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consensus/eccpow: add LDPCDifficulty function
This commit is contained in:
siddharth0a
parent
69983932fa
commit
d926a5d9f2
3 changed files with 792 additions and 0 deletions
209
consensus/eccpow/LDPCDifficulty.go
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209
consensus/eccpow/LDPCDifficulty.go
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@ -0,0 +1,209 @@
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package eccpow
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import (
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"math"
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"math/big"
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"github.com/cryptoecc/ETH-ECC/core/types"
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)
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/*
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https://ethereum.stackexchange.com/questions/5913/how-does-the-ethereum-homestead-difficulty-adjustment-algorithm-work?noredirect=1&lq=1
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https://github.com/ethereum/EIPs/issues/100
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Ethereum difficulty adjustment
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algorithm:
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diff = (parent_diff +
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(parent_diff / 2048 * max((2 if len(parent.uncles) else 1) - ((timestamp - parent.timestamp) // 9), -99))
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) + 2^(periodCount - 2)
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LDPC difficulty adjustment
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algorithm:
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diff = (parent_diff +
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(parent_diff / 256 * max((2 if len(parent.uncles) else 1) - ((timestamp - parent.timestamp) // BlockGenerationTime), -99)))
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Why 8?
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This number is sensitivity of blockgeneration time
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If this number is high, difficulty is not changed much when block generation time is different from goal of block generation time
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But if this number is low, difficulty is changed much when block generatin time is different from goal of block generation time
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*/
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// "github.com/cryptoecc/ETH-ECC/consensus/ethash/consensus.go"
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// Some weird constants to avoid constant memory allocs for them.
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var (
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MinimumDifficulty = ProbToDifficulty(Table[0].miningProb)
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BlockGenerationTime = big.NewInt(36) // 36) // 10 ) // 36)
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Sensitivity = big.NewInt(8)
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// BlockGenerationTime for Seoul
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BlockGenerationTimeSeoul = big.NewInt(10) // 36) // 10 ) // 36)
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SeoulDifficulty = big.NewInt(1023)
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//initLevel int = 10
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minLevel int = 10
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diff_interval = 100
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//count int = -1
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//init_c int = 2
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)
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const (
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// frontierDurationLimit is for Frontier:
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// The decision boundary on the blocktime duration used to determine
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// whether difficulty should go up or down.
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frontierDurationLimit = 10
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// minimumDifficulty The minimum that the difficulty may ever be.
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minimumDifficulty = 131072
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// expDiffPeriod is the exponential difficulty period
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expDiffPeriodUint = 100000
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// difficultyBoundDivisorBitShift is the bound divisor of the difficulty (2048),
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// This constant is the right-shifts to use for the division.
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difficultyBoundDivisor = 11
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)
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// MakeLDPCDifficultyCalculator calculate difficulty using difficulty table
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func MakeLDPCDifficultyCalculator() func(time uint64, parent *types.Header) *big.Int {
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return func(time uint64, parent *types.Header) *big.Int {
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bigTime := new(big.Int).SetUint64(time)
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bigParentTime := new(big.Int).SetUint64(parent.Time)
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// holds intermediate values to make the algo easier to read & audit
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x := new(big.Int)
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y := new(big.Int)
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// (2 if len(parent_uncles) else 1) - (block_timestamp - parent_timestamp) // BlockGenerationTime
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x.Sub(bigTime, bigParentTime)
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//fmt.Printf("block_timestamp - parent_timestamp : %v\n", x)
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x.Div(x, BlockGenerationTime)
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//fmt.Printf("(block_timestamp - parent_timestamp) / BlockGenerationTime : %v\n", x)
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if parent.UncleHash == types.EmptyUncleHash {
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//fmt.Printf("No uncle\n")
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x.Sub(big1, x)
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} else {
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//fmt.Printf("Uncle block exists")
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x.Sub(big2, x)
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}
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//fmt.Printf("(2 if len(parent_uncles) else 1) - (block_timestamp - parent_timestamp) / BlockGenerationTime : %v\n", x)
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// max((2 if len(parent_uncles) else 1) - (block_timestamp - parent_timestamp) // 9, -99)
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if x.Cmp(bigMinus99) < 0 {
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x.Set(bigMinus99)
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}
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//fmt.Printf("max(1 - (block_timestamp - parent_timestamp) / BlockGenerationTime, -99) : %v\n", x)
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// parent_diff + (parent_diff / Sensitivity * max((2 if len(parent.uncles) else 1) - ((timestamp - parent.timestamp) // BlockGenerationTime), -99))
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y.Div(parent.Difficulty, Sensitivity)
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//fmt.Printf("parent.Difficulty / 8 : %v\n", y)
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x.Mul(y, x)
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//fmt.Printf("parent.Difficulty / 8 * max(1 - (block_timestamp - parent_timestamp) / BlockGenerationTime, -99) : %v\n", x)
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x.Add(parent.Difficulty, x)
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//fmt.Printf("parent.Difficulty - parent.Difficulty / 8 * max(1 - (block_timestamp - parent_timestamp) / BlockGenerationTime, -99) : %v\n", x)
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// minimum difficulty can ever be (before exponential factor)
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if x.Cmp(MinimumDifficulty) < 0 {
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x.Set(MinimumDifficulty)
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}
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//fmt.Printf("x : %v, Minimum difficulty : %v\n", x, MinimumDifficulty)
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return x
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}
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}
