (
TreapIterScav TreapIterType = TreapIterType(treapIterScav)
TreapIterBits = treapIterBits
)
type TreapIterFilter treapIterFilter
func TreapFilter(mask, match TreapIterType) TreapIterFilter {
return TreapIterFilter(treapFilter(treapIterType(mask), treapIterType(match)))
}
func (s Span) MatchesIter(mask, match TreapIterType) bool {
return s.mspan.matchesIter(treapIterType(mask), treapIterType(match))
return treapFilter(treapIterType(mask), treapIterType(match)).matches(s.treapFilter())
}
type TreapIter struct {
......@@ -639,5 +645,5 @@ func (t *Treap) Size() int {
func (t *Treap) CheckInvariants() {
t.mTreap.treap.walkTreap(checkTreapNode)
t.mTreap.treap.validateMaxPages()
t.mTreap.treap.validateInvariants()
}
src/runtime/mgclarge.go
View file @ fa8470a8
......@@ -27,6 +27,9 @@
// remove: removes the span from that treap that best fits the required size
// removeSpan: which removes a specific span from the treap
//
// Whenever a pointer to a span which is owned by the treap is acquired, that
// span must not be mutated. To mutate a span in the treap, remove it first.
//
// mheap_.lock must be held when manipulating this data structure.
package runtime
......@@ -42,80 +45,147 @@ type mTreap struct {
//go:notinheap
type treapNode struct {
right *treapNode // all treapNodes > this treap node
left *treapNode // all treapNodes < this treap node
parent *treapNode // direct parent of this node, nil if root
key uintptr // base address of the span, used as primary sort key
span *mspan // span at base address key
maxPages uintptr // the maximum size of any span in this subtree, including the root
priority uint32 // random number used by treap algorithm to keep tree probabilistically balanced
right *treapNode // all treapNodes > this treap node
left *treapNode // all treapNodes < this treap node
parent *treapNode // direct parent of this node, nil if root
key uintptr // base address of the span, used as primary sort key
span *mspan // span at base address key
maxPages uintptr // the maximum size of any span in this subtree, including the root
priority uint32 // random number used by treap algorithm to keep tree probabilistically balanced
types treapIterFilter // the types of spans available in this subtree
}
// recomputeMaxPages is a helper method which has a node
// recompute its own maxPages value by looking at its own
// span's length as well as the maxPages value of its
// direct children.
func (t *treapNode) recomputeMaxPages() {
// updateInvariants is a helper method which has a node recompute its own
// maxPages and types values by looking at its own span as well as the
// values of its direct children.
//
// Returns true if anything changed.
func (t *treapNode) updateInvariants() bool {
m, i := t.maxPages, t.types
t.maxPages = t.span.npages
if t.left != nil && t.maxPages < t.left.maxPages {
t.maxPages = t.left.maxPages
t.types = t.span.treapFilter()
if t.left != nil {
t.types |= t.left.types
if t.maxPages < t.left.maxPages {
t.maxPages = t.left.maxPages
}
}
if t.right != nil && t.maxPages < t.right.maxPages {
t.maxPages = t.right.maxPages
if t.right != nil {
t.types |= t.right.types
if t.maxPages < t.right.maxPages {
t.maxPages = t.right.maxPages
}
}
return m != t.maxPages || i != t.types
}
func (t *treapNode) pred() *treapNode {
if t.left != nil {
// If it has a left child, its predecessor will be
// its right most left (grand)child.
t = t.left
for t.right != nil {
// findMinimal finds the minimal (lowest base addressed) node in the treap
// which matches the criteria set out by the filter f and returns nil if
// none exists.
//
// This algorithm is functionally the same as (*mTreap).find, so see that
// method for more details.
func (t *treapNode) findMinimal(f treapIterFilter) *treapNode {
if t == nil || !f.matches(t.types) {
return nil
}
for t != nil {
if t.left != nil && f.matches(t.left.types) {
t = t.left
} else if f.matches(t.span.treapFilter()) {
break
} else if t.right != nil && f.matches(t.right.types) {
t = t.right
} else {
println("runtime: f=", f)
throw("failed to find minimal node matching filter")
}
return t
}
// If it has no left child, its predecessor will be
// the first grandparent who's right child is its
// ancestor.
//
// We compute this by walking up the treap until the
// current node's parent is its parent's right child.
