直接計算をすることができる装置である。
普通、計算をするときは複数の
分岐回路や大きな
装置を使用するが、
その一連の回路や装置を使用することなく、単体で計算をすることができる装置である。
主に各
粉の性質を生かした装置を作ることで、細かい
分岐を省略する。
装置を
省Dotし、パッケージ化することで使いやすくする
主な装置
※「呪文あり」をクリックすると呪文が出ます(最後の数文字分で改行されています)
装置に一定量の塩水を投入すると加算した結果と繰り上がりを返す。
複数接続することで加算なら7桁+7桁でも実現できる。
ANT分岐と組み合わせるなどの工夫で引き算や掛け算も可能である。
0022001000100*02102*01*03*06*05*01w00q00004000v00u01u0B*0200Du0F00Cv0E10E00Ku0J*0Hv0Lu0G*0Bv0Q00N10M*0Pu0O*0Su0X00I10V*0Y10b00au0R00e00Uu0fv0T*0W10dv0j*0cu0iu0Zv0m00gr0AA0A000w00A0fr00p0Ju0s00uA0wp0yq0v000s0vw0fm0x10Mu0zw11q11w00z00P0Bq00r0Jt0zA0SA1CA0Bt1Bq1A00Ar1Eq11A1G017z1B01L10Mv0xP0By11p11t11r19z1Qq1D11Sp1Qy1VA1IA0Br1YP1Cr0Jv1T000x1XA1fA0Bs1g01Ru0Sp1Qw1WA0Bp1s00uz1Zr1ip1Qv11v1N012A00o0Bx1AP1h11bP0S*1w12400D*26u1qP25P23u2A028P2C00Dp1y*2902GP1e00DA0Bo11y19A1In18x2Iv1jt1zA2MA12000t2O00EA2001AA1Cx2Rp1Qt2T011z0vo1tA1mr1nA1UA2V*0uP2Fv1ju11o2g00xA0x00vr2hq0BA2Zo1l00zy2xr11*2m01p02J02Yp2j020A2h01*01No1m01DA2k00zs2.w2cP1eo0Bu2pA1D036A2v039034o2U000y1d036m1kP2np1Qs2Xy3G03402Lo3Ax11.0xT1k03Zx1tT3ax0AP3RP38x0vv1H03Vo2Xx11x2.p00T0ST3c00DT3pv3n01kq3D03Kw2qA3JA3Jp3Op11u1.v3lA0Bm0AT3o03Z03q044v3sx3e030v1js2NA3x03Uq18A1mo0Bw2qw2qn42045p3sv3sp4LT21q3ut0vs1mv4F02WA2sv0vp4GA2Zp4Jv4MT43p4N03tP3f02Wu4bp4fT43x48q1au2Dt0ET4aT4m045x4ir1xP1Iu4g04KT4hq4Pu4sv4Z04oq4vT4nv4xv47q3us4ly0BT1KT1Kx4p127s4l03NT0Bz3st1DP4ds58y3sT1Kt5C049p3Su3sy5F00xs51u5KT5305MP5Du5O05Kp3nx3cx0B.5NT1UT5Py46T3rT5WP5RT5Y05TT4.T5c05IP1nu5ST1Up4wT5hq4j031s5ET5Zp5m000.3uz42x2MT3ao5U020T3at5k03Np5s.5uq4bo63T43o4bt5*y5a068.62T65T6B045o66T5eT5lT5g05tP4dz4YT5w06DT6Cv5BT6F060T6H.6A06M06Tv3so6E05905f04t045.6Sv6VT6NT6Lv6O06XT5Wo3nv00n53z5nr4q01Aq6406UT6eT1IT6P.5z00Dn3sw6jP6Jq6ov6c06p02WT6so5Fv6j00un6bT6q06tv6zv6fy5Lr00c0Mn6tT2Mp74076T75o6Wy79c00b12c0Bn7C01kT3ap5y.3uy42y53y7S03ny6r06g01Dc7Js7A06jo5Lx61P4dy4Jy5Sy6Vn5*r7Ab7K07aT5Px7c05i03Nq7fT5eo