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+# Title
+
+```
+ECIP: 1039
+Title: Monetary policy rounding specification
+Author: Isaac Ardis <isaac@etcdevteam.com>
+Type: Standard
+Created: 2017/11/14
+```
+
+# Abstract
+
+This ECIP proposes a precise specification for eventual rounding issues around
+[ECIP1017 Monetary Policy](https://github.com/ethereumproject/ECIPs/blob/master/ECIPs/ECIP-1017.md) calculation, particularly around
+
+- block winner reward calculation
+- block winner reward for including uncles
+- block uncle miner reward for having uncles included in the winning block
+
+The content of the proposal deals exclusively with reward calculation beginning with Era 2.
+
+# Motivation
+
+
+> [@rtkacyk] In its current form, [ambiguity in the specification] may lead to different interpretations and implementations that may result in a network split in further eras. See these issues for details:
+
+- https://github.com/ethereumproject/go-ethereum/issues/352
+- https://github.com/paritytech/parity/issues/6523
+
+# Solution
+
+### Definitions
+
+- In this document, the mathematic and code symbol `/` should be understood as a "floor divide," and any fractions using `/` (_eg._ `1/32`) should _not_ be interpreted as floating points.
+
+### __Block winner reward calculation.__
+
+Block winner reward calculation for a given era should be rounded down only once.
+This can be accomplished using exponentiation. In the following specifications around
+uncles, use of this strategy will be assumed as well.
+
+_eg._
+```
+eraBlockReward * 4^era / 5^era
+```
+
+__Reasoning__: a block reward in this case is _always singular_, and era number is an essentially arbitrary constant (for any given bock). If the block reward for a given era _n_ is rounded _n_ times, the iterative rounding will eventually cause the final reward to atrophy. I see no reason for magnitude of era to "degrade" the singular block reward.
+
+This, as opposed to the example below (which should NOT be used):
+
+```
+rewardReductionConstant = 4/5
+maxBlockReward = 5
+eraBlockReward = maxBlockReward # Modified below from initial max reward per era
+
+# Here, rounding would happen n times for n eras
+for (era in eras) {
+    eraBlockReward = eraBlockReward * depreciationConstant
+}
+```
+
+> See [Block winner comparison](#block-winner-reward-comparison) table for
+> expected rewards. Note that the discrepency would begin in era 22, where a single
+> rounding will yield `46116860184273879`, and iterative rounding will yield `46116860184273878`.
+
+----
+
+### Uncle rewards
+
+- Rewards for both the winning block miner for including and uncles and the miner of the included uncle(s) should round down the winning block reward prior to division by 32 in the calculation of the uncle(s) "bonus" reward.
+- The reward for uncles inclusion should reflect rounding per uncle, as opposed to rounding per "magnitude of uncles," which to say that an uncles inclusion reward is calculated using 1/32's (rounded down) of the block winner reward.
+
+#### __Block winner reward for including uncle(s).__
+
+- Uncle(s) inclusion reward should be calculated and rounded down prior to addition
+  with the block winner reward.
+
+_eg._
+```
+blockWinnerReward = blockWinnerRewardAtEra(n) # Block winner reward rounds down once prior to division
+uncleInclusionReward = blockWinnerReward / 32 # Block uncle inclusion reward rounds down per uncle
+```
+
+And then either:
+```
+for (uncle in includedUncles) {
+     blockWinnerReward = blockWinnerReward + uncleInclusionReward
+}
+```
+Or:
+```
+blockWinnerReward = blockWinnerReward + (nIncludedUncles * uncleInlusionReward)
+```
+
+__Reasoning__: rounding down happens per uncle, since the reward in this case may be for one _or_ two uncles. Otherwise, far in the future when rounding becomes an issue, a winning block with 2 uncles would get a proportionally higher per-uncle reward than a block with just one uncle. Since I don't see any reason to incentivize including 2 uncles over 1, I think calculation should be done per uncle.
+
+This, as opposed to the example below (which should NOT be used):
+
+```
+uncleInclusionReward = nIncludedUncles/32 * blockWinnerReward
+
+blockWinnerReward = blockWinnerReward + uncleInclusionReward
+```
+
+> See [Block winner uncles inclusion reward comparison](#block-winner-uncles-inclusion-reward-comparison) table for expected rewards. Note, for example, that era 22 yields a correct maximum block winner reward `48999163945790995` of `48999163945790996`.
