diff --git a/deployments/allDeployments.json b/deployments/allDeployments.json deleted file mode 100644 index fe35ba1..0000000 --- a/deployments/allDeployments.json +++ /dev/null @@ -1,394 +0,0 @@ -{ - "11155111": [ - { - "name": "sepolia", - "chainId": "11155111", - "contracts": { - "PoseidonHasher": { - "address": "0xa1554EAF0DF18C05956249aac375e212edeD2CcF", - "abi": [ - { - "inputs": [ - { - "internalType": "uint256", - "name": "input", - "type": "uint256" - } - ], - "name": "hash", - "outputs": [ - { - "internalType": "uint256", - "name": "result", - "type": "uint256" - } - ], - "stateMutability": "pure", - "type": "function" - } - ] - }, - "RLN": { - "address": "0xB8144E3214080f179D037bbb4dcaaa6B87f224E4", - "abi": [ - { - "inputs": [ - { - "internalType": "uint256", - "name": "membershipDeposit", - "type": "uint256" - }, - { - "internalType": "uint256", - "name": "depth", - "type": "uint256" - }, - { - "internalType": "address", - "name": "_poseidonHasher", - "type": "address" - }, - { - "internalType": "address", - "name": "_verifier", - "type": "address" - } - ], - "stateMutability": "nonpayable", - "type": "constructor" - }, - { - "inputs": [], - "name": "DuplicateIdCommitment", - "type": "error" - }, - { - "inputs": [], - "name": "FullTree", - "type": "error" - }, - { - "inputs": [], - "name": "InsufficientContractBalance", - "type": "error" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "required", - "type": "uint256" - }, - { - "internalType": "uint256", - "name": "provided", - "type": "uint256" - } - ], - "name": "InsufficientDeposit", - "type": "error" - }, - { - "inputs": [], - "name": "InsufficientWithdrawalBalance", - "type": "error" - }, - { - "inputs": [], - "name": "InvalidProof", - "type": "error" - }, - { - "inputs": [ - { - "internalType": "address", - "name": "to", - "type": "address" - } - ], - "name": "InvalidReceiverAddress", - "type": "error" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - } - ], - "name": "MemberHasNoStake", - "type": "error" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - } - ], - "name": "MemberNotRegistered", - "type": "error" - }, - { - "anonymous": false, - "inputs": [ - { - "indexed": false, - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - }, - { - "indexed": false, - "internalType": "uint256", - "name": "index", - "type": "uint256" - } - ], - "name": "MemberRegistered", - "type": "event" - }, - { - "anonymous": false, - "inputs": [ - { - "indexed": false, - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - }, - { - "indexed": false, - "internalType": "uint256", - "name": "index", - "type": "uint256" - } - ], - "name": "MemberWithdrawn", - "type": "event" - }, - { - "inputs": [], - "name": "DEPTH", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "MEMBERSHIP_DEPOSIT", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "SET_SIZE", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "idCommitmentIndex", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "name": "members", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "poseidonHasher", - "outputs": [ - { - "internalType": "contract IPoseidonHasher", - "name": "", - "type": "address" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - } - ], - "name": "register", - "outputs": [], - "stateMutability": "payable", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - }, - { - "internalType": "address payable", - "name": "receiver", - "type": "address" - }, - { - "internalType": "uint256[8]", - "name": "proof", - "type": "uint256[8]" - } - ], - "name": "slash", - "outputs": [], - "stateMutability": "nonpayable", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "name": "stakedAmounts", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "verifier", - "outputs": [ - { - "internalType": "contract IVerifier", - "name": "", - "type": "address" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "withdraw", - "outputs": [], - "stateMutability": "nonpayable", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "address", - "name": "", - "type": "address" - } - ], - "name": "withdrawalBalance", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - } - ] - }, - "Verifier": { - "address": "0xb81Faa6F0126dedB55A45eb63E8430B270A00303", - "abi": [ - { - "inputs": [ - { - "internalType": "uint256[2]", - "name": "a", - "type": "uint256[2]" - }, - { - "internalType": "uint256[2][2]", - "name": "b", - "type": "uint256[2][2]" - }, - { - "internalType": "uint256[2]", - "name": "c", - "type": "uint256[2]" - }, - { - "internalType": "uint256[2]", - "name": "input", - "type": "uint256[2]" - } - ], - "name": "verifyProof", - "outputs": [ - { - "internalType": "bool", - "name": "r", - "type": "bool" - } - ], - "stateMutability": "view", - "type": "function" - } - ] - } - } - } - ] -} diff --git a/deployments/sepolia/.chainId b/deployments/sepolia/.chainId deleted file mode 100644 index bd8d1cd..0000000 --- a/deployments/sepolia/.chainId +++ /dev/null @@ -1 +0,0 @@ -11155111 \ No newline at end of file diff --git a/deployments/sepolia/PoseidonHasher.json b/deployments/sepolia/PoseidonHasher.json deleted file mode 100644 index 3b3627e..0000000 --- a/deployments/sepolia/PoseidonHasher.json +++ /dev/null @@ -1,70 +0,0 @@ -{ - "address": "0xa1554EAF0DF18C05956249aac375e212edeD2CcF", - "abi": [ - { - "inputs": [ - { - "internalType": "uint256", - "name": "input", - "type": "uint256" - } - ], - "name": "hash", - "outputs": [ - { - "internalType": "uint256", - "name": "result", - "type": "uint256" - } - ], - "stateMutability": "pure", - "type": "function" - } - ], - "transactionHash": "0x6dec9da454c44cc5b4e0a1cf2fe6637253cfa1a7aaa37526b7cbe7a35b8a14d4", - "receipt": { - "to": null, - "from": "0xc2eB015aCb170177F726626707C82f994736ef15", - "contractAddress": "0xa1554EAF0DF18C05956249aac375e212edeD2CcF", - "transactionIndex": 30, - "gasUsed": "3488307", - "logsBloom": "0x00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000", - "blockHash": "0x1f955aba5bf7056bdb643bd6dc31cb0923439ec5eb811db8e0ff01bed0d886d5", - "transactionHash": "0x6dec9da454c44cc5b4e0a1cf2fe6637253cfa1a7aaa37526b7cbe7a35b8a14d4", - "logs": [], - "blockNumber": 3193047, - "cumulativeGasUsed": "6488158", - "status": 1, - "byzantium": true - }, - "args": [], - "numDeployments": 2, - "solcInputHash": "d5475cf869d23da2a838dd607679cc44", - "metadata": "{\"compiler\":{\"version\":\"0.8.15+commit.e14f2714\"},\"language\":\"Solidity\",\"output\":{\"abi\":[{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"input\",\"type\":\"uint256\"}],\"name\":\"hash\",\"outputs\":[{\"internalType\":\"uint256\",\"name\":\"result\",\"type\":\"uint256\"}],\"stateMutability\":\"pure\",\"type\":\"function\"}],\"devdoc\":{\"kind\":\"dev\",\"methods\":{\"hash(uint256)\":{\"params\":{\"input\":\"The input to hash\"}}},\"version\":1},\"userdoc\":{\"kind\":\"user\",\"methods\":{\"hash(uint256)\":{\"notice\":\"Hashes the input using the Poseidon hash function, n = 2, second input is the constant 0\"}},\"version\":1}},\"settings\":{\"compilationTarget\":{\"contracts/PoseidonHasher.sol\":\"PoseidonHasher\"},\"evmVersion\":\"london\",\"libraries\":{},\"metadata\":{\"bytecodeHash\":\"ipfs\",\"useLiteralContent\":true},\"optimizer\":{\"enabled\":false,\"runs\":200},\"remappings\":[\":ds-test/=lib/forge-std/lib/ds-test/src/\",\":forge-std/=lib/forge-std/src/\"]},\"sources\":{\"contracts/PoseidonHasher.sol\":{\"content\":\"// SPDX-License-Identifier: MIT\\n\\n// Forked from https://github.com/kilic/rlnapp/\\n\\npragma solidity 0.8.15;\\n\\ninterface IPoseidonHasher {\\n /// @notice Hashes the input using the Poseidon hash function, n = 2, second input is the constant 0\\n /// @param input The input to hash\\n function hash(uint256 input) external pure returns (uint256 result);\\n}\\n\\ncontract PoseidonHasher is IPoseidonHasher {\\n uint256 constant Q =\\n 21888242871839275222246405745257275088548364400416034343698204186575808495617;\\n uint256 constant C0 =\\n 4417881134626180770308697923359573201005643519861877412381846989312604493735;\\n uint256 constant C1 =\\n 5433650512959517612316327474713065966758808864213826738576266661723522780033;\\n uint256 constant C2 =\\n 13641176377184356099764086973022553863760045607496549923679278773208775739952;\\n uint256 constant C3 =\\n 17949713444224994136330421782109149544629237834775211751417461773584374506783;\\n uint256 constant C4 =\\n 13765628375339178273710281891027109699578766420463125835325926111705201856003;\\n uint256 constant C5 =\\n 19179513468172002314585757290678967643352171735526887944518845346318719730387;\\n uint256 constant C6 =\\n 5157412437176756884543472904098424903141745259452875378101256928559722612176;\\n uint256 constant C7 =\\n 535160875740282236955320458485730000677124519901643397458212725410971557409;\\n uint256 constant C8 =\\n 1050793453380762984940163090920066886770841063557081906093018330633089036729;\\n uint256 constant C9 =\\n 10665495010329663932664894101216428400933984666065399374198502106997623173873;\\n uint256 constant C10 =\\n 19965634623406616956648724894636666805991993496469370618546874926025059150737;\\n uint256 constant C11 =\\n 13007250030070838431593222885902415182312449212965120303174723305710127422213;\\n uint256 constant C12 =\\n 16877538715074991604507979123743768693428157847423939051086744213162455276374;\\n uint256 constant C13 =\\n 18211747749504876135588847560312685184956239426147543810126553367063157141465;\\n uint256 constant C14 =\\n 18151553319826126919739798892854572062191241985315767086020821632812331245635;\\n uint256 constant C15 =\\n 19957033149976712666746140949846950406660099037474791840946955175819555930825;\\n uint256 constant C16 =\\n 3469514863538261843186854830917934449567467100548474599735384052339577040841;\\n uint256 constant C17 =\\n 989698510043911779243192466312362856042600749099921773896924315611668507708;\\n uint256 constant C18 =\\n 12568377015646290945235387813564567111330046038050864455358059568128000172201;\\n uint256 constant C19 =\\n 20856104135605479600325529349246932565148587186338606236677138505306779314172;\\n uint256 constant C20 =\\n 8206918720503535523121349917159924938835810381723474192155637697065780938424;\\n uint256 constant C21 =\\n 1309058477013932989380617265069188723120054926187607548493110334522527703566;\\n uint256 constant C22 =\\n 14076116939332667074621703729512195584105250395163383769419390236426287710606;\\n uint256 constant C23 =\\n 10153498892749751942204288991871286290442690932856658983589258153608012428674;\\n uint256 constant C24 =\\n 18202499207234128286137597834010475797175973146805180988367589376893530181575;\\n uint256 constant C25 =\\n 12739388830157083522877690211447248168864006284243907142044329113461613743052;\\n uint256 constant C26 =\\n 15123358710467780770838026754240340042441262572309759635224051333176022613949;\\n uint256 constant C27 =\\n 19925004701844594370904593774447343836015483888496504201331110250494635362184;\\n uint256 constant C28 =\\n 10352416606816998476681131583320899030072315953910679608943150613208329645891;\\n uint256 constant C29 =\\n 10567371822366244361703342347428230537114808440249611395507235283708966113221;\\n uint256 constant C30 =\\n 5635498582763880627392290206431559361272660937399944184533035305989295959602;\\n uint256 constant C31 =\\n 11866432933224219174041051738704352719163271639958083608224676028593315904909;\\n uint256 constant C32 =\\n 5795020705294401441272215064554385591292330721703923167136157291459784140431;\\n uint256 constant C33 =\\n 9482202378699252817564375087302794636287866584767523335624368774856230692758;\\n uint256 constant C34 =\\n 4245237636894546151746468406560945873445548423466753843402086544922216329298;\\n uint256 constant C35 =\\n 12000500941313982757584712677991730019124834399479314697467598397927435905133;\\n uint256 constant C36 =\\n 7596790274058425558167520209857956363736666939016807569082239187494363541787;\\n uint256 constant C37 =\\n 2484867918246116343205467273440098378820186751202461278013576281097918148877;\\n uint256 constant C38 =\\n 18312645949449997391810445935615409295369169383463185688973803378104013950190;\\n uint256 constant C39 =\\n 15320686572748723004980855263301182130424010735782762814513954166519592552733;\\n uint256 constant C40 =\\n 12618438900597948888520621062416758747872180395546164387827245287017031303859;\\n uint256 constant C41 =\\n 17438141672027706116733201008397064011774368832458707512367404736905021019585;\\n uint256 constant C42 =\\n 6374197807230665998865688675365359100400438034755781666913068586172586548950;\\n uint256 constant C43 =\\n 2189398913433273865510950346186699930188746169476472274335177556702504595264;\\n uint256 constant C44 =\\n 6268495580028970231803791523870131137294646402347399003576649137450213034606;\\n uint256 constant C45 =\\n 17896250365994900261202920044129628104272791547990619503076839618914047059275;\\n uint256 constant C46 =\\n 13692156312448722528008862371944543449350293305158722920787736248435893008873;\\n uint256 constant C47 =\\n 15234446864368744483209945022439268713300180233589581910497691316744177619376;\\n uint256 constant C48 =\\n 1572426502623310766593681563281600503979671244997798691029595521622402217227;\\n uint256 constant C49 =\\n 80103447810215150918585162168214870083573048458555897999822831203653996617;\\n uint256 constant C50 =\\n 8228820324013669567851850635126713973797711779951230446503353812192849106342;\\n uint256 constant C51 =\\n 5375851433746509614045812476958526065449377558695752132494533666370449415873;\\n uint256 constant C52 =\\n 12115998939203497346386774317892338270561208357481805380546938146796257365018;\\n uint256 constant C53 =\\n 9764067909645821279940531410531154041386008396840887338272986634350423466622;\\n uint256 constant C54 =\\n 8538708244538850542384936174629541085495830544298260335345008245230827876882;\\n uint256 constant C55 =\\n 7140127896620013355910287215441004676619168261422440177712039790284719613114;\\n uint256 constant C56 =\\n 14297402962228458726038826185823085337698917275385741292940049024977027409762;\\n uint256 constant C57 =\\n 6667115556431351074165934212337261254608231545257434281887966406956835140819;\\n uint256 constant C58 =\\n 20226761165244293291042617464655196752671169026542832236139342122602741090001;\\n uint256 constant C59 =\\n 12038289506489256655759141386763477208196694421666339040483042079632134429119;\\n uint256 constant C60 =\\n 19027757334170818571203982241812412991528769934917288000224335655934473717551;\\n uint256 constant C61 =\\n 16272152964456553579565580463468069884359929612321610357528838696790370074720;\\n uint256 constant C62 =\\n 2500392889689246014710135696485946334448570271481948765283016105301740284071;\\n uint256 constant C63 =\\n 8595254970528530312401637448610398388203855633951264114100575485022581946023;\\n uint256 constant C64 =\\n 11635945688914011450976408058407206367914559009113158286982919675551688078198;\\n uint256 constant C65 =\\n 614739068603482619581328040478536306925147663946742687395148680260956671871;\\n uint256 constant C66 =\\n 18692271780377861570175282183255720350972693125537599213951106550953176268753;\\n uint256 constant C67 =\\n 4987059230784976306647166378298632695585915319042844495357753339378260807164;\\n uint256 constant C68 =\\n 21851403978498723616722415377430107676258664746210815234490134600998983955497;\\n uint256 constant C69 =\\n 9830635451186415300891533983087800047564037813328875992115573428596207326204;\\n uint256 constant C70 =\\n 4842706106434537116860242620706030229206345167233200482994958847436425185478;\\n uint256 constant C71 =\\n 6422235064906823218421386871122109085799298052314922856340127798647926126490;\\n uint256 constant C72 =\\n 4564364104986856861943331689105797031330091877115997069096365671501473357846;\\n uint256 constant C73 =\\n 1944043894089780613038197112872830569538541856657037469098448708685350671343;\\n uint256 constant C74 =\\n 21179865974855950600518216085229498748425990426231530451599322283119880194955;\\n uint256 constant C75 =\\n 14296697761894107574369608843560006996183955751502547883167824879840894933162;\\n uint256 constant C76 =\\n 12274619649702218570450581712439138337725246879938860735460378251639845671898;\\n uint256 constant C77 =\\n 16371396450276899401411886674029075408418848209575273031725505038938314070356;\\n uint256 constant C78 =\\n 3702561221750983937578095019779188631407216522704543451228773892695044653565;\\n uint256 constant C79 =\\n 19721616877735564664624984774636557499099875603996426215495516594530838681980;\\n uint256 constant C80 =\\n 6383350109027696789969911008057747025018308755462287526819231672217685282429;\\n uint256 constant C81 =\\n 20860583956177367265984596617324237471765572961978977333122281041544719622905;\\n uint256 constant C82 =\\n 5766390934595026947545001478457407504285452477687752470140790011329357286275;\\n uint256 constant C83 =\\n 4043175758319898049344746138515323336207420888499903387536875603879441092484;\\n uint256 constant C84 =\\n 15579382179133608217098622223834161692266188678101563820988612253342538956534;\\n uint256 constant C85 =\\n 1864640783252634743892105383926602930909039567065240010338908865509831749824;\\n uint256 constant C86 =\\n 15943719865023133586707144161652035291705809358178262514871056013754142625673;\\n uint256 constant C87 =\\n 2326415993032390211558498780803238091925402878871059708106213703504162832999;\\n uint256 constant C88 =\\n 19995326402773833553207196590622808505547443523750970375738981396588337910289;\\n uint256 constant C89 =\\n 5143583711361588952673350526320181330406047695593201009385718506918735286622;\\n uint256 constant C90 =\\n 15436006486881920976813738625999473183944244531070780793506388892313517319583;\\n uint256 constant C91 =\\n 16660446760173633166698660166238066533278664023818938868110282615200613695857;\\n uint256 constant C92 =\\n 4966065365695755376133119391352131079892396024584848298231004326013366253934;\\n uint256 constant C93 =\\n 20683781957411705574951987677641476019618457561419278856689645563561076926702;\\n uint256 constant C94 =\\n 17280836839165902792086432296371645107551519324565649849400948918605456875699;\\n uint256 constant C95 =\\n 17045635513701208892073056357048619435743564064921155892004135325530808465371;\\n uint256 constant C96 =\\n 17055032967194400710390142791334572297458033582458169295920670679093585707295;\\n uint256 constant C97 =\\n 15727174639569115300068198908071514334002742825679221638729902577962862163505;\\n uint256 constant C98 =\\n 1001755657610446661315902885492677747789366510875120894840818704741370398633;\\n uint256 constant C99 =\\n 18638547332826171619311285502376343504539399518545103511265465604926625041234;\\n uint256 constant C100 =\\n 6751954224763196429755298529194402870632445298969935050224267844020826420799;\\n uint256 constant C101 =\\n 3526747115904224771452549517614107688674036840088422555827581348280834879405;\\n uint256 constant C102 =\\n 15705897908180497062880001271426561999724005008972544196300715293701537574122;\\n uint256 constant C103 =\\n 574386695213920937259007343820417029802510752426579750428758189312416867750;\\n uint256 constant C104 =\\n 15973040855000600860816974646787367136127946402908768408978806375685439868553;\\n uint256 constant C105 =\\n 20934130413948796333037139460875996342810005558806621330680156931816867321122;\\n uint256 constant C106 =\\n 6918585327145564636398173845411579411526758237572034236476079610890705810764;\\n uint256 constant C107 =\\n 14158163500813182062258176233162498241310167509137716527054939926126453647182;\\n uint256 constant C108 =\\n 4164602626597695668474100217150111342272610479949122406544277384862187287433;\\n uint256 constant C109 =\\n 12146526846507496913615390662823936206892812880963914267275606265272996025304;\\n uint256 constant C110 =\\n 10153527926900017763244212043512822363696541810586522108597162891799345289938;\\n uint256 constant C111 =\\n 13564663485965299104296214940873270349072051793008946663855767889066202733588;\\n uint256 constant C112 =\\n 5612449256997576125867742696783020582952387615430650198777254717398552960096;\\n uint256 constant C113 =\\n 12151885480032032868507892738683067544172874895736290365318623681886999930120;\\n uint256 constant C114 =\\n 380452237704664384810613424095477896605414037288009963200982915188629772177;\\n uint256 constant C115 =\\n 9067557551252570188533509616805287919563636482030947363841198066124642069518;\\n uint256 constant C116 =\\n 21280306817619711661335268484199763923870315733198162896599997188206277056900;\\n uint256 constant C117 =\\n 5567165819557297006750252582140767993422097822227408837378089569369734876257;\\n uint256 constant C118 =\\n 10411936321072105429908396649383171465939606386380071222095155850987201580137;\\n uint256 constant C119 =\\n 21338390051413922944780864872652000187403217966653363270851298678606449622266;\\n uint256 constant C120 =\\n 12156296560457833712186127325312904760045212412680904475497938949653569234473;\\n uint256 constant C121 =\\n 4271647814574748734312113971565139132510281260328947438246615707172526380757;\\n uint256 constant C122 =\\n 9061738206062369647211128232833114177054715885442782773131292534862178874950;\\n uint256 constant C123 =\\n 10134551893627587797380445583959894183158393780166496661696555422178052339133;\\n uint256 constant C124 =\\n 8932270237664043612366044102088319242789325050842783721780970129656616386103;\\n uint256 constant C125 =\\n 3339412934966886386194449782756711637636784424032779155216609410591712750636;\\n uint256 constant C126 =\\n 9704903972004596791086522314847373103670545861209569267884026709445485704400;\\n uint256 constant C127 =\\n 17467570179597572575614276429760169990940929887711661192333523245667228809456;\\n uint256 constant M00 =\\n 2910766817845651019878574839501801340070030115151021261302834310722729507541;\\n uint256 constant M01 =\\n 19727366863391167538122140361473584127147630672623100827934084310230022599144;\\n uint256 constant M10 =\\n 5776684794125549462448597414050232243778680302179439492664047328281728356345;\\n uint256 constant M11 =\\n 8348174920934122550483593999453880006756108121341067172388445916328941978568;\\n\\n function hash(\\n uint256 input\\n ) external pure override returns (uint256 result) {\\n return _hash(input);\\n }\\n\\n function _hash(uint256 input) internal pure returns (uint256 result) {\\n assembly {\\n // Poseidon parameters should be t = 2, RF = 8, RP = 56\\n\\n // We load the characteristic\\n let q := Q\\n\\n // In zerokit implementation, if we pass inp = [a0,a1,..,an] to Poseidon what is effectively hashed is [0,a0,a1,..,an]\\n // Note that a sequence of MIX-ARK involves 3 Bn254 field additions before the mulmod happens. Worst case we have a value corresponding to 2*(p-1) which is less than 2^256 and hence doesn't overflow\\n //ROUND 0 - FULL\\n let s0 := C0\\n let s1 := add(input, C1)\\n // SBOX\\n let t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 1 - FULL\\n s0 := add(s0, C2)\\n s1 := add(s1, C3)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 2 - FULL\\n s0 := add(s0, C4)\\n s1 := add(s1, C5)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 3 - FULL\\n s0 := add(s0, C6)\\n s1 := add(s1, C7)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 4 - PARTIAL\\n s0 := add(s0, C8)\\n s1 := add(s1, C9)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 5 - PARTIAL\\n s0 := add(s0, C10)\\n s1 := add(s1, C11)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 6 - PARTIAL\\n s0 := add(s0, C12)\\n s1 := add(s1, C13)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 7 - PARTIAL\\n s0 := add(s0, C14)\\n s1 := add(s1, C15)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 8 - PARTIAL\\n s0 := add(s0, C16)\\n s1 := add(s1, C17)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 9 - PARTIAL\\n s0 := add(s0, C18)\\n s1 := add(s1, C19)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 10 - PARTIAL\\n s0 := add(s0, C20)\\n s1 := add(s1, C21)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 11 - PARTIAL\\n s0 := add(s0, C22)\\n s1 := add(s1, C23)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 12 - PARTIAL\\n s0 := add(s0, C24)\\n s1 := add(s1, C25)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 13 - PARTIAL\\n s0 := add(s0, C26)\\n s1 := add(s1, C27)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 14 - PARTIAL\\n s0 := add(s0, C28)\\n s1 := add(s1, C29)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 15 - PARTIAL\\n s0 := add(s0, C30)\\n s1 := add(s1, C31)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 16 - PARTIAL\\n s0 := add(s0, C32)\\n s1 := add(s1, C33)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 17 - PARTIAL\\n s0 := add(s0, C34)\\n s1 := add(s1, C35)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 18 - PARTIAL\\n s0 := add(s0, C36)\\n s1 := add(s1, C37)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 19 - PARTIAL\\n s0 := add(s0, C38)\\n s1 := add(s1, C39)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 20 - PARTIAL\\n s0 := add(s0, C40)\\n s1 := add(s1, C41)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 21 - PARTIAL\\n s0 := add(s0, C42)\\n s1 := add(s1, C43)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 22 - PARTIAL\\n s0 := add(s0, C44)\\n s1 := add(s1, C45)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 23 - PARTIAL\\n s0 := add(s0, C46)\\n s1 := add(s1, C47)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 24 - PARTIAL\\n s0 := add(s0, C48)\\n s1 := add(s1, C49)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 25 - PARTIAL\\n s0 := add(s0, C50)\\n s1 := add(s1, C51)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 26 - PARTIAL\\n s0 := add(s0, C52)\\n s1 := add(s1, C53)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 27 - PARTIAL\\n s0 := add(s0, C54)\\n s1 := add(s1, C55)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 28 - PARTIAL\\n s0 := add(s0, C56)\\n s1 := add(s1, C57)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 29 - PARTIAL\\n s0 := add(s0, C58)\\n s1 := add(s1, C59)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 30 - PARTIAL\\n s0 := add(s0, C60)\\n s1 := add(s1, C61)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 31 - PARTIAL\\n s0 := add(s0, C62)\\n s1 := add(s1, C63)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 32 - PARTIAL\\n s0 := add(s0, C64)\\n s1 := add(s1, C65)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 33 - PARTIAL\\n s0 := add(s0, C66)\\n s1 := add(s1, C67)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 34 - PARTIAL\\n s0 := add(s0, C68)\\n s1 := add(s1, C69)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 35 - PARTIAL\\n s0 := add(s0, C70)\\n s1 := add(s1, C71)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 36 - PARTIAL\\n s0 := add(s0, C72)\\n s1 := add(s1, C73)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 37 - PARTIAL\\n s0 := add(s0, C74)\\n s1 := add(s1, C75)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 