6jT6Pr7is7Zn7Mx7mq5ov1jy7eT5ey7gT7sc7Yc7Lo7bT6RP7dq7p06Xo7r07Wr7tc82T7lT8407ny7z06Xy7*089c8107k047T8Dq7xp1cq86y8Hy7Ib7jn7vT8Mr6my8Fy5So88y8Rs7uo8306Zv3s.7Qq8PT2Mn7U08Zc8B08L08cT6l127y8WT5ez88T53q7Ap8Jn7MT1Dn6k06I08Eq8f01An5Ls7it8aT5PT1fn6vn8eT7.T8pn8*c7Jt7Ao41o5LT53r72w6w08yT9606Xz8q07Ks00F00C9LC2Mc3Fc0VT9208do9508GT97T5Pu7As4Gc7Ju9AT5t09C06*x5V08xq8NP1Uq8zz9Jt8A00Ec20b9l000m9JT7Vv4*T8mu2Dy8o06Xv7Au6Ft9Ab7jt7Zo9NF9Mc2W09on9ct7wr8Vq8zu7iu7Zx4Lc8Jw9w06jnA3T8U18nqA6c9Zc2ZwA9b7jvA7c41nAD08l09frA5T9Hy3nu9wF9MF9M020c43v9kvALo3nm72T5PtA41AFT9Hp88oAByAJs7ZvAL020n5LtAdu9tq86x6i0AkxAic9PoAH0AlTAcTAEuAoT9HxAJu9A00uT0Sc8Jt9.FAUC7At8gTAw0AO.9Ty5Or6jc0EFB40AW045v9kwABp9jTAx031y8Ft7ro7VoAhTB1bAKcAHo3noAb03nnAbz9s0BKq5Sv7ru0BcAux3su9ys7Zu9yu7Zq9Jn88w9Fq9g07oT5ev88uAZ0B009lb2Wc1Ic2MFB4cA1q9pn9EnB9T20oATC9N0BEvBcc99c2ZvABr9p00uo3ur5zx3cz5er5zo1nT9Ou5eu9XFBDo7ZtAZT0An9Rp5yp7PP4dr7F068T5et5ztBab9nx6vc2VvBfc1nn5LpAn031rCOp4bTCQo5BcBR0Bpv9ktB3C9NcA1s9JpCZv1jrCbT43T5Y*AWu9*C9O03qvBdc9Yu2PT5PpCmp1QrCo045T1tpBS09luCXc8JvCIsBTpCzP1fo5sT5lcAurBBb7juCW00En9r069PCNoDA060cCfqDDsCHcBtCCjt3FnDHp4b.C7oDAy0xcBCCB*o7ZpDNcCw06uT5b0DI07nrC*v3s*DWuD4bBQb9loASnDdpDTPDJT6RpAkrDa0Dlb9ny88vDH.DUT7OT3a.DWbDl0CJcB2cDPFA0tDRc3ZyBaT3N0AP127*6t*7UpB.FAVoDZnBGc1Sn7Z*7ZwBjr6m*5zn72zDi08vc9msAjcAuuBB002c4Gn7QtAkqDDtBec9muBenEHcEUPDpxC90DLbD*pEXc2ZsCiFA0m2Z*EInDx0AOTDLuCs0BEoBBsEqoEYu0SoEmPDp0AO*ENwBBp9Yb9nuBEwEJ127rDgT5WpDroDFuF1nEnvDwpBopErFBum2swF2u2DrF40EBcDXFEDcD9c0tu56uFGoDKzENzAWo1fqF9TDdTDBbDuoA*rFN0CaoDKyD.u8s0C6c2ZrFYvCnoDKT0upECC9OoEvcFeqDxx9eT5Pm0Ac2soA*oAWvFSP4d*EAT5PzDWo1CoB506nPFvoBUnFxpA*.BBt1tr3un4JzFy0DGcA1n20P2G0Dfo3nzEMpA*pEs00Ax6mrCO*Fqo0Gc3Hv1k1F3o4b*GL01kc3HzGOuFOT43*GRt7Ar7LyGJoGQqA*sA*P0Sv1yoGaTGWqA*qFco3nS00E0xS44*1jn5Hv201GPTGhc2sc2sqGkt6vTA1.GB06jrGf1Gr045m7XoBao1fT00S6*04lw3Fo1BuGNoGg0H0rA*cFeTH4t3ssGE0AlP0Mo9FnGpoHAv3smH10GiT0u042m72u9FoHJrG.uGVx41rHCo1CT21T0xn2PP8gP7LrHU031mD*c2Zq4Ns72sHSn1QnHK127mHgoHY06*v72rHkPHdPEv1HnuHX04Jr7Un1Cn1QoHTPHuu2DmHo04Jp3n*72pHs0GzPI00HfuHwp00J5Fo2wnH.nHlrHeu1ToA1mBBoBarIBT9RTIM09cTH3w1tc3HwIEPHt00Do6mm9nt7AT12nDZT3Nc4XcC3PHc0I70IU1Hvc1ncIL0ICnBgT0D0FR0G8vIS0IevGqu4GxDZc0AJIO0IuT9RcHYvFk0InPIdnHmuIrcBsTIYcIx0ImpA*vIonI*00ux7Zs7AJ5FqESqAqoGGcIc0HH00xo1QzGyvIq0J8cIQqIiTINTJO03scJ3pGY02*o9Fp5zSH5rJJo0JwGS0BrTJ2042vIdoJUoGkEGmp3srJX10MwJZsJATJPTJmoGjTIlpJSwIopJVtJhoHewJZp7AqJN0Iv0Iup9.TIloJEo0SPIdpJsTD9PI8wJZtIXsESc5wxK000DPK2oGvTK40IfuJ007KJJyTJOq7Zc3cuIQsK10JGu8sT7a01DoJuxIsqJxTJm09ccBa03ZuBsoKNo9FuFcs48vJKwK6c3nsK80KY0J4cJFoKbc2ssKdoJYxJ9cKU0KIsKK0KipJqPI.rKScJMJKI0JycKXpAS0JGoH*0KF0JL0JasKhpK*pKu0JGnJ7wJkcKqTJOuKsp3nwKAvJ6rKw0DWqLB0KyTKXcHYtIypJ5PKvPK5xDOTJbcLM0DWr4GPLP0L2wLAJLKwKsq3ntLNcKknIFPLQcKxTKVTJPcKXqLb0KjoKan1yp5yzLHtK7nLaTA1pL7o9Fv3b0220LXxKpJKIyLrtJdnLnT3azLHpJwJLK0IucLjTA1oF.vIov3ZqH4TMBq5APLf0L4nL.0Ll0KB0JGv3ZpH4oGko3npMD0LxcIhJIv.LrvLFPIdv3Zr00eGlTGTPMEpM3TLh0M507ZrKg07KoLV0MJpMNSJVoMN0LwvKexLRsKhrMerA*xM9p3nqMBS5zpMOvMmcMQTIMmMoT2VqA*yMrT0EED2zM2cItTMbTINcKXrMeqM*PMUpLoPMEtLqcN7T2VoI6vLvzLHsJl0IjcNEsIQrMgoJUq3szN3qLJTMbcNEuMT0JGzAWpMsnMvoKocJ1sKhs3nrIy.IozNW07aPMEsNJTE00J9T3Ho9X0JTnJIoFcnJiuKGpMa0M4TIw0FcqNc0MHvLGPNCcKgnIs042rLcoLmPITvMw0KHTN509CoFccHYrNM0NnPO3oNZ0LIJNt09cpLrrL*POC1JjxMnnKscLMcA1vNy0MP0O50OFTFq0KsrMs0Im.OPvO4pNsTO6T5PcLL01DT0toNmwIor4Q02Y03Kt0vq1UoLpcN.cOcrOVtLO0JGs3UA3HAOtr1fpNIcNR0IOsOM0OdqKZ0MIo9FsOk03jA35r1WpNQJOS05LcOoTOecIboO2036o3Uo1Nr2vr2ht21oOmTLS0MdT0tpLtn3SAOeA3Mo1.p3*AOlPNhcOxT92uOzrOVoI6sPEA3Jo3OA35t2foP6TOa0P80OUT0trFcwIosPa04Et3FA2ZzNq0L3tND0Piq1Cc0twPlAPMA38r1uo2NoOwJLZcP9qIQoH20OB039o3Mp1lt33pP.PMZcN40P7TOccH3qIQ0ImwM9A3MA3ir2xqQ90OQtPscNLc2wcAIPMUA3yAPH03BA4UoP*TJmyOzsMkoM8PLWvOYcQBTPgTQD012TKmcQQ0L8rPJsKhcCCpOI01*vPQA0Mr1jvO4sNi09C.QYT2spPNP4W04T03UvQroODpOZ0P7cOcsNccPB0P0nC.A3aqPF012pQknOztD2oNUo9Fr370RGAPbAQS0RAPPUJIOmQl06*o1fcFEPIdr4E00zo1.A3HsQ*1OKcLg0QC0RCTQPoQ20R6P1et33A35sRWuKGtQN0CHTRb0Iz0JGtPmsR9sRh0L3sQtTAlcOctD2pQx04Tt3iA35uRqwJvcQd0R20KstRDnIotPmqRU01.sR.xOLcRuTIbrNNn2dALsA4Co3UrS8cMx0NXcSAqREn1rARy01do3FpPf0RZcOcu6VcR5vIox2t06jqRBcSSTRPpSCPOJu1hP12rAMcSITQeoOzu3sqN90QjPI8q5Hq5HmESpR1TPgcSZ0G8zOXo0JqSnr1QmEStIXpBTcSsoQa0ACP2MrHeqSwPSf0ORTO6pJQ0Ksu7gP7LnH.rT3r1wPT5pSq0KypT8cKXuSjc2ZyHlnTCPSmrTE0A2cJ1nI5TQfuMsc2syTMPT2PTOPSd0TQ0T60KyrTI07ZzSknHSrTDPTZmSpcS0TKVrTdc5AcTLPTBPTX0L2qT40TatIX*H30OzzSk.1Bv3HtJKqTsmESsRs0IutTm01AcTo0A2PG5PTY01LPTFcTk0U2TQfyJw03Q0U600xrTh0U90TtcHGtU3x9FmJUrUIqSonLyTKVvUMn1ZsUPrSxnKTJKyvUTP1CsUPoABuGymSyc5yvUZ00AsUIpAWbIWoUWcSg09cxUgq12PU8oFRbUkPUAqOxxUosUInFCCCjm72.UNnLRvHZ0Ozx9F.0TqSnoABv7Z.U.cUmTFxTQfxV2uSvr1QpUjuEY05tnUl0OETINzUg.V3rH.oF7c5WnVHtIXt5ATVAn1Q.VLP82cE2C7A.KX.V70TbT0GTVSP5WuVCPFzc0MtKs.VZpTG*VKuVe0JHcAusVhnVPcNw*Vk10Mq5HoUruKp0V6nVHsQtn88cOcxVB1VsrHloEjC7AyOc.VicS0nVz0KsxV*uTZqAWqB10VoPT5tSz0ACTVc05tuVlnDW0WD0TasNJpW7cKXxW90UJv6jHFMHFMcW4nVHpNspWO0A8nVTuVlvWSc20H3FH9AH9P0WLmUeT8v0V1nWa1W0P0Sn00HA*wWf09ncVYnVxcIBoBgnWkPVd1Wm06uHWpcWd0Wr0VwPUArIBcHzcV.nWluTZvWco9YoWo0X0cVOPSfvX30NjcWPnX60WRnWocAIcW*uOz.V7v3ncX40W8nXHqGpnXJoX9HWgcWsP0GoWw0WI1WyvX800ucXLcLLm3HcXGPWxuX7nXT0XcoXAuKsmGynWKc21nXRr1ynXjwWquKKqXf00EPCJ0XZuXiHW.oXlc2MoVDpEIwWbnXscXduIRwY3HX.HPIP5WzY7cXKoXAxGyqQzx13030qXSHY801ko1Zt3h02r01ArYBoXU0YKP1Ct4000zu5oqYIc5tHY905tp2Xv3VABvA3iuYVrXrHVXHYYwYNp3Os11sYNq3.rY7m72xGywYiA35oYGq34vRyt1frVlq5HwYq0YNsRSvP300zqYm1WyqYxp3zA33qYkoPRA3iqZ1uWAr1rpYMsRSt3L0YNA3MqZ90UJq5H.YNv2xsY*p3w03KuYePX7pRSqRSr1Xo3.A3xv2FqTsvYlA3ipYkA0GuYwrLnAZ8A3Mt2.uWJn3GrQyuZU01F00.03NP1qA3aA2jo41vVlm6jA35pZSAPo0Oiq1.q2xyVTzVl*ZNA3Hq2xuZasZwr2NP5Wt01m72mZP0ACA21A38uZkp1.rZzPa61A209orZsn3Gp2vpP4APorZZAZGA38yVTta7nHW1Wy*4V0S6A35ARzAZwpZ403OyaR1aHma9nZt0aVAQwAHhAZwtRSpSO02yPaGq3F10tma9*ZyA3Au1uq3Ova505tt01qaoqaTuTZ*RUt1OuatA5AA1UPan00Lqaz0UJ*1.oS6v2esOs02a0Lw.2W1FM1aprZhARI03VraVr0vxQSo4Wp5h.bEqay0aI1Z2racqbQma9qZJtax0b50bRuZAPb4ubXmbVracma8rZcPaGmbf10Mp5Cz3HubEmbiu0ioaS0bZ00h0br*0ku0o10lu0pubw1bv1041
bz*071b.*09qkK2
装置に一定量の水銀を投入すると加算した結果と繰り上がりを返す。
省スペースにすると20桁分位入る勢い。
0030000000100*02102*01*03*06*05*01w00q00000s00r00A0Bp00.0E000z0A100u0Bs0DA0Bq00w00c0D00Op0Hz0Ju0Lr0Hs00v00T00x0Bo0Pt0ZT00p0BT00t0By00o0Sq01u0Bt0Hx0kA0Bu0SA0jn0Ht0Vv0X00eT0d00Pv0tT0jT0fo0h10K00AA0ZA0*00KA0Bx0pA0BA14r0LA0mA0g00IA0jA0Lv0rE0c00cT0tc1Dp0Pq0rT0BE1GT0xA0Bz0T00cA0FA1P00eA0Qt0Eo1QA0NA1Qs0Er16000y0Es10s0WT1J000E0FT1Fp1Pf0Po1I01e01kp0ry0gA1Mq0i01n00.01qA1Ys0Eq14o10p0Ep1500M01ry0Hr1*A10w0Hq1qs0l01rA0Bv0Ho0AT1Jp1f00rc1Gc2801Cp2Ay1qz1Nt1x00WA26A1401T01zo0Hp22A0Br0Hy2P00CA10v0H.00n0VA1Yx2SA1bA0Zq0rp1lT1g00cc1DT0tp2d01Zo0yu16o12A2K00HA1Vq1yp27A18o2RA1WA1Qu0pn1u01rs2Ps16s1tA2bT2901E00Xc0Qp1i01jE1K02jA1o10zq0Eu1Pv1V01qo2001s01qt2My24p1300An2xq2OA0*t3Dx0Hv2rt0Bm2Dt1Ic0gf0Hc0Zc18T0tt1mo2k01no2Lr3N01R01ro2r01O03ho2Mv24x2Ss2Vn3hs2X01nq2QA0*q2u00gq0rt3Uq0Nc3Y03vT1L00Iq1pr0Et1Qt3ep3eo2o03EA2nA2nx3Fs0ls1MA2a02T00YA2ns27q3z02Bp0Fc2g04Hy2Gq40A3r03it3hq2Sp2rp2Ls2Mw4UA18s3Km2WA0fA4Cr24w3po28v2ep0Pp0vv3.y2Wc0Qy0g10zr4101Ov2l02Tp1v03gA1Dv2Iw2Mu0Hu0H*3JA1Yr4bA1Yy2Dc2Co0do0Lp2VT0Y00gc0e00gT2gt0B.2W10zs1zv2VA2Ko3Ds3Fo4vA10t4cq0Xx0Bc5000Xq0dt3..4HT5Lv0v00s00Gn1ps1zw2t02Tq4yA4Op3Kp3Kr2Oq5Q04f02fp5St3aA59T31p1jc2Cq36p2A.5Au0UA2m011p0Nn2Is2Pr10q1X00Mp0Nq2E032T5Lo4Jr5n032y1q.1C02iT5Lp1hc57065E5on5Vr0qT1dE2AT6005500Ef1iT0tE1dp5i00GT5kT4ec2DT6O05U10zo1Oo0*p3Sn2Io2Ms6D01ep6F035q1HT6Kp2Fo5300cE6bc2Cp5Sp2i.5p00gp3hp5D03io3ps1c01kE6ip4Jp5SE6LT5PT6RT0Pr4Jo6wp6B16Tp