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(dans bitcoin natif) + i guess +les headers de la blockchain pèse: 687056 * 80 = 55 Mo that's not that big even if SPV downloads whole +blockchain headers it's better than our 4.2 Go but do SPV provide the same security ? 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moins 80 GB ce qui n'est pas une +amélioration grandiose) c'est ce que j'avais compris de ce qu'avait dit Emmanuelle que l'on mettait dans +chaque bloc une snapshot mais maintenant que j'ai réalisé la taille d'une snapshot il est clair que ce n'est +pas cette idée qui est à valoriser. Effectivement la complexité de stockage du tableau suivante nous rassure +et aboutit à une taille de polylog(n)c + k\delta + a = k(6log(n) + \delta) + a = 6(6log_2(687056) + 1024*1024) ++4.2*10^9 = 6 Mo + 4.2 Go ça reste gros pour un téléphone je trouve mais c'est toujours mieux que toute +block header size is 80 bytes +block size is about 1 Mo +reminder UTXO set is +about 4.2 Go +what is the polylog +precise formula ? +something like: +2m log(n) with m = 3k +je ne sais pas si c'est ce que m'a dit Emmanuelle mais j'avais +l'impression que l'on stockait aussi les données voire une snapshot +pour chaque bloc que l'on garde +je suppose qu'ici on +parle du logarithme en +base 2 +141.02000000 103.65000000 146.06000000 103.65000000 151.11000000 103.65000000 156.15000000 103.65000000 161.20000000 103.65000000 166.25000000 103.65000000 171.29000000 103.65000000 176.34000000 103.65000000 +la blockchain après en utilisant un système de compression permettant d'accéder +directement aux UTXOs 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+confiance" +-24.33000000 557.00000000 -24.23000000 557.00000000 +extrémité +our solution is still better and there can make a real difference because they are currently working with 400 Go +instead of our 4.2 Go - les smartphones en tant que SPV ne sont pas donc la meilleure application +246.32000000 203.70000000 251.59000000 203.70000000 256.85000000 203.70000000 262.12000000 203.70000000 267.38000000 203.70000000 272.65000000 203.70000000 277.91000000 203.70000000 283.18000000 203.70000000 288.44000000 203.70000000 293.71000000 203.70000000 298.97000000 203.70000000 304.24000000 203.70000000 309.50000000 203.70000000 314.77000000 203.70000000 320.03000000 203.70000000 325.30000000 203.70000000 +si stocke tous les UTXO +dans chaque bloc on n'a +pas cette complexité +324.20000000 196.08000000 323.88000000 196.08000000 323.55000000 196.08000000 323.23000000 196.08000000 322.91000000 196.08000000 322.58000000 196.08000000 322.26000000 195.76000000 321.94000000 195.76000000 321.61000000 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598.89000000 624.22000000 599.11000000 624.22000000 599.11000000 624.44000000 +599.11000000 631.78000000 599.21000000 631.78000000 +un des problèmes de bitcoin a mon goût m'enfin après je ne vois pas comment faire (il faudrait implémenter le +concept de mining pool/(ou juste de tentative où on