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func MakeLDPCDifficultyCalculator_Seoul() func(time uint64, parent *types.Header) *big.Int {
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return func(time uint64, parent *types.Header) *big.Int {
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bigTime := new(big.Int).SetUint64(time)
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bigParentTime := new(big.Int).SetUint64(parent.Time)
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// holds intermediate values to make the algo easier to read & audit
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x := new(big.Int)
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y := new(big.Int)
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// (2 if len(parent_uncles) else 1) - (block_timestamp - parent_timestamp) // BlockGenerationTime
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x.Sub(bigTime, bigParentTime)
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//fmt.Printf("block_timestamp - parent_timestamp : %v\n", x)
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x.Div(x, BlockGenerationTimeSeoul)
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//fmt.Printf("(block_timestamp - parent_timestamp) / BlockGenerationTime : %v\n", x)
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if parent.UncleHash == types.EmptyUncleHash {
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//fmt.Printf("No uncle\n")
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x.Sub(big1, x)
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} else {
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//fmt.Printf("Uncle block exists")
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x.Sub(big2, x)
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}
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//fmt.Printf("(2 if len(parent_uncles) else 1) - (block_timestamp - parent_timestamp) / BlockGenerationTime : %v\n", x)
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// max((2 if len(parent_uncles) else 1) - (block_timestamp - parent_timestamp) // 9, -99)
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if x.Cmp(bigMinus99) < 0 {
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x.Set(bigMinus99)
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}
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//fmt.Printf("max(1 - (block_timestamp - parent_timestamp) / BlockGenerationTime, -99) : %v\n", x)
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// parent_diff + (parent_diff / Sensitivity * max((2 if len(parent.uncles) else 1) - ((timestamp - parent.timestamp) // BlockGenerationTime), -99))
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y.Div(parent.Difficulty, Sensitivity)
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//fmt.Printf("parent.Difficulty / 8 : %v\n", y)
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x.Mul(y, x)
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//fmt.Printf("parent.Difficulty / 8 * max(1 - (block_timestamp - parent_timestamp) / BlockGenerationTime, -99) : %v\n", x)
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x.Add(parent.Difficulty, x)
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//fmt.Printf("parent.Difficulty - parent.Difficulty / 8 * max(1 - (block_timestamp - parent_timestamp) / BlockGenerationTime, -99) : %v\n", x)
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// minimum difficulty can ever be (before exponential factor)
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if x.Cmp(SeoulDifficulty) < 0 {
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x.Set(SeoulDifficulty)
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}
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//fmt.Printf("x : %v, Minimum difficulty : %v\n", x, MinimumDifficulty)
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return x
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}
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}
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// SearchLevel return next level by using currentDifficulty of header
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// Type of Ethereum difficulty is *bit.Int so arg is *big.int
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func SearchLevel(difficulty *big.Int) int {
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// foo := MakeLDPCDifficultyCalculator()
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// Next level := SearchNextLevel(foo(currentBlock's time stamp, parentBlock))
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var currentProb = DifficultyToProb(difficulty)
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var level int
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distance := 1.0
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for i := range Table {
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if math.Abs(currentProb-Table[i].miningProb) <= distance {
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level = Table[i].level
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distance = math.Abs(currentProb - Table[i].miningProb)
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} else {
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break
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}
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}
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return level
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}
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// SearchLevel return next level by using currentDifficulty of header
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// Type of Ethereum difficulty is *bit.Int so arg is *big.int
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func SearchLevel_Seoul(difficulty *big.Int) int {
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var level int
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difficultyf := new(big.Rat).SetInt(difficulty)
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level_prob := big.NewRat(29, 20)
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difficultyf.Quo(difficultyf, new(big.Rat).SetInt(SeoulDifficulty))
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for {
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difficultyf.Quo(difficultyf, level_prob)
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level++
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if difficultyf.Cmp(big.NewRat(1, 1)) < 0 {
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break
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}
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}
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return level
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}
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65
consensus/eccpow/LDPCDifficulty_test.go
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65
consensus/eccpow/LDPCDifficulty_test.go
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@ -0,0 +1,65 @@
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package eccpow
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import (
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"fmt"
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"math"
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"math/big"
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"testing"
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"time"
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"github.com/cryptoecc/ETH-ECC/core/types"
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)
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func TestTablePrint(t *testing.T) {
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for i := range Table {
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fmt.Printf("level : %v, n : %v, wc : %v, wr : %v, decisionFrom : %v, decisionTo : %v, decisionStep : %v, miningProb : %v \n", Table[i].level, Table[i].n, Table[i].wc, Table[i].wr, Table[i].decisionFrom, Table[i].decisionTo, Table[i].decisionStep, Table[i].miningProb)
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}
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}
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func TestPrintReciprocal(t *testing.T) {
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for i := range Table {
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val := 1 / Table[i].miningProb
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bigInt := FloatToBigInt(val)
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fmt.Printf("Reciprocal of miningProb : %v \t big Int : %v\n", val, bigInt)
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}
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}
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func TestConversionFunc(t *testing.T) {
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for i := range Table {
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difficulty := ProbToDifficulty(Table[i].miningProb)
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miningProb := DifficultyToProb(difficulty)
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// Consider only integer part.