6oA59A1Qo6rv5.p3Ur6*062p6M.5Qc3VA5L055o5hT59n1po6qA75A0A01107J04Ds6st3Uo00f3W07F01jt7BT0w033q3xo7G06Su0Zp7302Sq3jA2sA1tv7Cq7Y07UT6y05TT6705g07j07a06nA1wA1Aq1Vo2Lo76T7WT7mp5fT3ZT6yv6Pp4g07po7Np27n3oA1BT0W04I07nT0dv3.u2WT7xc3Yo0mo7Ip7c.44A1Ym0OT8Co5100Cp53x8K05N00Xt7H172A1Pp6WA1GA7gT54c5MT7LT56y64T7w05fp7y04H.6mo3iy4Y07Ov5ec6j07oy8b06a05*035p6.T6e032.6ms5X.4Yo0Bw8w08jT6z08qc0DT8sp7V06t08pc2sc14f6J06A08tn5VA4Z03uA85093p5lo3X06Ic69T6E063o6gE37T6Gq6d077T8Ru0*x1Yo1rz3HA0zu0Hm9006h094o3xq1jp2iy8nE6x087p8eT9Jp0r.6mr0n00OA4Wp3Nq3O01a01rq49A0*o3tp0Ex2Lv2Dp6608dc4KT0FE6fA5j08op7802fo7009914lA4Br4os7Nq7dA1703No1Po9or3pp3QA2Lp9pm9wE6Fc34c3yT9.09KAA0t7Qf7So35T7z07pr9ko4r09qA3Du45p2Mp2Mr5Hu1A03fv3TT0dc7D00P07TTATy8nt3w00AcAM05T.6mq3B03foAWv2SuAZA2LA2Lq2xA18p3pt3KvAf07X0Ano7ZyAlT7*07o.AqA1Qw4GA1Pq4Oq9po8H045A1QpAbA1Yp9u03Qq8kp6v08mo53vB5T8907pp2Sw0Hw6Yp3Kq2St5xoBE07cA3ruBHA3Dv4d09fc9zv8AnBdo8Lu4ku10rBSA8xA9mA5wA3Dq5bA10AAw02NA4Os3Fq4RA0B*4*p79TBm06Nx8OT8Zt9Q00.v14x1Mp4QABoA5Z07e01rv3pr2IA5aA2Qq5K09yo0dq5O03806N07l09yp7Z.8ur9n01zq9pA4OA10o2SvA.A7Lq5v000mB0T8CpB3o9Lp6io61T91TC1s1zy1ns1Pu1Vp7t01Zq9P02BoCd0Cmy9d09xc9509Ho3606ln6CA9DE2QT1Fo9GA7Rc9I01kr92pCro9aT2hE71u5q00CvCmT9Nc6Q0A1T7kpCrpBLTD50A5u2YA2Qn2xw4wn6ZE9eTCZ0CuE9*0CJp66cALo6kED604DxBkr2nwDX0CXn0St01m2W06sE9McDT07AT7ktAQA7EoAS08fn7IA54A54pC8u2Xw3Do3h*0Vn22nDvA0fpDcn26T7wcAhc3XoCaAAPTAgq7iTAT.9jA9Bu43AAdwBv03ip6p*3FA0Fn13rABy0c1Da07PTE30B20BMAE20BdpCMn4N04E02J03iqED0ESqE809TABwA1Yw3Nx1Yv2RpDy0EJ0EO0EM06NvBO00XvC1r24uAA01zA2nqC50EX01nvC6o4oo45uAG0ERo2MtEHq0m17LvEj0EfTBPy1qu8B0CF00Xo8E13AAF7u7r0CPA42A4Oo3er9kwCWtC8t2Iu5xu2IvEy00K17LpF3c8Yo52A5jxB*qCH.B703is45r7crEAt5GA1QrFEA3DwAuA5IABtA18xFKu01qDzxFR08Q0CI.BK0880Dm10zp2Sr3hrC8rFqAFe04601z.Bk0C9A1Yt8403fq0SpFh0FLqDz0CKc8lTAkoCb09Z02frDh081A4Ou3FpBG01rt3etAC01z*Fxq0Hn8it2I.3e.Fg1E.T8.cAzc9