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303 lines
11 KiB
C++
303 lines
11 KiB
C++
// Copyright 2015 The Chromium Authors. All rights reserved.
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// Use of this source code is governed by a BSD-style license that can be
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// found in the LICENSE file.
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//
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// An Interval<T> is a data structure used to represent a contiguous, mutable
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// range over an ordered type T. Supported operations include testing a value to
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// see whether it is included in the interval, comparing two intervals, and
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// performing their union, intersection, and difference. For the purposes of
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// this library, an "ordered type" is any type that induces a total order on its
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// values via its less-than operator (operator<()). Examples of such types are
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// basic arithmetic types like int and double as well as class types like
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// string.
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//
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// An Interval<T> is represented using the usual C++ STL convention, namely as
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// the half-open interval [min, max). A point p is considered to be contained in
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// the interval iff p >= min && p < max. One consequence of this definition is
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// that for any non-empty interval, min is contained in the interval but max is
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// not. There is no canonical representation for the empty interval; rather, any
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// interval where max <= min is regarded as empty. As a consequence, two empty
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// intervals will still compare as equal despite possibly having different
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// underlying min() or max() values. Also beware of the terminology used here:
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// the library uses the terms "min" and "max" rather than "begin" and "end" as
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// is conventional for the STL.
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//
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// T is required to be default- and copy-constructable, to have an assignment
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// operator, and the full complement of comparison operators (<, <=, ==, !=, >=,
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// >). A difference operator (operator-()) is required if Interval<T>::Length
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// is used.
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//
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// For equality comparisons, Interval<T> supports an Equals() method and an
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// operator==() which delegates to it. Two intervals are considered equal if
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// either they are both empty or if their corresponding min and max fields
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// compare equal. For ordered comparisons, Interval<T> also provides the
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// comparator Interval<T>::Less and an operator<() which delegates to it.
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// Unfortunately this comparator is currently buggy because its behavior is
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// inconsistent with Equals(): two empty ranges with different representations
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// may be regarded as equivalent by Equals() but regarded as different by
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// the comparator. Bug 9240050 has been created to address this.
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//
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// This class is thread-compatible if T is thread-compatible. (See
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// go/thread-compatible).
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//
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// Examples:
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// Interval<int> r1(0, 100); // The interval [0, 100).
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// EXPECT_TRUE(r1.Contains(0));
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// EXPECT_TRUE(r1.Contains(50));
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// EXPECT_FALSE(r1.Contains(100)); // 100 is just outside the interval.
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//
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// Interval<int> r2(50, 150); // The interval [50, 150).
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// EXPECT_TRUE(r1.Intersects(r2));
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// EXPECT_FALSE(r1.Contains(r2));
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// EXPECT_TRUE(r1.IntersectWith(r2)); // Mutates r1.
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// EXPECT_EQ(Interval<int>(50, 100), r1); // r1 is now [50, 100).
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//
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// Interval<int> r3(1000, 2000); // The interval [1000, 2000).
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// EXPECT_TRUE(r1.IntersectWith(r3)); // Mutates r1.
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// EXPECT_TRUE(r1.Empty()); // Now r1 is empty.
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// EXPECT_FALSE(r1.Contains(r1.min())); // e.g. doesn't contain its own min.
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#ifndef NET_BASE_INTERVAL_H_
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#define NET_BASE_INTERVAL_H_
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#include <stddef.h>
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#include <algorithm>
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#include <functional>
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#include <ostream>
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#include <string>
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#include <utility>
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#include <vector>
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namespace net {
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template <typename T>
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class Interval {
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private:
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// TODO(rtenneti): Implement after suupport for std::decay.
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#if 0
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// Type trait for deriving the return type for Interval::Length. If
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// operator-() is not defined for T, then the return type is void. This makes
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// the signature for Length compile so that the class can be used for such T,
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// but code that calls Length would still generate a compilation error.
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template <typename U>
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class DiffTypeOrVoid {
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private:
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template <typename V>
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static auto f(const V* v) -> decltype(*v - *v);
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template <typename V>
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static void f(...);
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public:
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using type = typename std::decay<decltype(f<U>(0))>::type;
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};
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#endif
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public:
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// Compatibility alias.
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using Less = std::less<Interval>;
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// Construct an Interval representing an empty interval.
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Interval() : min_(), max_() {}
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// Construct an Interval representing the interval [min, max). If min < max,
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// the constructed object will represent the non-empty interval containing all
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// values from min up to (but not including) max. On the other hand, if min >=
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// max, the constructed object will represent the empty interval.
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Interval(const T& min, const T& max) : min_(min), max_(max) {}
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const T& min() const { return min_; }
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const T& max() const { return max_; }
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void SetMin(const T& t) { min_ = t; }
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void SetMax(const T& t) { max_ = t; }
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void Set(const T& min, const T& max) {
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SetMin(min);
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SetMax(max);
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}
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void Clear() { *this = {}; }
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void CopyFrom(const Interval& i) { *this = i; }
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bool Equals(const Interval& i) const { return *this == i; }
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bool Empty() const { return min() >= max(); }
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// Returns the length of this interval. The value returned is zero if
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// IsEmpty() is true; otherwise the value returned is max() - min().
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const T Length() const { return (min_ >= max_ ? min_ : max_) - min_; }
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// Returns true iff t >= min() && t < max().
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bool Contains(const T& t) const { return min() <= t && max() > t; }
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// Returns true iff *this and i are non-empty, and *this includes i. "*this
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// includes i" means that for all t, if i.Contains(t) then this->Contains(t).