38 - PARTIAL\\n s0 := add(s0, C76)\\n s1 := add(s1, C77)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 39 - PARTIAL\\n s0 := add(s0, C78)\\n s1 := add(s1, C79)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 40 - PARTIAL\\n s0 := add(s0, C80)\\n s1 := add(s1, C81)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 41 - PARTIAL\\n s0 := add(s0, C82)\\n s1 := add(s1, C83)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 42 - PARTIAL\\n s0 := add(s0, C84)\\n s1 := add(s1, C85)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 43 - PARTIAL\\n s0 := add(s0, C86)\\n s1 := add(s1, C87)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 44 - PARTIAL\\n s0 := add(s0, C88)\\n s1 := add(s1, C89)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 45 - PARTIAL\\n s0 := add(s0, C90)\\n s1 := add(s1, C91)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 46 - PARTIAL\\n s0 := add(s0, C92)\\n s1 := add(s1, C93)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 47 - PARTIAL\\n s0 := add(s0, C94)\\n s1 := add(s1, C95)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 48 - PARTIAL\\n s0 := add(s0, C96)\\n s1 := add(s1, C97)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 49 - PARTIAL\\n s0 := add(s0, C98)\\n s1 := add(s1, C99)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 50 - PARTIAL\\n s0 := add(s0, C100)\\n s1 := add(s1, C101)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 51 - PARTIAL\\n s0 := add(s0, C102)\\n s1 := add(s1, C103)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 52 - PARTIAL\\n s0 := add(s0, C104)\\n s1 := add(s1, C105)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 53 - PARTIAL\\n s0 := add(s0, C106)\\n s1 := add(s1, C107)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 54 - PARTIAL\\n s0 := add(s0, C108)\\n s1 := add(s1, C109)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 55 - PARTIAL\\n s0 := add(s0, C110)\\n s1 := add(s1, C111)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 56 - PARTIAL\\n s0 := add(s0, C112)\\n s1 := add(s1, C113)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 57 - PARTIAL\\n s0 := add(s0, C114)\\n s1 := add(s1, C115)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 58 - PARTIAL\\n s0 := add(s0, C116)\\n s1 := add(s1, C117)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 59 - PARTIAL\\n s0 := add(s0, C118)\\n s1 := add(s1, C119)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 60 - FULL\\n s0 := add(s0, C120)\\n s1 := add(s1, C121)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 61 - FULL\\n s0 := add(s0, C122)\\n s1 := add(s1, C123)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 62 - FULL\\n s0 := add(s0, C124)\\n s1 := add(s1, C125)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 63 - FULL\\n s0 := add(s0, C126)\\n s1 := add(s1, C127)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n s0 := mod(add(mulmod(s0, M00, q), mulmod(s1, M01, q)), q)\\n\\n result := s0\\n }\\n }\\n}\\n\",\"keccak256\":\"0xf351af92fff6ed1dc02f1180c0c4906e79f1b825dd76df186caa787029a8de6a\",\"license\":\"MIT\"}},\"version\":1}", - "bytecode": 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- "devdoc": { - "kind": "dev", - "methods": { - "hash(uint256)": { - "params": { - "input": "The input to hash" - } - } - }, - "version": 1 - }, - "userdoc": { - "kind": "user", - "methods": { - "hash(uint256)": { - "notice": "Hashes the input using the Poseidon hash function, n = 2, second input is the constant 0" - } - }, - "version": 1 - }, - "storageLayout": { - "storage": [], - "types": null - } -} diff --git a/deployments/sepolia/RLN.json b/deployments/sepolia/RLN.json deleted file mode 100644 index 1c1d4f5..0000000 --- a/deployments/sepolia/RLN.json +++ /dev/null @@ -1,545 +0,0 @@ -{ - "address": "0xB8144E3214080f179D037bbb4dcaaa6B87f224E4", - "abi": [ - { - "inputs": [ - { - "internalType": "uint256", - "name": "membershipDeposit", - "type": "uint256" - }, - { - "internalType": "uint256", - "name": "depth", - "type": "uint256" - }, - { - "internalType": "address", - "name": "_poseidonHasher", - "type": "address" - }, - { - "internalType": "address", - "name": "_verifier", - "type": "address" - } - ], - "stateMutability": "nonpayable", - "type": "constructor" - }, - { - "inputs": [], - "name": "DuplicateIdCommitment", - "type": "error" - }, - { - "inputs": [], - "name": "FullTree", - "type": "error" - }, - { - "inputs": [], - "name": "InsufficientContractBalance", - "type": "error" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "required", - "type": "uint256" - }, - { - "internalType": "uint256", - "name": "provided", - "type": "uint256" - } - ], - "name": "InsufficientDeposit", - "type": "error" - }, - { - "inputs": [], - "name": "InsufficientWithdrawalBalance", - "type": "error" - }, - { - "inputs": [], - "name": "InvalidProof", - "type": "error" - }, - { - "inputs": [ - { - "internalType": "address", - "name": "to", - "type": "address" - } - ], - "name": "InvalidReceiverAddress", - "type": "error" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - } - ], - "name": "MemberHasNoStake", - "type": "error" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - } - ], - "name": "MemberNotRegistered", - "type": "error" - }, - { - "anonymous": false, - "inputs": [ - { - "indexed": false, - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - }, - { - "indexed": false, - "internalType": "uint256", - "name": "index", - "type": "uint256" - } - ], - "name": "MemberRegistered", - "type": "event" - }, - { - "anonymous": false, - "inputs": [ - { - "indexed": false, - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - }, - { - "indexed": false, - "internalType": "uint256", - "name": "index", - "type": "uint256" - } - ], - "name": "MemberWithdrawn", - "type": "event" - }, - { - "inputs": [], - "name": "DEPTH", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "MEMBERSHIP_DEPOSIT", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "SET_SIZE", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "idCommitmentIndex", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "name": "members", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "poseidonHasher", - "outputs": [ - { - "internalType": "contract IPoseidonHasher", - "name": "", - "type": "address" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - } - ], - "name": "register", - "outputs": [], - "stateMutability": "payable", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "idCommitment", - "type": "uint256" - }, - { - "internalType": "address payable", - "name": "receiver", - "type": "address" - }, - { - "internalType": "uint256[8]", - "name": "proof", - "type": "uint256[8]" - } - ], - "name": "slash", - "outputs": [], - "stateMutability": "nonpayable", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "name": "stakedAmounts", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "verifier", - "outputs": [ - { - "internalType": "contract IVerifier", - "name": "", - "type": "address" - } - ], - "stateMutability": "view", - "type": "function" - }, - { - "inputs": [], - "name": "withdraw", - "outputs": [], - "stateMutability": "nonpayable", - "type": "function" - }, - { - "inputs": [ - { - "internalType": "address", - "name": "", - "type": "address" - } - ], - "name": "withdrawalBalance", - "outputs": [ - { - "internalType": "uint256", - "name": "", - "type": "uint256" - } - ], - "stateMutability": "view", - "type": "function" - } - ], - "transactionHash": "0x953b7b48bfb80dfc2f08d130e7d7d8e1dd7a057cb620fec2bad94c014682c88b", - "receipt": { - "to": null, - "from": "0x3F47b2a1dF96DE2e198d646b598C37251CCC3b98", - "contractAddress": "0xB8144E3214080f179D037bbb4dcaaa6B87f224E4", - "transactionIndex": 14, - "gasUsed": "1051126", - "logsBloom": "0x00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000", - "blockHash": "0xd8c07196dd7465cfe900b8c5be3b810b409c93e22cfdc288e9be51793f218fab", - "transactionHash": "0x953b7b48bfb80dfc2f08d130e7d7d8e1dd7a057cb620fec2bad94c014682c88b", - "logs": [], - "blockNumber": 3594457, - "cumulativeGasUsed": "1799720", - "status": 1, - "byzantium": true - }, - "args": [ - 1000000000000000, - 20, - "0xa1554EAF0DF18C05956249aac375e212edeD2CcF", - "0xb81Faa6F0126dedB55A45eb63E8430B270A00303" - ], - "numDeployments": 3, - "solcInputHash": "0e0cac683e804dc76f2f24c8a5b4012c", - "metadata": "{\"compiler\":{\"version\":\"0.8.15+commit.e14f2714\"},\"language\":\"Solidity\",\"output\":{\"abi\":[{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"membershipDeposit\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"depth\",\"type\":\"uint256\"},{\"internalType\":\"address\",\"name\":\"_poseidonHasher\",\"type\":\"address\"},{\"internalType\":\"address\",\"name\":\"_verifier\",\"type\":\"address\"}],\"stateMutability\":\"nonpayable\",\"type\":\"constructor\"},{\"inputs\":[],\"name\":\"DuplicateIdCommitment\",\"type\":\"error\"},{\"inputs\":[],\"name\":\"FullTree\",\"type\":\"error\"},{\"inputs\":[],\"name\":\"InsufficientContractBalance\",\"type\":\"error\"},{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"required\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"provided\",\"type\":\"uint256\"}],\"name\":\"InsufficientDeposit\",\"type\":\"error\"},{\"inputs\":[],\"name\":\"InsufficientWithdrawalBalance\",\"type\":\"error\"},{\"inputs\":[],\"name\":\"InvalidProof\",\"type\":\"error\"},{\"inputs\":[{\"internalType\":\"address\",\"name\":\"to\",\"type\":\"address\"}],\"name\":\"InvalidReceiverAddress\",\"type\":\"error\"},{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"idCommitment\",\"type\":\"uint256\"}],\"name\":\"MemberHasNoStake\",\"type\":\"error\"},{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"idCommitment\",\"type\":\"uint256\"}],\"name\":\"MemberNotRegistered\",\"type\":\"error\"},{\"anonymous\":false,\"inputs\":[{\"indexed\":false,\"internalType\":\"uint256\",\"name\":\"idCommitment\",\"type\":\"uint256\"},{\"indexed\":false,\"internalType\":\"uint256\",\"name\":\"index\",\"type\":\"uint256\"}],\"name\":\"MemberRegistered\",\"type\":\"event\"},{\"anonymous\":false,\"inputs\":[{\"indexed\":false,\"internalType\":\"uint256\",\"name\":\"idCommitment\",\"type\":\"uint256\"},{\"indexed\":false,\"internalType\":\"uint256\",\"name\":\"index\",\"type\":\"uint256\"}],\"name\":\"MemberWithdrawn\",\"type\":\"event\"},{\"inputs\":[],\"name\":\"DEPTH\",\"outputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[],\"name\":\"MEMBERSHIP_DEPOSIT\",\"outputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[],\"name\":\"SET_SIZE\",\"outputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[],\"name\":\"idCommitmentIndex\",\"outputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"name\":\"members\",\"outputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[],\"name\":\"poseidonHasher\",\"outputs\":[{\"internalType\":\"contract IPoseidonHasher\",\"name\":\"\",\"type\":\"address\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"idCommitment\",\"type\":\"uint256\"}],\"name\":\"register\",\"outputs\":[],\"stateMutability\":\"payable\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"idCommitment\",\"type\":\"uint256\"},{\"internalType\":\"address payable\",\"name\":\"receiver\",\"type\":\"address\"},{\"internalType\":\"uint256[8]\",\"name\":\"proof\",\"type\":\"uint256[8]\"}],\"name\":\"slash\",\"outputs\":[],\"stateMutability\":\"nonpayable\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"name\":\"stakedAmounts\",\"outputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[],\"name\":\"verifier\",\"outputs\":[{\"internalType\":\"contract IVerifier\",\"name\":\"\",\"type\":\"address\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[],\"name\":\"withdraw\",\"outputs\":[],\"stateMutability\":\"nonpayable\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"address\",\"name\":\"\",\"type\":\"address\"}],\"name\":\"withdrawalBalance\",\"outputs\":[{\"internalType\":\"uint256\",\"name\":\"\",\"type\":\"uint256\"}],\"stateMutability\":\"view\",\"type\":\"function\"}],\"devdoc\":{\"errors\":{\"InsufficientDeposit(uint256,uint256)\":[{\"params\":{\"provided\":\"The provided deposit amount\",\"required\":\"The required deposit amount\"}}]},\"events\":{\"MemberRegistered(uint256,uint256)\":{\"params\":{\"idCommitment\":\"The idCommitment of the member\",\"index\":\"The index of the member in the set\"}},\"MemberWithdrawn(uint256,uint256)\":{\"params\":{\"idCommitment\":\"The idCommitment of the member\",\"index\":\"The index of the member in the set\"}}},\"kind\":\"dev\",\"methods\":{\"register(uint256)\":{\"params\":{\"idCommitment\":\"The idCommitment of the member\"}},\"slash(uint256,address,uint256[8])\":{\"details\":\"Allows a user to slash a member\",\"params\":{\"idCommitment\":\"The idCommitment of the member\"}}},\"version\":1},\"userdoc\":{\"errors\":{\"DuplicateIdCommitment()\":[{\"notice\":\"Member is already registered\"}],\"FullTree()\":[{\"notice\":\"The tree is full\"}],\"InsufficientContractBalance()\":[{\"notice\":\"Contract has insufficient balance to return\"}],\"InsufficientDeposit(uint256,uint256)\":[{\"notice\":\"Invalid deposit amount\"}],\"InsufficientWithdrawalBalance()\":[{\"notice\":\"User has insufficient balance to withdraw\"}],\"InvalidProof()\":[{\"notice\":\"Invalid proof\"}],\"InvalidReceiverAddress(address)\":[{\"notice\":\"Invalid receiver address, when the receiver is the contract itself or 0x0\"}],\"MemberHasNoStake(uint256)\":[{\"notice\":\"Member has no stake\"}],\"MemberNotRegistered(uint256)\":[{\"notice\":\"Member is not registered\"}]},\"events\":{\"MemberRegistered(uint256,uint256)\":{\"notice\":\"Emitted when a new member is added to the set\"},\"MemberWithdrawn(uint256,uint256)\":{\"notice\":\"Emitted when a member is removed from the set\"}},\"kind\":\"user\",\"methods\":{\"DEPTH()\":{\"notice\":\"The depth of the merkle tree\"},\"MEMBERSHIP_DEPOSIT()\":{\"notice\":\"The deposit amount required to register as a member\"},\"SET_SIZE()\":{\"notice\":\"The size of the merkle tree, i.e 2^depth\"},\"idCommitmentIndex()\":{\"notice\":\"The index of the next member to be registered\"},\"members(uint256)\":{\"notice\":\"The membership status of each member maps from idCommitment to their index in the set\"},\"poseidonHasher()\":{\"notice\":\"The Poseidon hasher contract\"},\"register(uint256)\":{\"notice\":\"Allows a user to register as a member\"},\"stakedAmounts(uint256)\":{\"notice\":\"The amount of eth staked by each member maps from idCommitment to the amount staked\"},\"verifier()\":{\"notice\":\"The groth16 verifier contract\"},\"withdraw()\":{\"notice\":\"Allows a user to withdraw funds allocated to them upon slashing a member\"},\"withdrawalBalance(address)\":{\"notice\":\"The balance of each user that can be withdrawn\"}},\"version\":1}},\"settings\":{\"compilationTarget\":{\"contracts/Rln.sol\":\"RLN\"},\"evmVersion\":\"london\",\"libraries\":{},\"metadata\":{\"bytecodeHash\":\"ipfs\",\"useLiteralContent\":true},\"optimizer\":{\"enabled\":false,\"runs\":200},\"remappings\":[\":ds-test/=lib/forge-std/lib/ds-test/src/\",\":forge-std/=lib/forge-std/src/\"]},\"sources\":{\"contracts/IVerifier.sol\":{\"content\":\"// SPDX-License-Identifier: Apache-2.0 OR MIT\\npragma solidity 0.8.15;\\n\\ninterface IVerifier {\\n function verifyProof(uint256[2] memory a, uint256[2][2] memory b, uint256[2] memory c, uint256[2] memory input)\\n external\\n view\\n returns (bool);\\n}\\n\",\"keccak256\":\"0x538e61fbb62bf1ef9f0c3f7e7d771ddfc8506a97e7d98aada763830fc741d8b8\",\"license\":\"Apache-2.0 OR MIT\"},\"contracts/PoseidonHasher.sol\":{\"content\":\"// SPDX-License-Identifier: MIT\\n\\n// Forked from https://github.com/kilic/rlnapp/\\n\\npragma solidity 0.8.15;\\n\\ninterface IPoseidonHasher {\\n /// @notice Hashes the input using the Poseidon hash function, n = 2, second input is the constant 0\\n /// @param input The input to hash\\n function hash(uint256 input) external pure returns (uint256 result);\\n}\\n\\ncontract PoseidonHasher is IPoseidonHasher {\\n uint256 constant Q =\\n 21888242871839275222246405745257275088548364400416034343698204186575808495617;\\n uint256 constant C0 =\\n 4417881134626180770308697923359573201005643519861877412381846989312604493735;\\n uint256 constant C1 =\\n 5433650512959517612316327474713065966758808864213826738576266661723522780033;\\n uint256 constant C2 =\\n 13641176377184356099764086973022553863760045607496549923679278773208775739952;\\n uint256 constant C3 =\\n 17949713444224994136330421782109149544629237834775211751417461773584374506783;\\n uint256 constant C4 =\\n 13765628375339178273710281891027109699578766420463125835325926111705201856003;\\n uint256 constant C5 =\\n 19179513468172002314585757290678967643352171735526887944518845346318719730387;\\n uint256 constant C6 =\\n 5157412437176756884543472904098424903141745259452875378101256928559722612176;\\n uint256 constant C7 =\\n 535160875740282236955320458485730000677124519901643397458212725410971557409;\\n uint256 constant C8 =\\n 1050793453380762984940163090920066886770841063557081906093018330633089036729;\\n uint256 constant C9 =\\n 10665495010329663932664894101216428400933984666065399374198502106997623173873;\\n uint256 constant C10 =\\n 19965634623406616956648724894636666805991993496469370618546874926025059150737;\\n uint256 constant C11 =\\n 13007250030070838431593222885902415182312449212965120303174723305710127422213;\\n uint256 constant C12 =\\n 16877538715074991604507979123743768693428157847423939051086744213162455276374;\\n uint256 constant C13 =\\n 18211747749504876135588847560312685184956239426147543810126553367063157141465;\\n uint256 constant C14 =\\n 18151553319826126919739798892854572062191241985315767086020821632812331245635;\\n uint256 constant C15 =\\n 19957033149976712666746140949846950406660099037474791840946955175819555930825;\\n uint256 constant C16 =\\n 3469514863538261843186854830917934449567467100548474599735384052339577040841;\\n uint256 constant C17 =\\n 989698510043911779243192466312362856042600749099921773896924315611668507708;\\n uint256 constant C18 =\\n 12568377015646290945235387813564567111330046038050864455358059568128000172201;\\n uint256 constant C19 =\\n 20856104135605479600325529349246932565148587186338606236677138505306779314172;\\n uint256 constant C20 =\\n 8206918720503535523121349917159924938835810381723474192155637697065780938424;\\n uint256 constant C21 =\\n 1309058477013932989380617265069188723120054926187607548493110334522527703566;\\n uint256 constant C22 =\\n 14076116939332667074621703729512195584105250395163383769419390236426287710606;\\n uint256 constant C23 =\\n 10153498892749751942204288991871286290442690932856658983589258153608012428674;\\n uint256 constant C24 =\\n 18202499207234128286137597834010475797175973146805180988367589376893530181575;\\n uint256 constant C25 =\\n 12739388830157083522877690211447248168864006284243907142044329113461613743052;\\n uint256 constant C26 =\\n 15123358710467780770838026754240340042441262572309759635224051333176022613949;\\n uint256 constant C27 =\\n 19925004701844594370904593774447343836015483888496504201331110250494635362184;\\n uint256 constant C28 =\\n 10352416606816998476681131583320899030072315953910679608943150613208329645891;\\n uint256 constant C29 =\\n 10567371822366244361703342347428230537114808440249611395507235283708966113221;\\n uint256 constant C30 =\\n 5635498582763880627392290206431559361272660937399944184533035305989295959602;\\n uint256 constant C31 =\\n 11866432933224219174041051738704352719163271639958083608224676028593315904909;\\n uint256 constant C32 =\\n 5795020705294401441272215064554385591292330721703923167136157291459784140431;\\n uint256 constant C33 =\\n 9482202378699252817564375087302794636287866584767523335624368774856230692758;\\n uint256 constant C34 =\\n 4245237636894546151746468406560945873445548423466753843402086544922216329298;\\n uint256 constant C35 =\\n 12000500941313982757584712677991730019124834399479314697467598397927435905133;\\n uint256 constant C36 =\\n 7596790274058425558167520209857956363736666939016807569082239187494363541787;\\n uint256 constant C37 =\\n 2484867918246116343205467273440098378820186751202461278013576281097918148877;\\n uint256 constant C38 =\\n 18312645949449997391810445935615409295369169383463185688973803378104013950190;\\n uint256 constant C39 =\\n 15320686572748723004980855263301182130424010735782762814513954166519592552733;\\n uint256 constant C40 =\\n 12618438900597948888520621062416758747872180395546164387827245287017031303859;\\n uint256 constant C41 =\\n 17438141672027706116733201008397064011774368832458707512367404736905021019585;\\n uint256 constant C42 =\\n 6374197807230665998865688675365359100400438034755781666913068586172586548950;\\n uint256 constant C43 =\\n 2189398913433273865510950346186699930188746169476472274335177556702504595264;\\n uint256 constant C44 =\\n 6268495580028970231803791523870131137294646402347399003576649137450213034606;\\n uint256 constant C45 =\\n 17896250365994900261202920044129628104272791547990619503076839618914047059275;\\n uint256 constant C46 =\\n 13692156312448722528008862371944543449350293305158722920787736248435893008873;\\n uint256 constant C47 =\\n 15234446864368744483209945022439268713300180233589581910497691316744177619376;\\n uint256 constant C48 =\\n 1572426502623310766593681563281600503979671244997798691029595521622402217227;\\n uint256 constant C49 =\\n 80103447810215150918585162168214870083573048458555897999822831203653996617;\\n uint256 constant C50 =\\n 8228820324013669567851850635126713973797711779951230446503353812192849106342;\\n uint256 constant C51 =\\n 5375851433746509614045812476958526065449377558695752132494533666370449415873;\\n uint256 constant C52 =\\n 12115998939203497346386774317892338270561208357481805380546938146796257365018;\\n uint256 constant C53 =\\n 9764067909645821279940531410531154041386008396840887338272986634350423466622;\\n uint256 constant C54 =\\n 8538708244538850542384936174629541085495830544298260335345008245230827876882;\\n uint256 constant C55 =\\n 7140127896620013355910287215441004676619168261422440177712039790284719613114;\\n uint256 constant C56 =\\n 14297402962228458726038826185823085337698917275385741292940049024977027409762;\\n uint256 constant C57 =\\n 6667115556431351074165934212337261254608231545257434281887966406956835140819;\\n uint256 constant C58 =\\n 20226761165244293291042617464655196752671169026542832236139342122602741090001;\\n uint256 constant C59 =\\n 12038289506489256655759141386763477208196694421666339040483042079632134429119;\\n uint256 constant C60 =\\n 19027757334170818571203982241812412991528769934917288000224335655934473717551;\\n uint256 constant C61 =\\n 16272152964456553579565580463468069884359929612321610357528838696790370074720;\\n uint256 constant C62 =\\n 2500392889689246014710135696485946334448570271481948765283016105301740284071;\\n uint256 constant C63 =\\n 8595254970528530312401637448610398388203855633951264114100575485022581946023;\\n uint256 constant C64 =\\n 11635945688914011450976408058407206367914559009113158286982919675551688078198;\\n uint256 constant C65 =\\n 614739068603482619581328040478536306925147663946742687395148680260956671871;\\n uint256 constant C66 =\\n 18692271780377861570175282183255720350972693125537599213951106550953176268753;\\n uint256 constant C67 =\\n 4987059230784976306647166378298632695585915319042844495357753339378260807164;\\n uint256 constant C68 =\\n 21851403978498723616722415377430107676258664746210815234490134600998983955497;\\n uint256 constant C69 =\\n 9830635451186415300891533983087800047564037813328875992115573428596207326204;\\n uint256 constant C70 =\\n 4842706106434537116860242620706030229206345167233200482994958847436425185478;\\n uint256 constant C71 =\\n 6422235064906823218421386871122109085799298052314922856340127798647926126490;\\n uint256 constant C72 =\\n 4564364104986856861943331689105797031330091877115997069096365671501473357846;\\n uint256 constant C73 =\\n 1944043894089780613038197112872830569538541856657037469098448708685350671343;\\n uint256 constant C74 =\\n 21179865974855950600518216085229498748425990426231530451599322283119880194955;\\n uint256 constant C75 =\\n 14296697761894107574369608843560006996183955751502547883167824879840894933162;\\n uint256 constant C76 =\\n 12274619649702218570450581712439138337725246879938860735460378251639845671898;\\n uint256 constant C77 =\\n 16371396450276899401411886674029075408418848209575273031725505038938314070356;\\n uint256 constant C78 =\\n 3702561221750983937578095019779188631407216522704543451228773892695044653565;\\n uint256 constant C79 =\\n 19721616877735564664624984774636557499099875603996426215495516594530838681980;\\n uint256 constant C80 =\\n 6383350109027696789969911008057747025018308755462287526819231672217685282429;\\n uint256 constant C81 =\\n 20860583956177367265984596617324237471765572961978977333122281041544719622905;\\n uint256 constant C82 =\\n 5766390934595026947545001478457407504285452477687752470140790011329357286275;\\n uint256 constant C83 =\\n 4043175758319898049344746138515323336207420888499903387536875603879441092484;\\n uint256 constant C84 =\\n 15579382179133608217098622223834161692266188678101563820988612253342538956534;\\n uint256 constant C85 =\\n 1864640783252634743892105383926602930909039567065240010338908865509831749824;\\n uint256 constant C86 =\\n 15943719865023133586707144161652035291705809358178262514871056013754142625673;\\n uint256 constant C87 =\\n 2326415993032390211558498780803238091925402878871059708106213703504162832999;\\n uint256 constant C88 =\\n 19995326402773833553207196590622808505547443523750970375738981396588337910289;\\n uint256 constant C89 =\\n 5143583711361588952673350526320181330406047695593201009385718506918735286622;\\n uint256 constant C90 =\\n 15436006486881920976813738625999473183944244531070780793506388892313517319583;\\n uint256 constant C91 =\\n 16660446760173633166698660166238066533278664023818938868110282615200613695857;\\n uint256 constant C92 =\\n 4966065365695755376133119391352131079892396024584848298231004326013366253934;\\n uint256 constant C93 =\\n 20683781957411705574951987677641476019618457561419278856689645563561076926702;\\n uint256 constant C94 =\\n 17280836839165902792086432296371645107551519324565649849400948918605456875699;\\n uint256 constant C95 =\\n 17045635513701208892073056357048619435743564064921155892004135325530808465371;\\n uint256 constant C96 =\\n 17055032967194400710390142791334572297458033582458169295920670679093585707295;\\n uint256 constant C97 =\\n 15727174639569115300068198908071514334002742825679221638729902577962862163505;\\n uint256 constant C98 =\\n 1001755657610446661315902885492677747789366510875120894840818704741370398633;\\n uint256 constant C99 =\\n 18638547332826171619311285502376343504539399518545103511265465604926625041234;\\n uint256 constant C100 =\\n 6751954224763196429755298529194402870632445298969935050224267844020826420799;\\n