Bitcoin Core Fuzz Coverage Report

Coverage Report

Created: 2026-03-24 13:57

next uncovered line (L), next uncovered region (R), next uncovered branch (B)
/root/bitcoin/src/util/feefrac.h
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// Copyright (c) The Bitcoin Core developers
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// Distributed under the MIT software license, see the accompanying
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// file COPYING or http://www.opensource.org/licenses/mit-license.php.
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#ifndef BITCOIN_UTIL_FEEFRAC_H
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#define BITCOIN_UTIL_FEEFRAC_H
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#include <span.h>
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#include <util/check.h>
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#include <util/overflow.h>
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#include <compare>
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#include <cstdint>
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#include <vector>
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/** Data structure storing a fee and size, ordered by increasing fee/size.
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 *
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 * The size of a FeeFrac cannot be zero unless the fee is also zero.
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 *
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 * FeeFracs have a total ordering, first by increasing feerate (ratio of fee over size), and then
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 * by decreasing size. The empty FeeFrac (fee and size both 0) sorts last. So for example, the
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 * following FeeFracs are in sorted order:
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 *
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 * - fee=0 size=1 (feerate 0)
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 * - fee=1 size=2 (feerate 0.5)
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 * - fee=2 size=3 (feerate 0.667...)
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 * - fee=2 size=2 (feerate 1)
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 * - fee=1 size=1 (feerate 1)
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 * - fee=3 size=2 (feerate 1.5)
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 * - fee=2 size=1 (feerate 2)
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 * - fee=0 size=0 (undefined feerate)
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 *
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 * A FeeFrac is considered "better" if it sorts after another, by this ordering. All standard
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 * comparison operators (<=>, ==, !=, >, <, >=, <=) respect this ordering.
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 *
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 * The FeeRateCompare, and >> and << operators only compare feerate and treat equal feerate but
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 * different size as equivalent. The empty FeeFrac is neither lower or higher in feerate than any
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 * other.
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 */
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struct FeeFrac
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{
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    /** Helper function for 32*64 signed multiplication, returning an unspecified but totally
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     *  ordered type. This is a fallback version, separate so it can be tested on platforms where
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     *  it isn't actually needed. */
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    static inline std::pair<int64_t, uint32_t> MulFallback(int64_t a, int32_t b) noexcept
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0
    {
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0
        int64_t low = int64_t{static_cast<uint32_t>(a)} * b;
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0
        int64_t high = (a >> 32) * b;
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        return {high + (low >> 32), static_cast<uint32_t>(low)};
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    }
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    /** Helper function for 96/32 signed division, rounding towards negative infinity (if
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     *  round_down) or positive infinity (if !round_down). This is a fallback version, separate so
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     *  that it can be tested on platforms where it isn't actually needed.
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     *
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     * The exact behavior with negative n does not really matter, but this implementation chooses
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     * to be consistent for testability reasons.
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     *
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     * The result must fit in an int64_t, and d must be strictly positive. */
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    static inline int64_t DivFallback(std::pair<int64_t, uint32_t> n, int32_t d, bool round_down) noexcept
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0
    {
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        Assume(d > 0);
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#define Assume(val) inline_assertion_check<false>(val, std::source_location::current(), #val)
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        // Compute quot_high = n.first / d, so the result becomes
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        // (n.second + (n.first - quot_high * d) * 2**32) / d + (quot_high * 2**32), or
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        // (n.second + (n.first % d) * 2**32) / d + (quot_high * 2**32).
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        int64_t quot_high = n.first / d;
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        // Evaluate the parenthesized expression above, so the result becomes
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        // n_low / d + (quot_high * 2**32)
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        int64_t n_low = ((n.first % d) << 32) + n.second;
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        // Evaluate the division so the result becomes quot_low + quot_high * 2**32. It is possible
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        // that the / operator here rounds in the wrong direction (if n_low is not a multiple of
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        // size, and is (if round_down) negative, or (if !round_down) positive). If so, make a
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        // correction.