+
+----
+
+#### __Block uncle miner reward for having an uncle(s) included in the winning block.__
+
+- Uses uncle(s) inclusion reward calculation as described in [Uncle rewards](#Uncle-rewards).
+
+__Reasoning:__ Like `Block winner reward for including uncles`, _without_ rounding
+per uncle reward calculation, an uncle miner rewarded for 2 included blocks would
+receive a proportionally higher per-uncle reward than for having only 1 uncle included.
+There is no reason for such asymmetry.
+
+> See [Uncle miner inclusion reward comparison table](#uncle-miner-inclusion-reward-comparison) for expected rewards. Note, for example, that era 22 yields a correct maximum uncles miner reward of `2882303761517116`, while an incorrect calculation yields `2882303761517117`.
+
+# Reward tables
+
+## Expected overview
+
+| Era | Block Winner Reward | 1 Uncle Reward | 2 Uncles Reward | Block Winner w/ 1 Uncle Reward | Block Winner w/ 2 Uncles Reward |
+| --- | --- | --- | --- | --- | --- |
+| 2 | 4000000000000000000 | 125000000000000000 | 250000000000000000 | 4125000000000000000 | 4250000000000000000 |
+| 3 | 3200000000000000000 | 100000000000000000 | 200000000000000000 | 3300000000000000000 | 3400000000000000000 |
+| 4 | 2560000000000000000 | 80000000000000000 | 160000000000000000 | 2640000000000000000 | 2720000000000000000 |
+| 5 | 2048000000000000000 | 64000000000000000 | 128000000000000000 | 2112000000000000000 | 2176000000000000000 |
+| 6 | 1638400000000000000 | 51200000000000000 | 102400000000000000 | 1689600000000000000 | 1740800000000000000 |
+| 7 | 1310720000000000000 | 40960000000000000 | 81920000000000000 | 1351680000000000000 | 1392640000000000000 |
+| 8 | 1048576000000000000 | 32768000000000000 | 65536000000000000 | 1081344000000000000 | 1114112000000000000 |
+| 9 | 838860800000000000 | 26214400000000000 | 52428800000000000 | 865075200000000000 | 891289600000000000 |
+| 10 | 671088640000000000 | 20971520000000000 | 41943040000000000 | 692060160000000000 | 713031680000000000 |
+| 11 | 536870912000000000 | 16777216000000000 | 33554432000000000 | 553648128000000000 | 570425344000000000 |
+| 12 | 429496729600000000 | 13421772800000000 | 26843545600000000 | 442918502400000000 | 456340275200000000 |
+| 13 | 343597383680000000 | 10737418240000000 | 21474836480000000 | 354334801920000000 | 365072220160000000 |
+| 14 | 274877906944000000 | 8589934592000000 | 17179869184000000 | 283467841536000000 | 292057776128000000 |
+| 15 | 219902325555200000 | 6871947673600000 | 13743895347200000 | 226774273228800000 | 233646220902400000 |
+| 16 | 175921860444160000 | 5497558138880000 | 10995116277760000 | 181419418583040000 | 186916976721920000 |
+| 17 | 140737488355328000 | 4398046511104000 | 8796093022208000 | 145135534866432000 | 149533581377536000 |
+| 18 | 112589990684262400 | 3518437208883200 | 7036874417766400 | 116108427893145600 | 119626865102028800 |
+| 19 | 90071992547409920 | 2814749767106560 | 5629499534213120 | 92886742314516480 | 95701492081623040 |
+| 20 | 72057594037927936 | 2251799813685248 | 4503599627370496 | 74309393851613184 | 76561193665298432 |
+| 21 | 57646075230342348 | 1801439850948198 | 3602879701896396 | 59447515081290546 | 61248954932238744 |
+| 22 | 46116860184273879 | 1441151880758558 | 2882303761517116 | 47558012065032437 | 48999163945790995 |
+| 23 | 36893488147419103 | 1152921504606846 | 2305843009213692 | 38046409652025949 | 39199331156632795 |