est proche de la target) dans le protocole) pour rémunérer "en +permanence" les mineurs comme ça on attend pas le gros lot dans 5 ans ^^' +genre à chaque hash de bloc trouvé, "tout le monde" donne aussi son nonce donnant un hash le plus proche et +est rémunéré en conséquence (le problème ici est qu'il faut vérifier le hash de tout le monde) envoyer plein de +nonces pourris (un au hasard par exemple) saturerait le système ne laisser passer que 1/262 800 de la difficulté +de la target permetterait à tout le monde ayant au moins un ordinateur récent d'être rémunéré (on pourrait aussi +défavoriser la saturation +en donnant des bonus +en fonction de la qualité +du nonce comme ça +chaque ferme se 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le 1er est de +difficultée 1 +moi je pensais difficulté +de 8 zéros au minimum +... m'enfin on peut +quand même se baser +la dessus, les 2 sont +à expérimenter +instead of storing +blocks during the +process, we store +"file pointers" +how to deal with noeud +initialisé, se déconnecte +pendant plus de 2m ? +doit retélécharger le set +d'UTXO ? +never use same +timestamps in different +blocks always at least +1s of difference +it's clear that we can't multithread the whole but maybe +heaviest parts like initialization +why storing them all ? +πχ: 2 065 blocks +according to https://www.blockchain.com/charts/blocks-size and +https://statoshi.info/d/000000009/unspent-transaction-output-set?orgId=1&refresh=10m +my algorithme converts 354 Go to 5.2 (4.24 + 0.96) Go (delta = 348.8) +according to https://bitnodes.io/ we may not use anymore at least 12 848 * 348.8 = 4 481 To +divise bitcoin blockchain size by 68 - mean size of block kept: 466 244 bytes +hum no problem if there is a gap ? +because it is the case +- how to deal with b <- ... ? +en fait pas de soucis car la borne +supérieure est l - 1 qui contient pas au +moins un bloc mais 2m +650.54000000 268.15000000 650.64000000 268.15000000 +650.54000000 474.37000000 650.64000000 474.37000000 +make a SVG representation of πχ ? +156.84000000 444.36000000 154.16000000 448.86000000 151.48000000 453.35000000 148.81000000 457.85000000 146.13000000 462.34000000 143.45000000 466.83000000 140.77000000 471.33000000 138.09000000 475.82000000 135.41000000 480.32000000 132.73000000 484.81000000 130.05000000 489.30000000 127.37000000 493.80000000 124.69000000 498.29000000 122.01000000 502.78000000 119.33000000 507.28000000 116.65000000 511.77000000 113.97000000 516.27000000 111.29000000 520.76000000 108.61000000 525.25000000 +not same order as +following algorithm +634.21000000 243.47000000 634.31000000 243.47000000 +643.70000000 241.95000000 643.80000000 241.95000000 +282.55000000 354.36000000 287.58000000 354.07000000 292.61000000 353.79000000 297.64000000 353.50000000 302.67000000 353.22000000 307.71000000 352.94000000 312.74000000 352.65000000 317.77000000 352.37000000 322.80000000 352.08000000 +D doit être une chaîne +-54.69000000 331.57000000 -54.59000000 331.57000000 +-42.91000000 