//
// If we find at any point walking up the treap
// that the current node doesn't have a parent,
// we've hit the root. This means that t is already
// the left-most node in the treap and therefore
// has no predecessor.
for t.parent != nil && t.parent.right != t {
if t.parent.left != t {
println("runtime: predecessor t=", t, "t.span=", t.span)
throw("node is not its parent's child")
}
t = t.parent
}
return t.parent
return t
}
func (t *treapNode) succ() *treapNode {
if t.right != nil {
// If it has a right child, its successor will be
// its left-most right (grand)child.
t = t.right
for t.left != nil {
// findMaximal finds the maximal (highest base addressed) node in the treap
// which matches the criteria set out by the filter f and returns nil if
// none exists.
//
// This algorithm is the logical inversion of findMinimal and just changes
// the order of the left and right tests.
func (t *treapNode) findMaximal(f treapIterFilter) *treapNode {
if t == nil || !f.matches(t.types) {
return nil
}
for t != nil {
if t.right != nil && f.matches(t.right.types) {
t = t.right
} else if f.matches(t.span.treapFilter()) {
break
} else if t.left != nil && f.matches(t.left.types) {
t = t.left
} else {
println("runtime: f=", f)
throw("failed to find minimal node matching filter")
}
return t
}
// See pred.
for t.parent != nil && t.parent.left != t {
if t.parent.right != t {
println("runtime: predecessor t=", t, "t.span=", t.span)
throw("node is not its parent's child")
return t
}
// pred returns the predecessor of t in the treap subject to the criteria
// specified by the filter f. Returns nil if no such predecessor exists.
func (t *treapNode) pred(f treapIterFilter) *treapNode {
if t.left != nil && f.matches(t.left.types) {
// The node has a left subtree which contains at least one matching
// node, find the maximal matching node in that subtree.
return t.left.findMaximal(f)
}
// Lacking a left subtree, look to the parents.
p := t // previous node
t = t.parent
for t != nil {
// Walk up the tree until we find a node that has a left subtree
// that we haven't already visited.
if t.right == p {
if f.matches(t.span.treapFilter()) {
// If this node matches, then it's guaranteed to be the
// predecessor since everything to its left is strictly
// greater.
return t
} else if t.left != nil && f.matches(t.left.types) {
// Failing the root of this subtree, if its left subtree has
// something, that's where we'll find our predecessor.
return t.left.findMaximal(f)
}
}
p = t
t = t.parent
}
return t.parent
// If the parent is nil, then we've hit the root without finding
// a suitable left subtree containing the node (and the predecessor
// wasn't on the path). Thus, there's no predecessor, so just return
// nil.
return nil
}
// succ returns the successor of t in the treap subject to the criteria
// specified by the filter f. Returns nil if no such successor exists.
func (t *treapNode) succ(f treapIterFilter) *treapNode {
// See pred. This method is just the logical inversion of it.
if t.right != nil && f.matches(t.right.types) {
return t.right.findMinimal(f)
}
p := t
t = t.parent
for t != nil {
if t.left == p {
if f.matches(t.span.treapFilter()) {
return t
} else if t.right != nil && f.matches(t.right.types) {
return t.right.findMinimal(f)
}
}
p = t
t = t.parent
}
return nil
}
// isSpanInTreap is handy for debugging. One should hold the heap lock, usually
......@@ -162,15 +232,16 @@ func checkTreapNode(t *treapNode) {
}
}
// validateMaxPages is handy for debugging and testing.
// It ensures that the maxPages field is appropriately maintained throughout
// the treap by walking the treap in a post-order manner.
func (t *treapNode) validateMaxPages() uintptr {
// validateInvariants is handy for debugging and testing.
// It ensures that the various invariants on each treap node are
// appropriately maintained throughout the treap by walking the
// treap in a post-order manner.
func (t *treapNode) validateInvariants() (uintptr, treapIterFilter) {
if t == nil {
return 0
return 0, 0
}
leftMax := t.left.validateMaxPages()
rightMax := t.right.validateMaxPages()
leftMax, leftTypes := t.left.validateInvariants()
rightMax, rightTypes := t.right.validateInvariants()
max := t.span.npages
if leftMax > max {
max = leftMax
......@@ -182,13 +253,22 @@ func (t *treapNode) validateMaxPages() uintptr {
println("runtime: t.maxPages=", t.maxPages, "want=", max)
throw("maxPages invariant violated in treap")
}
return max
typ := t.span.treapFilter() | leftTypes | rightTypes
if typ != t.types {
println("runtime: t.types=", t.types, "want=", typ)
throw("types invariant violated in treap")
}
return max, typ
}
// treapIterType represents the type of iteration to perform
// over the treap. Each choice effectively represents a filter,
// i.e. spans that do not satisfy the conditions of the iteration
// type will be skipped over.