uint256 constant C101 =\\n 3526747115904224771452549517614107688674036840088422555827581348280834879405;\\n uint256 constant C102 =\\n 15705897908180497062880001271426561999724005008972544196300715293701537574122;\\n uint256 constant C103 =\\n 574386695213920937259007343820417029802510752426579750428758189312416867750;\\n uint256 constant C104 =\\n 15973040855000600860816974646787367136127946402908768408978806375685439868553;\\n uint256 constant C105 =\\n 20934130413948796333037139460875996342810005558806621330680156931816867321122;\\n uint256 constant C106 =\\n 6918585327145564636398173845411579411526758237572034236476079610890705810764;\\n uint256 constant C107 =\\n 14158163500813182062258176233162498241310167509137716527054939926126453647182;\\n uint256 constant C108 =\\n 4164602626597695668474100217150111342272610479949122406544277384862187287433;\\n uint256 constant C109 =\\n 12146526846507496913615390662823936206892812880963914267275606265272996025304;\\n uint256 constant C110 =\\n 10153527926900017763244212043512822363696541810586522108597162891799345289938;\\n uint256 constant C111 =\\n 13564663485965299104296214940873270349072051793008946663855767889066202733588;\\n uint256 constant C112 =\\n 5612449256997576125867742696783020582952387615430650198777254717398552960096;\\n uint256 constant C113 =\\n 12151885480032032868507892738683067544172874895736290365318623681886999930120;\\n uint256 constant C114 =\\n 380452237704664384810613424095477896605414037288009963200982915188629772177;\\n uint256 constant C115 =\\n 9067557551252570188533509616805287919563636482030947363841198066124642069518;\\n uint256 constant C116 =\\n 21280306817619711661335268484199763923870315733198162896599997188206277056900;\\n uint256 constant C117 =\\n 5567165819557297006750252582140767993422097822227408837378089569369734876257;\\n uint256 constant C118 =\\n 10411936321072105429908396649383171465939606386380071222095155850987201580137;\\n uint256 constant C119 =\\n 21338390051413922944780864872652000187403217966653363270851298678606449622266;\\n uint256 constant C120 =\\n 12156296560457833712186127325312904760045212412680904475497938949653569234473;\\n uint256 constant C121 =\\n 4271647814574748734312113971565139132510281260328947438246615707172526380757;\\n uint256 constant C122 =\\n 9061738206062369647211128232833114177054715885442782773131292534862178874950;\\n uint256 constant C123 =\\n 10134551893627587797380445583959894183158393780166496661696555422178052339133;\\n uint256 constant C124 =\\n 8932270237664043612366044102088319242789325050842783721780970129656616386103;\\n uint256 constant C125 =\\n 3339412934966886386194449782756711637636784424032779155216609410591712750636;\\n uint256 constant C126 =\\n 9704903972004596791086522314847373103670545861209569267884026709445485704400;\\n uint256 constant C127 =\\n 17467570179597572575614276429760169990940929887711661192333523245667228809456;\\n uint256 constant M00 =\\n 2910766817845651019878574839501801340070030115151021261302834310722729507541;\\n uint256 constant M01 =\\n 19727366863391167538122140361473584127147630672623100827934084310230022599144;\\n uint256 constant M10 =\\n 5776684794125549462448597414050232243778680302179439492664047328281728356345;\\n uint256 constant M11 =\\n 8348174920934122550483593999453880006756108121341067172388445916328941978568;\\n\\n function hash(\\n uint256 input\\n ) external pure override returns (uint256 result) {\\n return _hash(input);\\n }\\n\\n function _hash(uint256 input) internal pure returns (uint256 result) {\\n assembly {\\n // Poseidon parameters should be t = 2, RF = 8, RP = 56\\n\\n // We load the characteristic\\n let q := Q\\n\\n // In zerokit implementation, if we pass inp = [a0,a1,..,an] to Poseidon what is effectively hashed is [0,a0,a1,..,an]\\n // Note that a sequence of MIX-ARK involves 3 Bn254 field additions before the mulmod happens. Worst case we have a value corresponding to 2*(p-1) which is less than 2^256 and hence doesn't overflow\\n //ROUND 0 - FULL\\n let s0 := C0\\n let s1 := add(input, C1)\\n // SBOX\\n let t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 1 - FULL\\n s0 := add(s0, C2)\\n s1 := add(s1, C3)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 2 - FULL\\n s0 := add(s0, C4)\\n s1 := add(s1, C5)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 3 - FULL\\n s0 := add(s0, C6)\\n s1 := add(s1, C7)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 4 - PARTIAL\\n s0 := add(s0, C8)\\n s1 := add(s1, C9)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 5 - PARTIAL\\n s0 := add(s0, C10)\\n s1 := add(s1, C11)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 6 - PARTIAL\\n s0 := add(s0, C12)\\n s1 := add(s1, C13)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 7 - PARTIAL\\n s0 := add(s0, C14)\\n s1 := add(s1, C15)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 8 - PARTIAL\\n s0 := add(s0, C16)\\n s1 := add(s1, C17)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 9 - PARTIAL\\n s0 := add(s0, C18)\\n s1 := add(s1, C19)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 10 - PARTIAL\\n s0 := add(s0, C20)\\n s1 := add(s1, C21)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 11 - PARTIAL\\n s0 := add(s0, C22)\\n s1 := add(s1, C23)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 12 - PARTIAL\\n s0 := add(s0, C24)\\n s1 := add(s1, C25)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 13 - PARTIAL\\n s0 := add(s0, C26)\\n s1 := add(s1, C27)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 14 - PARTIAL\\n s0 := add(s0, C28)\\n s1 := add(s1, C29)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 15 - PARTIAL\\n s0 := add(s0, C30)\\n s1 := add(s1, C31)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 16 - PARTIAL\\n s0 := add(s0, C32)\\n s1 := add(s1, C33)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 17 - PARTIAL\\n s0 := add(s0, C34)\\n s1 := add(s1, C35)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 18 - PARTIAL\\n s0 := add(s0, C36)\\n s1 := add(s1, C37)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 19 - PARTIAL\\n s0 := add(s0, C38)\\n s1 := add(s1, C39)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 20 - PARTIAL\\n s0 := add(s0, C40)\\n s1 := add(s1, C41)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 21 - PARTIAL\\n s0 := add(s0, C42)\\n s1 := add(s1, C43)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 22 - PARTIAL\\n s0 := add(s0, C44)\\n s1 := add(s1, C45)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 23 - PARTIAL\\n s0 := add(s0, C46)\\n s1 := add(s1, C47)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 24 - PARTIAL\\n s0 := add(s0, C48)\\n s1 := add(s1, C49)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 25 - PARTIAL\\n s0 := add(s0, C50)\\n s1 := add(s1, C51)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 26 - PARTIAL\\n s0 := add(s0, C52)\\n s1 := add(s1, C53)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 27 - PARTIAL\\n s0 := add(s0, C54)\\n s1 := add(s1, C55)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 28 - PARTIAL\\n s0 := add(s0, C56)\\n s1 := add(s1, C57)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 29 - PARTIAL\\n s0 := add(s0, C58)\\n s1 := add(s1, C59)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 30 - PARTIAL\\n s0 := add(s0, C60)\\n s1 := add(s1, C61)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 31 - PARTIAL\\n s0 := add(s0, C62)\\n s1 := add(s1, C63)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 32 - PARTIAL\\n s0 := add(s0, C64)\\n s1 := add(s1, C65)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 33 - PARTIAL\\n s0 := add(s0, C66)\\n s1 := add(s1, C67)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 34 - PARTIAL\\n s0 := add(s0, C68)\\n s1 := add(s1, C69)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 35 - PARTIAL\\n s0 := add(s0, C70)\\n s1 := add(s1, C71)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 36 - PARTIAL\\n s0 := add(s0, C72)\\n s1 := add(s1, C73)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 37 - PARTIAL\\n s0 := add(s0, C74)\\n s1 := add(s1, C75)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 38 - PARTIAL\\n s0 := add(s0, C76)\\n s1 := add(s1, C77)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 39 - PARTIAL\\n s0 := add(s0, C78)\\n s1 := add(s1, C79)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 40 - PARTIAL\\n s0 := add(s0, C80)\\n s1 := add(s1, C81)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 41 - PARTIAL\\n s0 := add(s0, C82)\\n s1 := add(s1, C83)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 42 - PARTIAL\\n s0 := add(s0, C84)\\n s1 := add(s1, C85)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 43 - PARTIAL\\n s0 := add(s0, C86)\\n s1 := add(s1, C87)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 44 - PARTIAL\\n s0 := add(s0, C88)\\n s1 := add(s1, C89)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 45 - PARTIAL\\n s0 := add(s0, C90)\\n s1 := add(s1, C91)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 46 - PARTIAL\\n s0 := add(s0, C92)\\n s1 := add(s1, C93)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 47 - PARTIAL\\n s0 := add(s0, C94)\\n s1 := add(s1, C95)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 48 - PARTIAL\\n s0 := add(s0, C96)\\n s1 := add(s1, C97)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 49 - PARTIAL\\n s0 := add(s0, C98)\\n s1 := add(s1, C99)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 50 - PARTIAL\\n s0 := add(s0, C100)\\n s1 := add(s1, C101)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 51 - PARTIAL\\n s0 := add(s0, C102)\\n s1 := add(s1, C103)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 52 - PARTIAL\\n s0 := add(s0, C104)\\n s1 := add(s1, C105)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 53 - PARTIAL\\n s0 := add(s0, C106)\\n s1 := add(s1, C107)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 54 - PARTIAL\\n s0 := add(s0, C108)\\n s1 := add(s1, C109)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 55 - PARTIAL\\n s0 := add(s0, C110)\\n s1 := add(s1, C111)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 56 - PARTIAL\\n s0 := add(s0, C112)\\n s1 := add(s1, C113)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 57 - PARTIAL\\n s0 := add(s0, C114)\\n s1 := add(s1, C115)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 58 - PARTIAL\\n s0 := add(s0, C116)\\n s1 := add(s1, C117)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 59 - PARTIAL\\n s0 := add(s0, C118)\\n s1 := add(s1, C119)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 60 - FULL\\n s0 := add(s0, C120)\\n s1 := add(s1, C121)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 61 - FULL\\n s0 := add(s0, C122)\\n s1 := add(s1, C123)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 62 - FULL\\n s0 := add(s0, C124)\\n s1 := add(s1, C125)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\\n s0 := t\\n\\n //ROUND 63 - FULL\\n s0 := add(s0, C126)\\n s1 := add(s1, C127)\\n // SBOX\\n t := mulmod(s0, s0, q)\\n s0 := mulmod(mulmod(t, t, q), s0, q)\\n t := mulmod(s1, s1, q)\\n s1 := mulmod(mulmod(t, t, q), s1, q)\\n // MIX\\n s0 := mod(add(mulmod(s0, M00, q), mulmod(s1, M01, q)), q)\\n\\n result := s0\\n }\\n }\\n}\\n\",\"keccak256\":\"0xf351af92fff6ed1dc02f1180c0c4906e79f1b825dd76df186caa787029a8de6a\",\"license\":\"MIT\"},\"contracts/Rln.sol\":{\"content\":\"// SPDX-License-Identifier: MIT\\n\\npragma solidity 0.8.15;\\n\\nimport {IPoseidonHasher} from \\\"./PoseidonHasher.sol\\\";\\nimport {IVerifier} from \\\"./IVerifier.sol\\\";\\n\\n/// The tree is full\\nerror FullTree();\\n\\n/// Invalid deposit amount\\n/// @param required The required deposit amount\\n/// @param provided The provided deposit amount\\nerror InsufficientDeposit(uint256 required, uint256 provided);\\n\\n/// Member is already registered\\nerror DuplicateIdCommitment();\\n\\n/// Invalid receiver address, when the receiver is the contract itself or 0x0\\nerror InvalidReceiverAddress(address to);\\n\\n/// Member is not registered\\nerror MemberNotRegistered(uint256 idCommitment);\\n\\n/// Member has no stake\\nerror MemberHasNoStake(uint256 idCommitment);\\n\\n/// User has insufficient balance to withdraw\\nerror InsufficientWithdrawalBalance();\\n\\n/// Contract has insufficient balance to return\\nerror InsufficientContractBalance();\\n\\n/// Invalid proof\\nerror InvalidProof();\\n\\ncontract RLN {\\n /// @notice The deposit amount required to register as a member\\n uint256 public immutable MEMBERSHIP_DEPOSIT;\\n\\n /// @notice The depth of the merkle tree\\n uint256 public immutable DEPTH;\\n\\n /// @notice The size of the merkle tree, i.e 2^depth\\n uint256 public immutable SET_SIZE;\\n\\n /// @notice The index of the next member to be registered\\n uint256 public idCommitmentIndex = 1;\\n\\n /// @notice The amount of eth staked by each member\\n /// maps from idCommitment to the amount staked\\n mapping(uint256 => uint256) public stakedAmounts;\\n\\n /// @notice The membership status of each member\\n /// maps from idCommitment to their index in the set\\n mapping(uint256 => uint256) public members;\\n\\n /// @notice The balance of each user that can be withdrawn\\n mapping(address => uint256) public withdrawalBalance;\\n\\n /// @notice The Poseidon hasher contract\\n IPoseidonHasher public immutable poseidonHasher;\\n\\n /// @notice The groth16 verifier contract\\n IVerifier public immutable verifier;\\n\\n /// Emitted when a new member is added to the set\\n /// @param idCommitment The idCommitment of the member\\n /// @param index The index of the member in the set\\n event MemberRegistered(uint256 idCommitment, uint256 index);\\n\\n /// Emitted when a member is removed from the set\\n /// @param idCommitment The idCommitment of the member\\n /// @param index The index of the member in the set\\n event MemberWithdrawn(uint256 idCommitment, uint256 index);\\n\\n constructor(uint256 membershipDeposit, uint256 depth, address _poseidonHasher, address _verifier) {\\n MEMBERSHIP_DEPOSIT = membershipDeposit;\\n DEPTH = depth;\\n SET_SIZE = 1 << depth;\\n poseidonHasher = IPoseidonHasher(_poseidonHasher);\\n verifier = IVerifier(_verifier);\\n }\\n\\n /// Allows a user to register as a member\\n /// @param idCommitment The idCommitment of the member\\n function register(uint256 idCommitment) external payable {\\n if (msg.value != MEMBERSHIP_DEPOSIT) {\\n revert InsufficientDeposit(MEMBERSHIP_DEPOSIT, msg.value);\\n }\\n _register(idCommitment, msg.value);\\n }\\n\\n /// Registers a member\\n /// @param idCommitment The idCommitment of the member\\n /// @param stake The amount of eth staked by the member\\n function _register(uint256 idCommitment, uint256 stake) internal {\\n if (members[idCommitment] != 0) revert DuplicateIdCommitment();\\n if (idCommitmentIndex >= SET_SIZE) revert FullTree();\\n\\n members[idCommitment] = idCommitmentIndex;\\n stakedAmounts[idCommitment] = stake;\\n\\n emit MemberRegistered(idCommitment, idCommitmentIndex);\\n idCommitmentIndex += 1;\\n }\\n\\n /// @dev Allows a user to slash a member\\n /// @param idCommitment The idCommitment of the member\\n function slash(uint256 idCommitment, address payable receiver, uint256[8] calldata proof) external {\\n _slash(idCommitment, receiver, proof);\\n }\\n\\n /// @dev Slashes a member by removing them from the set, and adding their\\n /// stake to the receiver's available withdrawal balance\\n /// @param idCommitment The idCommitment of the member\\n /// @param receiver The address to receive the funds\\n function _slash(uint256 idCommitment, address payable receiver, uint256[8] calldata proof) internal {\\n if (receiver == address(this) || receiver == address(0)) {\\n revert InvalidReceiverAddress(receiver);\\n }\\n\\n if (members[idCommitment] == 0) revert MemberNotRegistered(idCommitment);\\n // check if member is registered\\n if (stakedAmounts[idCommitment] == 0) {\\n revert MemberHasNoStake(idCommitment);\\n }\\n\\n if (!_verifyProof(idCommitment, receiver, proof)) {\\n revert InvalidProof();\\n }\\n\\n uint256 amountToTransfer = stakedAmounts[idCommitment];\\n\\n // delete member\\n uint256 index = members[idCommitment];\\n members[idCommitment] = 0;\\n stakedAmounts[idCommitment] = 0;\\n\\n // refund deposit\\n withdrawalBalance[receiver] += amountToTransfer;\\n\\n emit MemberWithdrawn(idCommitment, index);\\n }\\n\\n /// Allows a user to withdraw funds allocated to them upon slashing a member\\n function withdraw() external {\\n uint256 amount = withdrawalBalance[msg.sender];\\n\\n if (amount == 0) revert InsufficientWithdrawalBalance();\\n if (amount > address(this).balance) {\\n revert InsufficientContractBalance();\\n }\\n\\n withdrawalBalance[msg.sender] = 0;\\n\\n payable(msg.sender).transfer(amount);\\n }\\n\\n /// Hashes a value using the Poseidon hasher\\n /// NOTE: The variant of Poseidon we use accepts only 1 input, assume n=2, and the second input is 0\\n /// @param input The value to hash\\n function hash(uint256 input) internal view returns (uint256) {\\n return poseidonHasher.hash(input);\\n }\\n\\n /// @dev Groth16 proof verification\\n function _verifyProof(uint256 idCommitment, address receiver, uint256[8] calldata proof)\\n internal\\n view\\n returns (bool)\\n {\\n return verifier.verifyProof(\\n [proof[0], proof[1]],\\n [[proof[2], proof[3]], [proof[4], proof[5]]],\\n [proof[6], proof[7]],\\n [idCommitment, uint256(uint160(receiver))]\\n );\\n }\\n}\\n\",\"keccak256\":\"0xaba729711978a308143b0e44a95f0925ff4fac1f65864ff6b9895f000fc851ee\",\"license\":\"MIT\"}},\"version\":1}", - "bytecode": 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- "devdoc": { - "errors": { - "InsufficientDeposit(uint256,uint256)": [ - { - "params": { - "provided": "The provided deposit amount", - "required": "The required deposit amount" - } - } - ] - }, - "events": { - "MemberRegistered(uint256,uint256)": { - "params": { - "idCommitment": "The idCommitment of the member", - "index": "The index of the member in the set" - } - }, - "MemberWithdrawn(uint256,uint256)": { - "params": { - "idCommitment": "The idCommitment of the member", - "index": "The index of the member in the set" - } - } - }, - "kind": "dev", - "methods": { - "register(uint256)": { - "params": { - "idCommitment": "The idCommitment of the member" - } - }, - "slash(uint256,address,uint256[8])": { - "details": "Allows a user to slash a member", - "params": { - "idCommitment": "The idCommitment of the member" - } - } - }, - "version": 1 - }, - "userdoc": { - "errors": { - "DuplicateIdCommitment()": [ - { - "notice": "Member is already registered" - } - ], - "FullTree()": [ - { - "notice": "The tree is full" - } - ], - "InsufficientContractBalance()": [ - { - "notice": "Contract has insufficient balance to return" - } - ], - "InsufficientDeposit(uint256,uint256)": [ - { - "notice": "Invalid deposit amount" - } - ], - "InsufficientWithdrawalBalance()": [ - { - "notice": "User has insufficient balance to withdraw" - } - ], - "InvalidProof()": [ - { - "notice": "Invalid proof" - } - ], - "InvalidReceiverAddress(address)": [ - { - "notice": "Invalid receiver address, when the receiver is the contract itself or 0x0" - } - ], - "MemberHasNoStake(uint256)": [ - { - "notice": "Member has no stake" - } - ], - "MemberNotRegistered(uint256)": [ - { - "notice": "Member is not registered" - } - ] - }, - "events": { - "MemberRegistered(uint256,uint256)": { - "notice": "Emitted when a new member is added to the set" - }, - "MemberWithdrawn(uint256,uint256)": { - "notice": "Emitted when a member is removed from the set" - } - }, - "kind": "user", - "methods": { - "DEPTH()": { - "notice": "The depth of the merkle tree" - }, - "MEMBERSHIP_DEPOSIT()": { - "notice": "The deposit amount required to register as a member" - }, - "SET_SIZE()": { - "notice": "The size of the merkle tree, i.e 2^depth" - }, - "idCommitmentIndex()": { - "notice": "The index of the next member to be registered" - }, - "members(uint256)": { - "notice": "The membership status of each member maps from idCommitment to their index in the set" - }, - "poseidonHasher()": { - "notice": "The Poseidon hasher contract" - }, - "register(uint256)": { - "notice": "Allows a user to register as a member" - }, - "stakedAmounts(uint256)": { - "notice": "The amount of eth staked by each member maps from idCommitment to the amount staked" - }, - "verifier()": { - "notice": "The groth16 verifier contract" - }, - "withdraw()": { - "notice": "Allows a user to withdraw funds allocated to them upon slashing a member" - }, - "withdrawalBalance(address)": { - "notice": "The balance of each user that can be withdrawn" - } - }, - "version": 1 - }, - "storageLayout": { - "storage": [ - { - "astId": 516, - "contract": "contracts/Rln.sol:RLN", - "label": "idCommitmentIndex", - "offset": 0, - "slot": "0", - "type": "t_uint256" - }, - { - "astId": 521, - "contract": "contracts/Rln.sol:RLN", - "label": "stakedAmounts", - "offset": 0, - "slot": "1", - "type": "t_mapping(t_uint256,t_uint256)" - }, - { - "astId": 526, - "contract": "contracts/Rln.sol:RLN", - "label": "members", - "offset": 0, - "slot": "2", - "type": "t_mapping(t_uint256,t_uint256)" - }, - { - "astId": 531, - "contract": "contracts/Rln.sol:RLN", - "label": "withdrawalBalance", - "offset": 0, - "slot": "3", - "type": "t_mapping(t_address,t_uint256)" - } - ], - "types": { - "t_address": { - "encoding": "inplace", - "label": "address", - "numberOfBytes": "20" - }, - "t_mapping(t_address,t_uint256)": { - "encoding": "mapping", - "key": "t_address", - "label": "mapping(address => uint256)", - "numberOfBytes": "32", - "value": "t_uint256" - }, - "t_mapping(t_uint256,t_uint256)": { - "encoding": "mapping", - "key": "t_uint256", - "label": "mapping(uint256 => uint256)", - "numberOfBytes": "32", - "value": "t_uint256" - }, - "t_uint256": { - "encoding": "inplace", - "label": "uint256", - "numberOfBytes": "32" - } - } - } -} diff --git a/deployments/sepolia/Verifier.json b/deployments/sepolia/Verifier.json deleted file mode 100644 index b5e4634..0000000 --- a/deployments/sepolia/Verifier.json +++ /dev/null @@ -1,81 +0,0 @@ -{ - "address": "0xb81Faa6F0126dedB55A45eb63E8430B270A00303", - "abi": [ - { - "inputs": [ - { - "internalType": "uint256[2]", - "name": "a", - "type": "uint256[2]" - }, - { - "internalType": "uint256[2][2]", - "name": "b", - "type": "uint256[2][2]" - }, - { - "internalType": "uint256[2]", - "name": "c", - "type": "uint256[2]" - }, - { - "internalType": "uint256[2]", - "name": "input", - "type": "uint256[2]" - } - ], - "name": "verifyProof", - "outputs": [ - { - "internalType": "bool", - "name": "r", - "type": "bool" - } - ], - "stateMutability": "view", - "type": "function" - } - ], - "transactionHash": "0x2f4c4cfd0808f7127cee3725e398b3a486606b0fcffbf735730fcf9db7c30133", - "receipt": { - "to": null, - "from": "0x3F47b2a1dF96DE2e198d646b598C37251CCC3b98", - "contractAddress": "0xb81Faa6F0126dedB55A45eb63E8430B270A00303", - "transactionIndex": 8, - "gasUsed": "1117583", - "logsBloom": "0x00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000", - "blockHash": "0x58d349c6c054e8a1a1621e57b1bb36a523787bea6f6131dd2b140742bb9b45c7", - "transactionHash": "0x2f4c4cfd0808f7127cee3725e398b3a486606b0fcffbf735730fcf9db7c30133", - "logs": [], - "blockNumber": 3594456, - "cumulativeGasUsed": "1500200", - "status": 1, - "byzantium": true - }, - "args": [], - "numDeployments": 1, - "solcInputHash": "96dd1aa02e55dc27e236e777882a31a7", - "metadata": "{\"compiler\":{\"version\":\"0.6.11+commit.5ef660b1\"},\"language\":\"Solidity\",\"output\":{\"abi\":[{\"inputs\":[{\"internalType\":\"uint256[2]\",\"name\":\"a\",\"type\":\"uint256[2]\"},{\"internalType\":\"uint256[2][2]\",\"name\":\"b\",\"type\":\"uint256[2][2]\"},{\"internalType\":\"uint256[2]\",\"name\":\"c\",\"type\":\"uint256[2]\"},{\"internalType\":\"uint256[2]\",\"name\":\"input\",\"type\":\"uint256[2]\"}],\"name\":\"verifyProof\",\"outputs\":[{\"internalType\":\"bool\",\"name\":\"r\",\"type\":\"bool\"}],\"stateMutability\":\"view\",\"type\":\"function\"}],\"devdoc\":{\"kind\":\"dev\",\"methods\":{\"verifyProof(uint256[2],uint256[2][2],uint256[2],uint256[2])\":{\"returns\":{\"r\":\" bool true if proof is valid\"}}},\"version\":1},\"userdoc\":{\"kind\":\"user\",\"methods\":{},\"version\":1}},\"settings\":{\"compilationTarget\":{\"contracts/RlnVerifier.sol\":\"Verifier\"},\"evmVersion\":\"istanbul\",\"libraries\":{},\"metadata\":{\"bytecodeHash\":\"ipfs\",\"useLiteralContent\":true},\"optimizer\":{\"enabled\":false,\"runs\":200},\"remappings\":[\":ds-test/=lib/forge-std/lib/ds-test/src/\",\":forge-std/=lib/forge-std/src/\"]},\"sources\":{\"contracts/RlnVerifier.sol\":{\"content\":\"// File: https://github.com/Rate-Limiting-Nullifier/rln-contract-v1/blob/main/src/RLNVerifier.sol\\n// Copyright 2017 Christian Reitwiessner\\n// Permission is hereby granted, free of charge, to any person obtaining a copy of this software and associated documentation files (the \\\"Software\\\"), to deal in the Software without restriction, including without limitation the rights to use, copy, modify, merge, publish, distribute, sublicense, and/or sell copies of the Software, and to permit persons to whom the Software is furnished to do so, subject to the following conditions:\\n// The above copyright notice and this permission notice shall be included in all copies or substantial portions of the Software.\\n// THE SOFTWARE IS PROVIDED \\\"AS IS\\\", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE.\\n//\\n// 2019 OKIMS\\n// ported to solidity 0.6\\n// fixed linter warnings\\n// added requiere error messages\\n//\\n//\\n// SPDX-License-Identifier: GPL-3.0\\npragma solidity ^0.6.11;\\n\\nlibrary Pairing {\\n struct G1Point {\\n uint256 X;\\n uint256 Y;\\n }\\n // Encoding of field elements is: X[0] * z + X[1]\\n\\n struct G2Point {\\n uint256[2] X;\\n uint256[2] Y;\\n }\\n /// @return the generator of G1\\n\\n function P1() internal pure returns (G1Point memory) {\\n return G1Point(1, 2);\\n }\\n /// @return the generator of G2\\n\\n function P2() internal pure returns (G2Point memory) {\\n // Original code point\\n return G2Point(\\n [\\n 11559732032986387107991004021392285783925812861821192530917403151452391805634,\\n 10857046999023057135944570762232829481370756359578518086990519993285655852781\\n ],\\n [\\n 4082367875863433681332203403145435568316851327593401208105741076214120093531,\\n 8495653923123431417604973247489272438418190587263600148770280649306958101930\\n ]\\n );\\n\\n /*\\n // Changed by Jordi point\\n return G2Point(\\n [10857046999023057135944570762232829481370756359578518086990519993285655852781,\\n 11559732032986387107991004021392285783925812861821192530917403151452391805634],\\n [8495653923123431417604973247489272438418190587263600148770280649306958101930,\\n 4082367875863433681332203403145435568316851327593401208105741076214120093531]\\n );*/\\n }\\n /// @return r the negation of p, i.e. p.addition(p.negate()) should be zero.