+| 24 | 29514790517935282 | 922337203685477 | 1844674407370954 | 30437127721620759 | 31359464925306236 |
+| 25 | 23611832414348226 | 737869762948382 | 1475739525896764 | 24349702177296608 | 25087571940244990 |
+| 26 | 18889465931478580 | 590295810358705 | 1180591620717410 | 19479761741837285 | 20070057552195990 |
+| 27 | 15111572745182864 | 472236648286964 | 944473296573928 | 15583809393469828 | 16056046041756792 |
+| 28 | 12089258196146291 | 377789318629571 | 755578637259142 | 12467047514775862 | 12844836833405433 |
+| 29 | 9671406556917033 | 302231454903657 | 604462909807314 | 9973638011820690 | 10275869466724347 |
+| 30 | 7737125245533626 | 241785163922925 | 483570327845850 | 7978910409456551 | 8220695573379476 |
+| 31 | 6189700196426901 | 193428131138340 | 386856262276680 | 6383128327565241 | 6576556458703581 |
+| 32 | 4951760157141521 | 154742504910672 | 309485009821344 | 5106502662052193 | 5261245166962865 |
+| 33 | 3961408125713216 | 123794003928538 | 247588007857076 | 4085202129641754 | 4208996133570292 |
+| 34 | 3169126500570573 | 99035203142830 | 198070406285660 | 3268161703713403 | 3367196906856233 |
+| 35 | 2535301200456458 | 79228162514264 | 158456325028528 | 2614529362970722 | 2693757525484986 |
+| 36 | 2028240960365167 | 63382530011411 | 126765060022822 | 2091623490376578 | 2155006020387989 |
+| 37 | 1622592768292133 | 50706024009129 | 101412048018258 | 1673298792301262 | 1724004816310391 |
+| 38 | 1298074214633706 | 40564819207303 | 81129638414606 | 1338639033841009 | 1379203853048312 |
+| 39 | 1038459371706965 | 32451855365842 | 64903710731684 | 1070911227072807 | 1103363082438649 |
+| 40 | 830767497365572 | 25961484292674 | 51922968585348 | 856728981658246 | 882690465950920 |
+| 41 | 664613997892457 | 20769187434139 | 41538374868278 | 685383185326596 | 706152372760735 |
+| 42 | 531691198313966 | 16615349947311 | 33230699894622 | 548306548261277 | 564921898208588 |
+| 43 | 425352958651173 | 13292279957849 | 26584559915698 | 438645238609022 | 451937518566871 |
+| 44 | 340282366920938 | 10633823966279 | 21267647932558 | 350916190887217 | 361550014853496 |
+| 45 | 272225893536750 | 8507059173023 | 17014118346046 | 280732952709773 | 289240011882796 |
+| 46 | 217780714829400 | 6805647338418 | 13611294676836 | 224586362167818 | 231392009506236 |
+| 47 | 174224571863520 | 5444517870735 | 10889035741470 | 179669089734255 | 185113607604990 |
+| 48 | 139379657490816 | 4355614296588 | 8711228593176 | 143735271787404 | 148090886083992 |
+| 49 | 111503725992653 | 3484491437270 | 6968982874540 | 114988217429923 | 118472708867193 |
+| 50 | 89202980794122 | 2787593149816 | 5575186299632 | 91990573943938 | 94778167093754 |
+
+
+----
+
+## Block winner reward comparison
+
+| Era | CORRECT (exponentiation) | INCORRECT (eg. looping) |
+| --- | --- | --- |
+| 2 | 4000000000000000000 | 4000000000000000000 |
+| 3 | 3200000000000000000 | 3200000000000000000 |
+| 4 | 2560000000000000000 | 2560000000000000000 |
+| 5 | 2048000000000000000 | 2048000000000000000 |
+| 6 | 1638400000000000000 | 1638400000000000000 |
+| 7 | 1310720000000000000 | 1310720000000000000 |
+| 8 | 1048576000000000000 | 1048576000000000000 |
+| 9 | 838860800000000000 | 838860800000000000 |
+| 10 | 671088640000000000 | 671088640000000000 |
+| 11 | 536870912000000000 | 536870912000000000 |