276.89000000 -42.81000000 276.89000000 +641.25000000 450.00000000 641.35000000 450.00000000 +-126.75000000 439.50000000 -126.65000000 439.50000000 +-132.00000000 582.00000000 -132.00000000 582.75000000 -132.00000000 583.50000000 -132.00000000 584.25000000 -132.00000000 585.00000000 -131.25000000 585.00000000 -131.25000000 585.75000000 -131.25000000 586.50000000 -131.25000000 587.25000000 -131.25000000 588.00000000 -130.50000000 588.75000000 -130.50000000 589.50000000 -130.50000000 590.25000000 -130.50000000 591.00000000 -130.50000000 591.75000000 -130.50000000 592.50000000 -130.50000000 593.25000000 -130.50000000 594.00000000 +781.50000000 364.50000000 780.75000000 366.00000000 +120.88488107 584.44909277 96.02808471 584.44909277 +116.95155823 641.73209772 120.09271750 646.21732956 +120.26452822 646.37422741 127.73008257 633.44350797 +je pense q c concaténé 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CNo8FW/SaxTmEA8OGnS8VCMyXgMVW3uXR2rWYb/uTzLQ/dFAqvCxfBOuR/IrZtdAAXNhZFqhbhRZG6DLq1Wk0qwrG1WCw6aRNH5i6FmXc9RmfdxMeGruA/FtrZ6meFUVdzhq/0br5jTWigKgvn39w9hB9Mqka2vYDTyma+VODBKKJttQInvLcKpyxYPMxObPNtJRVsIvp212u4wg061kt+Z4x89SCdcdnvc5fzEaugVMraUCoJfQDsopaHgk2BkuyFNanndzBsXSsqgYNal9VhYaVhROLVxk2yx3QnwEkh1ZqNQXmGAvWhfp5iF+6fe/eEnisH6utLDZv5/Ml/uZOZQgkdHWWfjxy+0DU0XN2CjVZQX6Z1iJedjngdn4CyyCykfJ97z2NjUEnK0sb5Utqi8FpGGjy+eCYZpuLFIq9avM63MFNK9WOgWPc7KJmZCqDSU3s9XcUgiY8COEzvy8BGfVCuzec/V3Jn9nsR3p9vEs9QmnXLD/J+FQPvMmJ+M0j6THVioGG9POs9XzmTacRonUBnRD5j0JnrOSFN2QOnnN06FgYV4JbCpjGUt665gG/wnOQ0qquITCZ6b3KREza5CwPOq7r3cZIhaSQZ0srN0dl8ivWpm9D7K+0vPiClMJzif1+ohve1YsuKNJME+EbE9Lzyvzmnzu7275aUzKjn6wwRbviTh5JO7Tl17gSLn8twSOo0iJzf9bgBkQ+ivzswPK7zItYmx0XLmFavS40nKjo1t0ULEKrwyBsLkDE9PbG2buaFdxAHunRv+fUcWFYGqXWpSNjQa0jYw35vu9VZ5k7Y5wl8olfvaQGZWX7aIHoOBKdMLalCq+BMrD0FuhUGL7aPZdH579slXS0L8dkSBXUV745rW30hQFNaaVkB28IrlxY1YoZ2PeDc86Y6pfULJS4wjUZ3/L3AXQxuAMD55vm3QZcWgOVQw0HmhyVIolquUxiYRm+4ECU0BCQTdITJxpjRfNx7LBUVebN8okAqOtz+yJtzfsmLImkXch37dfvIygq8gMnWdsiPmddNxSdAmNE0XXJmZ9ZfDkX2YSjqNQ6Sf0k8qqoC5Vn4VIcEB1pJl7QdkGKLetNeqXH/OUkG180WyzehRI6u+keDIeoyXInGnUB+IcpUrBc3s90uUwUBUtuRo35cMvqsrVRFWhxdwbQgPqRdHmGsXkrVJLV5wfCPkBYfk02MGDQNIP6tbeAzq81+FUFEQ3vQZF+rJ0Ls8vWkUrJVasmXyZr+Nxj9P2/d3ftdP4uRSPSB4zTDSYbfzj4iXBNN4WojDFlvFU6mUOuyrhrWyRf03RAc5shLjM3pGxOGaSLxn0JeHE22fzcEXfIVDtCzbHcmGMrJEDX9cHbmh+grmWsWPZjTJRGGCWGyhylbJzUGIEkKlyKPyhhaWWchQLrKvO9BHZWZ2hjv5yS05t8/A03YlfiEK/FZKxtzg6J+bHpmpq80Vcp1fOQLlGm5JoXYjvz6R9PQfGs9uObCj4ZVo29jZL5G8q2CFK6SkzJYo+orQlHKCAPKIIQYXCWQgiV2YZBbTlv95l1lTSdt3frhsivSTaibFu6Aq8T1OQQm1H1h+l3a0B7f96V5Iz9weLeDXrFsuTnVTvM9upu4+hTtEaG+vf+dxcNjU3GXQ0xFthBUzOMTsO9dErfjqM0lR4x+odjaS2vP0eJ7r75NHIa+H5dpckjD/dTsPniCyyGOfRyvAVmWUfJYP40sTBdsnvqlsPBj+2/pBKryLIw060r64M4iNKkA20jI/YgMEPEenWW0zg0V4TGkhcLVjNjUGNfpwUrXj8Ikgd1tVUzszIk9z5wtZZuq/4u73xSq2PgwDcpH02+JvVYfOS19a4FdvCs477mK2SrrMajjI3XVzfPqoTcvRcZXE+Tl84+uGPZ+9u6dLLxt3sH0N0vmf/IuqG8ajvA1WevQvwGz2XdBosoneZ+0wzvWmCptgRpBu9RKxh8e3AZQyORqHTfXe3iUBR5u/aryyc0OzxDycSMMU7/0GO2DYEGZ8xnw4JsdVAmxpsxSENvvekzrzhZtdH+qmSrM5FKwhUJxyRv2CU1eGNGSWoxPth+NPT+VZMO537G+b0Hc1CvMycB87DuRodcy9AcxPuOlkwwkST/mfH5tGxdVbfzXoPF5xpFd35LxQz0q4Y57uJbPDgwegr7YTVmaP0Ea5XvXS13FfSt5a2chP9rNLZt+3IHYUcG6pvSbkRzqWP1a6tZi4kviqoXovwVaIWevfstKJvKri7H0qW89tIhK8bPwe6VQR1Lm52nX8ePDyYIjF3x96jlzi9E4mLm7WjQdYqQlwCJ0vDnz/Y5yuPZiVjXm63LC/ubHddHhU2nStwfMXR3yIRVE8jDnnfpqZZZGzFsejr0J37WDDVdR/KKonTpDS3wRlFmSX5sdcLnVyspV26zbfD3c6RpY3jvI7dOqD/aEe/ZYhzD9vW+0kRk5Hina7SwO5P7+2kDJHAO1EbZi2jlfiWFROGHUnlASzy9+Ha3Pr3HYl6A8giY7T1+a2V9kkdQ3IcTaVozEolvNfFtSD67oMOToh31wJqG8lmezzb4VM06jJTA32ng406/1G1B5JZ/d6AX3vax4WdU9LQt6Bu32FQu6EtcX9waiKRJmc9Z1IcBgiiJph2hQ9rXHGrjTH0Ft8jHqlYSAKv6UsYOq+T8o6Xv/W7lks0egy09FmZ3714mEE/faw+slWrY2IezLbR+Ww7LhtFjxsyV6GO2+oyfOfx0GLbejI13r1fIHU8T6yQ0uvFeaiqvHEO6edmK1Odw8cgnacRj3hHPV6qUPpyfMXOabtE+5qIGgn3KTNU/PAt4dlmUkDAmKHHA2lN4lqYEjc9Gai6tkhak3/OVi9ARA/LA79W7e39fu20VB92+ElY2+p1gX1CWOY68/jh6f8tGOFdsJH9Qkozfx/lzja5trJP+pcqCriBu27wxTQ0G1S7qsdMCDjXTxJz0rsoztortt9+/tGAQzBOInydr5G0xCHh80qXQM37+7sUCWbVayiPfSMnRjmQGwijzxcFl53WgAqmdgaLaNDvbDokbcaXiQ+GqBbCpzKW+E6X/AtExuhuv8vrahKbSJ0yuDC71jPcSRJCekbOrPisl4cQqZuhotane+lbicSa//zFgDbR6aCCn8sMvpbnZCM9/vETWNbKPtEevT7pvF9ue7B4ptSAhSctfFDWSfrJV9WLyxch7vdxGXIXLG7MdivtLi6lEZGoKZGzRNMw2v586ADmzrhAcJfcpgUft7vuxVOYsbd4+G1GvF02xtLxntLpDIuVONs8PFxib4Crv0YESA3maj0eZ1K4Gy8Ed5F7mH7+gtUqwrh/ntDeYB0GyrpH5Yd/wTXfyxhRE8dk1mEqZCcFlkWa1GtrtyqdKU8O/x2jbJPVEDqVmFY5JdzQesdF1jdqXuGrFKllbHFcNp9GCv/LZf1GQa3SMW+CcrdNDYrXQRR3noAmHevrfs2O/NdFokicek0X8XXOJbYwdo4MKavDpmLo44W2dMMP6PAs/fHgwXuO3iiNVCLDM8GqPCUXWz/aLYjZKaOh9E6Yohac/jS+gjG1Gmxa2s3ghcSfSb2B5i9Qv8aNY+KUylz/JZIMZve8sMcYxr/68T8+vfvdNhUx75KG5wvBzrZXSAVb5+LdCeCF3+kWZN56s1ScOhJGDxC5TIqt2Ti+KvtQsEr91RHfpxS7KbHWD4XB8kUrAUkVWFIzboK/y0x57g7RdfrMFMDn1cfMLD/Ev6FL7Ua9LGFkkEmRf/sO5taRDmvc4bvpEF5unS5z8/bRpnV3jbOKdSqbZYh0JTRXVKYntwTxZ0N01nh/aIPybE/d4T4b0jutDJHF123j1A/mQikcHuyqtHyLmaX346AeD5fj4TKzUuwztsHrTxWUx/XYjESqUkPkFSVu2C8bVWsxDjZZFGV1+4Yir0PY6xJjybPrO6a7MOoddvb3WpU0LmzLDbgy0BZZPLxkA0Z5olVe7rMSR0Ykb4RZEGnSuVZ3GPkViRRFMpK4potJ2yrKUVsC3wf5YHE4ARAEfs0HIKd7QfWSmKh/Fy+FgVQ7ymSXDIt0trajhaulyRebQLpKuxRvSurGJIfljntkxJS3BdtIamkPjTcN+jk8K/QTy6u9nzNP7ZN6t5zAQIJj/4mEU0/6yvR6wjexosUazsTd08DGwoPfFfK+vXfFrz/EwagTwDfgnLQxD2DVxWN8X6jPoL6BrfiauZblxSBL8rkEP0Kqt91q7SEPHtCTyUhNWeG+oKVDOadezVkUhRbczk7IrbUFRTbqjil29KNsoyghfHJoObwGibuuyNRn22JhS1Mm8ehv3wtlwAWiiVRe4YshuI15IcRsEzqDX03WsgRxPkygEkrZYou6kZrb0oDwOkP0KC/+49G2YoJHqWNDweXnlF6uJltEKeP9PJ80oRUWoVOohmE//CogZp/yo5AG8+IbnBtRfpK/sJLeIl2pcbtttkn64kw2q3L9/XTysPdWSgvJDeTAxYHJRQuKMcB56pz9Zg/9ZET26GNoU+zNaHN2E6lKrcthVKQF9ro961sYjtsIU5iWmLJj0nUCLE+VOB03Ddgz1FFmFxgme7O/gjdni7a8vxF4k1sxs6FsO2JYcUWXVL+v9gPtadsYdzSEpfx6XPvTp33JD5EX0wyAmt6Sh/Ec21c94+P47xj2taV7vpK4OBp0uKydICAl8lEvU86wVjdI5xKuWM2qLRaQUfwKW1ifuf94rrSWHYKGBTbBHoVdBUGSoReHBVy+EKLQPGzh8nowWF1TGWCEu6fO7UvSsZDfDFg9nTBsOjQfnK+uaUIsutZpDYZhjoRjTd8IQpG2OsCCUbg20xuuByyxqClT+B5JlYcz55zwgAUOib3eD4zkW98EhNvHB5FmYC54mE1dGI46OKJ2/yN/lmNYtxmwkxzdkatDLJZ6e5n0cl1y63CbIUqxGYfmEAS7CuB3rFDqo0O1V79oNDZIENt6KcL0pxX50HxwOVntlJuNlPnu/GnKZFYqhzUmTXeeULEPwdrZUYT5HXDSmL6HV90cbs5xUiMqHz1S5MgGQu1Zu4XGI4+dcWXiqaqQKsezvhqBnvvgid4x3zzxCwiwlZOwbJ5m5OW89MUluK9bjie91Q/zCUPEq17O6ixLrcd04xBc+WdoOR3djaXZnAiVhc8nc8McIkYJqvFl3XYZOFoxOGCZfUChZjCOuHJqfQblYRuDj8z3BSIwvYzXY3SM3HY2UWA4VQ4ibsmzb3TCx3ySl2o2iccPfvDNzlIyYK/B52W5QURuOC8+7M8TxEDV3S8ILLmA3TbP9O+tQ5W+WG+eH5XyUrngmOxNSRitKYnaBYFnAFjB0jtaV4utzJylwHJP107vMPbpegLLeKDVpepu5hdaEXKsif/+hpHue+SA6E8UdGxbMdAXS6xcr26YLMHtO+jU9JnGPfYjEv87Z1cjiOSc0+mt06CiH4bQei7MZO0esE0OdDOk4YnMBysvsHv/3l6zplQYhYlPfEpxxN3eH0dHxOrTH7vSKkPEqVPkoD9t/Lu5UbbaOaZbhWpujlaIec5agMEjWhdhQoQvh27sfYXiIWE94hJ1KDeHeaslKIYy62jDiYhc39jC7ESFZ4yq8Yd+qxhu498FRtuaG2VGc+JYpYlyP5v42qbyjnpa17Cnp+ELpAMwXz3ljhkDj8VPixuaqpQBQJnPYIp/rk5IPoPNhdNHeJiYSDBfuUbEq46iJmdf0xsRvdprABsyX45cjfSnePjpAv08cz8nEgoFgStSavlInoI/UVNL9M2Lu89njET0DAxYc/Bui3pqzaswq6plMsvsHxPPdO3OHiNxR/WV9ZfbUM6Lx4LlzRnMha4Rq1qkVQC45hZ6wUrx4LOaCWOnRW1Vdxbk5pYOcs1cN9pM5v9DR3gqGXOZFUkVF77G+yHPXTg4tuFRqbq6sWMhoeEgSzLCNCoa45NDYpF/bHHy4LSz49J2ReDdhwIXWeOhnV+wO4Xdh2eZ5s3f8JiFkklNCMGIYyIJhtFlM2hJnCWjHx2zUQee+YePPX9SbxFRDHnR4TROdH1zoMXeSxIm1v/0V955W0NHXVaKegUU85jeSRpXZd0mL+tM6nYuyu8DWl1i22JiGK5zKWy1oeWeR4cPF2q86nR4LUFSs0n8XWaFumAMhUgoBEh7Q3KM6jY71KnJJGQchza9CW+be2g+0qb+c5fZPrnRNBo+f7TERzN7wJO2d7GtjfZ4Cee1uCj12UW43YDbJNUoY2axWtbDsgYXYCKRcW3HoitKOUWHJ6rTQwRLN8LnVWPBLgvBwb+bGPNfJHDHiVD0+WSQ2I3T/z1Apagr+pdGergjQO8Hd5xa8uBIkYVlWEWsJ43KjWUXYlLsJ9HwxPuhLgiSNRP3qeIkeu16HbhLxxxLbAOlzPpFnq2PQhswZHStGfdu+GGPVlIWt7xbI+/6fCVxgZjxxvL6qVN/jJFS0IUlr9fYzdDb7bK2c2QSkrJvIa1pS7vecR+7277Wv1zuPKH0oYW/K8lNg0E/nTiRdSMG3cT2mjAusVdw+rFia47XQveAvm1T1W8jMM4qaHxXet1fInqiwHXH5JoHg/Ab6+3Z8nJaf1+LolO9+t13K5s2gLbTUqNV0YBu63Wg2AaOL9iTbAMzt1AqpbF0cWR187p0pUwarpmw7jfsmr2QyJdQS7XN5hueB2MhSv9kq/adn9QhoBpLGP4jdQthfJe8dusMGYnbfKejvfLT6IBt4zNxEU6tgu4EuUdm0dAFA4CB7eYViucEw8OCl1uR25l4iO4Rl4C4dJ3F6hMnGJUvGmb+nbZ/hItdV97ES1706QuGsRNc6Fc1DJA3Ic5tdccITSZjB08fjMDpUSYqZaH+aSE61bnhGKoNrREn12RiStPctFXArBBgDKuCyM4pEfGyLvMqzVFE/I5w1U1QM6lHbYKwwtKuk2vI8SsFis7hP9po57habiEkRN6O0W/l5FaB85DAl7aJtXISmMetxWYOQRnlB4zZV1jz9SYjoRACDlpGyv2VQHR1RBi5Jp5aAQ7zmorxuLNTHwp6Xzvv7lydO7RTlN9Ou9rrKEtkxw/uStGxnwZCN80WBRwR9KRc3a20p56JkTW8u2pAbEyySgl9oPyKKSqjKP92fBnBF3+Hl423UNz1vU73u1Te9lDoezwg3Jlo+X5o6vhBpScSRTxE5fnbjP/7IshqGe+QwaiHF4edoloCxPCkvOMKRRULipYq4JVT8bEzLV8TbEtnRI/LoZFy6Dg/HzM0JidsvFr2jkDGWdNqIs33lAetigQiYlaQcWptuJoPKE7J2/qiQEKROnm/EjPRxPWU657quSqgGrTXz21fe925qi8WeAnzEOnYsvmyby4h3ZGJoQJTuYp81qkfEd9Lm2ua8wHqKoMkc7hOZOQuKt6ScB1SM3LxdcxoZE9xR301IvGZ3PJKWlRnMA849IlN+UrDruFRRw1RaDfFceLcfahfUkdUbAFf6tBfSvz17XDI+H6zOMfOWChLghwPmRt6bYqmvD1z8eLp1JZXLVolRaWGfIRQjrRTN7gHU7GraXCStqaOYaVceAP1nll4CdM6o2at6XY/+7CJ8XbHJP0gv9Op9PHOi38a3KhlsToRPiO7k7q++wf29lEjU9pDfjusmXMxvWPuO/0BbLf0qvaqxqS+fLHeXyGq927p3p6ckcDemmwiV/9gv0DB0qNZ3euLDeGi42/wrThufXJbjEtmPuQ43+Rye22nBKXM1v3pS0bYTX+ydtFEvipqkYBEMSOD5EhjdZnb0DUUzaP2ASpHJe0k7P7SjNs93cMTzNAacU+S2WHZUsDhB1or0F51Qb5TFZX5+JNh10tmepU1dbFP6orp1kYIW5VjDEQaHvs76SPjV52M2NW83WmsAopForf052lgkiUyCDe+9VlDkYFnIVFTM0SvheTK6ZbsJXdNt2XLE76lJV1gOk9LBCSOqSpIUxfy6PaLb3YQe7E0t3kNBwi3Dl3HWaKbGH+VlKgfWV6T4Y78mBNSXUrUiMwIktuwsK2tPFtWrML9M1J/3tg5fa5fw83ZSv0Jijsh4ifyc2ZP7fX/WxNSbMV6mKoP11DhiloMaMT0om4dGjg6F2UvyNdasV1MJ3Ltjaj++9fSb+ciHuezZspoVuLfXziWz9oxGSpPC0iJGVEL9mcO/i/Eem7I9rKgdD0oSK3+3v0xO8N7+GcFLzhMktSb6e3uUDhzLQ5qNN6DfbnKD+euBimWRi3FPhe5GcKxZxXWwb/5duHTZ65bEwxFB9NxOeAA1fx1s3JVB8FQ9WTvMdMhhM7AvGaFCyp61Y3cPWpRPzyFsFzmaLeAQtDm451COhknAdXO5n5iu1dBhKbHh0iTN9uhbRsEyetHqe9UZTpqIJzmDr4lwIp4HfKEs3/9CYFzYDiGAMJqaVbvaQqRg9YBeMrPT2QrRXP8l1HMwJLNRgv5BzRwnpvQUT3fBrhrSFHuPWXx/xb08T8f07O6SH6vJVVJoSBgR9+X7RcDUjx93QzyD0IBuxr4M0wZoevUzHlTVGNkAwfJfyJjLadS1WWhf8Gv3rcl9dIiUm+uO8/KFJeJij2zeREnyISMNaYYI25GH+P2+5J4op4h2x7QyrB6B9KRTuSNx+AVHRhyR6VBQowjlNBTzdscGvQ9mItZCPVQvh7Qu6cDlgdMSxu4J4K6Q9HPyS3ZyiPx35ETOhDGPbII2p0I7D4G77gUq1mvFcifBWBrN2xoZAsx8LdPHQoEXYxcoOS1oktmFGGT9vxUniL9Xeano1IzWeRUszlEl2JmTJfhu9ZqIxL9stXNB2TDiXXSN1Os+TSq5XkB6KSplZlWHrzn/HU9FquicwYkdBjCxUlhWkoGI3KmyhTVFezKEgTsJmruuhLkAvHmXCuJUXqnJF6nIMT1yyba4Ynmd3pV170Anu12BrBlQ97QLwcktSeqXUc2K9HDfeNuIr0qLTQHmOnwUTAJb1/ibHEoHoPHwhuyUNX4ATA0JztgdD/ShPt/zqJ/Y5fWHzKvt+vlG1cV9wZW/amefErHxdfM69ey8fDbDgsWdHSDChZTMwkh7/TvG1C2txyH2jcCxr4g4FgpMWhcx9fYNxuFlkyBkFIjTcn5AwT3FWNIVaiBlk5T4/QZRdOg7j1CrZ/z72YC+Ycy5U5xbmoRU/wOdxxkDytnC9f7RJPuO11t+0ZDmnODUYukqWuJkvaINmF/YwZ3Ss/dmVE2+esd17WMDQArdEl307Iq5+G1XJk9K9LT18j5PRnZ/9pBGYJk9pFxmQCb9/tx4xMafiNogqXotH50wPs+4bg4iKQfYI9dk+4lj64FPor3J6WPDbNHgRP3pPb6PTyKKey1iKgsOV0tjA9sO5fw3Ak8NyN7bj+3LgPS5MfypsD3/Ukqnbskvi3zw9jxNK0zHKFH+mDehRByTHjoMws5m+/s1U0zSjSWOYsefv0e3fJaNoEeumHqw7asqVSw9BY5RmPtB56ug8vpvYIGLSPLnnK43bA4ZdEFfg1R5YptKPsAGP/thAIsIvXBh/wc5VnlOCmVuZHN0cmVhbQplbmRvYmoKMTIgMCBvYmoKPDwKL0xlbmd0aDEgMTM4OAovTGVuZ3RoMiA1OTM0Ci9MZW5ndGgzIDAKL0xlbmd0aCA2ODg3ICAgICAgCi9GaWx0ZXIgL0ZsYXRlRGVjb2RlCj4+CnN0cmVhbQp42o14BVSU3do2AlLS3QxI5wDS0i3dJTFMwMAwg8zQIJ3S3QjSoICEgISSAtKChIKUlCAloIJ+o6/vOec9/7/W961Za+bZ933dtfd17Zk1PJzGZiKqEJQzVAuFxIiIiwLlAeoGZjbiQAAQKCkKBEqQ8PCYwzEI6N92Eh5LqBcajkLK/wdC3QsKwmBtGiAMFmiAQgLueCMA4pIAcWl5cRl5IBAgAQTK/Q1EeckDNEA+cAjAQBRwB4WEokl41FGe/l5wF1cMts7fjwB+sABAXE5ORvh3OEDVA+oFB4OQAAMQxhXqga0IBiEAZigwHIrx/0cK/tuuGIynvJiYr6+vKMgDLYryclESEAb4wjGuAFMoGurlA4UAfo0MMAR5QP+MJkrCAzB3haP/cpihYBhfkBcUgDUg4GAoEo0N8UZCoF4AbHWAma4+wMgTivwLrP8XQBjwZ3MA4qLi/0r3J/pXIjjydzAIDEZ5eIKQ/nCkCwAGR0ABRlr6ohg/jDAAhIT8AoIQaBQ2HuQDgiNAzljA79ZBAC1VEwAIO+Gf+dBgL7gnBi2KhiN+zSj2Kw12mzWREHWUhwcUiUGT/OpPA+4FBWP33V/sz+G6I1G+yMC/VzA4EgL7NQbE21PMAgm/5w3V1fiDwZpI/m1zgWIAUkA5aWkpcQD0HgDqB3YV+1XA3N8T+tv524ydITjQE+UJgGHHgAbDYVDsB0kgGuQDBWC8vKHBgf/p+OeKRFwcAIGDMQBnqAscSfLv7FgzFPbXGnv+XnA/gB0QSz9xAPDX619P9liGQVBIhP+/4b+PWMxWT8/YSlfoz8j/cqqpofwAgSIScgAROWkgQFxcXBogIyMFCP5nHmMQ/E8f/xGri4ShAHJ/tYvdp79b9vnDAf4/AhEA/DOXIQrLXCiA/99EvwuUAoKxb+L/Z7r/Dvn/sfxXlv+V6P/dkZY3AvHbz/8X4P/xgzzgCP8/CCxzvTFYFRigsFpA/jfUCvqXdA2gELi3x397dTEgrBpUkS5YRouI3xIF3vrLDkdrwf2gEGM4Buz6F2v+slv80hsCjoQao9DwXzcMNgoI/C8fVmRgd+wtgsZS87cLitXQP+tqIsEoyC+xSUhJA0BeXiB/EuxZY1dSgEBxrCohUL/fZAaIiSJRGGwIADtjMACG8iL5dbBStwBiSKjL7zsOjQChXX+5Sf5RAuzt5YXV228uYOv/vf4tbijUDwomWZhDgRUi3Z5Gdl40qLL4imyOEaysdsel2AzESmF43z4MdNUnzNOevqfmBHnMOJptPF8dPTUXxCJ4cDHud/dlQdhylk4xBkdzYF3tUKRk+OvJSxcoOwTF7DIhkx23TvU51YSNwskO344v3WruMkqmV3Lryceyq270lq3cHsADUHFGyZnFgklULerew31gw8m9ihmxuUuZRO1ll+