// over the treap. Each different flag is represented by a bit
// in the type, and types may be combined together by a bitwise
// or operation.
//
// Note that only 5 bits are available for treapIterType, do not
// use the 3 higher-order bits. This constraint is to allow for
// expansion into a treapIterFilter, which is a uint32.
type treapIterType uint8
const (
......@@ -196,28 +276,49 @@ const (
treapIterBits = iota
)
// matches returns true if t satisfies the filter given by mask and match. mask
// is a bit-set of span properties to filter on.
// treapIterFilter is a bitwise filter of different spans by binary
// properties. Each bit of a treapIterFilter represents a unique
// combination of bits set in a treapIterType, in other words, it
// represents the power set of a treapIterType.
//
// In other words, matches returns true if all properties set in mask have the
// value given by the corresponding bits in match.
func (t treapIterType) matches(mask, match treapIterType) bool {
return t&mask == match
// The purpose of this representation is to allow the existence of
// a specific span type to bubble up in the treap (see the types
// field on treapNode).
//
// More specifically, any treapIterType may be transformed into a
// treapIterFilter for a specific combination of flags via the
// following operation: 1 << (0x1f&treapIterType).
type treapIterFilter uint32
// treapFilterAll represents the filter which allows all spans.
const treapFilterAll = ^treapIterFilter(0)
// treapFilter creates a new treapIterFilter from two treapIterTypes.
// mask represents a bitmask for which flags we should check against
// and match for the expected result after applying the mask.
func treapFilter(mask, match treapIterType) treapIterFilter {
allow := treapIterFilter(0)
for i := treapIterType(0); i < 1<<treapIterBits; i++ {
if mask&i == match {
allow |= 1 << i
}
}
return allow
}
// matches returns true if m and f intersect.
func (f treapIterFilter) matches(m treapIterFilter) bool {
return f&m != 0
}
// iterType returns the treapIterType associated with this span.
func (s *mspan) iterType() treapIterType {
// treapFilter returns the treapIterFilter exactly matching this span,
// i.e. popcount(result) == 1.
func (s *mspan) treapFilter() treapIterFilter {
have := treapIterType(0)
if s.scavenged {
have |= treapIterScav
}
return have
}
// matchesIter is a convenience method which checks if a span
// meets the criteria of the mask and match for an iter type.
func (s *mspan) matchesIter(mask, match treapIterType) bool {
return s.iterType().matches(mask, match)
return treapIterFilter(uint32(1) << (0x1f & have))
}
// treapIter is a bidirectional iterator type which may be used to iterate over a
......@@ -227,8 +328,8 @@ func (s *mspan) matchesIter(mask, match treapIterType) bool {
//
// To create iterators over the treap, call start or end on an mTreap.
type treapIter struct {
mask, match treapIterType
t *treapNode
f treapIterFilter
t *treapNode
}
// span returns the span at the current position in the treap.
......@@ -246,53 +347,29 @@ func (i *treapIter) valid() bool {
// next moves the iterator forward by one. Once the iterator
// ceases to be valid, calling next will panic.
func (i treapIter) next() treapIter {
i.t = i.t.succ()
for i.valid() && !i.span().matchesIter(i.mask, i.match) {
i.t = i.t.succ()
}
i.t = i.t.succ(i.f)
return i
}
// prev moves the iterator backwards by one. Once the iterator
// ceases to be valid, calling prev will panic.
func (i treapIter) prev() treapIter {
i.t = i.t.pred()
for i.valid() && !i.span().matchesIter(i.mask, i.match) {
i.t = i.t.pred()
}
i.t = i.t.pred(i.f)
return i
}
// start returns an iterator which points to the start of the treap (the
// left-most node in the treap) subject to mask and match constraints.
func (root *mTreap) start(mask, match treapIterType) treapIter {
t := root.treap
if t == nil {
return treapIter{}
}
for t.left != nil {
t = t.left
}
for t != nil && !t.span.matchesIter(mask, match) {
t = t.succ()
}
return treapIter{mask, match, t}
f := treapFilter(mask, match)
return treapIter{f, root.treap.findMinimal(f)}
}
// end returns an iterator which points to the end of the treap (the
// right-most node in the treap) subject to mask and match constraints.
func (root *mTreap) end(mask, match treapIterType) treapIter {
t := root.treap
if t == nil {
return treapIter{}
}
for t.right != nil {
t = t.right
}
for t != nil && !t.span.matchesIter(mask, match) {
t = t.pred()
}
return treapIter{mask, match, t}
f := treapFilter(mask, match)
return treapIter{f, root.treap.findMaximal(f)}
}
// insert adds span to the large span treap.
......@@ -325,17 +402,13 @@ func (root *mTreap) insert(span *mspan) {
t.priority = fastrand()
t.span = span
t.maxPages = span.npages
t.types = span.treapFilter()
t.parent = last
*pt = t // t now at a leaf.
// Update the tree to maintain the maxPages invariant.
// Update the tree to maintain the various invariants.
i := t
for i.parent != nil {
if i.parent.maxPages < i.maxPages {
i.parent.maxPages = i.maxPages
} else {
break
}
for i.parent != nil && i.parent.updateInvariants() {
i = i.parent
}
......@@ -377,16 +450,8 @@ func (root *mTreap) removeNode(t *treapNode) {
} else {
p.right = nil
}
// Walk up the tree updating maxPages values until
// it no longer changes, since the just-removed node
// could have contained the biggest span in any subtree
// up to the root.
for p != nil {
m := p.maxPages
p.recomputeMaxPages()
if p.maxPages == m {
break
}
// Walk up the tree updating invariants until no updates occur.
for p != nil && p.updateInvariants() {
p = p.parent
}
} else {
......@@ -440,7 +505,7 @@ func (root *mTreap) find(npages uintptr) treapIter {
t = nil
}
}
return treapIter{t: t}
return treapIter{treapFilterAll, t}
}
// removeSpan searches for, finds, deletes span along with
......@@ -503,10 +568,8 @@ func (root *mTreap) rotateLeft(x *treapNode) {
p.right = y
}
// Recomputing maxPages for x and y is sufficient
// for maintaining the maxPages invariant.
x.recomputeMaxPages()
y.recomputeMaxPages()
x.updateInvariants()
y.updateInvariants()
}
// rotateRight rotates the tree rooted at node y.
......@@ -544,8 +607,6 @@ func (root *mTreap) rotateRight(y *treapNode) {
p.right = x
}
// Recomputing maxPages for x and y is sufficient
// for maintaining the maxPages invariant.
y.recomputeMaxPages()
x.recomputeMaxPages()
y.updateInvariants()
x.updateInvariants()
}
src/runtime/mheap.go
View file @ fa8470a8
......@@ -1330,21 +1330,21 @@ func (h *mheap) scavengeLocked(nbytes uintptr) {
released := uintptr(0)
for t := h.free.end(treapIterScav, 0); released < nbytes && t.valid(); {
s := t.span()
r := s.scavenge()
if r == 0 {
start, end := s.physPageBounds()
if start >= end {
// This span doesn't cover at least one physical page, so skip it.
t = t.prev()
continue
}
n := t.prev()
h.free.erase(t)
released += s.scavenge()
// Now that s is scavenged, we must eagerly coalesce it
// with its neighbors to prevent having two spans with
// the same scavenged state adjacent to each other.
h.coalesce(s)
t = n
h.free.insert(s)
released += r
}
// If we over-scavenged, turn that extra amount into credit.
if released > nbytes {
......@@ -1363,13 +1363,13 @@ func (h *mheap) scavengeAllLocked(now, limit uint64) uintptr {
s := t.span()
n := t.next()
if (now - uint64(s.unusedsince)) > limit {
r := s.scavenge()
if r != 0 {
start, end := s.physPageBounds()
if start < end {
h.free.erase(t)
// See (*mheap).scavenge.
released += s.scavenge()
// See (*mheap).scavengeLocked.
h.coalesce(s)
h.free.insert(s)
released += r
}
}
t = n
......
src/runtime/treap_test.go
View file @ fa8470a8
......@@ -36,6 +36,25 @@ func maskMatchName(mask, match runtime.TreapIterType) string {
return fmt.Sprintf("%0*b-%0*b", runtime.TreapIterBits, uint8(mask), runtime.TreapIterBits, uint8(match))
}
func TestTreapFilter(t *testing.T) {
var iterTypes = [...]struct {
mask, match runtime.TreapIterType
filter runtime.TreapIterFilter // expected filter
}{
{0, 0, 0x3},
{runtime.TreapIterScav, 0, 0x1},
{runtime.TreapIterScav, runtime.TreapIterScav, 0x2},
{0, runtime.TreapIterScav, 0x0},
}
for _, it := range iterTypes {
t.Run(maskMatchName(it.mask, it.match), func(t *testing.T) {
if f := runtime.TreapFilter(it.mask, it.match); f != it.filter {
t.Fatalf("got %#x, want %#x", f, it.filter)
}
})
}
}
// This test ensures that the treap implementation in the runtime
// maintains all stated invariants after different sequences of
// insert, removeSpan, find, and erase. Invariants specific to the
......
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