+| 12 | 429496729600000000 | 429496729600000000 |
+| 13 | 343597383680000000 | 343597383680000000 |
+| 14 | 274877906944000000 | 274877906944000000 |
+| 15 | 219902325555200000 | 219902325555200000 |
+| 16 | 175921860444160000 | 175921860444160000 |
+| 17 | 140737488355328000 | 140737488355328000 |
+| 18 | 112589990684262400 | 112589990684262400 |
+| 19 | 90071992547409920 | 90071992547409920 |
+| 20 | 72057594037927936 | 72057594037927936 |
+| 21 | 57646075230342348 | 57646075230342348 |
+| 22 | 46116860184273879 | 46116860184273878 |
+| 23 | 36893488147419103 | 36893488147419102 |
+| 24 | 29514790517935282 | 29514790517935281 |
+| 25 | 23611832414348226 | 23611832414348224 |
+| 26 | 18889465931478580 | 18889465931478579 |
+| 27 | 15111572745182864 | 15111572745182863 |
+| 28 | 12089258196146291 | 12089258196146290 |
+| 29 | 9671406556917033 | 9671406556917032 |
+| 30 | 7737125245533626 | 7737125245533625 |
+| 31 | 6189700196426901 | 6189700196426900 |
+| 32 | 4951760157141521 | 4951760157141520 |
+| 33 | 3961408125713216 | 3961408125713216 |
+| 34 | 3169126500570573 | 3169126500570572 |
+| 35 | 2535301200456458 | 2535301200456457 |
+| 36 | 2028240960365167 | 2028240960365165 |
+| 37 | 1622592768292133 | 1622592768292132 |
+| 38 | 1298074214633706 | 1298074214633705 |
+| 39 | 1038459371706965 | 1038459371706964 |
+| 40 | 830767497365572 | 830767497365571 |
+| 41 | 664613997892457 | 664613997892456 |
+| 42 | 531691198313966 | 531691198313964 |
+| 43 | 425352958651173 | 425352958651171 |
+| 44 | 340282366920938 | 340282366920936 |
+| 45 | 272225893536750 | 272225893536748 |
+| 46 | 217780714829400 | 217780714829398 |
+| 47 | 174224571863520 | 174224571863518 |
+| 48 | 139379657490816 | 139379657490814 |
+| 49 | 111503725992653 | 111503725992651 |
+| 50 | 89202980794122 | 89202980794120 |
+
+## Block winner uncles inclusion reward comparison
+
+> This table and the next deal exclusively with the reward for 2 uncles, since that's the only case
+where rounding discrepencies will happen. These numbers assume use of the CORRECT block
+winner reward calculation.
+
+| Era | CORRECT Block Winner Reward w/ 2 Uncles | INCORRECT Block Winner Reward w/ 2 Uncles |
+| --- | --- | --- |
+| 2 | 4250000000000000000 | 4250000000000000000 |
+| 3 | 3400000000000000000 | 3400000000000000000 |
+| 4 | 2720000000000000000 | 2720000000000000000 |
+| 5 | 2176000000000000000 | 2176000000000000000 |
+| 6 | 1740800000000000000 | 1740800000000000000 |
+| 7 | 1392640000000000000 | 1392640000000000000 |
+| 8 | 1114112000000000000 | 1114112000000000000 |
+| 9 | 891289600000000000 | 891289600000000000 |
+| 10 | 713031680000000000 | 713031680000000000 |
+| 11 | 570425344000000000 | 570425344000000000 |
+| 12 | 456340275200000000 | 456340275200000000 |
+| 13 | 365072220160000000 | 365072220160000000 |
+| 14 | 292057776128000000 | 292057776128000000 |
+| 15 | 233646220902400000 | 233646220902400000 |
+| 16 | 186916976721920000 | 186916976721920000 |
+| 17 | 149533581377536000 | 149533581377536000 |
+| 18 | 119626865102028800 | 119626865102028800 |
+| 19 | 95701492081623040 | 95701492081623040 |
+| 20 | 76561193665298432 | 76561193665298432 |
+| 21 | 61248954932238744 | 61248954932238744 |
+| 22 | 48999163945790995 | 48999163945790996 |
+| 23 | 39199331156632795 | 39199331156632796 |
+| 24 | 31359464925306236 | 31359464925306237 |
+| 25 | 25087571940244990 | 25087571940244990 |