NtrmsxcYX7AJ50rtaZwPTVf90uKXfk/ftXBYMD2ZLHpXp99dKPo2mYaAPucBaNpg0x0aUW3HmGxuFVkzpTr85M4WIq94jmXcZzkln+PlM6+Dx1SNK7xcVQPeyG0f3Xrd5NKKk5xaLe5WNWx418869iZIxtaXGuwg3Z3Go89RCcs5Gcz/WSiOI+fHp2AEFT99JPgxlUZdW5jT7uYmsC4f0ISYePk4wXTol5qeIS9pmKCNmhD4/UpI0R7J6jMKvFy9uZABpmHhpjXTxDTrdV79GbwqJfHg3Aa6050pGn222vOkd6Yw5R3AdsdNNhKdZdeXv9u6nPdKXO3lBZCmpKYxr13qJ6HAWSi5JnQkyLi/CNn3drK9iqyM1PciVbSlKUmFO9NdffwskxJLaRj1INnaEkp3E/qGZ7slgn/fqhYnibYqZsKPD+0uThNQ2TT8mUjes3THq/XndIcfY6FJMgctAr7rZ1dao05LuDuZUCb91LudxWs5kOO5SZWy5W+2ER4khTdf9uMSzxe9KXrdOWz8XWqk2xtoi4jJ7pkHXHR6/ZumwHk1hzXkx+6uviy9zy02n5doZ/SOM8oi0/xBVZjqhtTZbqUH8/SBdnYTcI0u88bSPy6n0Naz39Sipud65wayPM02G7xfCz5/eae2oaAGoKvvkoOcn1xwahvHKB+KSxliEaZF9kqclAky3hEnNIURxXWCvJBkJZb5G+dM+O+0FbPFXTN23Pw7M+1vc0HY2sYneGAsDneOXhWrLffYwl330QszaSfuWviuppPLi/t2VvdY9FI9ygnSDW5tZK5Ul0G1WpTfLs61JrY81D/SuJdUeJ9huP26tROpmBJOIMftNMtMO7fD2d3kxBz1FkF2ffrAw52EzzNDOOK/Zz25NncE+/82as5yA4tH7S3w3Rp8I1dRV/wq5V5HxU8XgiWCgGQaZ+YQ+oKF/q5SeKZPWBzaIihGATjAUGe/scTcHnCGVWsOByLNfBY4cQ07qP9jUe0RuUb+CVkXo1RsPTSZy6NxKezjz9vsX4xZTqhyNmxkoht+f1Uc6Qtwr/zRqM4OtKmpkbFg8LAoPWv3wxCQZJbmpVIfAyu09k/fDrWAjLpjFpOlaqVb2P1xSaOBctlyd/kKl3jNBGWKKaspd8Ooo+pSn3NmVwKGQUNCqOvlMSjhxcr6ztvstV+7U1M49hynT/uo+peuZ8OX6BiYYrCRP5jIqjcNEQ/WgBRZc7NX2iMwyxpap7YeyAW9OU67uQR1MB0R3WCXDnB59LRvh9T2GPHw77ZDZiYazbBAvUG68eQzNHkR6M2dR3luyLffJ5mTxhV9L+fZ69TZ/HqERlL1cnIjqd+vayMV/SnUejSyE+qbPCg9zNXK4WlQbKp017yqvpnoJzkTI+5G8ZFJeMxdHB69oU6SplhmlSDoeSmXHmm02ysI5oALO/SUVMRLuRQGQzWR1QZubjNA95FHGkNmnZtzTTgEc0JyewncCYSQcqDdd3p7c3SgNzc9fUMkd354K/vRhcKEJLwPjUT/yX1xoch57MPFGxB7PLpjcimWXu8UUwfbymF3t5y91IkWH/R63KnAUgreodQvi9MUrzwTLDR3fcN7mC5DJE9/DsFjkJPp1/ezY+vz1zF/U83OEt9zPehM2TY3sqWURm8sYzdDtvZORLsZS1NQeBPE7zzf5QENkJ7mrdwcJk0yp9WJcZV4lC8nbmpbcDjlkciarUca60miLVUqkPcinXfJ3ocW5y40QnV9TUeTWNvRjBmEhIcGDs1OCwSvFMltAD1jw4+bWrajBo3BM5vLTePPNhNrCGzLA6HOezKw/6a83OYREAp/3tqmEZffjGZp3l4sb4UEQPqDrP/nRbeVaYFHf/2BlTgkjPcaWUTv1pFOvT61hJYLrzukkuxQzggGe8z2nieU78MoXlvN1L+rzzpUJ5k23Wds/ghs88u5w7qT9VEn2LTpq/pwKzxvDbdUC6G9O+eMGk/KFppH3d+3znAG11ZS6e8CDo+3Jfzu3GrDHpxNFyU+Nt7o/P2uV/dr0RGO5K0rw5v10O4avr2+xhEWlvJX0lgSPGMgDgOUoKjlnoYUmYf8dA6jEaVW97ydxfqk8uO/HidCERPHrSMoGiXcCti8/X1yl/06H37vSktUgg5wvhvSKht0tgG//MgbHn5cX510hoHA1eJ1w5iag0EQKpLQmuWPhOCyYaJ8+qMWZVw2UUEOX3jdZ0+DT8ETYRUf3n7oZWLTYv9rXmb2+rBTdl7bg3LfURrpju8y/OTjhIzPNQAnFVL68+eUQ+x0kYp9hBBHlEoGZefaq+xWSy2UH3OLLEv5AmKD150YeD+rPQ/ZSyYvb+DM0WcNKbpwt4aQaDe2/FHp+x0e9h5qPwLnWgedELxurNOz6GB1tc2tLBpBWfyA4Ii4vsW8RLVBlSXiRkCAVtNfBvtFvOHq3Ea1fVIWTC9WAsVrQBy17FjvuK37W5Avlqbo1GWxsAKvh7GPsyG6M/MwWIvWtqXQiY1u+zjQxqj9O4xj54S4Ti6ypQc9+zNZ7Z1uxb24nq0GpMHVFs06tVpvk21Y2M9pddGER347jOVYkdjnmYH3rcoJQtyjhOsPkhFFqdXAGr6MbxdV+MYWS/0BEXkCGqSoZzJU72fQ7nBrLN/whrru2zVIb3UFPHBZxsyQ4OBPWUK0F+uvmb5yWG9bVYegx9zF5lulf52kV9hCn1JPXz/IuOvGtyAdefb5rHqi+HiPVj7nekDuREX69EsQnuZ8slDHpNzOo+KEG51Vvs653R+LmVdIgSCxOMXQg5izfMPT0i7dPNR2jofzaxxZMMO281FkGiTjuPu/huT9p0rRBART6Ji12QJxTLhCUIakrdzIbEHJWhkrIC7dVrlLh/4GkRB7hwTsYKPkJ14Mxcd4t/I2L4PWx/rHzsMepYNnlAz9fE5X2iZ4GguAMNebjoXHxs4XjvXiOpvmXc/dNXPy8vPMhoEaBxMnse2k+iXBVOKc+rHZ+YPIOzhjBveL44G