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fmt.Printf("Difficulty : %v \t MiningProb : %v\t, probability compare : %v \n", difficulty, miningProb, math.Abs(miningProb-Table[i].miningProb) < 1)
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}
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}
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func TestDifficultyChange(t *testing.T) {
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var hash []byte
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currentLevel := 0
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currentBlock := new(types.Header)
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// Parent block's timestamp is 0
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// compare elapse time(timestamp) and parent block's timestamp(0)
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currentBlock.Difficulty = big.NewInt(0)
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currentBlock.Time = 0
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currentBlock.UncleHash = types.EmptyUncleHash
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for i := 0; i < 5; i++ {
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fmt.Printf("Current Difficulty : %v\n", currentBlock.Difficulty)
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startTime := time.Now()
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RunOptimizedConcurrencyLDPC(currentBlock, hash)
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timeStamp := uint64(time.Since(startTime).Seconds())
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fmt.Printf("Block generation time : %v\n", timeStamp)
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difficultyCalculator := MakeLDPCDifficultyCalculator()
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nextDifficulty := difficultyCalculator(timeStamp, currentBlock)
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currentBlock.Difficulty = nextDifficulty
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nextLevel := SearchLevel(nextDifficulty)
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fmt.Printf("Current prob : %v, Next Level : %v, Next difficulty : %v, Next difficulty from table : %v\n\n", Table[currentLevel].miningProb, Table[nextLevel].level, nextDifficulty, ProbToDifficulty(Table[nextLevel].miningProb))
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// currentBlock.ParentHash = outputWord conversion from []int to [32]byte
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currentLevel = nextLevel
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fmt.Printf("Current Level : %v\n", currentLevel)
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}
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}
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518
consensus/eccpow/LDPCDifficulty_utils.go
Normal file
518
consensus/eccpow/LDPCDifficulty_utils.go
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@ -0,0 +1,518 @@
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package eccpow
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import (
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"math/big"
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)
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// Table : level, n, wc, wr, decisionFrom, decisionTo, decisionStep, _, miningProb
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/*
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How to decision
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1. The number of ones in outputword % decision_step == 0
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2. The number of ones in outputword exists between decision_from to decision_to
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How to change difficulty level
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- Reciprocal of difficulty is probability