\\n\\n function negate(G1Point memory p) internal pure returns (G1Point memory r) {\\n // The prime q in the base field F_q for G1\\n uint256 q = 21888242871839275222246405745257275088696311157297823662689037894645226208583;\\n if (p.X == 0 && p.Y == 0) {\\n return G1Point(0, 0);\\n }\\n return G1Point(p.X, q - (p.Y % q));\\n }\\n /// @return r the sum of two points of G1\\n\\n function addition(G1Point memory p1, G1Point memory p2) internal view returns (G1Point memory r) {\\n uint256[4] memory input;\\n input[0] = p1.X;\\n input[1] = p1.Y;\\n input[2] = p2.X;\\n input[3] = p2.Y;\\n bool success;\\n // solium-disable-next-line security/no-inline-assembly\\n assembly {\\n success := staticcall(sub(gas(), 2000), 6, input, 0xc0, r, 0x60)\\n // Use \\\"invalid\\\" to make gas estimation work\\n switch success\\n case 0 { invalid() }\\n }\\n require(success, \\\"pairing-add-failed\\\");\\n }\\n /// @return r the product of a point on G1 and a scalar, i.e.\\n /// p == p.scalar_mul(1) and p.addition(p) == p.scalar_mul(2) for all points p.\\n\\n function scalar_mul(G1Point memory p, uint256 s) internal view returns (G1Point memory r) {\\n uint256[3] memory input;\\n input[0] = p.X;\\n input[1] = p.Y;\\n input[2] = s;\\n bool success;\\n // solium-disable-next-line security/no-inline-assembly\\n assembly {\\n success := staticcall(sub(gas(), 2000), 7, input, 0x80, r, 0x60)\\n // Use \\\"invalid\\\" to make gas estimation work\\n switch success\\n case 0 { invalid() }\\n }\\n require(success, \\\"pairing-mul-failed\\\");\\n }\\n /// @return the result of computing the pairing check\\n /// e(p1[0], p2[0]) * .... * e(p1[n], p2[n]) == 1\\n /// For example pairing([P1(), P1().negate()], [P2(), P2()]) should\\n /// return true.\\n\\n function pairing(G1Point[] memory p1, G2Point[] memory p2) internal view returns (bool) {\\n require(p1.length == p2.length, \\\"pairing-lengths-failed\\\");\\n uint256 elements = p1.length;\\n uint256 inputSize = elements * 6;\\n uint256[] memory input = new uint[](inputSize);\\n for (uint256 i = 0; i < elements; i++) {\\n input[i * 6 + 0] = p1[i].X;\\n input[i * 6 + 1] = p1[i].Y;\\n input[i * 6 + 2] = p2[i].X[0];\\n input[i * 6 + 3] = p2[i].X[1];\\n input[i * 6 + 4] = p2[i].Y[0];\\n input[i * 6 + 5] = p2[i].Y[1];\\n }\\n uint256[1] memory out;\\n bool success;\\n // solium-disable-next-line security/no-inline-assembly\\n assembly {\\n success := staticcall(sub(gas(), 2000), 8, add(input, 0x20), mul(inputSize, 0x20), out, 0x20)\\n // Use \\\"invalid\\\" to make gas estimation work\\n switch success\\n case 0 { invalid() }\\n }\\n require(success, \\\"pairing-opcode-failed\\\");\\n return out[0] != 0;\\n }\\n /// Convenience method for a pairing check for two pairs.\\n\\n function pairingProd2(G1Point memory a1, G2Point memory a2, G1Point memory b1, G2Point memory b2)\\n internal\\n view\\n returns (bool)\\n {\\n G1Point[] memory p1 = new G1Point[](2);\\n G2Point[] memory p2 = new G2Point[](2);\\n p1[0] = a1;\\n p1[1] = b1;\\n p2[0] = a2;\\n p2[1] = b2;\\n return pairing(p1, p2);\\n }\\n /// Convenience method for a pairing check for three pairs.\\n\\n function pairingProd3(\\n G1Point memory a1,\\n G2Point memory a2,\\n G1Point memory b1,\\n G2Point memory b2,\\n G1Point memory c1,\\n G2Point memory c2\\n ) internal view returns (bool) {\\n G1Point[] memory p1 = new G1Point[](3);\\n G2Point[] memory p2 = new G2Point[](3);\\n p1[0] = a1;\\n p1[1] = b1;\\n p1[2] = c1;\\n p2[0] = a2;\\n p2[1] = b2;\\n p2[2] = c2;\\n return pairing(p1, p2);\\n }\\n /// Convenience method for a pairing check for four pairs.\\n\\n function pairingProd4(\\n G1Point memory a1,\\n G2Point memory a2,\\n G1Point memory b1,\\n G2Point memory b2,\\n G1Point memory c1,\\n G2Point memory c2,\\n G1Point memory d1,\\n G2Point memory d2\\n ) internal view returns (bool) {\\n G1Point[] memory p1 = new G1Point[](4);\\n G2Point[] memory p2 = new G2Point[](4);\\n p1[0] = a1;\\n p1[1] = b1;\\n p1[2] = c1;\\n p1[3] = d1;\\n p2[0] = a2;\\n p2[1] = b2;\\n p2[2] = c2;\\n p2[3] = d2;\\n return pairing(p1, p2);\\n }\\n}\\n\\ncontract Verifier {\\n using Pairing for *;\\n\\n struct VerifyingKey {\\n Pairing.G1Point alfa1;\\n Pairing.G2Point beta2;\\n Pairing.G2Point gamma2;\\n Pairing.G2Point delta2;\\n Pairing.G1Point[] IC;\\n }\\n\\n struct Proof {\\n Pairing.G1Point A;\\n Pairing.G2Point B;\\n Pairing.G1Point C;\\n }\\n\\n function verifyingKey() internal pure returns (VerifyingKey memory vk) {\\n vk.alfa1 = Pairing.G1Point(\\n 20491192805390485299153009773594534940189261866228447918068658471970481763042,\\n 9383485363053290200918347156157836566562967994039712273449902621266178545958\\n );\\n\\n vk.beta2 = Pairing.G2Point(\\n [\\n 4252822878758300859123897981450591353533073413197771768651442665752259397132,\\n 6375614351688725206403948262868962793625744043794305715222011528459656738731\\n ],\\n [\\n 21847035105528745403288232691147584728191162732299865338377159692350059136679,\\n 10505242626370262277552901082094356697409835680220590971873171140371331206856\\n ]\\n );\\n vk.gamma2 = Pairing.G2Point(\\n [\\n 11559732032986387107991004021392285783925812861821192530917403151452391805634,\\n 10857046999023057135944570762232829481370756359578518086990519993285655852781\\n ],\\n [\\n 4082367875863433681332203403145435568316851327593401208105741076214120093531,\\n 8495653923123431417604973247489272438418190587263600148770280649306958101930\\n ]\\n );\\n vk.delta2 = Pairing.G2Point(\\n [\\n 12423666958566268737444308034237892912702648013927558883280319245968679130649,\\n 15986964528637281931410749976607406939789163617014270799373312764775965360012\\n ],\\n [\\n 8394023076056524902583796202128496802110914536948580183128578071394816660799,\\n 4964607673011101982600772762445991192038811950832626693345350322823626470007\\n ]\\n );\\n vk.IC = new Pairing.G1Point[](3);\\n\\n vk.IC[0] = Pairing.G1Point(\\n 1655549413518972190198478012616802994254462093161203201613599472264958303841,\\n 21742734017792296281216385119397138748114275727065024271646515586404591497876\\n );\\n\\n vk.IC[1] = Pairing.G1Point(\\n 16497930821522159474595176304955625435616718625609462506360632944366974274906,\\n 10404924572941018678793755094259635830045501866471999610240845041996101882275\\n );\\n\\n vk.IC[2] = Pairing.G1Point(\\n 9567910551099174794221497568036631681620409346997815381833929247558241020796,\\n 17282591858786007768931802126325866705896012606427630592145070155065868649172\\n );\\n }\\n\\n function verify(uint256[] memory input, Proof memory proof) internal view returns (uint256) {\\n uint256 snark_scalar_field = 21888242871839275222246405745257275088548364400416034343698204186575808495617;\\n VerifyingKey memory vk = verifyingKey();\\n require(input.length + 1 == vk.IC.length, \\\"verifier-bad-input\\\");\\n // Compute the linear combination vk_x\\n Pairing.G1Point memory vk_x = Pairing.G1Point(0, 0);\\n for (uint256 i = 0; i < input.length; i++) {\\n require(input[i] < snark_scalar_field, \\\"verifier-gte-snark-scalar-field\\\");\\n vk_x = Pairing.addition(vk_x, Pairing.scalar_mul(vk.IC[i + 1], input[i]));\\n }\\n vk_x = Pairing.addition(vk_x, vk.IC[0]);\\n if (\\n !Pairing.pairingProd4(\\n Pairing.negate(proof.A), proof.B, vk.alfa1, vk.beta2, vk_x, vk.gamma2, proof.C, vk.delta2\\n )\\n ) return 1;\\n return 0;\\n }\\n /// @return r bool true if proof is valid\\n\\n function verifyProof(uint256[2] memory a, uint256[2][2] memory b, uint256[2] memory c, uint256[2] memory input)\\n public\\n view\\n returns (bool r)\\n {\\n Proof memory proof;\\n proof.A = Pairing.G1Point(a[0], a[1]);\\n proof.B = Pairing.G2Point([b[0][0], b[0][1]], [b[1][0], b[1][1]]);\\n proof.C = Pairing.G1Point(c[0], c[1]);\\n uint256[] memory inputValues = new uint[](input.length);\\n for (uint256 i = 0; i < input.length; i++) {\\n inputValues[i] = input[i];\\n }\\n if (verify(inputValues, proof) == 0) {\\n return true;\\n } else {\\n return false;\\n }\\n }\\n}\",\"keccak256\":\"0x0ec3e9d0de4a99eeedf3adee137b7422bdea221fffdbb9e5226aac5c063545a4\",\"license\":\"GPL-3.0\"}},\"version\":1}", - "bytecode": 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- "devdoc": { - "kind": "dev", - "methods": { - "verifyProof(uint256[2],uint256[2][2],uint256[2],uint256[2])": { - "returns": { - "r": " bool true if proof is valid" - } - } - }, - "version": 1 - }, - "userdoc": { - "kind": "user", - "methods": {}, - "version": 1 - }, - "storageLayout": { - "storage": [], - "types": null - } -} diff --git a/deployments/sepolia/solcInputs/0e0cac683e804dc76f2f24c8a5b4012c.json b/deployments/sepolia/solcInputs/0e0cac683e804dc76f2f24c8a5b4012c.json deleted file mode 100644 index d1cdbb6..0000000 --- a/deployments/sepolia/solcInputs/0e0cac683e804dc76f2f24c8a5b4012c.json +++ /dev/null @@ -1,43 +0,0 @@ -{ - "language": "Solidity", - "sources": { - "contracts/IVerifier.sol": { - "content": "// SPDX-License-Identifier: Apache-2.0 OR MIT\npragma solidity 0.8.15;\n\ninterface IVerifier {\n function verifyProof(uint256[2] memory a, uint256[2][2] memory b, uint256[2] memory c, uint256[2] memory input)\n external\n view\n returns (bool);\n}\n" - }, - "contracts/PoseidonHasher.sol": { - "content": "// SPDX-License-Identifier: MIT\n\n// Forked from https://github.com/kilic/rlnapp/\n\npragma solidity 0.8.15;\n\ninterface IPoseidonHasher {\n /// @notice Hashes the input using the Poseidon hash function, n = 2, second input is the constant 0\n /// @param input The input to hash\n function hash(uint256 input) external pure returns (uint256 result);\n}\n\ncontract PoseidonHasher is IPoseidonHasher {\n uint256 constant Q =\n 21888242871839275222246405745257275088548364400416034343698204186575808495617;\n uint256 constant C0 =\n 4417881134626180770308697923359573201005643519861877412381846989312604493735;\n uint256 constant C1 =\n 5433650512959517612316327474713065966758808864213826738576266661723522780033;\n uint256 constant C2 =\n 13641176377184356099764086973022553863760045607496549923679278773208775739952;\n uint256 constant C3 =\n 17949713444224994136330421782109149544629237834775211751417461773584374506783;\n uint256 constant C4 =\n 13765628375339178273710281891027109699578766420463125835325926111705201856003;\n uint256 constant C5 =\n 19179513468172002314585757290678967643352171735526887944518845346318719730387;\n uint256 constant C6 =\n 5157412437176756884543472904098424903141745259452875378101256928559722612176;\n uint256 constant C7 =\n 535160875740282236955320458485730000677124519901643397458212725410971557409;\n uint256 constant C8 =\n 1050793453380762984940163090920066886770841063557081906093018330633089036729;\n uint256 constant C9 =\n 10665495010329663932664894101216428400933984666065399374198502106997623173873;\n uint256 constant C10 =\n 19965634623406616956648724894636666805991993496469370618546874926025059150737;\n uint256 constant C11 =\n 13007250030070838431593222885902415182312449212965120303174723305710127422213;\n uint256 constant C12 =\n 16877538715074991604507979123743768693428157847423939051086744213162455276374;\n uint256 constant C13 =\n 18211747749504876135588847560312685184956239426147543810126553367063157141465;\n uint256 constant C14 =\n 18151553319826126919739798892854572062191241985315767086020821632812331245635;\n uint256 constant C15 =\n 19957033149976712666746140949846950406660099037474791840946955175819555930825;\n uint256 constant C16 =\n 3469514863538261843186854830917934449567467100548474599735384052339577040841;\n uint256 constant C17 =\n 989698510043911779243192466312362856042600749099921773896924315611668507708;\n uint256 constant C18 =\n 12568377015646290945235387813564567111330046038050864455358059568128000172201;\n uint256 constant C19 =\n 20856104135605479600325529349246932565148587186338606236677138505306779314172;\n uint256 constant C20 =\n 8206918720503535523121349917159924938835810381723474192155637697065780938424;\n uint256 constant C21 =\n 1309058477013932989380617265069188723120054926187607548493110334522527703566;\n uint256 constant C22 =\n 14076116939332667074621703729512195584105250395163383769419390236426287710606;\n uint256 constant C23 =\n 10153498892749751942204288991871286290442690932856658983589258153608012428674;\n uint256 constant C24 =\n 18202499207234128286137597834010475797175973146805180988367589376893530181575;\n uint256 constant C25 =\n 12739388830157083522877690211447248168864006284243907142044329113461613743052;\n uint256 constant C26 =\n 15123358710467780770838026754240340042441262572309759635224051333176022613949;\n uint256 constant C27 =\n 19925004701844594370904593774447343836015483888496504201331110250494635362184;\n uint256 constant C28 =\n 10352416606816998476681131583320899030072315953910679608943150613208329645891;\n uint256 constant C29 =\n 10567371822366244361703342347428230537114808440249611395507235283708966113221;\n uint256 constant C30 =\n 5635498582763880627392290206431559361272660937399944184533035305989295959602;\n uint256 constant C31 =\n 11866432933224219174041051738704352719163271639958083608224676028593315904909;\n uint256 constant C32 =\n 5795020705294401441272215064554385591292330721703923167136157291459784140431;\n uint256 constant C33 =\n 9482202378699252817564375087302794636287866584767523335624368774856230692758;\n uint256 constant C34 =\n 4245237636894546151746468406560945873445548423466753843402086544922216329298;\n uint256 constant C35 =\n 12000500941313982757584712677991730019124834399479314697467598397927435905133;\n uint256 constant C36 =\n 7596790274058425558167520209857956363736666939016807569082239187494363541787;\n uint256 constant C37 =\n 2484867918246116343205467273440098378820186751202461278013576281097918148877;\n uint256 constant C38 =\n 18312645949449997391810445935615409295369169383463185688973803378104013950190;\n uint256 constant C39 =\n 15320686572748723004980855263301182130424010735782762814513954166519592552733;\n uint256 constant C40 =\n 12618438900597948888520621062416758747872180395546164387827245287017031303859;\n uint256 constant C41 =\n 17438141672027706116733201008397064011774368832458707512367404736905021019585;\n uint256 constant C42 =\n 6374197807230665998865688675365359100400438034755781666913068586172586548950;\n uint256 constant C43 =\n 2189398913433273865510950346186699930188746169476472274335177556702504595264;\n uint256 constant C44 =\n 6268495580028970231803791523870131137294646402347399003576649137450213034606;\n uint256 constant C45 =\n 17896250365994900261202920044129628104272791547990619503076839618914047059275;\n uint256 constant C46 =\n 13692156312448722528008862371944543449350293305158722920787736248435893008873;\n uint256 constant C47 =\n 15234446864368744483209945022439268713300180233589581910497691316744177619376;\n uint256 constant C48 =\n 1572426502623310766593681563281600503979671244997798691029595521622402217227;\n uint256 constant C49 =\n 80103447810215150918585162168214870083573048458555897999822831203653996617;\n uint256 constant C50 =\n 8228820324013669567851850635126713973797711779951230446503353812192849106342;\n uint256 constant C51 =\n 5375851433746509614045812476958526065449377558695752132494533666370449415873;\n uint256 constant C52 =\n 12115998939203497346386774317892338270561208357481805380546938146796257365018;\n uint256 constant C53 =\n 9764067909645821279940531410531154041386008396840887338272986634350423466622;\n uint256 constant C54 =\n 8538708244538850542384936174629541085495830544298260335345008245230827876882;\n uint256 constant C55 =\n 7140127896620013355910287215441004676619168261422440177712039790284719613114;\n uint256 constant C56 =\n 14297402962228458726038826185823085337698917275385741292940049024977027409762;\n uint256 constant C57 =\n 6667115556431351074165934212337261254608231545257434281887966406956835140819;\n uint256 constant C58 =\n 20226761165244293291042617464655196752671169026542832236139342122602741090001;\n uint256 constant C59 =\n 12038289506489256655759141386763477208196694421666339040483042079632134429119;\n uint256 constant C60 =\n 19027757334170818571203982241812412991528769934917288000224335655934473717551;\n uint256 constant C61 =\n 16272152964456553579565580463468069884359929612321610357528838696790370074720;\n uint256 constant C62 =\n 2500392889689246014710135696485946334448570271481948765283016105301740284071;\n uint256 constant C63 =\n 8595254970528530312401637448610398388203855633951264114100575485022581946023;\n uint256 constant C64 =\n 11635945688914011450976408058407206367914559009113158286982919675551688078198;\n uint256 constant C65 =\n 614739068603482619581328040478536306925147663946742687395148680260956671871;\n uint256 constant C66 =\n 18692271780377861570175282183255720350972693125537599213951106550953176268753;\n uint256 constant C67 =\n 4987059230784976306647166378298632695585915319042844495357753339378260807164;\n uint256 constant C68 =\n 21851403978498723616722415377430107676258664746210815234490134600998983955497;\n uint256 constant C69 =\n 9830635451186415300891533983087800047564037813328875992115573428596207326204;\n uint256 constant C70 =\n 4842706106434537116860242620706030229206345167233200482994958847436425185478;\n uint256 constant C71 =\n 6422235064906823218421386871122109085799298052314922856340127798647926126490;\n uint256 constant C72 =\n 4564364104986856861943331689105797031330091877115997069096365671501473357846;\n uint256 constant C73 =\n 1944043894089780613038197112872830569538541856657037469098448708685350671343;\n uint256 constant C74 =\n 21179865974855950600518216085229498748425990426231530451599322283119880194955;\n uint256 constant C75 =\n 14296697761894107574369608843560006996183955751502547883167824879840894933162;\n uint256 constant C76 =\n 12274619649702218570450581712439138337725246879938860735460378251639845671898;\n uint256 constant C77 =\n 16371396450276899401411886674029075408418848209575273031725505038938314070356;\n uint256 constant C78 =\n 3702561221750983937578095019779188631407216522704543451228773892695044653565;\n uint256 constant C79 =\n 19721616877735564664624984774636557499099875603996426215495516594530838681980;\n uint256 constant C80 =\n 6383350109027696789969911008057747025018308755462287526819231672217685282429;\n uint256 constant C81 =\n 20860583956177367265984596617324237471765572961978977333122281041544719622905;\n uint256 constant C82 =\n 5766390934595026947545001478457407504285452477687752470140790011329357286275;\n uint256 constant C83 =\n 4043175758319898049344746138515323336207420888499903387536875603879441092484;\n uint256 constant C84 =\n 15579382179133608217098622223834161692266188678101563820988612253342538956534;\n uint256 constant C85 =\n 1864640783252634743892105383926602930909039567065240010338908865509831749824;\n uint256 constant C86 =\n 15943719865023133586707144161652035291705809358178262514871056013754142625673;\n uint256 constant C87 =\n 2326415993032390211558498780803238091925402878871059708106213703504162832999;\n uint256 constant C88 =\n 19995326402773833553207196590622808505547443523750970375738981396588337910289;\n uint256 constant C89 =\n 5143583711361588952673350526320181330406047695593201009385718506918735286622;\n uint256 constant C90 =\n 15436006486881920976813738625999473183944244531070780793506388892313517319583;\n uint256 constant C91 =\n 16660446760173633166698660166238066533278664023818938868110282615200613695857;\n uint256 constant C92 =\n 4966065365695755376133119391352131079892396024584848298231004326013366253934;\n uint256 constant C93 =\n 20683781957411705574951987677641476019618457561419278856689645563561076926702;\n uint256 constant C94 =\n 17280836839165902792086432296371645107551519324565649849400948918605456875699;\n uint256 constant C95 =\n 17045635513701208892073056357048619435743564064921155892004135325530808465371;\n uint256 constant C96 =\n 17055032967194400710390142791334572297458033582458169295920670679093585707295;\n uint256 constant C97 =\n 15727174639569115300068198908071514334002742825679221638729902577962862163505;\n uint256 constant C98 =\n 1001755657610446661315902885492677747789366510875120894840818704741370398633;\n uint256 constant C99 =\n 18638547332826171619311285502376343504539399518545103511265465604926625041234;\n uint256 constant C100 =\n 6751954224763196429755298529194402870632445298969935050224267844020826420799;\n uint256 constant C101 =\n 3526747115904224771452549517614107688674036840088422555827581348280834879405;\n uint256 constant C102 =\n 15705897908180497062880001271426561999724005008972544196300715293701537574122;\n uint256 constant C103 =\n 574386695213920937259007343820417029802510752426579750428758189312416867750;\n uint256 constant C104 =\n 15973040855000600860816974646787367136127946402908768408978806375685439868553;\n uint256 constant C105 =\n 20934130413948796333037139460875996342810005558806621330680156931816867321122;\n uint256 constant C106 =\n 6918585327145564636398173845411579411526758237572034236476079610890705810764;\n uint256 constant C107 =\n 14158163500813182062258176233162498241310167509137716527054939926126453647182;\n uint256 constant C108 =\n 4164602626597695668474100217150111342272610479949122406544277384862187287433;\n uint256 constant C109 =\n 12146526846507496913615390662823936206892812880963914267275606265272996025304;\n uint256 constant C110 =\n 10153527926900017763244212043512822363696541810586522108597162891799345289938;\n uint256 constant C111 =\n 13564663485965299104296214940873270349072051793008946663855767889066202733588;\n uint256 constant C112 =\n 5612449256997576125867742696783020582952387615430650198777254717398552960096;\n uint256 constant C113 =\n 12151885480032032868507892738683067544172874895736290365318623681886999930120;\n uint256 constant C114 =\n 380452237704664384810613424095477896605414037288009963200982915188629772177;\n uint256 constant C115 =\n 9067557551252570188533509616805287919563636482030947363841198066124642069518;\n uint256 constant C116 =\n 21280306817619711661335268484199763923870315733198162896599997188206277056900;\n uint256 constant C117 =\n 5567165819557297006750252582140767993422097822227408837378089569369734876257;\n uint256 constant C118 =\n 10411936321072105429908396649383171465939606386380071222095155850987201580137;\n uint256 constant C119 =\n 21338390051413922944780864872652000187403217966653363270851298678606449622266;\n uint256 constant C120 =\n 12156296560457833712186127325312904760045212412680904475497938949653569234473;\n uint256 constant C121 =\n 4271647814574748734312113971565139132510281260328947438246615707172526380757;\n uint256 constant C122 =\n 9061738206062369647211128232833114177054715885442782773131292534862178874950;\n uint256 constant C123 =\n 10134551893627587797380445583959894183158393780166496661696555422178052339133;\n uint256 constant C124 =\n 8932270237664043612366044102088319242789325050842783721780970129656616386103;\n uint256 constant C125 =\n 3339412934966886386194449782756711637636784424032779155216609410591712750636;\n uint256 constant C126 =\n 9704903972004596791086522314847373103670545861209569267884026709445485704400;\n uint256 constant C127 =\n 17467570179597572575614276429760169990940929887711661192333523245667228809456;\n uint256 constant M00 =\n 2910766817845651019878574839501801340070030115151021261302834310722729507541;\n uint256 constant M01 =\n 19727366863391167538122140361473584127147630672623100827934084310230022599144;\n uint256 constant M10 =\n 5776684794125549462448597414050232243778680302179439492664047328281728356345;\n uint256 constant M11 =\n 8348174920934122550483593999453880006756108121341067172388445916328941978568;\n\n function hash(\n uint256 input\n ) external pure override returns (uint256 result) {\n return _hash(input);\n }\n\n function _hash(uint256 input) internal pure returns (uint256 result) {\n assembly {\n // Poseidon parameters should be t = 2, RF = 8, RP = 56\n\n // We load the characteristic\n let q := Q\n\n // In zerokit implementation, if we pass inp = [a0,a1,..,an] to Poseidon what is effectively hashed is [0,a0,a1,..,an]\n // Note that a sequence of MIX-ARK involves 3 Bn254 field additions before the mulmod happens. Worst case we have a value corresponding to 2*(p-1) which is less than 2^256 and hence doesn't overflow\n //ROUND 0 - FULL\n let s0 := C0\n let s1 := add(input, C1)\n // SBOX\n let t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 1 - FULL\n s0 := add(s0, C2)\n s1 := add(s1, C3)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 2 - FULL\n s0 := add(s0, C4)\n s1 := add(s1, C5)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 3 - FULL\n s0 := add(s0, C6)\n s1 := add(s1, C7)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 4 - PARTIAL\n s0 := add(s0, C8)\n s1 := add(s1, C9)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 5 - PARTIAL\n s0 := add(s0, C10)\n s1 := add(s1, C11)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 6 - PARTIAL\n s0 := add(s0, C12)\n s1 := add(s1, C13)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 7 - PARTIAL\n s0 := add(s0, C14)\n s1 := add(s1, C15)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 8 - PARTIAL\n s0 := add(s0, C16)\n s1 := add(s1, C17)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 9 - PARTIAL\n s0 := add(s0, C18)\n s1 := add(s1, C19)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 10 - PARTIAL\n s0 := add(s0, C20)\n s1 := add(s1, C21)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 11 - PARTIAL\n s0 := add(s0, C22)\n s1 := add(s1, C23)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 12 - PARTIAL\n s0 := add(s0, C24)\n s1 := add(s1, C25)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 13 - PARTIAL\n s0 := add(s0, C26)\n s1 := add(s1, C27)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 14 - PARTIAL\n s0 := add(s0, C28)\n s1 := add(s1, C29)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 15 - PARTIAL\n s0 := add(s0, C30)\n s1 := add(s1, C31)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 16 - PARTIAL\n s0 := add(s0, C32)\n s1 := add(s1, C33)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 17 - PARTIAL\n s0 := add(s0, C34)\n s1 := add(s1, C35)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 18 - PARTIAL\n s0 := add(s0, C36)\n s1 := add(s1, C37)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 19 - PARTIAL\n s0 := add(s0, C38)\n s1 := add(s1, C39)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 20 - PARTIAL\n s0 := add(s0, C40)\n s1 := add(s1, C41)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 21 - PARTIAL\n s0 := add(s0, C42)\n s1 := add(s1, C43)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 22 - PARTIAL\n s0 := add(s0, C44)\n s1 := add(s1, C45)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 23 - PARTIAL\n s0 := add(s0, C46)\n s1 := add(s1, C47)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 