XT6RyCqr9F06HAC*oCur9in1pq0Ev1Vt17oBbA4TA18v2Mm8iw2So8iuAGoBFA59pG1uG1v65rGVoAiAGXT6K09Xy9dpCc0AnqGA.CNA0*vFbnEvoFVAC417LuGpTGQoD40Cpo9L0DE0FnT9hTCfrFxr4mn8yx2xt9ptGOqG3pHAp9g09Yp92EDfrBy0Cm.G.00ItEdvD9cDgTCe0FlTD.o7RADkcAotGZ15BrDb1EIv7CoHa0AioDlT7WyB40B1qHk0ApnEQyBUAAHA3PoHfmDdv7h0ELTG6AENTDOTE5n0iA54tHr0COA34ABl00KnHunG3t5lpDF04LoBN0F00E*.6mpFDAFpA0C04DACSA4Ow4XnGGoBSsE*TH.0E*yF2nBg0F500Ko1pp5xwBp05H07MwIMA1Ur3DyBRA1Yz9kn9XcFO08MAFQ0F4TC00BQnAFA7rvFbAAB*2oq7uA3DtEmqBIo5cAI5o0pqCEc8YqCHyHmTIQT7W.5pA54q5xsEWsIZwIZ*BDA4Ot2ZsABsBpsBjA0QrCY0CL0Eg.D908*rGznI00ESp2PoC603iADpAI5u4wA7K02IpIZA7Ls20p1YuEAo3Fu2DEDN0JLTGuEDQ.GqTCz0GWf97T1drHdu2rrIK04DqEAv9r03iuJU06U0EWu3mADsAJaA3DpBY00Kq98pGrc96cD0E9eyGw0G8q9OT6R.J401qpC8xJxv5FA3DA4O*2op9s0KBAABq3pqF.uEAp3NrAHqJKc18qK80DC0HY0HNTEiTANpJnA0*rF9v3hA740JqACR00DnJA03euBvp16pJz0ETA1Qq5Gq2cE6u0HB0KV0KUEHP0A30JM17Mu2Mq5xqGHvGHtHHA0Ln3eAFZA3dA4Oz3KACC01rpFt03uTKXTAgrHQTLA0KUtDj0HjcHcTHDA1U03Gq45x5Xu45vFc02NqHhfARcLH0LETEKqHotJn00Cr4S0AaAIdABloI5vKb09l03gqHwqLVTDiTKW0Hp1HeAGnAAD04Eq0FqFmpHMt7VvKWvLI0D8T86TJ2vBfTB*oF6uD7m8J0IloFP0B.0IlqFSnCw0LvxFjT8ao6gtI90KqtLWs1zsEeTJ205TyCqEGxp8r0K1TLusDepMJcGS0KTyMI0G8oGsfJl09ETMMvKo0MScK3o9bEJhTH60GyTHX.HSs6so1eoGxqKSoMh0AO0DREKppHMpCv1Ll0Lv0KrTMGp9co6gpDSrLC0Kr.MfvHVrMxE37yJ1cD*0Aj0FouD7sMFcN2oLh0LT0HncLS.MzTD.qE40IBAHz0JITH*1MqsMF0NH0NF0Eh0IDT86.NCvLt0CIuFNpByoL.0LXA3SwITTBz.I.pByqM51NJvNa0KuTImyJ10NLTJ3nM6sNKcG50NM.KQoCoTK9nNkvNo0G9THXy8npD30JkcD0pMpuD7z90r0NpMXpK20CtTDGp92oMkpGVqMjEAzTLuy9Xr2cpNsqKSEN0oMvEMnc9z0MynHqALpAO0T1Du0Xp0mTONT37oOO069o32ECy0NO0D1T7kEKtpHoE37.E601ZAOL00Ap0rwOgT0tu9bT0b00roOlpM.0Nf0H8AHzcN7cNBn1pA54s5dAOMpOPp8xTOx032oOSoOmTHZfLRoE10CJtAmqN8.OcyBko0jp0Vp0ru1jwPBT2hT0NTOko32tP5cLSyNhcNmTNj1F7019r4otETpOSuOSwPDp2AoO*T7bT8ccPL0MHoICTLx07pq9kp1.r0rrOCTLw0NivLy0M10IV1IHuAdp9Tr0Xr6WP1