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- Therefore We can define difficulty is reciprocal of probability
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- Find close probability
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*/
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type difficulty struct {
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level int
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n int
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wc int
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wr int
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decisionFrom int
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decisionTo int
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decisionStep int
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_ float32
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miningProb float64
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}
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// FloatToBigInt convert float64 to big integer
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func FloatToBigInt(val float64) *big.Int {
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// float64 -> bit float -> big int
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bigFloat := big.NewFloat(val)
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bigInt := new(big.Int)
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bigFloat.Int(bigInt)
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return bigInt
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}
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// BigIntToFloat convert big int to float64
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func BigIntToFloat(val *big.Int) float64 {
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// big int -> bit float -> float64
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bigFloat := new(big.Float).SetInt(val)
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floatVal, _ := bigFloat.Float64()
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return floatVal
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}
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// DifficultyToProb convert difficulty to probability of table
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func DifficultyToProb(difficulty *big.Int) float64 {
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//big Int -> 1/bigInt -> float64
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prob := 1 / BigIntToFloat(difficulty)
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return prob
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}
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// ProbToDifficulty convert probability to difficulty of header
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func ProbToDifficulty(miningProb float64) *big.Int {
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// float64 -> 1/float64 -> big Int
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difficulty := FloatToBigInt(1 / miningProb)
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return difficulty
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}
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func getTable(level int ) difficulty {
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n := 64 + level * 4
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return difficulty{level, n, 3, 4, 1/4 * n, 3/4 * n, 1, 0, 0}
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}
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// Table is difficulty table slice
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var Table = []difficulty{
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{0, 32, 3, 4, 10, 22, 2, 0.329111, 3.077970e-05},
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{1, 32, 3, 4, 10, 22, 2, 0.329111, 3.077970e-05},