24 - PARTIAL\n s0 := add(s0, C48)\n s1 := add(s1, C49)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 25 - PARTIAL\n s0 := add(s0, C50)\n s1 := add(s1, C51)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 26 - PARTIAL\n s0 := add(s0, C52)\n s1 := add(s1, C53)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 27 - PARTIAL\n s0 := add(s0, C54)\n s1 := add(s1, C55)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 28 - PARTIAL\n s0 := add(s0, C56)\n s1 := add(s1, C57)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 29 - PARTIAL\n s0 := add(s0, C58)\n s1 := add(s1, C59)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 30 - PARTIAL\n s0 := add(s0, C60)\n s1 := add(s1, C61)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 31 - PARTIAL\n s0 := add(s0, C62)\n s1 := add(s1, C63)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 32 - PARTIAL\n s0 := add(s0, C64)\n s1 := add(s1, C65)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 33 - PARTIAL\n s0 := add(s0, C66)\n s1 := add(s1, C67)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 34 - PARTIAL\n s0 := add(s0, C68)\n s1 := add(s1, C69)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 35 - PARTIAL\n s0 := add(s0, C70)\n s1 := add(s1, C71)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 36 - PARTIAL\n s0 := add(s0, C72)\n s1 := add(s1, C73)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 37 - PARTIAL\n s0 := add(s0, C74)\n s1 := add(s1, C75)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 38 - PARTIAL\n s0 := add(s0, C76)\n s1 := add(s1, C77)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 39 - PARTIAL\n s0 := add(s0, C78)\n s1 := add(s1, C79)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 40 - PARTIAL\n s0 := add(s0, C80)\n s1 := add(s1, C81)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 41 - PARTIAL\n s0 := add(s0, C82)\n s1 := add(s1, C83)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 42 - PARTIAL\n s0 := add(s0, C84)\n s1 := add(s1, C85)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 43 - PARTIAL\n s0 := add(s0, C86)\n s1 := add(s1, C87)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 44 - PARTIAL\n s0 := add(s0, C88)\n s1 := add(s1, C89)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 45 - PARTIAL\n s0 := add(s0, C90)\n s1 := add(s1, C91)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 46 - PARTIAL\n s0 := add(s0, C92)\n s1 := add(s1, C93)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 47 - PARTIAL\n s0 := add(s0, C94)\n s1 := add(s1, C95)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 48 - PARTIAL\n s0 := add(s0, C96)\n s1 := add(s1, C97)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 49 - PARTIAL\n s0 := add(s0, C98)\n s1 := add(s1, C99)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 50 - PARTIAL\n s0 := add(s0, C100)\n s1 := add(s1, C101)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 51 - PARTIAL\n s0 := add(s0, C102)\n s1 := add(s1, C103)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 52 - PARTIAL\n s0 := add(s0, C104)\n s1 := add(s1, C105)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 53 - PARTIAL\n s0 := add(s0, C106)\n s1 := add(s1, C107)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 54 - PARTIAL\n s0 := add(s0, C108)\n s1 := add(s1, C109)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 55 - PARTIAL\n s0 := add(s0, C110)\n s1 := add(s1, C111)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 56 - PARTIAL\n s0 := add(s0, C112)\n s1 := add(s1, C113)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 57 - PARTIAL\n s0 := add(s0, C114)\n s1 := add(s1, C115)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 58 - PARTIAL\n s0 := add(s0, C116)\n s1 := add(s1, C117)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 59 - PARTIAL\n s0 := add(s0, C118)\n s1 := add(s1, C119)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 60 - FULL\n s0 := add(s0, C120)\n s1 := add(s1, C121)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 61 - FULL\n s0 := add(s0, C122)\n s1 := add(s1, C123)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 62 - FULL\n s0 := add(s0, C124)\n s1 := add(s1, C125)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 63 - FULL\n s0 := add(s0, C126)\n s1 := add(s1, C127)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n s0 := mod(add(mulmod(s0, M00, q), mulmod(s1, M01, q)), q)\n\n result := s0\n }\n }\n}\n" - }, - "contracts/Rln.sol": { - "content": "// SPDX-License-Identifier: MIT\n\npragma solidity 0.8.15;\n\nimport {IPoseidonHasher} from \"./PoseidonHasher.sol\";\nimport {IVerifier} from \"./IVerifier.sol\";\n\n/// The tree is full\nerror FullTree();\n\n/// Invalid deposit amount\n/// @param required The required deposit amount\n/// @param provided The provided deposit amount\nerror InsufficientDeposit(uint256 required, uint256 provided);\n\n/// Member is already registered\nerror DuplicateIdCommitment();\n\n/// Invalid receiver address, when the receiver is the contract itself or 0x0\nerror InvalidReceiverAddress(address to);\n\n/// Member is not registered\nerror MemberNotRegistered(uint256 idCommitment);\n\n/// Member has no stake\nerror MemberHasNoStake(uint256 idCommitment);\n\n/// User has insufficient balance to withdraw\nerror InsufficientWithdrawalBalance();\n\n/// Contract has insufficient balance to return\nerror InsufficientContractBalance();\n\n/// Invalid proof\nerror InvalidProof();\n\ncontract RLN {\n /// @notice The deposit amount required to register as a member\n uint256 public immutable MEMBERSHIP_DEPOSIT;\n\n /// @notice The depth of the merkle tree\n uint256 public immutable DEPTH;\n\n /// @notice The size of the merkle tree, i.e 2^depth\n uint256 public immutable SET_SIZE;\n\n /// @notice The index of the next member to be registered\n uint256 public idCommitmentIndex = 1;\n\n /// @notice The amount of eth staked by each member\n /// maps from idCommitment to the amount staked\n mapping(uint256 => uint256) public stakedAmounts;\n\n /// @notice The membership status of each member\n /// maps from idCommitment to their index in the set\n mapping(uint256 => uint256) public members;\n\n /// @notice The balance of each user that can be withdrawn\n mapping(address => uint256) public withdrawalBalance;\n\n /// @notice The Poseidon hasher contract\n IPoseidonHasher public immutable poseidonHasher;\n\n /// @notice The groth16 verifier contract\n IVerifier public immutable verifier;\n\n /// Emitted when a new member is added to the set\n /// @param idCommitment The idCommitment of the member\n /// @param index The index of the member in the set\n event MemberRegistered(uint256 idCommitment, uint256 index);\n\n /// Emitted when a member is removed from the set\n /// @param idCommitment The idCommitment of the member\n /// @param index The index of the member in the set\n event MemberWithdrawn(uint256 idCommitment, uint256 index);\n\n constructor(uint256 membershipDeposit, uint256 depth, address _poseidonHasher, address _verifier) {\n MEMBERSHIP_DEPOSIT = membershipDeposit;\n DEPTH = depth;\n SET_SIZE = 1 << depth;\n poseidonHasher = IPoseidonHasher(_poseidonHasher);\n verifier = IVerifier(_verifier);\n }\n\n /// Allows a user to register as a member\n /// @param idCommitment The idCommitment of the member\n function register(uint256 idCommitment) external payable {\n if (msg.value != MEMBERSHIP_DEPOSIT) {\n revert InsufficientDeposit(MEMBERSHIP_DEPOSIT, msg.value);\n }\n _register(idCommitment, msg.value);\n }\n\n /// Registers a member\n /// @param idCommitment The idCommitment of the member\n /// @param stake The amount of eth staked by the member\n function _register(uint256 idCommitment, uint256 stake) internal {\n if (members[idCommitment] != 0) revert DuplicateIdCommitment();\n if (idCommitmentIndex >= SET_SIZE) revert FullTree();\n\n members[idCommitment] = idCommitmentIndex;\n stakedAmounts[idCommitment] = stake;\n\n emit MemberRegistered(idCommitment, idCommitmentIndex);\n idCommitmentIndex += 1;\n }\n\n /// @dev Allows a user to slash a member\n /// @param idCommitment The idCommitment of the member\n function slash(uint256 idCommitment, address payable receiver, uint256[8] calldata proof) external {\n _slash(idCommitment, receiver, proof);\n }\n\n /// @dev Slashes a member by removing them from the set, and adding their\n /// stake to the receiver's available withdrawal balance\n /// @param idCommitment The idCommitment of the member\n /// @param receiver The address to receive the funds\n function _slash(uint256 idCommitment, address payable receiver, uint256[8] calldata proof) internal {\n if (receiver == address(this) || receiver == address(0)) {\n revert InvalidReceiverAddress(receiver);\n }\n\n if (members[idCommitment] == 0) revert MemberNotRegistered(idCommitment);\n // check if member is registered\n if (stakedAmounts[idCommitment] == 0) {\n revert MemberHasNoStake(idCommitment);\n }\n\n if (!_verifyProof(idCommitment, receiver, proof)) {\n revert InvalidProof();\n }\n\n uint256 amountToTransfer = stakedAmounts[idCommitment];\n\n // delete member\n uint256 index = members[idCommitment];\n members[idCommitment] = 0;\n stakedAmounts[idCommitment] = 0;\n\n // refund deposit\n withdrawalBalance[receiver] += amountToTransfer;\n\n emit MemberWithdrawn(idCommitment, index);\n }\n\n /// Allows a user to withdraw funds allocated to them upon slashing a member\n function withdraw() external {\n uint256 amount = withdrawalBalance[msg.sender];\n\n if (amount == 0) revert InsufficientWithdrawalBalance();\n if (amount > address(this).balance) {\n revert InsufficientContractBalance();\n }\n\n withdrawalBalance[msg.sender] = 0;\n\n payable(msg.sender).transfer(amount);\n }\n\n /// Hashes a value using the Poseidon hasher\n /// NOTE: The variant of Poseidon we use accepts only 1 input, assume n=2, and the second input is 0\n /// @param input The value to hash\n function hash(uint256 input) internal view returns (uint256) {\n return poseidonHasher.hash(input);\n }\n\n /// @dev Groth16 proof verification\n function _verifyProof(uint256 idCommitment, address receiver, uint256[8] calldata proof)\n internal\n view\n returns (bool)\n {\n return verifier.verifyProof(\n [proof[0], proof[1]],\n [[proof[2], proof[3]], [proof[4], proof[5]]],\n [proof[6], proof[7]],\n [idCommitment, uint256(uint160(receiver))]\n );\n }\n}\n" - } - }, - "settings": { - "optimizer": { - "enabled": false, - "runs": 200 - }, - "outputSelection": { - "*": { - "*": [ - "abi", - "evm.bytecode", - "evm.deployedBytecode", - "evm.methodIdentifiers", - "metadata", - "devdoc", - "userdoc", - "storageLayout", - "evm.gasEstimates" - ], - "": ["ast"] - } - }, - "metadata": { - "useLiteralContent": true - }, - "remappings": [ - "ds-test/=lib/forge-std/lib/ds-test/src/", - "forge-std/=lib/forge-std/src/" - ] - } -} diff --git a/deployments/sepolia/solcInputs/3d22925ef26b2c95bb2dc86b2f9e06ed.json b/deployments/sepolia/solcInputs/3d22925ef26b2c95bb2dc86b2f9e06ed.json deleted file mode 100644 index 68781d3..0000000 --- a/deployments/sepolia/solcInputs/3d22925ef26b2c95bb2dc86b2f9e06ed.json +++ /dev/null @@ -1,40 +0,0 @@ -{ - "language": "Solidity", - "sources": { - "contracts/PoseidonHasher.sol": { - "content": "// SPDX-License-Identifier: MIT\n\n// Forked from https://github.com/kilic/rlnapp/\n\npragma solidity 0.8.15;\n\ninterface IPoseidonHasher {\n function hash(uint256 input) external pure returns (uint256 result);\n\n function identity() external pure returns (uint256);\n}\n\ncontract PoseidonHasher is IPoseidonHasher {\n uint256 constant Q =\n 21888242871839275222246405745257275088548364400416034343698204186575808495617;\n uint256 constant C0 =\n 4417881134626180770308697923359573201005643519861877412381846989312604493735;\n uint256 constant C1 =\n 5433650512959517612316327474713065966758808864213826738576266661723522780033;\n uint256 constant C2 =\n 13641176377184356099764086973022553863760045607496549923679278773208775739952;\n uint256 constant C3 =\n 17949713444224994136330421782109149544629237834775211751417461773584374506783;\n uint256 constant C4 =\n 13765628375339178273710281891027109699578766420463125835325926111705201856003;\n uint256 constant C5 =\n 19179513468172002314585757290678967643352171735526887944518845346318719730387;\n uint256 constant C6 =\n 5157412437176756884543472904098424903141745259452875378101256928559722612176;\n uint256 constant C7 =\n 535160875740282236955320458485730000677124519901643397458212725410971557409;\n uint256 constant C8 =\n 1050793453380762984940163090920066886770841063557081906093018330633089036729;\n uint256 constant C9 =\n 10665495010329663932664894101216428400933984666065399374198502106997623173873;\n uint256 constant C10 =\n 19965634623406616956648724894636666805991993496469370618546874926025059150737;\n uint256 constant C11 =\n 13007250030070838431593222885902415182312449212965120303174723305710127422213;\n uint256 constant C12 =\n 16877538715074991604507979123743768693428157847423939051086744213162455276374;\n uint256 constant C13 =\n 18211747749504876135588847560312685184956239426147543810126553367063157141465;\n uint256 constant C14 =\n 18151553319826126919739798892854572062191241985315767086020821632812331245635;\n uint256 constant C15 =\n 19957033149976712666746140949846950406660099037474791840946955175819555930825;\n uint256 constant C16 =\n 3469514863538261843186854830917934449567467100548474599735384052339577040841;\n uint256 constant C17 =\n 989698510043911779243192466312362856042600749099921773896924315611668507708;\n uint256 constant C18 =\n 12568377015646290945235387813564567111330046038050864455358059568128000172201;\n uint256 constant C19 =\n 20856104135605479600325529349246932565148587186338606236677138505306779314172;\n uint256 constant C20 =\n 8206918720503535523121349917159924938835810381723474192155637697065780938424;\n uint256 constant C21 =\n 1309058477013932989380617265069188723120054926187607548493110334522527703566;\n uint256 constant C22 =\n 14076116939332667074621703729512195584105250395163383769419390236426287710606;\n uint256 constant C23 =\n 10153498892749751942204288991871286290442690932856658983589258153608012428674;\n uint256 constant C24 =\n 18202499207234128286137597834010475797175973146805180988367589376893530181575;\n uint256 constant C25 =\n 12739388830157083522877690211447248168864006284243907142044329113461613743052;\n uint256 constant C26 =\n 15123358710467780770838026754240340042441262572309759635224051333176022613949;\n uint256 constant C27 =\n 19925004701844594370904593774447343836015483888496504201331110250494635362184;\n uint256 constant C28 =\n 10352416606816998476681131583320899030072315953910679608943150613208329645891;\n uint256 constant C29 =\n 10567371822366244361703342347428230537114808440249611395507235283708966113221;\n uint256 constant C30 =\n 5635498582763880627392290206431559361272660937399944184533035305989295959602;\n uint256 constant C31 =\n 11866432933224219174041051738704352719163271639958083608224676028593315904909;\n uint256 constant C32 =\n 5795020705294401441272215064554385591292330721703923167136157291459784140431;\n uint256 constant C33 =\n 9482202378699252817564375087302794636287866584767523335624368774856230692758;\n uint256 constant C34 =\n 4245237636894546151746468406560945873445548423466753843402086544922216329298;\n uint256 constant C35 =\n 12000500941313982757584712677991730019124834399479314697467598397927435905133;\n uint256 constant C36 =\n 7596790274058425558167520209857956363736666939016807569082239187494363541787;\n uint256 constant C37 =\n 2484867918246116343205467273440098378820186751202461278013576281097918148877;\n uint256 constant C38 =\n 18312645949449997391810445935615409295369169383463185688973803378104013950190;\n uint256 constant C39 =\n 15320686572748723004980855263301182130424010735782762814513954166519592552733;\n uint256 constant C40 =\n 12618438900597948888520621062416758747872180395546164387827245287017031303859;\n uint256 constant C41 =\n 17438141672027706116733201008397064011774368832458707512367404736905021019585;\n uint256 constant C42 =\n 6374197807230665998865688675365359100400438034755781666913068586172586548950;\n uint256 constant C43 =\n 2189398913433273865510950346186699930188746169476472274335177556702504595264;\n uint256 constant C44 =\n 6268495580028970231803791523870131137294646402347399003576649137450213034606;\n uint256 constant C45 =\n 17896250365994900261202920044129628104272791547990619503076839618914047059275;\n uint256 constant C46 =\n 13692156312448722528008862371944543449350293305158722920787736248435893008873;\n uint256 constant C47 =\n 15234446864368744483209945022439268713300180233589581910497691316744177619376;\n uint256 constant C48 =\n 1572426502623310766593681563281600503979671244997798691029595521622402217227;\n uint256 constant C49 =\n 80103447810215150918585162168214870083573048458555897999822831203653996617;\n uint256 constant C50 =\n 8228820324013669567851850635126713973797711779951230446503353812192849106342;\n uint256 constant C51 =\n 5375851433746509614045812476958526065449377558695752132494533666370449415873;\n uint256 constant C52 =\n 12115998939203497346386774317892338270561208357481805380546938146796257365018;\n uint256 constant C53 =\n 9764067909645821279940531410531154041386008396840887338272986634350423466622;\n uint256 constant C54 =\n 8538708244538850542384936174629541085495830544298260335345008245230827876882;\n uint256 constant C55 =\n 7140127896620013355910287215441004676619168261422440177712039790284719613114;\n uint256 constant C56 =\n 14297402962228458726038826185823085337698917275385741292940049024977027409762;\n uint256 constant C57 =\n 6667115556431351074165934212337261254608231545257434281887966406956835140819;\n uint256 constant C58 =\n 20226761165244293291042617464655196752671169026542832236139342122602741090001;\n uint256 constant C59 =\n 12038289506489256655759141386763477208196694421666339040483042079632134429119;\n uint256 constant C60 =\n 19027757334170818571203982241812412991528769934917288000224335655934473717551;\n uint256 constant C61 =\n 16272152964456553579565580463468069884359929612321610357528838696790370074720;\n uint256 constant C62 =\n 2500392889689246014710135696485946334448570271481948765283016105301740284071;\n uint256 constant C63 =\n 8595254970528530312401637448610398388203855633951264114100575485022581946023;\n uint256 constant C64 =\n 11635945688914011450976408058407206367914559009113158286982919675551688078198;\n uint256 constant C65 =\n 614739068603482619581328040478536306925147663946742687395148680260956671871;\n uint256 constant C66 =\n 18692271780377861570175282183255720350972693125537599213951106550953176268753;\n uint256 constant C67 =\n 4987059230784976306647166378298632695585915319042844495357753339378260807164;\n uint256 constant C68 =\n 21851403978498723616722415377430107676258664746210815234490134600998983955497;\n uint256 constant C69 =\n 9830635451186415300891533983087800047564037813328875992115573428596207326204;\n uint256 constant C70 =\n 4842706106434537116860242620706030229206345167233200482994958847436425185478;\n uint256 constant C71 =\n 6422235064906823218421386871122109085799298052314922856340127798647926126490;\n uint256 constant C72 =\n 4564364104986856861943331689105797031330091877115997069096365671501473357846;\n uint256 constant C73 =\n 1944043894089780613038197112872830569538541856657037469098448708685350671343;\n uint256 constant C74 =\n 21179865974855950600518216085229498748425990426231530451599322283119880194955;\n uint256 constant C75 =\n 14296697761894107574369608843560006996183955751502547883167824879840894933162;\n uint256 constant C76 =\n 12274619649702218570450581712439138337725246879938860735460378251639845671898;\n uint256 constant C77 =\n 16371396450276899401411886674029075408418848209575273031725505038938314070356;\n uint256 constant C78 =\n 3702561221750983937578095019779188631407216522704543451228773892695044653565;\n uint256 constant C79 =\n 19721616877735564664624984774636557499099875603996426215495516594530838681980;\n uint256 constant C80 =\n 6383350109027696789969911008057747025018308755462287526819231672217685282429;\n uint256 constant C81 =\n 20860583956177367265984596617324237471765572961978977333122281041544719622905;\n uint256 constant C82 =\n 5766390934595026947545001478457407504285452477687752470140790011329357286275;\n uint256 constant C83 =\n 4043175758319898049344746138515323336207420888499903387536875603879441092484;\n uint256 constant C84 =\n 15579382179133608217098622223834161692266188678101563820988612253342538956534;\n uint256 constant C85 =\n 1864640783252634743892105383926602930909039567065240010338908865509831749824;\n uint256 constant C86 =\n 15943719865023133586707144161652035291705809358178262514871056013754142625673;\n uint256 constant C87 =\n 2326415993032390211558498780803238091925402878871059708106213703504162832999;\n uint256 constant C88 =\n 19995326402773833553207196590622808505547443523750970375738981396588337910289;\n uint256 constant C89 =\n 5143583711361588952673350526320181330406047695593201009385718506918735286622;\n uint256 constant C90 =\n 15436006486881920976813738625999473183944244531070780793506388892313517319583;\n uint256 constant C91 =\n 16660446760173633166698660166238066533278664023818938868110282615200613695857;\n uint256 constant C92 =\n 4966065365695755376133119391352131079892396024584848298231004326013366253934;\n uint256 constant C93 =\n 20683781957411705574951987677641476019618457561419278856689645563561076926702;\n uint256 constant C94 =\n 17280836839165902792086432296371645107551519324565649849400948918605456875699;\n uint256 constant C95 =\n 17045635513701208892073056357048619435743564064921155892004135325530808465371;\n uint256 constant C96 =\n 17055032967194400710390142791334572297458033582458169295920670679093585707295;\n uint256 constant C97 =\n 15727174639569115300068198908071514334002742825679221638729902577962862163505;\n uint256 constant C98 =\n 1001755657610446661315902885492677747789366510875120894840818704741370398633;\n uint256 constant C99 =\n 18638547332826171619311285502376343504539399518545103511265465604926625041234;\n uint256 constant C100 =\n 6751954224763196429755298529194402870632445298969935050224267844020826420799;\n uint256 constant C101 =\n 3526747115904224771452549517614107688674036840088422555827581348280834879405;\n uint256 constant C102 =\n 15705897908180497062880001271426561999724005008972544196300715293701537574122;\n uint256 constant C103 =\n 574386695213920937259007343820417029802510752426579750428758189312416867750;\n uint256 constant C104 =\n 15973040855000600860816974646787367136127946402908768408978806375685439868553;\n uint256 constant C105 =\n 20934130413948796333037139460875996342810005558806621330680156931816867321122;\n uint256 constant C106 =\n 6918585327145564636398173845411579411526758237572034236476079610890705810764;\n uint256 constant C107 =\n 14158163500813182062258176233162498241310167509137716527054939926126453647182;\n uint256 constant C108 =\n 4164602626597695668474100217150111342272610479949122406544277384862187287433;\n uint256 constant C109 =\n 12146526846507496913615390662823936206892812880963914267275606265272996025304;\n uint256 constant C110 =\n 10153527926900017763244212043512822363696541810586522108597162891799345289938;\n uint256 constant C111 =\n 13564663485965299104296214940873270349072051793008946663855767889066202733588;\n uint256 constant C112 =\n 5612449256997576125867742696783020582952387615430650198777254717398552960096;\n uint256 constant C113 =\n 12151885480032032868507892738683067544172874895736290365318623681886999930120;\n uint256 constant C114 =\n 380452237704664384810613424095477896605414037288009963200982915188629772177;\n uint256 constant C115 =\n 9067557551252570188533509616805287919563636482030947363841198066124642069518;\n uint256 constant C116 =\n 21280306817619711661335268484199763923870315733198162896599997188206277056900;\n uint256 constant C117 =\n 5567165819557297006750252582140767993422097822227408837378089569369734876257;\n uint256 constant C118 =\n 10411936321072105429908396649383171465939606386380071222095155850987201580137;\n uint256 constant C119 =\n 21338390051413922944780864872652000187403217966653363270851298678606449622266;\n uint256 constant C120 =\n 12156296560457833712186127325312904760045212412680904475497938949653569234473;\n uint256 constant C121 =\n 4271647814574748734312113971565139132510281260328947438246615707172526380757;\n uint256 constant C122 =\n 9061738206062369647211128232833114177054715885442782773131292534862178874950;\n uint256 constant C123 =\n 10134551893627587797380445583959894183158393780166496661696555422178052339133;\n uint256 constant C124 =\n 8932270237664043612366044102088319242789325050842783721780970129656616386103;\n uint256 constant C125 =\n 3339412934966886386194449782756711637636784424032779155216609410591712750636;\n uint256 constant C126 =\n 9704903972004596791086522314847373103670545861209569267884026709445485704400;\n uint256 constant C127 =\n 17467570179597572575614276429760169990940929887711661192333523245667228809456;\n uint256 constant M00 =\n 2910766817845651019878574839501801340070030115151021261302834310722729507541;\n uint256 constant M01 =\n 19727366863391167538122140361473584127147630672623100827934084310230022599144;\n uint256 constant M10 =\n 5776684794125549462448597414050232243778680302179439492664047328281728356345;\n uint256 constant M11 =\n 8348174920934122550483593999453880006756108121341067172388445916328941978568;\n\n function hash(\n uint256 input\n ) external pure override returns (uint256 result) {\n return _hash(input);\n }\n\n function _hash(uint256 input) internal pure returns (uint256 result) {\n assembly {\n // Poseidon parameters should be t = 2, RF = 8, RP = 56\n\n // We load the characteristic\n let q := Q\n\n // In zerokit implementation, if we pass inp = [a0,a1,..,an] to Poseidon what is effectively hashed is [0,a0,a1,..,an]\n // Note that a sequence of MIX-ARK involves 3 Bn254 field additions before the mulmod happens. Worst case we have a value corresponding to 2*(p-1) which is less than 2^256 and hence doesn't overflow\n //ROUND 0 - FULL\n let s0 := C0\n let s1 := add(input, C1)\n // SBOX\n let t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 1 - FULL\n s0 := add(s0, C2)\n s1 := add(s1, C3)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 2 - FULL\n s0 := add(s0, C4)\n s1 := add(s1, C5)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 3 - FULL\n s0 := add(s0, C6)\n s1 := add(s1, C7)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 4 - PARTIAL\n s0 := add(s0, C8)\n s1 := add(s1, C9)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 5 - PARTIAL\n s0 := add(s0, C10)\n s1 := add(s1, C11)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 6 - PARTIAL\n s0 := add(s0, C12)\n s1 := add(s1, C13)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 7 - PARTIAL\n s0 := add(s0, C14)\n s1 := add(s1, C15)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 8 - PARTIAL\n s0 := add(s0, C16)\n s1 := add(s1, C17)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 9 - PARTIAL\n s0 := add(s0, C18)\n s1 := add(s1, C19)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 10 - PARTIAL\n s0 := add(s0, C20)\n s1 := add(s1, C21)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 11 - PARTIAL\n s0 := add(s0, C22)\n s1 := add(s1, C23)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 12 - PARTIAL\n s0 := add(s0, C24)\n s1 := add(s1, C25)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 13 - PARTIAL\n s0 := add(s0, C26)\n s1 := add(s1, C27)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 14 - PARTIAL\n s0 := add(s0, C28)\n s1 := add(s1, C29)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 15 - PARTIAL\n s0 := add(s0, C30)\n s1 := add(s1, C31)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 16 - PARTIAL\n s0 := add(s0, C32)\n s1 := add(s1, C33)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 17 - PARTIAL\n s0 := add(s0, C34)\n s1 := add(s1, C35)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 18 - PARTIAL\n s0 := add(s0, C36)\n s1 := add(s1, C37)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 19 - PARTIAL\n s0 := add(s0, C38)\n s1 := add(s1, C39)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 20 - PARTIAL\n s0 := add(s0, C40)\n s1 := add(s1, C41)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 21 - PARTIAL\n s0 := add(s0, C42)\n s1 := add(s1, C43)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 22 - PARTIAL\n s0 := add(s0, C44)\n s1 := add(s1, C45)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 23 - PARTIAL\n s0 := add(s0, C46)\n s1 := add(s1, C47)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 24 - PARTIAL\n s0 := add(s0, C48)\n s1 := add(s1, C49)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 25 - PARTIAL\n s0 := add(s0, C50)\n s1 := add(s1, C51)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 26 - PARTIAL\n s0 := add(s0, C52)\n s1 := add(s1, C53)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 27 - PARTIAL\n s0 := add(s0, C54)\n s1 := add(s1, C55)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 28 - PARTIAL\n s0 := add(s0, C56)\n s1 := add(s1, C57)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 29 - PARTIAL\n s0 := add(s0, C58)\n s1 := add(s1, C59)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 30 - PARTIAL\n s0 := add(s0, C60)\n s1 := add(s1, C61)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 31 - PARTIAL\n s0 := add(s0, C62)\n s1 := add(s1, C63)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 32 - PARTIAL\n s0 := add(s0, C64)\n s1 := add(s1, C65)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 33 - PARTIAL\n s0 := add(s0, C66)\n s1 := add(s1, C67)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 34 - PARTIAL\n s0 := add(s0, C68)\n s1 := add(s1, C69)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 35 - PARTIAL\n s0 := add(s0, C70)\n s1 := add(s1, C71)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 36 - PARTIAL\n s0 := add(s0, C72)\n s1 := add(s1, C73)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 37 - PARTIAL\n s0 := add(s0, C74)\n s1 := add(s1, C75)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 38 - PARTIAL\n s0 := add(s0, C76)\n s1 := add(s1, C77)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 39 - PARTIAL\n s0 := add(s0, C78)\n s1 := add(s1, C79)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 40 - PARTIAL\n s0 := add(s0, C80)\n s1 := add(s1, C81)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 41 - PARTIAL\n s0 := add(s0, C82)\n s1 := add(s1, C83)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 42 - PARTIAL\n s0 := add(s0, C84)\n s1 := add(s1, C85)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 43 - PARTIAL\n s0 := add(s0, C86)\n s1 := add(s1, C87)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 44 - PARTIAL\n s0 := add(s0, C88)\n s1 := add(s1, C89)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 45 - PARTIAL\n s0 := add(s0, C90)\n s1 := add(s1, C91)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 46 - PARTIAL\n s0 := add(s0, C92)\n s1 := add(s1, C93)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 47 - PARTIAL\n s0 := add(s0, C94)\n s1 := add(s1, C95)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 48 - PARTIAL\n s0 := add(s0, C96)\n s1 := add(s1, C97)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 49 - PARTIAL\n s0 := add(s0, C98)\n s1 := add(s1, C99)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 50 - PARTIAL\n s0 := add(s0, C100)\n s1 := add(s1, C101)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 51 - PARTIAL\n s0 := add(s0, C102)\n s1 := add(s1, C103)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 52 - PARTIAL\n s0 := add(s0, C104)\n s1 := add(s1, C105)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 53 - PARTIAL\n s0 := add(s0, C106)\n s1 := add(s1, C107)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 54 - PARTIAL\n s0 := add(s0, C108)\n s1 := add(s1, C109)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 55 - PARTIAL\n s0 := add(s0, C110)\n s1 := add(s1, C111)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 56 - PARTIAL\n s0 := add(s0, C112)\n s1 := add(s1, C113)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 57 - PARTIAL\n s0 := add(s0, C114)\n s1 := add(s1, C115)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 58 - PARTIAL\n s0 := add(s0, C116)\n s1 := add(s1, C117)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 59 - PARTIAL\n s0 := add(s0, C118)\n s1 := add(s1, C119)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 60 - FULL\n s0 := add(s0, C120)\n s1 := add(s1, C121)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 61 - FULL\n s0 := add(s0, C122)\n s1 := add(s1, C123)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 62 - FULL\n s0 := add(s0, C124)\n s1 := add(s1, C125)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 63 - FULL\n s0 := add(s0, C126)\n s1 := add(s1, C127)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n s0 := mod(add(mulmod(s0, M00, q), mulmod(s1, M01, q)), q)\n\n result := s0\n }\n }\n\n function identity() external pure override returns (uint256) {\n return _identity();\n }\n\n // The hash of 0\n function _identity() internal pure returns (uint256) {\n return\n 0x2a09a9fd93c590c26b91effbb2499f07e8f7aa12e2b4940a3aed2411cb65e11c;\n }\n}\n" - }, - "contracts/Rln.sol": { - "content": "// SPDX-License-Identifier: MIT\n\npragma solidity 0.8.15;\n\nimport {IPoseidonHasher} from \"./PoseidonHasher.sol\";\n\ncontract RLN {\n uint256 public immutable MEMBERSHIP_DEPOSIT;\n uint256 public immutable DEPTH;\n uint256 public immutable SET_SIZE;\n\n uint256 public idCommitmentIndex;\n mapping(uint256 => uint256) public stakedAmounts;\n mapping(uint256 => bool) public members;\n\n IPoseidonHasher public poseidonHasher;\n\n event MemberRegistered(uint256 idCommitment, uint256 index);\n event MemberWithdrawn(uint256 idCommitment);\n\n constructor(\n uint256 membershipDeposit,\n uint256 depth,\n address _poseidonHasher\n ) {\n MEMBERSHIP_DEPOSIT = membershipDeposit;\n DEPTH = depth;\n SET_SIZE = 1 << depth;\n poseidonHasher = IPoseidonHasher(_poseidonHasher);\n }\n\n function register(uint256 idCommitment) external payable {\n require(\n msg.value == MEMBERSHIP_DEPOSIT,\n \"RLN, register: membership deposit is not satisfied\"\n );\n _register(idCommitment, msg.value);\n }\n\n function registerBatch(uint256[] calldata idCommitments) external payable {\n uint256 idCommitmentlen = idCommitments.length;\n require(\n idCommitmentIndex + idCommitmentlen <= SET_SIZE,\n \"RLN, registerBatch: set is full\"\n );\n require(\n msg.value == MEMBERSHIP_DEPOSIT * idCommitmentlen,\n \"RLN, registerBatch: membership deposit is not satisfied\"\n );\n for (uint256 i = 0; i < idCommitmentlen; i++) {\n _register(idCommitments[i], msg.value / idCommitmentlen);\n }\n }\n\n function _register(uint256 idCommitment, uint256 stake) internal {\n require(\n !members[idCommitment],\n \"RLN, _register: member already registered\"\n );\n require(idCommitmentIndex < SET_SIZE, \"RLN, register: set is full\");\n if (stake != 0) {\n members[idCommitment] = true;\n stakedAmounts[idCommitment] = stake;\n } else {\n members[idCommitment] = true;\n stakedAmounts[idCommitment] = 0;\n }\n emit MemberRegistered(idCommitment, idCommitmentIndex);\n idCommitmentIndex += 1;\n }\n\n function withdrawBatch(\n uint256[] calldata secrets,\n address payable[] calldata receivers\n ) external {\n uint256 batchSize = secrets.length;\n require(batchSize != 0, \"RLN, withdrawBatch: batch size zero\");\n require(\n batchSize == secrets.length,\n \"RLN, withdrawBatch: batch size mismatch secrets\"\n );\n require(\n batchSize == receivers.length,\n \"RLN, withdrawBatch: batch size mismatch receivers\"\n );\n for (uint256 i = 0; i < batchSize; i++) {\n _withdraw(secrets[i], receivers[i]);\n }\n }\n\n function withdraw(uint256 secret, address payable receiver) external {\n _withdraw(secret, receiver);\n }\n\n function withdraw(uint256 secret) external {\n _withdraw(secret);\n }\n\n function _withdraw(uint256 secret, address payable receiver) internal {\n // derive idCommitment\n uint256 idCommitment = hash(secret);\n\n // check if member is registered\n require(members[idCommitment], \"RLN, _withdraw: member not registered\");\n\n // check if member has stake\n require(\n stakedAmounts[idCommitment] != 0,\n \"RLN, _withdraw: member has no stake\"\n );\n\n require(\n receiver != address(0),\n \"RLN, _withdraw: empty receiver address\"\n );\n\n // delete member\n members[idCommitment] = false;\n stakedAmounts[idCommitment] = 0;\n\n // refund deposit\n (bool sent, ) = receiver.call{value: stakedAmounts[idCommitment]}(\"\");\n require(sent, \"transfer failed\");\n\n emit MemberWithdrawn(idCommitment);\n }\n\n function _withdraw(uint256 secret) internal {\n // derive idCommitment\n uint256 idCommitment = hash(secret);\n\n // check if member is registered\n require(members[idCommitment], \"RLN, _withdraw: member not registered\");\n\n require(stakedAmounts[idCommitment] == 0, \"RLN, _withdraw: staked\");\n\n // delete member\n members[idCommitment] = false;\n\n emit MemberWithdrawn(idCommitment);\n }\n\n function hash(uint256 input) internal view returns (uint256) {\n return poseidonHasher.hash(input);\n }\n}\n" - } - }, - "settings": { - "optimizer": { - "enabled": false, - "runs": 200 - }, - "outputSelection": { - "*": { - "*": [ - "abi", - "evm.bytecode", - "evm.deployedBytecode", - "evm.methodIdentifiers", - "metadata", - "devdoc", - "userdoc", - "storageLayout", - "evm.gasEstimates" - ], - "": ["ast"] - } - }, - "metadata": { - "useLiteralContent": true - }, - "remappings": [ - "ds-test/=lib/forge-std/lib/ds-test/src/", - "forge-std/=lib/forge-std/src/" - ] - } -} diff --git a/deployments/sepolia/solcInputs/96dd1aa02e55dc27e236e777882a31a7.json b/deployments/sepolia/solcInputs/96dd1aa02e55dc27e236e777882a31a7.json deleted file mode 100644 index f72151f..0000000 --- a/deployments/sepolia/solcInputs/96dd1aa02e55dc27e236e777882a31a7.json +++ /dev/null @@ -1,37 +0,0 @@ -{ - "language": "Solidity", - "sources": { - "contracts/RlnVerifier.sol": { - "content": "// File: https://github.com/Rate-Limiting-Nullifier/rln-contract-v1/blob/main/src/RLNVerifier.sol\n// Copyright 2017 Christian Reitwiessner\n// Permission is hereby granted, free of charge, to any person obtaining a copy of this software and associated documentation files (the \"Software\"), to deal in the Software without restriction, including without limitation the rights to use, copy, modify, merge, publish, distribute, sublicense, and/or sell copies of the Software, and to permit persons to whom the Software is furnished to do so, subject to the following conditions:\n// The above copyright notice and this permission notice shall be included in all copies or substantial portions of the Software.\n// THE SOFTWARE IS PROVIDED \"AS IS\", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE.\n//\n// 2019 OKIMS\n// ported to solidity 0.6\n// fixed linter warnings\n// added requiere error messages\n//\n//\n// SPDX-License-Identifier: GPL-3.0\npragma solidity ^0.6.11;\n\nlibrary Pairing {\n struct G1Point {\n uint256 X;\n uint256 Y;\n }\n // Encoding of field elements is: X[0] * z + X[1]\n\n struct G2Point {\n uint256[2] X;\n uint256[2] Y;\n }\n /// @return the generator of G1\n\n function P1() internal pure returns (G1Point memory) {\n return G1Point(1, 2);\n }\n /// @return the generator of G2\n\n function P2() internal pure returns (G2Point memory) {\n // Original code point\n return G2Point(\n [\n 11559732032986387107991004021392285783925812861821192530917403151452391805634,\n 10857046999023057135944570762232829481370756359578518086990519993285655852781\n ],\n [\n 4082367875863433681332203403145435568316851327593401208105741076214120093531,\n 8495653923123431417604973247489272438418190587263600148770280649306958101930\n ]\n );\n\n /*\n // Changed by Jordi point\n return G2Point(\n [10857046999023057135944570762232829481370756359578518086990519993285655852781,\n 11559732032986387107991004021392285783925812861821192530917403151452391805634],\n [8495653923123431417604973247489272438418190587263600148770280649306958101930,\n 4082367875863433681332203403145435568316851327593401208105741076214120093531]\n );*/\n }\n /// @return r the negation of p, i.e. p.addition(p.negate()) should be zero.\n\n function negate(G1Point memory p) internal pure returns (G1Point memory r) {\n // The prime q in the base field F_q for G1\n uint256 q = 21888242871839275222246405745257275088696311157297823662689037894645226208583;\n if (p.X == 0 && p.Y == 0) {\n return G1Point(0, 0);\n }\n return G1Point(p.X, q - (p.Y % q));\n }\n /// @return r the sum of two points of G1\n\n function addition(G1Point memory p1, G1Point memory p2) internal view returns (G1Point memory r) {\n uint256[4] memory input;\n input[0] = p1.X;\n input[1] = p1.Y;\n input[2] = p2.X;\n input[3] = p2.Y;\n bool success;\n // solium-disable-next-line security/no-inline-assembly\n assembly {\n success := staticcall(sub(gas(), 2000), 6, input, 0xc0, r, 0x60)\n // Use \"invalid\" to make gas estimation work\n switch success\n case 0 { invalid() }\n }\n require(success, \"pairing-add-failed\");\n }\n /// @return r the product of a point on G1 and a scalar, i.e.\n /// p == p.scalar_mul(1) and p.addition(p) == p.scalar_mul(2) for all points p.\n\n function scalar_mul(G1Point memory p, uint256 s) internal view returns (G1Point memory r) {\n uint256[3] memory input;\n input[0] = p.X;\n input[1] = p.Y;\n input[2] = s;\n bool success;\n // solium-disable-next-line security/no-inline-assembly\n assembly {\n success := staticcall(sub(gas(), 2000), 7, input, 0x80, r, 0x60)\n // Use \"invalid\" to make gas estimation work\n switch success\n case 0 { invalid() }\n }\n require(success, \"pairing-mul-failed\");\n }\n /// @return the result of computing the pairing check\n /// e(p1[0], p2[0]) * .... * e(p1[n], p2[n]) == 1\n /// For example pairing([P1(), P1().negate()], [P2(), P2()]) should\n /// return true.\n\n function pairing(G1Point[] memory p1, G2Point[] memory p2) internal view returns (bool) {\n require(p1.length == p2.length, \"pairing-lengths-failed\");\n uint256 elements = p1.length;\n uint256 inputSize = elements * 6;\n uint256[] memory input = new uint[](inputSize);\n for (uint256 i = 0; i < elements; i++) {\n input[i * 6 + 0] = p1[i].X;\n input[i * 6 + 1] = p1[i].Y;\n input[i * 6 + 2] = p2[i].X[0];\n input[i * 6 + 3] = p2[i].X[1];\n input[i * 6 + 4] = p2[i].Y[0];\n input[i * 6 + 5] = p2[i].Y[1];\n }\n uint256[1] memory out;\n bool success;\n // solium-disable-next-line security/no-inline-assembly\n assembly {\n success := staticcall(sub(gas(), 2000), 8, add(input, 0x20), mul(inputSize, 0x20), out, 0x20)\n // Use \"invalid\" to make gas estimation work\n switch success\n case 0 { invalid() }\n }\n require(success, \"pairing-opcode-failed\");\n return out[0] != 0;\n }\n /// Convenience method for a pairing check for two pairs.\n\n function pairingProd2(G1Point memory a1, G2Point memory a2, G1Point memory b1, G2Point memory b2)\n internal\n view\n returns (bool)\n {\n G1Point[] memory p1 = new G1Point[](2);\n G2Point[] memory p2 = new G2Point[](2);\n p1[0] = a1;\n p1[1] = b1;\n p2[0] = a2;\n p2[1] = b2;\n return pairing(p1, p2);\n }\n /// Convenience method for a pairing check for three pairs.\n\n function pairingProd3(\n G1Point memory a1,\n G2Point memory a2,\n G1Point memory b1,\n G2Point memory b2,\n G1Point memory c1,\n G2Point memory c2\n ) internal view returns (bool) {\n G1Point[] memory p1 = new G1Point[](3);\n G2Point[] memory p2 = new G2Point[](3);\n p1[0] = a1;\n p1[1] = b1;\n p1[2] = c1;\n p2[0] = a2;\n p2[1] = b2;\n p2[2] = c2;\n return pairing(p1, p2);\n }\n /// Convenience method for a pairing check for four pairs.\n\n function pairingProd4(\n G1Point memory a1,\n G2Point memory a2,\n G1Point memory b1,\n G2Point memory b2,\n G1Point memory c1,\n G2Point memory c2,\n G1Point memory d1,\n G2Point memory d2\n ) internal view returns (bool) {\n G1Point[] memory p1 = new G1Point[](4);\n G2Point[] memory p2 = new G2Point[](4);\n p1[0] = a1;\n p1[1] = b1;\n p1[2] = c1;\n p1[3] = d1;\n p2[0] = a2;\n p2[1] = b2;\n p2[2] = c2;\n p2[3] = d2;\n return pairing(p1, p2);\n }\n}\n\ncontract Verifier {\n using Pairing for *;\n\n struct VerifyingKey {\n Pairing.G1Point alfa1;\n Pairing.G2Point beta2;\n Pairing.G2Point gamma2;\n Pairing.G2Point delta2;\n Pairing.G1Point[] IC;\n }\n\n struct Proof {\n Pairing.G1Point A;\n Pairing.G2Point B;\n Pairing.G1Point C;\n }\n\n function verifyingKey() internal pure returns (VerifyingKey memory vk) {\n vk.alfa1 = Pairing.G1Point(\n 20491192805390485299153009773594534940189261866228447918068658471970481763042,\n 9383485363053290200918347156157836566562967994039712273449902621266178545958\n );\n\n vk.beta2 = Pairing.G2Point(\n [\n 4252822878758300859123897981450591353533073413197771768651442665752259397132,\n 6375614351688725206403948262868962793625744043794305715222011528459656738731\n ],\n [\n 21847035105528745403288232691147584728191162732299865338377159692350059136679,\n 10505242626370262277552901082094356697409835680220590971873171140371331206856\n ]\n );\n vk.gamma2 = Pairing.G2Point(\n [\n 11559732032986387107991004021392285783925812861821192530917403151452391805634,\n 10857046999023057135944570762232829481370756359578518086990519993285655852781\n ],\n [\n 4082367875863433681332203403145435568316851327593401208105741076214120093531,\n 8495653923123431417604973247489272438418190587263600148770280649306958101930\n ]\n );\n vk.delta2 = Pairing.G2Point(\n [\n 12423666958566268737444308034237892912702648013927558883280319245968679130649,\n 15986964528637281931410749976607406939789163617014270799373312764775965360012\n ],\n [\n 8394023076056524902583796202128496802110914536948580183128578071394816660799,\n 4964607673011101982600772762445991192038811950832626693345350322823626470007\n ]\n );\n vk.IC = new Pairing.G1Point[](3);\n\n vk.IC[0] = Pairing.G1Point(\n 1655549413518972190198478012616802994254462093161203201613599472264958303841,\n 21742734017792296281216385119397138748114275727065024271646515586404591497876\n );\n\n vk.IC[1] = Pairing.G1Point(\n 16497930821522159474595176304955625435616718625609462506360632944366974274906,\n 10404924572941018678793755094259635830045501866471999610240845041996101882275\n );\n\n vk.IC[2] = Pairing.G1Point(\n 9567910551099174794221497568036631681620409346997815381833929247558241020796,\n 17282591858786007768931802126325866705896012606427630592145070155065868649172\n );\n }\n\n function verify(uint256[] memory input, Proof memory proof) internal view returns (uint256) {\n uint256 snark_scalar_field = 21888242871839275222246405745257275088548364400416034343698204186575808495617;\n VerifyingKey memory vk = verifyingKey();\n require(input.length + 1 == vk.IC.length, \"verifier-bad-input\");\n // Compute the linear combination vk_x\n Pairing.G1Point memory vk_x = Pairing.G1Point(0, 0);\n for (uint256 i = 0; i < input.length; i++) {\n require(input[i] < snark_scalar_field, \"verifier-gte-snark-scalar-field\");\n vk_x = Pairing.addition(vk_x, Pairing.scalar_mul(vk.IC[i + 1], input[i]));\n }\n vk_x = Pairing.addition(vk_x, vk.IC[0]);\n if (\n !Pairing.pairingProd4(\n Pairing.negate(proof.A), proof.B, vk.alfa1, vk.beta2, vk_x, vk.gamma2, proof.C, vk.delta2\n )\n ) return 1;\n return 0;\n }\n /// @return r bool true if proof is valid\n\n function verifyProof(uint256[2] memory a, uint256[2][2] memory b, uint256[2] memory c, uint256[2] memory input)\n public\n view\n returns (bool r)\n {\n Proof memory proof;\n proof.A = Pairing.G1Point(a[0], a[1]);\n proof.B = Pairing.G2Point([b[0][0], b[0][1]], [b[1][0], b[1][1]]);\n proof.C = Pairing.G1Point(c[0], c[1]);\n uint256[] memory inputValues = new uint[](input.length);\n for (uint256 i = 0; i < input.length; i++) {\n inputValues[i] = input[i];\n }\n if (verify(inputValues, proof) == 0) {\n return true;\n } else {\n return false;\n }\n }\n}" - } - }, - "settings": { - "optimizer": { - "enabled": false, - "runs": 200 - }, - "outputSelection": { - "*": { - "*": [ - "abi", - "evm.bytecode", - "evm.deployedBytecode", - "evm.methodIdentifiers", - "metadata", - "devdoc", - "userdoc", - "storageLayout", - "evm.gasEstimates" - ], - "": ["ast"] - } - }, - "metadata": { - "useLiteralContent": true - }, - "remappings": [ - "ds-test/=lib/forge-std/lib/ds-test/src/", - "forge-std/=lib/forge-std/src/" - ] - } -} diff --git a/deployments/sepolia/solcInputs/b1509b5db56df56b3944fa20992a2034.json b/deployments/sepolia/solcInputs/b1509b5db56df56b3944fa20992a2034.json deleted file mode 100644 index 8ca6cb7..0000000 --- a/deployments/sepolia/solcInputs/b1509b5db56df56b3944fa20992a2034.json +++ /dev/null @@ -1,40 +0,0 @@ -{ - "language": "Solidity", - "sources": { - "contracts/PoseidonHasher.sol": { - "content": "// SPDX-License-Identifier: MIT\n\n// Forked from https://github.com/kilic/rlnapp/\n\npragma solidity 0.8.15;\n\ninterface IPoseidonHasher {\n /// @notice Hashes the input using the Poseidon hash function, n = 2, second input is the constant 0\n /// @param input The input to hash\n function hash(uint256 input) external pure returns (uint256 result);\n}\n\ncontract PoseidonHasher is IPoseidonHasher {\n uint256 constant Q =\n 21888242871839275222246405745257275088548364400416034343698204186575808495617;\n uint256 constant C0 =\n 4417881134626180770308697923359573201005643519861877412381846989312604493735;\n uint256 constant C1 =\n 5433650512959517612316327474713065966758808864213826738576266661723522780033;\n uint256 constant C2 =\n 13641176377184356099764086973022553863760045607496549923679278773208775739952;\n uint256 constant C3 =\n 17949713444224994136330421782109149544629237834775211751417461773584374506783;\n uint256 constant C4 =\n 13765628375339178273710281891027109699578766420463125835325926111705201856003;\n uint256 constant C5 =\n 19179513468172002314585757290678967643352171735526887944518845346318719730387;\n uint256 constant C6 =\n 5157412437176756884543472904098424903141745259452875378101256928559722612176;\n uint256 constant C7 =\n 535160875740282236955320458485730000677124519901643397458212725410971557409;\n uint256 constant C8 =\n 1050793453380762984940163090920066886770841063557081906093018330633089036729;\n uint256 constant C9 =\n 10665495010329663932664894101216428400933984666065399374198502106997623173873;\n uint256 constant C10 =\n 19965634623406616956648724894636666805991993496469370618546874926025059150737;\n uint256 constant C11 =\n 13007250030070838431593222885902415182312449212965120303174723305710127422213;\n uint256 constant C12 =\n 16877538715074991604507979123743768693428157847423939051086744213162455276374;\n uint256 constant C13 =\n 18211747749504876135588847560312685184956239426147543810126553367063157141465;\n uint256 constant C14 =\n 18151553319826126919739798892854572062191241985315767086020821632812331245635;\n uint256 constant C15 =\n 19957033149976712666746140949846950406660099037474791840946955175819555930825;\n uint256 constant C16 =\n 3469514863538261843186854830917934449567467100548474599735384052339577040841;\n uint256 constant C17 =\n 989698510043911779243192466312362856042600749099921773896924315611668507708;\n uint256 constant C18 =\n 12568377015646290945235387813564567111330046038050864455358059568128000172201;\n uint256 constant C19 =\n 20856104135605479600325529349246932565148587186338606236677138505306779314172;\n uint256 constant C20 =\n 8206918720503535523121349917159924938835810381723474192155637697065780938424;\n uint256 constant C21 =\n 1309058477013932989380617265069188723120054926187607548493110334522527703566;\n uint256 constant C22 =\n 14076116939332667074621703729512195584105250395163383769419390236426287710606;\n uint256 constant C23 =\n 10153498892749751942204288991871286290442690932856658983589258153608012428674;\n uint256 constant C24 =\n 18202499207234128286137597834010475797175973146805180988367589376893530181575;\n uint256 constant C25 =\n 12739388830157083522877690211447248168864006284243907142044329113461613743052;\n uint256 constant C26 =\n 15123358710467780770838026754240340042441262572309759635224051333176022613949;\n uint256 constant C27 =\n 19925004701844594370904593774447343836015483888496504201331110250494635362184;\n uint256 constant C28 =\n 10352416606816998476681131583320899030072315953910679608943150613208329645891;\n uint256 constant C29 =\n 10567371822366244361703342347428230537114808440249611395507235283708966113221;\n uint256 constant C30 =\n 5635498582763880627392290206431559361272660937399944184533035305989295959602;\n uint256 constant C31 =\n 11866432933224219174041051738704352719163271639958083608224676028593315904909;\n uint256 constant C32 =\n 5795020705294401441272215064554385591292330721703923167136157291459784140431;\n uint256 constant C33 =\n 9482202378699252817564375087302794636287866584767523335624368774856230692758;\n uint256 constant C34 =\n 4245237636894546151746468406560945873445548423466753843402086544922216329298;\n uint256 constant C35 =\n 12000500941313982757584712677991730019124834399479314697467598397927435905133;\n uint256 constant C36 =\n 7596790274058425558167520209857956363736666939016807569082239187494363541787;\n uint256 constant C37 =\n 2484867918246116343205467273440098378820186751202461278013576281097918148877;\n uint256 constant C38 =\n 18312645949449997391810445935615409295369169383463185688973803378104013950190;\n uint256 constant C39 =\n 15320686572748723004980855263301182130424010735782762814513954166519592552733;\n uint256 constant C40 =\n 12618438900597948888520621062416758747872180395546164387827245287017031303859;\n