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        int64_t quot_low = n_low / d;
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        int32_t mod_low = n_low % d;
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        quot_low += (mod_low > 0) - (mod_low && round_down);
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        // Combine and return the result
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        return (quot_high << 32) + quot_low;
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    }
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#ifdef __SIZEOF_INT128__
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    /** Helper function for 32*64 signed multiplication, returning an unspecified but totally
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     *  ordered type. This is a version relying on __int128. */
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    static inline __int128 Mul(int64_t a, int32_t b) noexcept
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    {
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        return __int128{a} * b;
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    }
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    /** Helper function for 96/32 signed division, rounding towards negative infinity (if
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     *  round_down), or towards positive infinity (if !round_down). This is a
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     *  version relying on __int128.
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     *
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     * The result must fit in an int64_t, and d must be strictly positive. */
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    static inline int64_t Div(__int128 n, int32_t d, bool round_down) noexcept
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0
    {
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        Assume(d > 0);
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#define Assume(val) inline_assertion_check<false>(val, std::source_location::current(), #val)
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        // Compute the division.
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        int64_t quot = n / d;
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        int32_t mod = n % d;
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        // Correct result if the / operator above rounded in the wrong direction.
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        return quot + ((mod > 0) - (mod && round_down));
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    }
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#else
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    static constexpr auto Mul = MulFallback;
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    static constexpr auto Div = DivFallback;
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#endif
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    int64_t fee;
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    int32_t size;
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    /** Construct an IsEmpty() FeeFrac. */
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    constexpr inline FeeFrac() noexcept : fee{0}, size{0} {}
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    /** Construct a FeeFrac with specified fee and size. */
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    constexpr inline FeeFrac(int64_t f, int32_t s) noexcept : fee{f}, size{s} {}
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    constexpr inline FeeFrac(const FeeFrac&) noexcept = default;
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    constexpr inline FeeFrac& operator=(const FeeFrac&) noexcept = default;
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    /** Check if this is empty (size and fee are 0). */
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    bool inline IsEmpty() const noexcept {
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        return size == 0;
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    }
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    /** Add fee and size of another FeeFrac to this one. */
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    void inline operator+=(const FeeFrac& other) noexcept
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    {
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        fee += other.fee;
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        size += other.size;
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    }
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    /** Subtract fee and size of another FeeFrac from this one. */
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    void inline operator-=(const FeeFrac& other) noexcept
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    {
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        fee -= other.fee;
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        size -= other.size;
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    }
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    /** Sum fee and size. */
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    friend inline FeeFrac operator+(const FeeFrac& a, const FeeFrac& b) noexcept
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    {
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        return {a.fee + b.fee, a.size + b.size};
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    }
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    /** Subtract both fee and size. */
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    friend inline FeeFrac operator-(const FeeFrac& a, const FeeFrac& b) noexcept
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    {
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        return {a.fee - b.fee, a.size - b.size};
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    }
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    /** Check if two FeeFrac objects are equal (both same fee and same size). */
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    friend inline bool operator==(const FeeFrac& a, const FeeFrac& b) noexcept
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    {
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        return a.fee == b.fee && a.size == b.size;
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    }
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    /** Compare two FeeFracs just by feerate. */
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    friend inline std::weak_ordering FeeRateCompare(const FeeFrac& a, const FeeFrac& b) noexcept
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    {
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        auto cross_a = Mul(a.fee, b.size), cross_b = Mul(b.fee, a.size);
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        return cross_a <=> cross_b;
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    }
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    /** Check if a FeeFrac object has strictly lower feerate than another. */
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    friend inline bool operator<<(const FeeFrac& a, const FeeFrac& b) noexcept
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    {
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        auto cross_a = Mul(a.fee, b.size), cross_b = Mul(b.fee, a.size);
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        return cross_a < cross_b;
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    }
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    /** Check if a FeeFrac object has strictly higher feerate than another. */
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    friend inline bool operator>>(const FeeFrac& a, const FeeFrac& b) noexcept
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    {
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        auto cross_a = Mul(a.fee, b.size), cross_b = Mul(b.fee, a.size);
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        return cross_a > cross_b;
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    }
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    /** Compare two FeeFracs. <, >, <=, and >= are auto-generated from this. */
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    friend inline std::strong_ordering operator<=>(const FeeFrac& a, const FeeFrac& b) noexcept
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    {
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        auto cross_a = Mul(a.fee, b.size), cross_b = Mul(b.fee, a.size);
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        if (cross_a == cross_b) return b.size <=> a.size;
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        return cross_a <=> cross_b;
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    }
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    /** Swap two FeeFracs. */
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    friend inline void swap(FeeFrac& a, FeeFrac& b) noexcept
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    {
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        std::swap(a.fee, b.fee);
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        std::swap(a.size, b.size);
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    }
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    /** Compute the fee for a given size `at_size` using this object's feerate.