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{2, 32, 3, 4, 10, 16, 2, 0.329111, 2.023220e-05},
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{3, 32, 3, 4, 16, 16, 1, 0.329111, 9.684650e-06},
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{4, 32, 3, 4, 14, 14, 1, 0.329111, 6.784080e-06},
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{5, 36, 3, 4, 12, 24, 2, 0.329111, 4.830240e-06},
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{6, 36, 3, 4, 12, 18, 2, 0.369449, 3.125970e-06},
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{7, 32, 3, 4, 12, 12, 1, 0.369449, 2.862890e-06},
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{8, 44, 3, 4, 14, 30, 2, 0.369449, 1.637790e-06},
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{9, 36, 3, 4, 18, 18, 1, 0.369449, 1.421700e-06},
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{10, 36, 3, 4, 16, 16, 1, 0.369449, 1.051350e-06},
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{11, 44, 3, 4, 14, 22, 2, 0.411046, 1.029740e-06},
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{12, 40, 3, 4, 12, 28, 2, 0.411046, 7.570880e-07},
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{13, 36, 3, 4, 14, 14, 1, 0.411046, 4.865630e-07},
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{14, 40, 3, 4, 12, 20, 2, 0.411046, 4.813320e-07},
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{15, 44, 3, 4, 22, 22, 1, 0.411046, 4.216920e-07},
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{16, 44, 3, 4, 20, 20, 1, 0.411046, 3.350070e-07},
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{17, 48, 3, 4, 14, 34, 2, 0.452453, 2.677070e-07},
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{18, 40, 3, 4, 20, 20, 1, 0.452453, 2.055750e-07},
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{19, 44, 3, 4, 18, 18, 1, 0.452453, 1.788400e-07},
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{20, 48, 3, 4, 14, 24, 2, 0.452453, 1.664080e-07},
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{21, 40, 3, 4, 18, 18, 1, 0.452453, 1.583110e-07},
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{22, 40, 3, 4, 16, 16, 1, 0.452453, 7.917230e-08},
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{23, 44, 3, 4, 16, 16, 1, 0.498513, 7.103820e-08},
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{24, 48, 3, 4, 24, 24, 1, 0.498513, 6.510890e-08},
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{25, 48, 3, 4, 22, 22, 1, 0.498513, 5.300760e-08},
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{26, 52, 3, 4, 14, 40, 2, 0.498513, 4.266600e-08},
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{27, 48, 3, 4, 20, 20, 1, 0.498513, 2.990510e-08},
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{28, 40, 3, 4, 14, 14, 1, 0.498513, 2.927380e-08},
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{29, 52, 3, 4, 14, 26, 2, 0.498513, 2.626790e-08},
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{30, 60, 3, 4, 18, 42, 2, 0.498513, 1.485240e-08},
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{31, 48, 3, 4, 18, 18, 1, 0.546238, 1.267290e-08},
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{32, 52, 3, 4, 26, 26, 1, 0.546238, 9.891110e-09},
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{33, 60, 3, 4, 18, 30, 2, 0.546238, 9.019200e-09},
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{34, 48, 3, 4, 16, 32, 1, 0.546238, 8.762650e-09},
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{35, 52, 3, 4, 24, 24, 1, 0.546238, 8.213140e-09},
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{36, 56, 3, 4, 16, 42, 2, 0.546238, 6.658250e-09},
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{37, 52, 3, 4, 22, 22, 1, 0.546238, 4.856960e-09},
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{38, 48, 3, 4, 16, 16, 1, 0.546238, 4.381330e-09},
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{39, 56, 3, 4, 16, 28, 2, 0.546238, 4.068000e-09},
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{40, 60, 3, 4, 30, 30, 1, 0.546238, 3.186040e-09},