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// Note the unintuitive consequence of this definition: this method always
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// returns false when i is the empty interval.
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bool Contains(const Interval& i) const {
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return !Empty() && !i.Empty() && min() <= i.min() && max() >= i.max();
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}
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// Returns true iff there exists some point t for which this->Contains(t) &&
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// i.Contains(t) evaluates to true, i.e. if the intersection is non-empty.
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bool Intersects(const Interval& i) const {
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return !Empty() && !i.Empty() && min() < i.max() && max() > i.min();
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}
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// Returns true iff there exists some point t for which this->Contains(t) &&
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// i.Contains(t) evaluates to true, i.e. if the intersection is non-empty.
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// Furthermore, if the intersection is non-empty and the intersection pointer
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// is not null, this method stores the calculated intersection in
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// *intersection.
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bool Intersects(const Interval& i, Interval* out) const;
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// Sets *this to be the intersection of itself with i. Returns true iff
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// *this was modified.
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bool IntersectWith(const Interval& i);
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// Calculates the smallest interval containing both *this i, and updates *this
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// to represent that interval, and returns true iff *this was modified.
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bool SpanningUnion(const Interval& i);
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// Determines the difference between two intervals as in
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// Difference(Interval&, vector*), but stores the results directly in out
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// parameters rather than dynamically allocating an Interval* and appending
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// it to a vector. If two results are generated, the one with the smaller
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// value of min() will be stored in *lo and the other in *hi. Otherwise (if
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// fewer than two results are generated), unused arguments will be set to the
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// empty interval (it is possible that *lo will be empty and *hi non-empty).
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// The method returns true iff the intersection of *this and i is non-empty.
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bool Difference(const Interval& i, Interval* lo, Interval* hi) const;
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friend bool operator==(const Interval& a, const Interval& b) {
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bool ae = a.Empty();
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bool be = b.Empty();
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if (ae && be)
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return true; // All empties are equal.
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if (ae != be)
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return false; // Empty cannot equal nonempty.
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return a.min() == b.min() && a.max() == b.max();
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}
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friend bool operator!=(const Interval& a, const Interval& b) {
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return !(a == b);
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}
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// Defines a comparator which can be used to induce an order on Intervals, so
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// that, for example, they can be stored in an ordered container such as
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// std::set. The ordering is arbitrary, but does provide the guarantee that,
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// for non-empty intervals X and Y, if X contains Y, then X <= Y.
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// TODO(kosak): The current implementation of this comparator has a problem
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// because the ordering it induces is inconsistent with that of Equals(). In
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// particular, this comparator does not properly consider all empty intervals
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// equivalent. Bug b/9240050 has been created to track this.
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friend bool operator<(const Interval& a, const Interval& b) {
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return a.min() < b.min() || (a.min() == b.min() && a.max() > b.max());
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}
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friend std::ostream& operator<<(std::ostream& out, const Interval& i) {
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return out << "[" << i.min() << ", " << i.max() << ")";
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}
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private:
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T min_; // Inclusive lower bound.
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T max_; // Exclusive upper bound.
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};
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//==============================================================================
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// Implementation details: Clients can stop reading here.
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template <typename T>
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bool Interval<T>::Intersects(const Interval& i, Interval* out) const {
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if (!Intersects(i))
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return false;
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if (out != nullptr) {
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*out = Interval(std::max(min(), i.min()), std::min(max(), i.max()));
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}
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return true;
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}
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template <typename T>
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bool Interval<T>::IntersectWith(const Interval& i) {
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if (Empty())
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return false;
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bool modified = false;
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if (i.min() > min()) {
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SetMin(i.min());
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modified = true;
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}
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if (i.max() < max()) {
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SetMax(i.max());
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modified = true;
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}
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return modified;
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}
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template <typename T>
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bool Interval<T>::SpanningUnion(const Interval& i) {
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if (i.Empty())
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return false;
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if (Empty()) {
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*this = i;
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return true;
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}
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bool modified = false;
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if (i.min() < min()) {
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SetMin(i.min());
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modified = true;
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}
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if (i.max() > max()) {
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SetMax(i.max());
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modified = true;
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}
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return modified;
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}
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template <typename T>
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bool Interval<T>::Difference(const Interval& i,
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Interval* lo,
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Interval* hi) const {
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// Initialize *lo and *hi to empty
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*lo = {};
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*hi = {};
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if (Empty())
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return false;
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if (i.Empty()) {
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*lo = *this;
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return false;
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}
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if (min() < i.max() && min() >= i.min() && max() > i.max()) {
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// [------ this ------)
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// [------ i ------)
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// [-- result ---)
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*hi = Interval(i.max(), max());
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return true;
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}
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if (max() > i.min() && max() <= i.max() && min() < i.min()) {
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// [------ this ------)
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// [------ i ------)
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// [- result -)
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*lo = Interval(min(), i.min());
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return true;
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}
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if (min() < i.min() && max() > i.max()) {
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// [------- this --------)
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// [---- i ----)
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// [ R1 ) [ R2 )
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// There are two results: R1 and R2.
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*lo = Interval(min(), i.min());
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*hi = Interval(i.max(), max());
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return true;
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}
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if (min() >= i.min() && max() <= i.max()) {
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// [--- this ---)
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// [------ i --------)
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// Intersection is <this>, so difference yields the empty interval.
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return true;
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}
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*lo = *this; // No intersection.
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return false;
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}
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} // namespace net
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#endif // NET_BASE_INTERVAL_H_
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