+| 26 | 20070057552195990 | 20070057552195991 |
+| 27 | 16056046041756792 | 16056046041756793 |
+| 28 | 12844836833405433 | 12844836833405434 |
+| 29 | 10275869466724347 | 10275869466724347 |
+| 30 | 8220695573379476 | 8220695573379477 |
+| 31 | 6576556458703581 | 6576556458703582 |
+| 32 | 5261245166962865 | 5261245166962866 |
+| 33 | 4208996133570292 | 4208996133570292 |
+| 34 | 3367196906856233 | 3367196906856233 |
+| 35 | 2693757525484986 | 2693757525484986 |
+| 36 | 2155006020387989 | 2155006020387989 |
+| 37 | 1724004816310391 | 1724004816310391 |
+| 38 | 1379203853048312 | 1379203853048312 |
+| 39 | 1103363082438649 | 1103363082438650 |
+| 40 | 882690465950920 | 882690465950920 |
+| 41 | 706152372760735 | 706152372760735 |
+| 42 | 564921898208588 | 564921898208588 |
+| 43 | 451937518566871 | 451937518566871 |
+| 44 | 361550014853496 | 361550014853496 |
+| 45 | 289240011882796 | 289240011882796 |
+| 46 | 231392009506236 | 231392009506237 |
+| 47 | 185113607604990 | 185113607604990 |
+| 48 | 148090886083992 | 148090886083992 |
+| 49 | 118472708867193 | 118472708867193 |
+| 50 | 94778167093754 | 94778167093754 |
+| 51 | 75822533675003 | 75822533675003 |
+| 52 | 60658026940002 | 60658026940002 |
+| 53 | 48526421552000 | 48526421552001 |
+| 54 | 38821137241600 | 38821137241601 |
+| 55 | 31056909793280 | 31056909793281 |
+| 56 | 24845527834624 | 24845527834624 |
+| 57 | 19876422267699 | 19876422267699 |
+| 58 | 15901137814158 | 15901137814159 |
+| 59 | 12720910251326 | 12720910251327 |
+| 60 | 10176728201061 | 10176728201061 |
+| 61 | 8141382560849 | 8141382560849 |
+| 62 | 6513106048679 | 6513106048679 |
+| 63 | 5210484838942 | 5210484838943 |
+| 64 | 4168387871154 | 4168387871154 |
+| 65 | 3334710296923 | 3334710296923 |
+| 66 | 2667768237538 | 2667768237538 |
+| 67 | 2134214590029 | 2134214590030 |
+| 68 | 1707371672024 | 1707371672024 |
+| 69 | 1365897337619 | 1365897337619 |
+| 70 | 1092717870095 | 1092717870095 |
+| 71 | 874174296076 | 874174296076 |
+| 72 | 699339436860 | 699339436861 |
+| 73 | 559471549488 | 559471549488 |
+| 74 | 447577239590 | 447577239591 |
+| 75 | 358061791671 | 358061791672 |
+| 76 | 286449433337 | 286449433337 |
+| 77 | 229159546669 | 229159546670 |
+| 78 | 183327637335 | 183327637335 |
+| 79 | 146662109867 | 146662109868 |
+| 80 | 117329687894 | 117329687894 |
+| 81 | 93863750314 | 93863750315 |
+| 82 | 75091000251 | 75091000252 |
+| 83 | 60072800200 | 60072800201 |
+| 84 | 48058240160 | 48058240161 |
+| 85 | 38446592128 | 38446592128 |
+| 86 | 30757273703 | 30757273703 |
+| 87 | 24605818961 | 24605818962 |
+| 88 | 19684655169 | 19684655169 |
+| 89 | 15747724134 | 15747724135 |
+| 90 | 12598179307 | 12598179308 |
+| 91 | 10078543446 | 10078543446 |
+| 92 | 8062834756 | 8062834757 |
+| 93 | 6450267806 | 6450267806 |
+| 94 | 5160214244 | 5160214244 |
+| 95 | 4128171394 | 4128171395 |
+| 96 | 3302537115 | 3302537116 |
+| 97 | 2642029692 | 2642029693 |
+| 98 | 2113623753 | 2113623754 |
+| 99 | 1690899002 | 1690899003 |
+| 100 | 1352719201 | 1352719202 |
+| 101 | 1082175362 | 1082175362 |
+| 102 | 865740288 | 865740289 |
+| 103 | 692592230 | 692592231 |
+| 104 | 554073783 | 554073784 |
+| 105 | 443259027 | 443259027 |
+| 106 | 354607222 | 354607222 |
+| 107 | 283685777 | 283685777 |
+| 108 | 226948621 | 226948621 |
+| 109 | 181558896 | 181558897 |
+| 110 | 145247118 | 145247118 |