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{41, 60, 3, 4, 28, 28, 1, 0.578290, 2.725470e-09},
|
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||||
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|
||||
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|
||||
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|
||||
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||||
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||||
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|
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|
||||
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|
||||
{252, 96, 3, 4, 28, 28, 1, 1.122176, 2.384700e-17},
|
||||
{253, 112, 3, 4, 44, 44, 1, 1.122176, 2.300220e-17},
|
||||
{254, 104, 3, 4, 38, 38, 1, 1.122176, 2.132220e-17},
|
||||
{255, 108, 3, 4, 38, 38, 1, 1.122176, 2.069600e-17},
|
||||
{256, 112, 3, 4, 42, 70, 1, 1.122176, 1.949710e-17},
|
||||
{257, 128, 3, 4, 32, 98, 2, 1.122176, 1.931040e-17},
|
||||
{258, 124, 3, 4, 62, 62, 1, 1.122176, 1.738220e-17},
|
||||
{259, 124, 3, 4, 60, 60, 1, 1.122176, 1.622110e-17},
|
||||
{260, 104, 3, 4, 36, 68, 1, 1.165058, 1.573970e-17},
|
||||
{261, 116, 3, 4, 50, 50, 1, 1.165058, 1.529120e-17},
|
||||
{262, 108, 3, 4, 36, 72, 1, 1.165058, 1.452810e-17},
|
||||
{263, 100, 3, 4, 32, 32, 1, 1.165058, 1.452430e-17},
|
||||
{264, 124, 3, 4, 58, 58, 1, 1.165058, 1.320160e-17},
|
||||
{265, 128, 3, 4, 32, 64, 2, 1.165058, 1.103980e-17},
|
||||
{266, 112, 3, 4, 42, 42, 1, 1.165058, 9.748530e-18},
|
||||
{267, 124, 3, 4, 56, 56, 1, 1.165058, 9.408340e-18},
|
||||
{268, 100, 3, 4, 30, 70, 1, 1.165058, 9.198900e-18},
|
||||
{269, 116, 3, 4, 48, 48, 1, 1.165058, 8.218710e-18},
|
||||
{270, 104, 3, 4, 36, 36, 1, 1.165058, 7.869870e-18},
|
||||
{271, 120, 3, 4, 60, 60, 1, 1.165058, 7.586620e-18},
|
||||
{272, 112, 3, 4, 40, 72, 1, 1.165058, 7.557840e-18},
|
||||
{273, 108, 3, 4, 36, 36, 1, 1.165058, 7.264050e-18},
|
||||
{274, 120, 3, 4, 58, 58, 1, 1.165058, 7.062330e-18},
|
||||
{275, 124, 3, 4, 54, 54, 1, 1.165058, 5.908890e-18},
|
||||
{276, 120, 3, 4, 56, 56, 1, 1.165058, 5.705970e-18},
|
||||
{277, 104, 3, 4, 34, 70, 1, 1.165058, 5.397190e-18},
|
||||
{278, 108, 3, 4, 34, 74, 1, 1.165058, 4.794130e-18},
|
||||
{279, 100, 3, 4, 30, 30, 1, 1.165058, 4.599450e-18},
|
||||
{280, 120, 3, 4, 54, 54, 1, 1.165058, 4.019430e-18},
|
||||
{281, 116, 3, 4, 46, 46, 1, 1.165058, 3.945320e-18},
|
||||
{282, 112, 3, 4, 40, 40, 1, 1.165058, 3.778920e-18},
|
||||
{283, 116, 3, 4, 44, 72, 1, 1.231412, 3.423190e-18},
|
||||
{284, 124, 3, 4, 52, 52, 1, 1.231412, 3.297090e-18},
|
||||
{285, 100, 3, 4, 28, 72, 1, 1.231412, 2.795780e-18},
|
||||
{286, 128, 3, 4, 64, 64, 1, 1.231412, 2.769110e-18},
|
||||
{287, 112, 3, 4, 38, 74, 1, 1.231412, 2.714430e-18},
|
||||
{288, 104, 3, 4, 34, 34, 1, 1.231412, 2.698600e-18},
|
||||
{289, 128, 3, 4, 62, 62, 1, 1.231412, 2.590140e-18},
|
||||
{290, 120, 3, 4, 52, 52, 1, 1.231412, 2.486040e-18},
|
||||
{291, 108, 3, 4, 34, 34, 1, 1.231412, 2.397060e-18},
|
||||
{292, 128, 3, 4, 60, 60, 1, 1.231412, 2.122380e-18},
|
||||
{293, 104, 3, 4, 32, 72, 1, 1.231412, 1.744360e-18},
|
||||
{294, 116, 3, 4, 44, 44, 1, 1.231412, 1.711600e-18},
|
||||
{295, 124, 3, 4, 50, 50, 1, 1.231412, 1.649820e-18},
|
||||
{296, 128, 3, 4, 58, 58, 1, 1.231412, 1.529130e-18},
|
||||
{297, 108, 3, 4, 32, 76, 1, 1.231412, 1.506960e-18},
|
||||
{298, 100, 3, 4, 28, 28, 1, 1.231412, 1.397890e-18},
|
||||
{299, 120, 3, 4, 50, 50, 1, 1.231412, 1.362180e-18},
|
||||
{300, 116, 3, 4, 42, 74, 1, 1.231412, 1.358390e-18},
|
||||
{301, 112, 3, 4, 38, 38, 1, 1.231412, 1.357210e-18},
|
||||
{302, 128, 3, 4, 56, 56, 1, 1.231412, 9.742990e-19},
|
||||
{303, 112, 3, 4, 36, 76, 1, 1.231412, 9.147070e-19},
|
||||
{304, 104, 3, 4, 32, 32, 1, 1.231412, 8.721800e-19},
|
||||
{305, 108, 3, 4, 32, 32, 1, 1.231412, 7.534800e-19},
|
||||
{306, 124, 3, 4, 48, 48, 1, 1.273354, 7.478050e-19},
|
||||