uint256 constant C41 =\n 17438141672027706116733201008397064011774368832458707512367404736905021019585;\n uint256 constant C42 =\n 6374197807230665998865688675365359100400438034755781666913068586172586548950;\n uint256 constant C43 =\n 2189398913433273865510950346186699930188746169476472274335177556702504595264;\n uint256 constant C44 =\n 6268495580028970231803791523870131137294646402347399003576649137450213034606;\n uint256 constant C45 =\n 17896250365994900261202920044129628104272791547990619503076839618914047059275;\n uint256 constant C46 =\n 13692156312448722528008862371944543449350293305158722920787736248435893008873;\n uint256 constant C47 =\n 15234446864368744483209945022439268713300180233589581910497691316744177619376;\n uint256 constant C48 =\n 1572426502623310766593681563281600503979671244997798691029595521622402217227;\n uint256 constant C49 =\n 80103447810215150918585162168214870083573048458555897999822831203653996617;\n uint256 constant C50 =\n 8228820324013669567851850635126713973797711779951230446503353812192849106342;\n uint256 constant C51 =\n 5375851433746509614045812476958526065449377558695752132494533666370449415873;\n uint256 constant C52 =\n 12115998939203497346386774317892338270561208357481805380546938146796257365018;\n uint256 constant C53 =\n 9764067909645821279940531410531154041386008396840887338272986634350423466622;\n uint256 constant C54 =\n 8538708244538850542384936174629541085495830544298260335345008245230827876882;\n uint256 constant C55 =\n 7140127896620013355910287215441004676619168261422440177712039790284719613114;\n uint256 constant C56 =\n 14297402962228458726038826185823085337698917275385741292940049024977027409762;\n uint256 constant C57 =\n 6667115556431351074165934212337261254608231545257434281887966406956835140819;\n uint256 constant C58 =\n 20226761165244293291042617464655196752671169026542832236139342122602741090001;\n uint256 constant C59 =\n 12038289506489256655759141386763477208196694421666339040483042079632134429119;\n uint256 constant C60 =\n 19027757334170818571203982241812412991528769934917288000224335655934473717551;\n uint256 constant C61 =\n 16272152964456553579565580463468069884359929612321610357528838696790370074720;\n uint256 constant C62 =\n 2500392889689246014710135696485946334448570271481948765283016105301740284071;\n uint256 constant C63 =\n 8595254970528530312401637448610398388203855633951264114100575485022581946023;\n uint256 constant C64 =\n 11635945688914011450976408058407206367914559009113158286982919675551688078198;\n uint256 constant C65 =\n 614739068603482619581328040478536306925147663946742687395148680260956671871;\n uint256 constant C66 =\n 18692271780377861570175282183255720350972693125537599213951106550953176268753;\n uint256 constant C67 =\n 4987059230784976306647166378298632695585915319042844495357753339378260807164;\n uint256 constant C68 =\n 21851403978498723616722415377430107676258664746210815234490134600998983955497;\n uint256 constant C69 =\n 9830635451186415300891533983087800047564037813328875992115573428596207326204;\n uint256 constant C70 =\n 4842706106434537116860242620706030229206345167233200482994958847436425185478;\n uint256 constant C71 =\n 6422235064906823218421386871122109085799298052314922856340127798647926126490;\n uint256 constant C72 =\n 4564364104986856861943331689105797031330091877115997069096365671501473357846;\n uint256 constant C73 =\n 1944043894089780613038197112872830569538541856657037469098448708685350671343;\n uint256 constant C74 =\n 21179865974855950600518216085229498748425990426231530451599322283119880194955;\n uint256 constant C75 =\n 14296697761894107574369608843560006996183955751502547883167824879840894933162;\n uint256 constant C76 =\n 12274619649702218570450581712439138337725246879938860735460378251639845671898;\n uint256 constant C77 =\n 16371396450276899401411886674029075408418848209575273031725505038938314070356;\n uint256 constant C78 =\n 3702561221750983937578095019779188631407216522704543451228773892695044653565;\n uint256 constant C79 =\n 19721616877735564664624984774636557499099875603996426215495516594530838681980;\n uint256 constant C80 =\n 6383350109027696789969911008057747025018308755462287526819231672217685282429;\n uint256 constant C81 =\n 20860583956177367265984596617324237471765572961978977333122281041544719622905;\n uint256 constant C82 =\n 5766390934595026947545001478457407504285452477687752470140790011329357286275;\n uint256 constant C83 =\n 4043175758319898049344746138515323336207420888499903387536875603879441092484;\n uint256 constant C84 =\n 15579382179133608217098622223834161692266188678101563820988612253342538956534;\n uint256 constant C85 =\n 1864640783252634743892105383926602930909039567065240010338908865509831749824;\n uint256 constant C86 =\n 15943719865023133586707144161652035291705809358178262514871056013754142625673;\n uint256 constant C87 =\n 2326415993032390211558498780803238091925402878871059708106213703504162832999;\n uint256 constant C88 =\n 19995326402773833553207196590622808505547443523750970375738981396588337910289;\n uint256 constant C89 =\n 5143583711361588952673350526320181330406047695593201009385718506918735286622;\n uint256 constant C90 =\n 15436006486881920976813738625999473183944244531070780793506388892313517319583;\n uint256 constant C91 =\n 16660446760173633166698660166238066533278664023818938868110282615200613695857;\n uint256 constant C92 =\n 4966065365695755376133119391352131079892396024584848298231004326013366253934;\n uint256 constant C93 =\n 20683781957411705574951987677641476019618457561419278856689645563561076926702;\n uint256 constant C94 =\n 17280836839165902792086432296371645107551519324565649849400948918605456875699;\n uint256 constant C95 =\n 17045635513701208892073056357048619435743564064921155892004135325530808465371;\n uint256 constant C96 =\n 17055032967194400710390142791334572297458033582458169295920670679093585707295;\n uint256 constant C97 =\n 15727174639569115300068198908071514334002742825679221638729902577962862163505;\n uint256 constant C98 =\n 1001755657610446661315902885492677747789366510875120894840818704741370398633;\n uint256 constant C99 =\n 18638547332826171619311285502376343504539399518545103511265465604926625041234;\n uint256 constant C100 =\n 6751954224763196429755298529194402870632445298969935050224267844020826420799;\n uint256 constant C101 =\n 3526747115904224771452549517614107688674036840088422555827581348280834879405;\n uint256 constant C102 =\n 15705897908180497062880001271426561999724005008972544196300715293701537574122;\n uint256 constant C103 =\n 574386695213920937259007343820417029802510752426579750428758189312416867750;\n uint256 constant C104 =\n 15973040855000600860816974646787367136127946402908768408978806375685439868553;\n uint256 constant C105 =\n 20934130413948796333037139460875996342810005558806621330680156931816867321122;\n uint256 constant C106 =\n 6918585327145564636398173845411579411526758237572034236476079610890705810764;\n uint256 constant C107 =\n 14158163500813182062258176233162498241310167509137716527054939926126453647182;\n uint256 constant C108 =\n 4164602626597695668474100217150111342272610479949122406544277384862187287433;\n uint256 constant C109 =\n 12146526846507496913615390662823936206892812880963914267275606265272996025304;\n uint256 constant C110 =\n 10153527926900017763244212043512822363696541810586522108597162891799345289938;\n uint256 constant C111 =\n 13564663485965299104296214940873270349072051793008946663855767889066202733588;\n uint256 constant C112 =\n 5612449256997576125867742696783020582952387615430650198777254717398552960096;\n uint256 constant C113 =\n 12151885480032032868507892738683067544172874895736290365318623681886999930120;\n uint256 constant C114 =\n 380452237704664384810613424095477896605414037288009963200982915188629772177;\n uint256 constant C115 =\n 9067557551252570188533509616805287919563636482030947363841198066124642069518;\n uint256 constant C116 =\n 21280306817619711661335268484199763923870315733198162896599997188206277056900;\n uint256 constant C117 =\n 5567165819557297006750252582140767993422097822227408837378089569369734876257;\n uint256 constant C118 =\n 10411936321072105429908396649383171465939606386380071222095155850987201580137;\n uint256 constant C119 =\n 21338390051413922944780864872652000187403217966653363270851298678606449622266;\n uint256 constant C120 =\n 12156296560457833712186127325312904760045212412680904475497938949653569234473;\n uint256 constant C121 =\n 4271647814574748734312113971565139132510281260328947438246615707172526380757;\n uint256 constant C122 =\n 9061738206062369647211128232833114177054715885442782773131292534862178874950;\n uint256 constant C123 =\n 10134551893627587797380445583959894183158393780166496661696555422178052339133;\n uint256 constant C124 =\n 8932270237664043612366044102088319242789325050842783721780970129656616386103;\n uint256 constant C125 =\n 3339412934966886386194449782756711637636784424032779155216609410591712750636;\n uint256 constant C126 =\n 9704903972004596791086522314847373103670545861209569267884026709445485704400;\n uint256 constant C127 =\n 17467570179597572575614276429760169990940929887711661192333523245667228809456;\n uint256 constant M00 =\n 2910766817845651019878574839501801340070030115151021261302834310722729507541;\n uint256 constant M01 =\n 19727366863391167538122140361473584127147630672623100827934084310230022599144;\n uint256 constant M10 =\n 5776684794125549462448597414050232243778680302179439492664047328281728356345;\n uint256 constant M11 =\n 8348174920934122550483593999453880006756108121341067172388445916328941978568;\n\n function hash(\n uint256 input\n ) external pure override returns (uint256 result) {\n return _hash(input);\n }\n\n function _hash(uint256 input) internal pure returns (uint256 result) {\n assembly {\n // Poseidon parameters should be t = 2, RF = 8, RP = 56\n\n // We load the characteristic\n let q := Q\n\n // In zerokit implementation, if we pass inp = [a0,a1,..,an] to Poseidon what is effectively hashed is [0,a0,a1,..,an]\n // Note that a sequence of MIX-ARK involves 3 Bn254 field additions before the mulmod happens. Worst case we have a value corresponding to 2*(p-1) which is less than 2^256 and hence doesn't overflow\n //ROUND 0 - FULL\n let s0 := C0\n let s1 := add(input, C1)\n // SBOX\n let t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 1 - FULL\n s0 := add(s0, C2)\n s1 := add(s1, C3)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 2 - FULL\n s0 := add(s0, C4)\n s1 := add(s1, C5)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 3 - FULL\n s0 := add(s0, C6)\n s1 := add(s1, C7)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 4 - PARTIAL\n s0 := add(s0, C8)\n s1 := add(s1, C9)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 5 - PARTIAL\n s0 := add(s0, C10)\n s1 := add(s1, C11)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 6 - PARTIAL\n s0 := add(s0, C12)\n s1 := add(s1, C13)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 7 - PARTIAL\n s0 := add(s0, C14)\n s1 := add(s1, C15)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 8 - PARTIAL\n s0 := add(s0, C16)\n s1 := add(s1, C17)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 9 - PARTIAL\n s0 := add(s0, C18)\n s1 := add(s1, C19)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 10 - PARTIAL\n s0 := add(s0, C20)\n s1 := add(s1, C21)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 11 - PARTIAL\n s0 := add(s0, C22)\n s1 := add(s1, C23)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 12 - PARTIAL\n s0 := add(s0, C24)\n s1 := add(s1, C25)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 13 - PARTIAL\n s0 := add(s0, C26)\n s1 := add(s1, C27)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 14 - PARTIAL\n s0 := add(s0, C28)\n s1 := add(s1, C29)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 15 - PARTIAL\n s0 := add(s0, C30)\n s1 := add(s1, C31)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 16 - PARTIAL\n s0 := add(s0, C32)\n s1 := add(s1, C33)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 17 - PARTIAL\n s0 := add(s0, C34)\n s1 := add(s1, C35)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 18 - PARTIAL\n s0 := add(s0, C36)\n s1 := add(s1, C37)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 19 - PARTIAL\n s0 := add(s0, C38)\n s1 := add(s1, C39)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 20 - PARTIAL\n s0 := add(s0, C40)\n s1 := add(s1, C41)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 21 - PARTIAL\n s0 := add(s0, C42)\n s1 := add(s1, C43)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 22 - PARTIAL\n s0 := add(s0, C44)\n s1 := add(s1, C45)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 23 - PARTIAL\n s0 := add(s0, C46)\n s1 := add(s1, C47)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 24 - PARTIAL\n s0 := add(s0, C48)\n s1 := add(s1, C49)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 25 - PARTIAL\n s0 := add(s0, C50)\n s1 := add(s1, C51)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 26 - PARTIAL\n s0 := add(s0, C52)\n s1 := add(s1, C53)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 27 - PARTIAL\n s0 := add(s0, C54)\n s1 := add(s1, C55)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 28 - PARTIAL\n s0 := add(s0, C56)\n s1 := add(s1, C57)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 29 - PARTIAL\n s0 := add(s0, C58)\n s1 := add(s1, C59)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 30 - PARTIAL\n s0 := add(s0, C60)\n s1 := add(s1, C61)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 31 - PARTIAL\n s0 := add(s0, C62)\n s1 := add(s1, C63)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 32 - PARTIAL\n s0 := add(s0, C64)\n s1 := add(s1, C65)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 33 - PARTIAL\n s0 := add(s0, C66)\n s1 := add(s1, C67)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 34 - PARTIAL\n s0 := add(s0, C68)\n s1 := add(s1, C69)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 35 - PARTIAL\n s0 := add(s0, C70)\n s1 := add(s1, C71)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 36 - PARTIAL\n s0 := add(s0, C72)\n s1 := add(s1, C73)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 37 - PARTIAL\n s0 := add(s0, C74)\n s1 := add(s1, C75)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 38 - PARTIAL\n s0 := add(s0, C76)\n s1 := add(s1, C77)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 39 - PARTIAL\n s0 := add(s0, C78)\n s1 := add(s1, C79)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 40 - PARTIAL\n s0 := add(s0, C80)\n s1 := add(s1, C81)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 41 - PARTIAL\n s0 := add(s0, C82)\n s1 := add(s1, C83)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 42 - PARTIAL\n s0 := add(s0, C84)\n s1 := add(s1, C85)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 43 - PARTIAL\n s0 := add(s0, C86)\n s1 := add(s1, C87)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 44 - PARTIAL\n s0 := add(s0, C88)\n s1 := add(s1, C89)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 45 - PARTIAL\n s0 := add(s0, C90)\n s1 := add(s1, C91)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 46 - PARTIAL\n s0 := add(s0, C92)\n s1 := add(s1, C93)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 47 - PARTIAL\n s0 := add(s0, C94)\n s1 := add(s1, C95)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 48 - PARTIAL\n s0 := add(s0, C96)\n s1 := add(s1, C97)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 49 - PARTIAL\n s0 := add(s0, C98)\n s1 := add(s1, C99)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 50 - PARTIAL\n s0 := add(s0, C100)\n s1 := add(s1, C101)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 51 - PARTIAL\n s0 := add(s0, C102)\n s1 := add(s1, C103)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 52 - PARTIAL\n s0 := add(s0, C104)\n s1 := add(s1, C105)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 53 - PARTIAL\n s0 := add(s0, C106)\n s1 := add(s1, C107)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 54 - PARTIAL\n s0 := add(s0, C108)\n s1 := add(s1, C109)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 55 - PARTIAL\n s0 := add(s0, C110)\n s1 := add(s1, C111)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 56 - PARTIAL\n s0 := add(s0, C112)\n s1 := add(s1, C113)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 57 - PARTIAL\n s0 := add(s0, C114)\n s1 := add(s1, C115)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 58 - PARTIAL\n s0 := add(s0, C116)\n s1 := add(s1, C117)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 59 - PARTIAL\n s0 := add(s0, C118)\n s1 := add(s1, C119)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 60 - FULL\n s0 := add(s0, C120)\n s1 := add(s1, C121)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 61 - FULL\n s0 := add(s0, C122)\n s1 := add(s1, C123)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 62 - FULL\n s0 := add(s0, C124)\n s1 := add(s1, C125)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 63 - FULL\n s0 := add(s0, C126)\n s1 := add(s1, C127)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n s0 := mod(add(mulmod(s0, M00, q), mulmod(s1, M01, q)), q)\n\n result := s0\n }\n }\n}\n" - }, - "contracts/Rln.sol": { - "content": "// SPDX-License-Identifier: MIT\n\npragma solidity 0.8.15;\n\nimport {IPoseidonHasher} from \"./PoseidonHasher.sol\";\n\n/// Invalid deposit amount\n/// @param required The required deposit amount\n/// @param provided The provided deposit amount\nerror InsufficientDeposit(uint256 required, uint256 provided);\n\n/// Provided Batch is empty\nerror EmptyBatch();\n\n/// Batch is full, during batch operations\nerror FullBatch();\n\n/// Member is already registered\nerror DuplicateIdCommitment();\n\n/// Batch size mismatch, when the length of secrets and receivers are not equal\n/// @param givenSecretsLen The length of the secrets array\n/// @param givenReceiversLen The length of the receivers array\nerror MismatchedBatchSize(uint256 givenSecretsLen, uint256 givenReceiversLen);\n\n/// Invalid withdrawal address, when the receiver is the contract itself or 0x0\nerror InvalidWithdrawalAddress(address to);\n\n/// Member is not registered\nerror MemberNotRegistered(uint256 idCommitment);\n\n/// Member has no stake\nerror MemberHasNoStake(uint256 idCommitment);\n\ncontract RLN {\n /// @notice The deposit amount required to register as a member\n uint256 public immutable MEMBERSHIP_DEPOSIT;\n\n /// @notice The depth of the merkle tree\n uint256 public immutable DEPTH;\n\n /// @notice The size of the merkle tree, i.e 2^depth\n uint256 public immutable SET_SIZE;\n\n /// @notice The index of the next member to be registered\n uint256 public idCommitmentIndex;\n\n /// @notice The amount of eth staked by each member\n mapping(uint256 => uint256) public stakedAmounts;\n\n /// @notice The membership status of each member\n mapping(uint256 => bool) public members;\n\n /// @notice The Poseidon hasher contract\n IPoseidonHasher public poseidonHasher;\n\n /// Emitted when a new member is added to the set\n /// @param idCommitment The idCommitment of the member\n /// @param index The index of the member in the set\n event MemberRegistered(uint256 idCommitment, uint256 index);\n\n /// Emitted when a member is removed from the set\n /// @param idCommitment The idCommitment of the member\n event MemberWithdrawn(uint256 idCommitment);\n\n constructor(\n uint256 membershipDeposit,\n uint256 depth,\n address _poseidonHasher\n ) {\n MEMBERSHIP_DEPOSIT = membershipDeposit;\n DEPTH = depth;\n SET_SIZE = 1 << depth;\n poseidonHasher = IPoseidonHasher(_poseidonHasher);\n }\n\n /// Allows a user to register as a member\n /// @param idCommitment The idCommitment of the member\n function register(uint256 idCommitment) external payable {\n if (msg.value != MEMBERSHIP_DEPOSIT)\n revert InsufficientDeposit(MEMBERSHIP_DEPOSIT, msg.value);\n _register(idCommitment, msg.value);\n }\n\n /// Allows batch registration of members\n /// @param idCommitments array of idCommitments\n function registerBatch(uint256[] calldata idCommitments) external payable {\n uint256 idCommitmentlen = idCommitments.length;\n if (idCommitmentlen == 0) revert EmptyBatch();\n if (idCommitmentIndex + idCommitmentlen >= SET_SIZE) revert FullBatch();\n uint256 requiredDeposit = MEMBERSHIP_DEPOSIT * idCommitmentlen;\n if (msg.value != requiredDeposit)\n revert InsufficientDeposit(requiredDeposit, msg.value);\n for (uint256 i = 0; i < idCommitmentlen; i++) {\n _register(idCommitments[i], msg.value / idCommitmentlen);\n }\n }\n\n /// Registers a member\n /// @param idCommitment The idCommitment of the member\n /// @param stake The amount of eth staked by the member\n function _register(uint256 idCommitment, uint256 stake) internal {\n if (members[idCommitment]) revert DuplicateIdCommitment();\n if (idCommitmentIndex >= SET_SIZE) revert FullBatch();\n\n members[idCommitment] = true;\n stakedAmounts[idCommitment] = stake;\n\n emit MemberRegistered(idCommitment, idCommitmentIndex);\n idCommitmentIndex += 1;\n }\n\n /// Allows a user to slash a batch of members\n /// @param secrets array of idSecretHashes\n /// @param receivers array of addresses to receive the funds\n function withdrawBatch(\n uint256[] calldata secrets,\n address payable[] calldata receivers\n ) external {\n uint256 batchSize = secrets.length;\n if (batchSize == 0) revert EmptyBatch();\n if (batchSize != receivers.length)\n revert MismatchedBatchSize(secrets.length, receivers.length);\n for (uint256 i = 0; i < batchSize; i++) {\n _withdraw(secrets[i], receivers[i]);\n }\n }\n\n /// Allows a user to slash a member\n /// @param secret The idSecretHash of the member\n function withdraw(uint256 secret, address payable receiver) external {\n _withdraw(secret, receiver);\n }\n\n /// Slashes a member by removing them from the set, and transferring their\n /// stake to the receiver\n /// @param secret The idSecretHash of the member\n /// @param receiver The address to receive the funds\n function _withdraw(uint256 secret, address payable receiver) internal {\n if (receiver == address(this) || receiver == address(0))\n revert InvalidWithdrawalAddress(receiver);\n\n // derive idCommitment\n uint256 idCommitment = hash(secret);\n // check if member is registered\n if (!members[idCommitment]) revert MemberNotRegistered(idCommitment);\n if (stakedAmounts[idCommitment] == 0)\n revert MemberHasNoStake(idCommitment);\n\n uint256 amountToTransfer = stakedAmounts[idCommitment];\n\n // delete member\n members[idCommitment] = false;\n stakedAmounts[idCommitment] = 0;\n\n // refund deposit\n receiver.transfer(amountToTransfer);\n\n emit MemberWithdrawn(idCommitment);\n }\n\n /// Hashes a value using the Poseidon hasher\n /// NOTE: The variant of Poseidon we use accepts only 1 input, assume n=2, and the second input is 0\n /// @param input The value to hash\n function hash(uint256 input) internal view returns (uint256) {\n return poseidonHasher.hash(input);\n }\n}\n" - } - }, - "settings": { - "optimizer": { - "enabled": false, - "runs": 200 - }, - "outputSelection": { - "*": { - "*": [ - "abi", - "evm.bytecode", - "evm.deployedBytecode", - "evm.methodIdentifiers", - "metadata", - "devdoc", - "userdoc", - "storageLayout", - "evm.gasEstimates" - ], - "": ["ast"] - } - }, - "metadata": { - "useLiteralContent": true - }, - "remappings": [ - "ds-test/=lib/forge-std/lib/ds-test/src/", - "forge-std/=lib/forge-std/src/" - ] - } -} diff --git a/deployments/sepolia/solcInputs/d5475cf869d23da2a838dd607679cc44.json b/deployments/sepolia/solcInputs/d5475cf869d23da2a838dd607679cc44.json deleted file mode 100644 index 543d720..0000000 --- a/deployments/sepolia/solcInputs/d5475cf869d23da2a838dd607679cc44.json +++ /dev/null @@ -1,40 +0,0 @@ -{ - "language": "Solidity", - "sources": { - "contracts/PoseidonHasher.sol": { - "content": "// SPDX-License-Identifier: MIT\n\n// Forked from https://github.com/kilic/rlnapp/\n\npragma solidity 0.8.15;\n\ninterface IPoseidonHasher {\n /// @notice Hashes the input using the Poseidon hash function, n = 2, second input is the constant 0\n /// @param input The input to hash\n function hash(uint256 input) external pure returns (uint256 result);\n}\n\ncontract PoseidonHasher is IPoseidonHasher {\n uint256 constant Q =\n 21888242871839275222246405745257275088548364400416034343698204186575808495617;\n uint256 constant C0 =\n 4417881134626180770308697923359573201005643519861877412381846989312604493735;\n uint256 constant C1 =\n 5433650512959517612316327474713065966758808864213826738576266661723522780033;\n uint256 constant C2 =\n 13641176377184356099764086973022553863760045607496549923679278773208775739952;\n uint256 constant C3 =\n 17949713444224994136330421782109149544629237834775211751417461773584374506783;\n uint256 constant C4 =\n 13765628375339178273710281891027109699578766420463125835325926111705201856003;\n uint256 constant C5 =\n 19179513468172002314585757290678967643352171735526887944518845346318719730387;\n uint256 constant C6 =\n 5157412437176756884543472904098424903141745259452875378101256928559722612176;\n uint256 constant C7 =\n 535160875740282236955320458485730000677124519901643397458212725410971557409;\n uint256 constant C8 =\n 1050793453380762984940163090920066886770841063557081906093018330633089036729;\n uint256 constant C9 =\n 10665495010329663932664894101216428400933984666065399374198502106997623173873;\n uint256 constant C10 =\n 19965634623406616956648724894636666805991993496469370618546874926025059150737;\n uint256 constant C11 =\n 13007250030070838431593222885902415182312449212965120303174723305710127422213;\n uint256 constant C12 =\n 16877538715074991604507979123743768693428157847423939051086744213162455276374;\n uint256 constant C13 =\n 18211747749504876135588847560312685184956239426147543810126553367063157141465;\n uint256 constant C14 =\n 18151553319826126919739798892854572062191241985315767086020821632812331245635;\n uint256 constant C15 =\n 19957033149976712666746140949846950406660099037474791840946955175819555930825;\n uint256 constant C16 =\n 3469514863538261843186854830917934449567467100548474599735384052339577040841;\n uint256 constant C17 =\n 989698510043911779243192466312362856042600749099921773896924315611668507708;\n uint256 constant C18 =\n 12568377015646290945235387813564567111330046038050864455358059568128000172201;\n uint256 constant C19 =\n 20856104135605479600325529349246932565148587186338606236677138505306779314172;\n uint256 constant C20 =\n 8206918720503535523121349917159924938835810381723474192155637697065780938424;\n uint256 constant C21 =\n 1309058477013932989380617265069188723120054926187607548493110334522527703566;\n uint256 constant C22 =\n 14076116939332667074621703729512195584105250395163383769419390236426287710606;\n uint256 constant C23 =\n 10153498892749751942204288991871286290442690932856658983589258153608012428674;\n