+| 111 | 116197694 | 116197694 |
+| 112 | 92958154 | 92958154 |
+| 113 | 74366523 | 74366524 |
+| 114 | 59493218 | 59493219 |
+| 115 | 47594574 | 47594574 |
+| 116 | 38075659 | 38075659 |
+| 117 | 30460526 | 30460527 |
+| 118 | 24368422 | 24368422 |
+| 119 | 19494736 | 19494737 |
+| 120 | 15595789 | 15595790 |
+| 121 | 12476630 | 12476631 |
+| 122 | 9981304 | 9981305 |
+| 123 | 7985044 | 7985044 |
+| 124 | 6388035 | 6388035 |
+| 125 | 5110427 | 5110428 |
+| 126 | 4088342 | 4088342 |
+| 127 | 3270673 | 3270673 |
+| 128 | 2616539 | 2616539 |
+| 129 | 2093230 | 2093231 |
+| 130 | 1674584 | 1674585 |
+| 131 | 1339668 | 1339668 |
+| 132 | 1071733 | 1071734 |
+| 133 | 857387 | 857387 |
+| 134 | 685908 | 685909 |
+| 135 | 548727 | 548727 |
+| 136 | 438981 | 438981 |
+| 137 | 351183 | 351184 |
+| 138 | 280948 | 280948 |
+| 139 | 224757 | 224758 |
+| 140 | 179806 | 179806 |
+| 141 | 143844 | 143845 |
+| 142 | 115075 | 115076 |
+| 143 | 92059 | 92060 |
+| 144 | 73648 | 73648 |
+| 145 | 58917 | 58918 |
+| 146 | 47134 | 47134 |
+| 147 | 37708 | 37708 |
+| 148 | 30166 | 30166 |
+| 149 | 24131 | 24132 |
+| 150 | 19304 | 19305 |
+| 151 | 15444 | 15444 |
+| 152 | 12355 | 12355 |
+| 153 | 9883 | 9884 |
+| 154 | 7906 | 7907 |
+| 155 | 6326 | 6326 |
+| 156 | 5059 | 5060 |
+| 157 | 4048 | 4048 |
+| 158 | 3238 | 3238 |
+| 159 | 2590 | 2590 |
+| 160 | 2071 | 2072 |
+| 161 | 1656 | 1657 |
+| 162 | 1326 | 1326 |
+| 163 | 1060 | 1060 |
+| 164 | 847 | 848 |
+| 165 | 677 | 678 |
+| 166 | 541 | 542 |
+| 167 | 433 | 434 |
+| 168 | 347 | 347 |
+| 169 | 277 | 277 |
+| 170 | 221 | 222 |
+| 171 | 177 | 177 |
+| 172 | 142 | 142 |
+| 173 | 113 | 113 |
+| 174 | 89 | 90 |
+| 175 | 72 | 72 |
+| 176 | 56 | 57 |
+| 177 | 45 | 45 |
+| 178 | 37 | 37 |
+| 179 | 28 | 29 |
+| 180 | 22 | 23 |
+| 181 | 17 | 18 |
+| 182 | 14 | 14 |
+| 183 | 11 | 11 |
+| 184 | 9 | 9 |
+| 185 | 7 | 7 |
+| 186 | 5 | 5 |
+| 187 | 4 | 4 |
+| 188 | 3 | 3 |
+| 189 | 3 | 3 |
+| 190 | 2 | 2 |
+| 191 | 1 | 1 |
+| 192 | 1 | 1 |
+| 193 | 1 | 1 |
+| 194 | 0 | 0 |
+| 195 | 0 | 0 |
+| 196 | 0 | 0 |
+| 197 | 0 | 0 |
+| 198 | 0 | 0 |
+| 199 | 0 | 0 |
+| 200 | 0 | 0 |
+
+
+## Uncle miner inclusion reward comparison
+
+> Like above, this table deals exclusively with the reward for a miner of 2 uncles
+> having those 2 uncles included in the winning block. Inclusion of 2 uncles is
+> the only case where alternate rounding strategies can produce a discrepency,
+> given constant block winner reward rounding.
+
+| Era | CORRECT Uncle Miner w/ 2 Uncles Reward | INCORRECT Uncle Miner w/ 2 Uncles Reward |
+| --- | --- | --- |
+| 2 | 250000000000000000 | 250000000000000000 |
+| 3 | 200000000000000000 | 200000000000000000 |
+| 4 | 160000000000000000 | 160000000000000000 |
+| 5 | 128000000000000000 | 128000000000000000 |
+| 6 | 102400000000000000 | 102400000000000000 |
+| 7 | 81920000000000000 | 81920000000000000 |
+| 8 | 65536000000000000 | 65536000000000000 |
+| 9 | 52428800000000000 | 52428800000000000 |
+| 10 | 41943040000000000 | 41943040000000000 |
+| 11 | 33554432000000000 | 33554432000000000 |
+| 12 | 26843545600000000 | 26843545600000000 |
+| 13 | 21474836480000000 | 21474836480000000 |
+| 14 | 17179869184000000 | 17179869184000000 |
+| 15 | 13743895347200000 | 13743895347200000 |
+| 16 | 10995116277760000 | 10995116277760000 |
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