{307, 116, 3, 4, 42, 42, 1, 1.273354, 6.791960e-19},
|
||||
{308, 120, 3, 4, 48, 48, 1, 1.273354, 6.679650e-19},
|
||||
{309, 124, 3, 4, 46, 78, 1, 1.273354, 6.204930e-19},
|
||||
{310, 120, 3, 4, 46, 74, 1, 1.273354, 5.926870e-19},
|
||||
{311, 128, 3, 4, 54, 54, 1, 1.273354, 5.530780e-19},
|
||||
{312, 104, 3, 4, 30, 74, 1, 1.273354, 5.388680e-19},
|
||||
{313, 116, 3, 4, 40, 76, 1, 1.273354, 4.990110e-19},
|
||||
{314, 112, 3, 4, 36, 36, 1, 1.273354, 4.573530e-19},
|
||||
{315, 108, 3, 4, 30, 78, 1, 1.273354, 4.570100e-19},
|
||||
{316, 124, 3, 4, 46, 46, 1, 1.273354, 3.102460e-19},
|
||||
{317, 120, 3, 4, 46, 46, 1, 1.273354, 2.963440e-19},
|
||||
{318, 112, 3, 4, 34, 78, 1, 1.273354, 2.927770e-19},
|
||||
{319, 128, 3, 4, 52, 52, 1, 1.273354, 2.821290e-19},
|
||||
{320, 104, 3, 4, 30, 30, 1, 1.273354, 2.694340e-19},
|
||||
{321, 116, 3, 4, 40, 40, 1, 1.273354, 2.495060e-19},
|
||||
{322, 120, 3, 4, 44, 76, 1, 1.273354, 2.405750e-19},
|
||||
{323, 124, 3, 4, 44, 80, 1, 1.273354, 2.381080e-19},
|
||||
{324, 108, 3, 4, 30, 30, 1, 1.273354, 2.285050e-19},
|
||||
{325, 116, 3, 4, 38, 78, 1, 1.273354, 1.717170e-19},
|
||||
{326, 104, 3, 4, 28, 76, 1, 1.273354, 1.613020e-19},
|
||||
{327, 112, 3, 4, 34, 34, 1, 1.273354, 1.463890e-19},
|
||||
{328, 128, 3, 4, 50, 50, 1, 1.273354, 1.305320e-19},
|
||||
{329, 120, 3, 4, 44, 44, 1, 1.273354, 1.202870e-19},
|
||||
{330, 124, 3, 4, 44, 44, 1, 1.273354, 1.190540e-19},
|
||||
{331, 128, 3, 4, 48, 80, 1, 1.307736, 1.106170e-19},
|
||||
{332, 120, 3, 4, 42, 78, 1, 1.307736, 9.035000e-20},
|
||||
{333, 112, 3, 4, 32, 80, 1, 1.307736, 9.008150e-20},
|
||||
{334, 116, 3, 4, 38, 38, 1, 1.307736, 8.585840e-20},
|
||||
{335, 124, 3, 4, 42, 82, 1, 1.307736, 8.539640e-20},
|
||||
{336, 104, 3, 4, 28, 28, 1, 1.307736, 8.065090e-20},
|
||||
{337, 116, 3, 4, 36, 80, 1, 1.307736, 5.599310e-20},
|
||||
{338, 128, 3, 4, 48, 48, 1, 1.307736, 5.530870e-20},
|
||||
{339, 120, 3, 4, 42, 42, 1, 1.307736, 4.517500e-20},
|
||||
{340, 112, 3, 4, 32, 32, 1, 1.307736, 4.504080e-20},
|
||||
{341, 128, 3, 4, 46, 82, 1, 1.307736, 4.334810e-20},
|
||||
{342, 124, 3, 4, 42, 42, 1, 1.307736, 4.269820e-20},
|
||||
{343, 120, 3, 4, 40, 80, 1, 1.307736, 3.174430e-20},
|
||||
{344, 124, 3, 4, 40, 84, 1, 1.307736, 2.891760e-20},
|
||||
{345, 116, 3, 4, 36, 36, 1, 1.307736, 2.799660e-20},
|
||||
{346, 112, 3, 4, 30, 82, 1, 1.307736, 2.695640e-20},
|
||||
{347, 128, 3, 4, 46, 46, 1, 1.307736, 2.167410e-20},
|
||||
{348, 116, 3, 4, 34, 82, 1, 1.307736, 1.749650e-20},
|
||||
{349, 120, 3, 4, 40, 40, 1, 1.307736, 1.587220e-20},
|
||||
{350, 128, 3, 4, 44, 84, 1, 1.307736, 1.586440e-20},
|
||||
{351, 124, 3, 4, 40, 40, 1, 1.307736, 1.445880e-20},
|
||||
{352, 112, 3, 4, 30, 30, 1, 1.307736, 1.347820e-20},
|
||||
{353, 120, 3, 4, 38, 82, 1, 1.307736, 1.054790e-20},
|
||||
{354, 124, 3, 4, 38, 86, 1, 1.307736, 9.338320e-21},
|
||||
{355, 116, 3, 4, 34, 34, 1, 1.345734, 8.748240e-21},
|
||||
{356, 128, 3, 4, 44, 44, 1, 1.345734, 7.932220e-21},
|
||||
{357, 128, 3, 4, 42, 86, 1, 1.345734, 5.474680e-21},
|
||||
{358, 116, 3, 4, 32, 84, 1, 1.345734, 5.297010e-21},
|
||||
{359, 120, 3, 4, 38, 38, 1, 1.345734, 5.273960e-21},
|
||||
{360, 124, 3, 4, 38, 38, 1, 1.345734, 4.669160e-21},
|
||||
{361, 120, 3, 4, 36, 84, 1, 1.345734, 3.349800e-21},
|
||||
{362, 124, 3, 4, 36, 88, 1, 1.345734, 2.903950e-21},
|
||||
{363, 128, 3, 4, 42, 42, 1, 1.345734, 2.737340e-21},
|
||||
{364, 116, 3, 4, 32, 32, 1, 1.345734, 2.648510e-21},
|
||||
{365, 128, 3, 4, 40, 88, 1, 1.345734, 1.798290e-21},
|
||||
{366, 120, 3, 4, 36, 36, 1, 1.345734, 1.674900e-21},
|
||||
{367, 124, 3, 4, 36, 36, 1, 1.345734, 1.451970e-21},
|
||||
{368, 120, 3, 4, 34, 86, 1, 1.345734, 1.027330e-21},
|
||||
{369, 128, 3, 4, 40, 40, 1, 1.345734, 8.991430e-22},
|
||||
{370, 124, 3, 4, 34, 90, 1, 1.345734, 8.779540e-22},
|
||||
{371, 128, 3, 4, 38, 90, 1, 1.345734, 5.674390e-22},
|
||||
{372, 120, 3, 4, 34, 34, 1, 1.345734, 5.136640e-22},
|
||||
{373, 124, 3, 4, 34, 34, 1, 1.345734, 4.389770e-22},
