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Previously, blobpool eviction priority did not differentiate well transactions that are close to the basefee limit and transactions that are way under the limit. Here we improve this differentiation, giving more priority to transactions that are closer to the current base fee and/or blob fee, thus potentially includable in a shorter time. Signed-off-by: Csaba Kiraly <csaba.kiraly@gmail.com>
84 lines
3.1 KiB
Go
84 lines
3.1 KiB
Go
// Copyright 2023 The go-ethereum Authors
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// This file is part of the go-ethereum library.
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//
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// The go-ethereum library is free software: you can redistribute it and/or modify
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// it under the terms of the GNU Lesser General Public License as published by
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// the Free Software Foundation, either version 3 of the License, or
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// (at your option) any later version.
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//
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// The go-ethereum library is distributed in the hope that it will be useful,
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// but WITHOUT ANY WARRANTY; without even the implied warranty of
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// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
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// GNU Lesser General Public License for more details.
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//
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// You should have received a copy of the GNU Lesser General Public License
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// along with the go-ethereum library. If not, see <http://www.gnu.org/licenses/>.
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package blobpool
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import (
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"math"
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"math/bits"
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"github.com/holiman/uint256"
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)
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// log1_125 is used in the eviction priority calculation.
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var log1_125 = math.Log(1.125)
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// evictionPriority calculates the eviction priority based on the algorithm
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// described in the BlobPool docs for both fee components.
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//
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// This method takes about 8ns on a very recent laptop CPU, recalculating about
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// 125 million transaction priority values per second.
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func evictionPriority(basefeeJumps float64, txBasefeeJumps, blobfeeJumps, txBlobfeeJumps float64) int {
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var (
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basefeePriority = evictionPriority1D(basefeeJumps, txBasefeeJumps)
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blobfeePriority = evictionPriority1D(blobfeeJumps, txBlobfeeJumps)
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)
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return min(0, basefeePriority, blobfeePriority)
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}
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// evictionPriority1D calculates the eviction priority based on the algorithm
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// described in the BlobPool docs for a single fee component.
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func evictionPriority1D(basefeeJumps float64, txfeeJumps float64) int {
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jumps := txfeeJumps - basefeeJumps
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if jumps <= 0 {
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return int(math.Floor(jumps))
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}
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return intLog2(uint(math.Ceil(jumps)))
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}
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// dynamicFeeJumps calculates the log1.125(fee), namely the number of fee jumps
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// needed to reach the requested one. We only use it when calculating the jumps
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// between 2 fees, so it doesn't matter from what exact number it returns.
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// It returns the result from (0, 1, 1.125).
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//
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// This method is very expensive, taking about 75ns on a very recent laptop CPU,
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// but the result does not change with the lifetime of a transaction, so it can
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// be cached.
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func dynamicFeeJumps(fee *uint256.Int) float64 {
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if fee.IsZero() {
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return 0 // can't log2 zero, should never happen outside tests, but don't choke
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}
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return math.Log(fee.Float64()) / log1_125
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}
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// intLog2 is a helper to calculate the integral part of a log2 of an unsigned
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// integer. It is a very specific calculation that's not particularly useful in
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// general, but it's what we need here (it's fast).
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func intLog2(n uint) int {
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switch {
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case n == 0:
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panic("log2(0) is undefined")
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case n < 2048:
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return bits.UintSize - bits.LeadingZeros(n) - 1
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default:
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// The input is log1.125(uint256) = log2(uint256) / log2(1.125). At the
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// most extreme, log2(uint256) will be a bit below 257, and the constant
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// log2(1.125) ~= 0.17. The larges input thus is ~257 / ~0.17 ~= ~1511.
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panic("dynamic fee jump diffs cannot reach this")
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}
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}
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