uint256 constant C24 =\n 18202499207234128286137597834010475797175973146805180988367589376893530181575;\n uint256 constant C25 =\n 12739388830157083522877690211447248168864006284243907142044329113461613743052;\n uint256 constant C26 =\n 15123358710467780770838026754240340042441262572309759635224051333176022613949;\n uint256 constant C27 =\n 19925004701844594370904593774447343836015483888496504201331110250494635362184;\n uint256 constant C28 =\n 10352416606816998476681131583320899030072315953910679608943150613208329645891;\n uint256 constant C29 =\n 10567371822366244361703342347428230537114808440249611395507235283708966113221;\n uint256 constant C30 =\n 5635498582763880627392290206431559361272660937399944184533035305989295959602;\n uint256 constant C31 =\n 11866432933224219174041051738704352719163271639958083608224676028593315904909;\n uint256 constant C32 =\n 5795020705294401441272215064554385591292330721703923167136157291459784140431;\n uint256 constant C33 =\n 9482202378699252817564375087302794636287866584767523335624368774856230692758;\n uint256 constant C34 =\n 4245237636894546151746468406560945873445548423466753843402086544922216329298;\n uint256 constant C35 =\n 12000500941313982757584712677991730019124834399479314697467598397927435905133;\n uint256 constant C36 =\n 7596790274058425558167520209857956363736666939016807569082239187494363541787;\n uint256 constant C37 =\n 2484867918246116343205467273440098378820186751202461278013576281097918148877;\n uint256 constant C38 =\n 18312645949449997391810445935615409295369169383463185688973803378104013950190;\n uint256 constant C39 =\n 15320686572748723004980855263301182130424010735782762814513954166519592552733;\n uint256 constant C40 =\n 12618438900597948888520621062416758747872180395546164387827245287017031303859;\n uint256 constant C41 =\n 17438141672027706116733201008397064011774368832458707512367404736905021019585;\n uint256 constant C42 =\n 6374197807230665998865688675365359100400438034755781666913068586172586548950;\n uint256 constant C43 =\n 2189398913433273865510950346186699930188746169476472274335177556702504595264;\n uint256 constant C44 =\n 6268495580028970231803791523870131137294646402347399003576649137450213034606;\n uint256 constant C45 =\n 17896250365994900261202920044129628104272791547990619503076839618914047059275;\n uint256 constant C46 =\n 13692156312448722528008862371944543449350293305158722920787736248435893008873;\n uint256 constant C47 =\n 15234446864368744483209945022439268713300180233589581910497691316744177619376;\n uint256 constant C48 =\n 1572426502623310766593681563281600503979671244997798691029595521622402217227;\n uint256 constant C49 =\n 80103447810215150918585162168214870083573048458555897999822831203653996617;\n uint256 constant C50 =\n 8228820324013669567851850635126713973797711779951230446503353812192849106342;\n uint256 constant C51 =\n 5375851433746509614045812476958526065449377558695752132494533666370449415873;\n uint256 constant C52 =\n 12115998939203497346386774317892338270561208357481805380546938146796257365018;\n uint256 constant C53 =\n 9764067909645821279940531410531154041386008396840887338272986634350423466622;\n uint256 constant C54 =\n 8538708244538850542384936174629541085495830544298260335345008245230827876882;\n uint256 constant C55 =\n 7140127896620013355910287215441004676619168261422440177712039790284719613114;\n uint256 constant C56 =\n 14297402962228458726038826185823085337698917275385741292940049024977027409762;\n uint256 constant C57 =\n 6667115556431351074165934212337261254608231545257434281887966406956835140819;\n uint256 constant C58 =\n 20226761165244293291042617464655196752671169026542832236139342122602741090001;\n uint256 constant C59 =\n 12038289506489256655759141386763477208196694421666339040483042079632134429119;\n uint256 constant C60 =\n 19027757334170818571203982241812412991528769934917288000224335655934473717551;\n uint256 constant C61 =\n 16272152964456553579565580463468069884359929612321610357528838696790370074720;\n uint256 constant C62 =\n 2500392889689246014710135696485946334448570271481948765283016105301740284071;\n uint256 constant C63 =\n 8595254970528530312401637448610398388203855633951264114100575485022581946023;\n uint256 constant C64 =\n 11635945688914011450976408058407206367914559009113158286982919675551688078198;\n uint256 constant C65 =\n 614739068603482619581328040478536306925147663946742687395148680260956671871;\n uint256 constant C66 =\n 18692271780377861570175282183255720350972693125537599213951106550953176268753;\n uint256 constant C67 =\n 4987059230784976306647166378298632695585915319042844495357753339378260807164;\n uint256 constant C68 =\n 21851403978498723616722415377430107676258664746210815234490134600998983955497;\n uint256 constant C69 =\n 9830635451186415300891533983087800047564037813328875992115573428596207326204;\n uint256 constant C70 =\n 4842706106434537116860242620706030229206345167233200482994958847436425185478;\n uint256 constant C71 =\n 6422235064906823218421386871122109085799298052314922856340127798647926126490;\n uint256 constant C72 =\n 4564364104986856861943331689105797031330091877115997069096365671501473357846;\n uint256 constant C73 =\n 1944043894089780613038197112872830569538541856657037469098448708685350671343;\n uint256 constant C74 =\n 21179865974855950600518216085229498748425990426231530451599322283119880194955;\n uint256 constant C75 =\n 14296697761894107574369608843560006996183955751502547883167824879840894933162;\n uint256 constant C76 =\n 12274619649702218570450581712439138337725246879938860735460378251639845671898;\n uint256 constant C77 =\n 16371396450276899401411886674029075408418848209575273031725505038938314070356;\n uint256 constant C78 =\n 3702561221750983937578095019779188631407216522704543451228773892695044653565;\n uint256 constant C79 =\n 19721616877735564664624984774636557499099875603996426215495516594530838681980;\n uint256 constant C80 =\n 6383350109027696789969911008057747025018308755462287526819231672217685282429;\n uint256 constant C81 =\n 20860583956177367265984596617324237471765572961978977333122281041544719622905;\n uint256 constant C82 =\n 5766390934595026947545001478457407504285452477687752470140790011329357286275;\n uint256 constant C83 =\n 4043175758319898049344746138515323336207420888499903387536875603879441092484;\n uint256 constant C84 =\n 15579382179133608217098622223834161692266188678101563820988612253342538956534;\n uint256 constant C85 =\n 1864640783252634743892105383926602930909039567065240010338908865509831749824;\n uint256 constant C86 =\n 15943719865023133586707144161652035291705809358178262514871056013754142625673;\n uint256 constant C87 =\n 2326415993032390211558498780803238091925402878871059708106213703504162832999;\n uint256 constant C88 =\n 19995326402773833553207196590622808505547443523750970375738981396588337910289;\n uint256 constant C89 =\n 5143583711361588952673350526320181330406047695593201009385718506918735286622;\n uint256 constant C90 =\n 15436006486881920976813738625999473183944244531070780793506388892313517319583;\n uint256 constant C91 =\n 16660446760173633166698660166238066533278664023818938868110282615200613695857;\n uint256 constant C92 =\n 4966065365695755376133119391352131079892396024584848298231004326013366253934;\n uint256 constant C93 =\n 20683781957411705574951987677641476019618457561419278856689645563561076926702;\n uint256 constant C94 =\n 17280836839165902792086432296371645107551519324565649849400948918605456875699;\n uint256 constant C95 =\n 17045635513701208892073056357048619435743564064921155892004135325530808465371;\n uint256 constant C96 =\n 17055032967194400710390142791334572297458033582458169295920670679093585707295;\n uint256 constant C97 =\n 15727174639569115300068198908071514334002742825679221638729902577962862163505;\n uint256 constant C98 =\n 1001755657610446661315902885492677747789366510875120894840818704741370398633;\n uint256 constant C99 =\n 18638547332826171619311285502376343504539399518545103511265465604926625041234;\n uint256 constant C100 =\n 6751954224763196429755298529194402870632445298969935050224267844020826420799;\n uint256 constant C101 =\n 3526747115904224771452549517614107688674036840088422555827581348280834879405;\n uint256 constant C102 =\n 15705897908180497062880001271426561999724005008972544196300715293701537574122;\n uint256 constant C103 =\n 574386695213920937259007343820417029802510752426579750428758189312416867750;\n uint256 constant C104 =\n 15973040855000600860816974646787367136127946402908768408978806375685439868553;\n uint256 constant C105 =\n 20934130413948796333037139460875996342810005558806621330680156931816867321122;\n uint256 constant C106 =\n 6918585327145564636398173845411579411526758237572034236476079610890705810764;\n uint256 constant C107 =\n 14158163500813182062258176233162498241310167509137716527054939926126453647182;\n uint256 constant C108 =\n 4164602626597695668474100217150111342272610479949122406544277384862187287433;\n uint256 constant C109 =\n 12146526846507496913615390662823936206892812880963914267275606265272996025304;\n uint256 constant C110 =\n 10153527926900017763244212043512822363696541810586522108597162891799345289938;\n uint256 constant C111 =\n 13564663485965299104296214940873270349072051793008946663855767889066202733588;\n uint256 constant C112 =\n 5612449256997576125867742696783020582952387615430650198777254717398552960096;\n uint256 constant C113 =\n 12151885480032032868507892738683067544172874895736290365318623681886999930120;\n uint256 constant C114 =\n 380452237704664384810613424095477896605414037288009963200982915188629772177;\n uint256 constant C115 =\n 9067557551252570188533509616805287919563636482030947363841198066124642069518;\n uint256 constant C116 =\n 21280306817619711661335268484199763923870315733198162896599997188206277056900;\n uint256 constant C117 =\n 5567165819557297006750252582140767993422097822227408837378089569369734876257;\n uint256 constant C118 =\n 10411936321072105429908396649383171465939606386380071222095155850987201580137;\n uint256 constant C119 =\n 21338390051413922944780864872652000187403217966653363270851298678606449622266;\n uint256 constant C120 =\n 12156296560457833712186127325312904760045212412680904475497938949653569234473;\n uint256 constant C121 =\n 4271647814574748734312113971565139132510281260328947438246615707172526380757;\n uint256 constant C122 =\n 9061738206062369647211128232833114177054715885442782773131292534862178874950;\n uint256 constant C123 =\n 10134551893627587797380445583959894183158393780166496661696555422178052339133;\n uint256 constant C124 =\n 8932270237664043612366044102088319242789325050842783721780970129656616386103;\n uint256 constant C125 =\n 3339412934966886386194449782756711637636784424032779155216609410591712750636;\n uint256 constant C126 =\n 9704903972004596791086522314847373103670545861209569267884026709445485704400;\n uint256 constant C127 =\n 17467570179597572575614276429760169990940929887711661192333523245667228809456;\n uint256 constant M00 =\n 2910766817845651019878574839501801340070030115151021261302834310722729507541;\n uint256 constant M01 =\n 19727366863391167538122140361473584127147630672623100827934084310230022599144;\n uint256 constant M10 =\n 5776684794125549462448597414050232243778680302179439492664047328281728356345;\n uint256 constant M11 =\n 8348174920934122550483593999453880006756108121341067172388445916328941978568;\n\n function hash(\n uint256 input\n ) external pure override returns (uint256 result) {\n return _hash(input);\n }\n\n function _hash(uint256 input) internal pure returns (uint256 result) {\n assembly {\n // Poseidon parameters should be t = 2, RF = 8, RP = 56\n\n // We load the characteristic\n let q := Q\n\n // In zerokit implementation, if we pass inp = [a0,a1,..,an] to Poseidon what is effectively hashed is [0,a0,a1,..,an]\n // Note that a sequence of MIX-ARK involves 3 Bn254 field additions before the mulmod happens. Worst case we have a value corresponding to 2*(p-1) which is less than 2^256 and hence doesn't overflow\n //ROUND 0 - FULL\n let s0 := C0\n let s1 := add(input, C1)\n // SBOX\n let t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 1 - FULL\n s0 := add(s0, C2)\n s1 := add(s1, C3)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 2 - FULL\n s0 := add(s0, C4)\n s1 := add(s1, C5)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 3 - FULL\n s0 := add(s0, C6)\n s1 := add(s1, C7)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 4 - PARTIAL\n s0 := add(s0, C8)\n s1 := add(s1, C9)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 5 - PARTIAL\n s0 := add(s0, C10)\n s1 := add(s1, C11)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 6 - PARTIAL\n s0 := add(s0, C12)\n s1 := add(s1, C13)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 7 - PARTIAL\n s0 := add(s0, C14)\n s1 := add(s1, C15)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 8 - PARTIAL\n s0 := add(s0, C16)\n s1 := add(s1, C17)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 9 - PARTIAL\n s0 := add(s0, C18)\n s1 := add(s1, C19)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 10 - PARTIAL\n s0 := add(s0, C20)\n s1 := add(s1, C21)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 11 - PARTIAL\n s0 := add(s0, C22)\n s1 := add(s1, C23)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 12 - PARTIAL\n s0 := add(s0, C24)\n s1 := add(s1, C25)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 13 - PARTIAL\n s0 := add(s0, C26)\n s1 := add(s1, C27)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 14 - PARTIAL\n s0 := add(s0, C28)\n s1 := add(s1, C29)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 15 - PARTIAL\n s0 := add(s0, C30)\n s1 := add(s1, C31)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 16 - PARTIAL\n s0 := add(s0, C32)\n s1 := add(s1, C33)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 17 - PARTIAL\n s0 := add(s0, C34)\n s1 := add(s1, C35)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 18 - PARTIAL\n s0 := add(s0, C36)\n s1 := add(s1, C37)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 19 - PARTIAL\n s0 := add(s0, C38)\n s1 := add(s1, C39)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 20 - PARTIAL\n s0 := add(s0, C40)\n s1 := add(s1, C41)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 21 - PARTIAL\n s0 := add(s0, C42)\n s1 := add(s1, C43)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 22 - PARTIAL\n s0 := add(s0, C44)\n s1 := add(s1, C45)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 23 - PARTIAL\n s0 := add(s0, C46)\n s1 := add(s1, C47)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 24 - PARTIAL\n s0 := add(s0, C48)\n s1 := add(s1, C49)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 25 - PARTIAL\n s0 := add(s0, C50)\n s1 := add(s1, C51)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 26 - PARTIAL\n s0 := add(s0, C52)\n s1 := add(s1, C53)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 27 - PARTIAL\n s0 := add(s0, C54)\n s1 := add(s1, C55)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 28 - PARTIAL\n s0 := add(s0, C56)\n s1 := add(s1, C57)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 29 - PARTIAL\n s0 := add(s0, C58)\n s1 := add(s1, C59)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 30 - PARTIAL\n s0 := add(s0, C60)\n s1 := add(s1, C61)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 31 - PARTIAL\n s0 := add(s0, C62)\n s1 := add(s1, C63)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 32 - PARTIAL\n s0 := add(s0, C64)\n s1 := add(s1, C65)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 33 - PARTIAL\n s0 := add(s0, C66)\n s1 := add(s1, C67)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 34 - PARTIAL\n s0 := add(s0, C68)\n s1 := add(s1, C69)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 35 - PARTIAL\n s0 := add(s0, C70)\n s1 := add(s1, C71)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 36 - PARTIAL\n s0 := add(s0, C72)\n s1 := add(s1, C73)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 37 - PARTIAL\n s0 := add(s0, C74)\n s1 := add(s1, C75)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 38 - PARTIAL\n s0 := add(s0, C76)\n s1 := add(s1, C77)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 39 - PARTIAL\n s0 := add(s0, C78)\n s1 := add(s1, C79)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 40 - PARTIAL\n s0 := add(s0, C80)\n s1 := add(s1, C81)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 41 - PARTIAL\n s0 := add(s0, C82)\n s1 := add(s1, C83)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 42 - PARTIAL\n s0 := add(s0, C84)\n s1 := add(s1, C85)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 43 - PARTIAL\n s0 := add(s0, C86)\n s1 := add(s1, C87)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 44 - PARTIAL\n s0 := add(s0, C88)\n s1 := add(s1, C89)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 45 - PARTIAL\n s0 := add(s0, C90)\n s1 := add(s1, C91)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 46 - PARTIAL\n s0 := add(s0, C92)\n s1 := add(s1, C93)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 47 - PARTIAL\n s0 := add(s0, C94)\n s1 := add(s1, C95)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 48 - PARTIAL\n s0 := add(s0, C96)\n s1 := add(s1, C97)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 49 - PARTIAL\n s0 := add(s0, C98)\n s1 := add(s1, C99)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 50 - PARTIAL\n s0 := add(s0, C100)\n s1 := add(s1, C101)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 51 - PARTIAL\n s0 := add(s0, C102)\n s1 := add(s1, C103)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 52 - PARTIAL\n s0 := add(s0, C104)\n s1 := add(s1, C105)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 53 - PARTIAL\n s0 := add(s0, C106)\n s1 := add(s1, C107)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 54 - PARTIAL\n s0 := add(s0, C108)\n s1 := add(s1, C109)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 55 - PARTIAL\n s0 := add(s0, C110)\n s1 := add(s1, C111)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 56 - PARTIAL\n s0 := add(s0, C112)\n s1 := add(s1, C113)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 57 - PARTIAL\n s0 := add(s0, C114)\n s1 := add(s1, C115)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 58 - PARTIAL\n s0 := add(s0, C116)\n s1 := add(s1, C117)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 59 - PARTIAL\n s0 := add(s0, C118)\n s1 := add(s1, C119)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 60 - FULL\n s0 := add(s0, C120)\n s1 := add(s1, C121)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 61 - FULL\n s0 := add(s0, C122)\n s1 := add(s1, C123)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 62 - FULL\n s0 := add(s0, C124)\n s1 := add(s1, C125)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n t := add(mulmod(s0, M00, q), mulmod(s1, M01, q))\n s1 := add(mulmod(s0, M10, q), mulmod(s1, M11, q))\n s0 := t\n\n //ROUND 63 - FULL\n s0 := add(s0, C126)\n s1 := add(s1, C127)\n // SBOX\n t := mulmod(s0, s0, q)\n s0 := mulmod(mulmod(t, t, q), s0, q)\n t := mulmod(s1, s1, q)\n s1 := mulmod(mulmod(t, t, q), s1, q)\n // MIX\n s0 := mod(add(mulmod(s0, M00, q), mulmod(s1, M01, q)), q)\n\n result := s0\n }\n }\n}\n" - }, - "contracts/Rln.sol": { - "content": "// SPDX-License-Identifier: MIT\n\npragma solidity 0.8.15;\n\nimport {IPoseidonHasher} from \"./PoseidonHasher.sol\";\n\ncontract RLN {\n /// @notice The deposit amount required to register as a member\n uint256 public immutable MEMBERSHIP_DEPOSIT;\n\n /// @notice The depth of the merkle tree\n uint256 public immutable DEPTH;\n\n /// @notice The size of the merkle tree, i.e 2^depth\n uint256 public immutable SET_SIZE;\n\n /// @notice The index of the next member to be registered\n uint256 public idCommitmentIndex;\n\n /// @notice The amount of eth staked by each member\n mapping(uint256 => uint256) public stakedAmounts;\n\n /// @notice The membership status of each member\n mapping(uint256 => bool) public members;\n\n /// @notice The Poseidon hasher contract\n IPoseidonHasher public poseidonHasher;\n\n /// Emitted when a new member is added to the set\n /// @param idCommitment The idCommitment of the member\n /// @param index The index of the member in the set\n event MemberRegistered(uint256 idCommitment, uint256 index);\n\n /// Emitted when a member is removed from the set\n /// @param idCommitment The idCommitment of the member\n event MemberWithdrawn(uint256 idCommitment);\n\n constructor(\n uint256 membershipDeposit,\n uint256 depth,\n address _poseidonHasher\n ) {\n MEMBERSHIP_DEPOSIT = membershipDeposit;\n DEPTH = depth;\n SET_SIZE = 1 << depth;\n poseidonHasher = IPoseidonHasher(_poseidonHasher);\n }\n\n /// Allows a user to register as a member\n /// @param idCommitment The idCommitment of the member\n function register(uint256 idCommitment) external payable {\n require(\n msg.value == MEMBERSHIP_DEPOSIT,\n \"RLN, register: membership deposit is not satisfied\"\n );\n _register(idCommitment, msg.value);\n }\n\n /// Allows batch registration of members\n /// @param idCommitments array of idCommitments\n function registerBatch(uint256[] calldata idCommitments) external payable {\n uint256 idCommitmentlen = idCommitments.length;\n require(idCommitmentlen > 0, \"RLN, registerBatch: batch size zero\");\n require(\n idCommitmentIndex + idCommitmentlen <= SET_SIZE,\n \"RLN, registerBatch: set is full\"\n );\n require(\n msg.value == MEMBERSHIP_DEPOSIT * idCommitmentlen,\n \"RLN, registerBatch: membership deposit is not satisfied\"\n );\n for (uint256 i = 0; i < idCommitmentlen; i++) {\n _register(idCommitments[i], msg.value / idCommitmentlen);\n }\n }\n\n /// Registers a member\n /// @param idCommitment The idCommitment of the member\n /// @param stake The amount of eth staked by the member\n function _register(uint256 idCommitment, uint256 stake) internal {\n require(\n !members[idCommitment],\n \"RLN, _register: member already registered\"\n );\n require(idCommitmentIndex < SET_SIZE, \"RLN, register: set is full\");\n\n members[idCommitment] = true;\n stakedAmounts[idCommitment] = stake;\n\n emit MemberRegistered(idCommitment, idCommitmentIndex);\n idCommitmentIndex += 1;\n }\n\n /// Allows a user to slash a batch of members\n /// @param secrets array of idSecretHashes\n /// @param receivers array of addresses to receive the funds\n function withdrawBatch(\n uint256[] calldata secrets,\n address payable[] calldata receivers\n ) external {\n uint256 batchSize = secrets.length;\n require(batchSize != 0, \"RLN, withdrawBatch: batch size zero\");\n require(\n batchSize == receivers.length,\n \"RLN, withdrawBatch: batch size mismatch receivers\"\n );\n for (uint256 i = 0; i < batchSize; i++) {\n _withdraw(secrets[i], receivers[i]);\n }\n }\n\n /// Allows a user to slash a member\n /// @param secret The idSecretHash of the member\n function withdraw(uint256 secret, address payable receiver) external {\n _withdraw(secret, receiver);\n }\n\n /// Slashes a member by removing them from the set, and transferring their\n /// stake to the receiver\n /// @param secret The idSecretHash of the member\n /// @param receiver The address to receive the funds\n function _withdraw(uint256 secret, address payable receiver) internal {\n require(\n receiver != address(0),\n \"RLN, _withdraw: empty receiver address\"\n );\n\n require(\n receiver != address(this),\n \"RLN, _withdraw: cannot withdraw to RLN\"\n );\n\n // derive idCommitment\n uint256 idCommitment = hash(secret);\n // check if member is registered\n require(members[idCommitment], \"RLN, _withdraw: member not registered\");\n\n // check if member has stake\n require(\n stakedAmounts[idCommitment] != 0,\n \"RLN, _withdraw: member has no stake\"\n );\n\n uint256 amountToTransfer = stakedAmounts[idCommitment];\n\n // delete member\n members[idCommitment] = false;\n stakedAmounts[idCommitment] = 0;\n\n // refund deposit\n receiver.transfer(amountToTransfer);\n\n emit MemberWithdrawn(idCommitment);\n }\n\n /// Hashes a value using the Poseidon hasher\n /// NOTE: The variant of Poseidon we use accepts only 1 input, assume n=2, and the second input is 0\n /// @param input The value to hash\n function hash(uint256 input) internal view returns (uint256) {\n return poseidonHasher.hash(input);\n }\n}\n" - } - }, - "settings": { - "optimizer": { - "enabled": false, - "runs": 200 - }, - "outputSelection": { - "*": { - "*": [ - "abi", - "evm.bytecode", - "evm.deployedBytecode", - "evm.methodIdentifiers", - "metadata", - "devdoc", - "userdoc", - "storageLayout", - "evm.gasEstimates" - ], - "": ["ast"] - } - }, - "metadata": { - "useLiteralContent": true - }, - "remappings": [ - "ds-test/=lib/forge-std/lib/ds-test/src/", - "forge-std/=lib/forge-std/src/" - ] - } -} diff --git a/docs/index.md b/docs/index.md index ea66991..1746906 100644 --- a/docs/index.md +++ b/docs/index.md @@ -12,8 +12,8 @@ Hashes the input using the Poseidon hash function, n = 2, second input is the co #### Parameters -| Name | Type | Description | -| ----- | ------- | ----------------- | +| Name | Type | Description | +| ---- | ---- | ----------- | | input | uint256 | The input to hash | ## PoseidonHasher @@ -826,11 +826,11 @@ Hashes the input using the Poseidon hash function, n = 2, second input is the co #### Parameters -| Name | Type | Description | -| ----- | ------- | ----------------- | +| Name | Type | Description | +| ---- | ---- | ----------- | | input | uint256 | The input to hash | -### \_hash +### _hash ```solidity function _hash(uint256 input) internal pure returns (uint256 result) @@ -905,10 +905,10 @@ Emitted when a new member is added to the set #### Parameters -| Name | Type | Description | -| ------------ | ------- | ---------------------------------- | -| idCommitment | uint256 | The idCommitment of the member | -| index | uint256 | The index of the member in the set | +| Name | Type | Description | +| ---- | ---- | ----------- | +| idCommitment | uint256 | The idCommitment of the member | +| index | uint256 | The index of the member in the set | ### constructor @@ -916,7 +916,7 @@ Emitted when a new member is added to the set constructor(uint256[] constructMembers, address _poseidonHasher) public ``` -### \_register +### _register ```solidity function _register(uint256 idCommitment) internal @@ -926,8 +926,8 @@ Registers a member #### Parameters -| Name | Type | Description | -| ------------ | ------- | ------------------------------ | +| Name | Type | Description | +| ---- | ---- | ----------- | | idCommitment | uint256 | The idCommitment of the member | ### hash @@ -941,6 +941,7 @@ NOTE: The variant of Poseidon we use accepts only 1 input, assume n=2, and the s #### Parameters -| Name | Type | Description | -| ----- | ------- | ----------------- | +| Name | Type | Description | +| ---- | ---- | ----------- | | input | uint256 | The value to hash | +