0hiHyEkRKfhSvmLWkck47FOjz0ROPrIWmpeso9TcQYR1ysuda+tfR3v9j6ktpSIBQkMYKjRfsK2ynEv7lnyHqjaymSHJyByhvHO0/Z56zLm0l5JjK4/sL/7kSj+zM24Abv0m2VsERo3Nd+Ep3l61msJ1lZ9aVzO8fnsZTQDGUfKIG+UUU3jweQiBOtZPlnLf+neUhrqzJMXHFvWZ4PhjiXS9cml8YLS3BSE2ALpngNjiAUmF1XTXPoa9AR3w6z1enGXLFv5AhZsT16rsi0KECMPziZuNM2ad2ZQ9eWmLOmPr5Df2ft8vOOgAa+6sqs4lEffLnzXJtHLeUS7bBHzLSgfJ+smwVcpy8g92JRF/O4947Dg88vpIMWfCXnY3zO9UkZBxn0E2+g8uaNK9qTgjc10QRI2IRdP1VDhBuGXikFutRJSVOrD4TL5X2ZJ0z5n1bdkz7NShojuiGlVsbAMt48CS7MwpgWrHfG4olysvlBSV2amHnLj0IfQjTkPz+ODOzGoZpWGxrWssJ+Oh7uq0yGSlWsmdDs9auyWp/e5D+U0SzvoU9wUSR7YKwNqtwsDfa/XO1JISZ6Xax24zPQ03SpUy93eyP+kWlVLvdp17+nE4SgFx8qL5albLYTx7DFlKZMH4k+MYYxviOtOhOfMBoqlT9c7r7M+9CqrtEt9/9LH6QNpZ0vj90SG054Qv3Nt7p/FLJHluxOiwSXt4zdeZzyrYng30a01lpsBbmjMSw1XZHz8EsbJcI1DcLSrRpRAbMuXoD/OVLaDX2Vh4UFeABm4rUulz5BX1yO76P0jJWvOVx6Z0KMRlXEEPbnVT65pS3Wd7YtC2TfuDLOp12/7XxQYepOBMgh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donc m=3*ceil(\alpha*k_previous) (me sûrement être encore +plus précis mais le gain est relativement très faible) et si on est à cheval coefficienter (sachant que l'on veut au +moins 6 blocs dans tous les cas) en supposant que la difficulté ne change pas drastiquement (en n'oubliant pas +que la difficultée peut baisser, on fera remarquer que le plus grand changement absolu a été de 302.22 % ce qui +292.33000000 428.33000000 292.43000000 428.33000000 +165.67000000 733.33000000 169.92000000 729.42000000 174.17000000 725.50000000 178.42000000 721.58000000 182.67000000 717.67000000 183.00000000 717.67000000 183.00000000 717.33000000 183.33000000 717.33000000 183.67000000 717.00000000 184.00000000 717.00000000 184.00000000 716.67000000 184.33000000 716.67000000 184.33000000 716.33000000 184.67000000 716.33000000 185.00000000 716.33000000 185.00000000 716.00000000 185.33000000 716.00000000 185.67000000 716.00000000 185.67000000 715.67000000 186.00000000 715.67000000 186.00000000 715.33000000 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compressent ou +mon chiffre de 4 GB est +imprécis ou le leur +(bitcoin core) pas à jour +? +cf "bitcoin core.jpg" +I should try both to see what files look like +=> what are the "advanced functions" disabled by bitcoin core if prune ? -prune=<n> interesting, advanced are +really advanced +look like we can prune "by hand" in settings after having download everything +the bitcoin core console might have interesting commands +soudoyer ? +735.00000000 357.25000000 735.10000000 357.25000000 +AH! +how? +? +83.37901044 443.30938219 132.55168922 443.30938219 +3.00984733 457.45434815 78.51632329 457.45434815 +203.41322286 657.84651060 248.21328295 657.84651060 +378.07616642 132.82213520 408.87554676 132.82213520 +509.28941655 182.38176797 420.92333802 193.95427250 435.53499307 200.01825936 420.92333802 193.95427250 433.48073222 184.33220147 +440.20312701 298.92444436 476.93545902 298.92444436 +240.22320039 311.40733537 279.51700720 311.40733537 +135.47763121 298.52748144 164.65346991 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