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     *
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     * This effectively corresponds to evaluating (this->fee * at_size) / this->size, with the
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     * result rounded towards negative infinity (if RoundDown) or towards positive infinity
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     * (if !RoundDown).
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     *
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     * Requires this->size > 0, at_size >= 0, and that the correct result fits in a int64_t. This
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     * is guaranteed to be the case when 0 <= at_size <= this->size.
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     */
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    template<bool RoundDown>
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    int64_t EvaluateFee(int32_t at_size) const noexcept
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    {
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        Assume(size > 0);
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#define Assume(val) inline_assertion_check<false>(val, std::source_location::current(), #val)
        Assume(size > 0);
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#define Assume(val) inline_assertion_check<false>(val, std::source_location::current(), #val)
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        Assume(at_size >= 0);
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#define Assume(val) inline_assertion_check<false>(val, std::source_location::current(), #val)
        Assume(at_size >= 0);
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#define Assume(val) inline_assertion_check<false>(val, std::source_location::current(), #val)
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        if (fee >= 0 && fee < 0x200000000) [[likely]] {
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            // Common case where (this->fee * at_size) is guaranteed to fit in a uint64_t.
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            if constexpr (RoundDown) {
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                return (uint64_t(fee) * at_size) / uint32_t(size);
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            } else {
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                return CeilDiv(uint64_t(fee) * at_size, uint32_t(size));
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            }
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        } else {
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            // Otherwise, use Mul and Div.
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            return Div(Mul(fee, at_size), size, RoundDown);
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        }
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    }
Unexecuted instantiation: long FeeFrac::EvaluateFee<true>(int) const
Unexecuted instantiation: long FeeFrac::EvaluateFee<false>(int) const
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public:
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    /** Compute the fee for a given size `at_size` using this object's feerate, rounding down. */
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    int64_t EvaluateFeeDown(int32_t at_size) const noexcept { return EvaluateFee<true>(at_size); }
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    /** Compute the fee for a given size `at_size` using this object's feerate, rounding up. */
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    int64_t EvaluateFeeUp(int32_t at_size) const noexcept { return EvaluateFee<false>(at_size); }
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};
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/** Compare the feerate diagrams implied by the provided sorted chunks data.
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 *
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 * The implied diagram for each starts at (0, 0), then contains for each chunk the cumulative fee
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 * and size up to that chunk, and then extends infinitely to the right with a horizontal line.
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 *
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 * The caller must guarantee that the sum of the FeeFracs in either of the chunks' data set do not
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 * overflow (so sum fees < 2^63, and sum sizes < 2^31).
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 */
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std::partial_ordering CompareChunks(std::span<const FeeFrac> chunks0, std::span<const FeeFrac> chunks1);
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/** Tagged wrapper around FeeFrac to avoid unit confusion. */
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template<typename Tag>
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struct FeePerUnit : public FeeFrac
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{
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    // Inherit FeeFrac constructors.
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    using FeeFrac::FeeFrac;
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    /** Convert a FeeFrac to a FeePerUnit. */
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    static FeePerUnit FromFeeFrac(const FeeFrac& feefrac) noexcept
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    {
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        return {feefrac.fee, feefrac.size};
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    }
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};
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// FeePerUnit instance for satoshi / vbyte.
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struct VSizeTag {};
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using FeePerVSize = FeePerUnit<VSizeTag>;
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// FeePerUnit instance for satoshi / WU.
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struct WeightTag {};
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using FeePerWeight = FeePerUnit<WeightTag>;
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#endif // BITCOIN_UTIL_FEEFRAC_H