|
||||
{374, 120, 3, 4, 32, 88, 1, 1.345734, 3.073590e-22},
|
||||
{375, 128, 3, 4, 38, 38, 1, 1.345734, 2.837200e-22},
|
||||
{376, 128, 3, 4, 36, 92, 1, 1.345734, 1.735640e-22},
|
||||
{377, 120, 3, 4, 32, 32, 1, 1.345734, 1.536800e-22},
|
||||
{378, 128, 3, 4, 36, 36, 1, 1.345734, 8.678180e-23},
|
||||
{379, 128, 3, 4, 34, 94, 1, 1.345734, 5.192020e-23},
|
||||
{380, 128, 3, 4, 34, 34, 1, 1.345734, 2.600000e-23},
|
||||
|
||||
}
|
||||
|
||||
/*
|
||||
// Table is difficulty table slice
|
||||
var Table = []difficulty{
|
||||
{0, 32, 3, 4, 8, 24, 2, 0.329111, 3.077970e-05},
|
||||
{1, 36, 3, 4, 9, 27, 2, 0.329111, 3.077970e-05},
|
||||
{2, 40, 3, 4, 10, 30, 2, 0.329111, 2.023220e-05},
|
||||
{3, 44, 3, 4, 11, 33, 1, 0.329111, 9.684650e-06},
|
||||
{4, 48, 3, 4, 12, 36, 1, 0.329111, 6.784080e-06},
|
||||
{5, 52, 3, 4, 13, 39, 2, 0.329111, 4.830240e-06},
|
||||
{6, 56, 3, 4, 14, 42, 2, 0.369449, 3.125970e-06},
|
||||
{7, 60, 3, 4, 15, 45, 1, 0.369449, 2.862890e-06},
|
||||
{8, 64, 3, 4, 16, 48, 2, 0.369449, 1.637790e-06},
|
||||
{9, 68, 3, 4, 17, 51, 1, 0.369449, 1.421700e-06},
|
||||
{10, 72, 3, 4, 18, 54, 1, 0.369449, 1.051350e-06},
|
||||
{11, 76, 3, 4, 19, 57, 2, 0.411046, 1.029740e-06},
|
||||
{12, 80, 3, 4, 20, 60, 2, 0.411046, 7.570880e-07},
|
||||
{13, 84, 3, 4, 21, 63, 1, 0.411046, 4.865630e-07},
|
||||
{14, 88, 3, 4, 22, 66, 2, 0.411046, 4.813320e-07},
|
||||
{15, 92, 3, 4, 23, 69, 1, 0.411046, 4.216920e-07},
|
||||
{16, 96, 3, 4, 24, 72, 1, 0.411046, 3.350070e-07},
|
||||
{17, 100, 3, 4, 25, 75, 2, 0.452453, 2.677070e-07},
|
||||
{18, 104, 3, 4, 26, 78, 1, 0.452453, 2.055750e-07},
|
||||
{19, 108, 3, 4, 27, 81, 1, 0.452453, 1.788400e-07},
|
||||
{20, 112, 3, 4, 28, 84, 2, 0.452453, 1.664080e-07},
|
||||
{21, 116, 3, 4, 29, 87, 1, 0.452453, 1.583110e-07},
|
||||
{22, 120, 3, 4, 30, 90, 1, 0.452453, 7.917230e-08},
|
||||
{23, 124, 3, 4, 31, 93, 1, 0.498513, 7.103820e-08},
|
||||
{24, 128, 3, 4, 32, 96, 1, 0.498513, 6.510890e-08},
|
||||
{25, 132, 3, 4, 33, 99, 1, 0.498513, 5.300760e-08},
|
||||
{26, 136, 3, 4, 34, 102, 2, 0.498513, 4.266600e-08},
|
||||
{27, 140, 3, 4, 35, 105, 1, 0.498513, 2.990510e-08},
|
||||
{28, 144, 3, 4, 36, 108, 1, 0.498513, 2.927380e-08},
|
||||
{29, 148, 3, 4, 37, 111, 2, 0.498513, 2.626790e-08},
|
||||
{30, 152, 3, 4, 38, 114, 2, 0.498513, 1.485240e-08},
|
||||
{31, 156, 3, 4, 39, 117, 1, 0.546238, 1.267290e-08},
|
||||
{32, 160, 3, 4, 40, 120, 1, 0.546238, 9.891110e-09},
|
||||
{33, 164, 3, 4, 41, 123, 2, 0.546238, 9.019200e-09},
|
||||
{34, 168, 3, 4, 42, 126, 1, 0.546238, 8.762650e-09},
|
||||
{35, 172, 3, 4, 43, 129, 1, 0.546238, 8.213140e-09},
|
||||
{36, 176, 3, 4, 44, 132, 2, 0.546238, 6.658250e-09},
|
||||
{37, 180, 3, 4, 45, 135, 1, 0.546238, 4.856960e-09},
|
||||
{38, 184, 3, 4, 46, 138, 1, 0.546238, 4.381330e-09},
|
||||
{39, 188, 3, 4, 47, 141, 2, 0.546238, 4.068000e-09},
|
||||
{40, 192, 3, 4, 48, 144, 1, 0.546238, 3.186040e-09},
|
||||
{41, 196, 3, 4, 49, 147, 1, 0.578290, 2.725470e-09},
|
||||
{42, 200, 3, 4, 50, 150, 2, 0.578290, 2.410890e-09},
|
||||
{43, 204, 3, 4, 51, 153, 1, 0.578290, 2.181360e-09},
|
||||
{44, 208, 3, 4, 52, 156, 1, 0.578290, 1.737940e-09},
|
||||
{45, 212, 3, 4, 53, 159, 1, 0.578290, 1.595330e-09},
|
||||
{46, 216, 3, 4, 54, 162, 1, 0.578290, 1.481830e-09},
|
||||
{47, 220, 3, 4, 55, 165, 2, 0.578290, 1.454780e-09},
|
||||
{48, 224, 3, 4, 56, 168, 1, 0.578290, 1.250550e-09},
|
||||
{49, 228, 3, 4, 57, 171, 1, 0.578290, 8.614860e-10},
|
||||
{50, 232, 3, 4, 58, 174, 1, 0.578290, 7.976650e-10},
|
||||
{51, 236, 3, 4, 59, 177, 1, 0.628015, 7.700380e-10},
|
||||
{52, 240, 3, 4, 60, 180, 1, 0.628015, 6.978800e-10},
|
||||
{53, 244, 3, 4, 61, 183, 1, 0.628015, 5.069080e-10},
|
||||
{54, 248, 3, 4, 62, 186, 1, 0.628015, 4.986660e-10},
|
||||
{55, 252, 3, 4, 63, 189, 1, 0.628015, 4.315180e-10},
|
||||
{56, 256, 3, 4, 64, 192, 2, 0.628015, 3.848530e-10},
|
||||
}*/
|
||||
|
||||
Loading…
Reference in a new issue