MoNYoM2.NepASqNcuBq01ztOv00gt2coPuc3YqJ0oMATLjtLWAJF03fwExp27t5Nn6WTPXpIATHloG7pGVpMKTNq1PNr3KwQ8A0ZtP*T0ZEPF0Cn0Nt0OlEQPyNvEGxoMTcNyEDVq4moBI.6qtQA0DaT1JoQPT6GoQWo36oQToQFTJjqOEpDVs1zn0e67R60ZoQS0DBcKRcDBo1kqHO0MPcPYEOV.HSr0C60Px0067RT0cnQB00gEQf0Ni0R602DyK6pA2pOapQnr1*s0Pf27c1VfRG6QrT6zcHW0Op0P4TAgoHicE00B6nM6n1Ev0dwRV00XwCHoR2cCsq1i6R3pDdmF3tLFcRRTHy0RO0NAoEP10ztElAL0A4Oy8in32vOh0M0wPBcHioAiq9HfR200goLgcPJoQ30OWtLWqDqAABwGb025tBA00gnGKp0rvRrwOhuQqcRac0g6RcnR5tMBpLrT7.0NOvC1pEWtBWAIIAJYA5rp3KoRppS9TOy0M0n2W6C*fRH00.fRJ0RyTPhcPLvL01EIs4vnPs0PluBn03GsIZo45o6rAKet3e*S8TG3wOhp2WfRZo9GqRbfOOn8xnShm4kmDds8N0M40Fk.6mtFJAABoSmAFzACj03fpJunRqTSUySWfRGASvASX6RKxM8tSemS*ANGcPYtMDAFfAT5AIt04DvJWAAzA0QAEY02WpST08J.St635oRvcSEfSx0Qd0G4pQD05Ts5AmTK0CJoQwTJjpQH0R9qS1AIHvJy0F.x5xpAvpKcnTB00eoR2fTE06HqRw6RK0KTPDOPHXs5AqEzq1Y.1CoR7cCsAGt0U702D.8gA18AL6tGjATQsIYpC8q45zSq01cv3V6Tac7Y6SF0TeE9epJIpML00CnGo1SP0TkEU8oH7TQO0UCn4NtFB0EBAUHAPnA0QoH2002A0Bn32n0c6SXATFfSao69EUSc8lpUUsU40G204D.QsqSHcOIoTl0AUAUFAGm0F.sJbA18r9WnSqp0cfSu0T.cTcTR40UR02ipUTTHC0UV1H41UX.OnpRD0DH00Mt3C046o3s0BIAKmA1AoUln2OsTycRucRIcQq0Sb0KTpJL0Urp2AsUvuG1sR*T1ifP20RS1Mqy90uSCoSvcVBpRdn4HpUO0Ct069t0rsVf1VJTND0Hx0N40NW01ZrVv6Uo0T.AC*60FoVrcQuqOktVvnUWqU6TQC0MCTLuo90oTZcSDoRxqVuTBLp5fcATsVwqWBvNR.HSo9XvW1fTzoRvAC*00AoE*pJIcBPsTinJanShuBi0V*u28yWGoVooUlpWY0CXoEdsT0cI*0T2nM6u2DvTXsTy6Vsq35nKur35cOunWlATLpTgtMDrEcT0WoQgc7inWvc2soWy0CJE37PU20HRnM6y32xTXv4Hc4Wc1Dm0cC35r1iCP9AA0EUspWKTVG.HSn1Eq1DcV5c7LnX4o0mpH9E2ApVF0MV07psQopRrxXDT7WcQurWicXSoXVAXL0VEcUtTXOnRTpXcTG3v3vPJIqA3R0Dc18u3i.CmpVcoXA1Mqn32w0rxXd00Kc8lqA3DXtoXi0RipVsAGX0WJ0XarULwX*TXpT0mcY2p1HDRZpY5.W6o9a0Y9.XPpXo06sv3vCCLC0FpYGTKfP0LoR*pWjTPMuD7nX.T12TYD0Y1o2Qc18t2fDRXc1D*8bvWKcXR0IEnXnTSUxY0uXIcV5pAic00D0Xy5fz1qw4ipBLcNVsXbTYnTYbu1iRY400DpYrD0X.5fxYvnYpo5LxLun1Ew0dxBPTLwu60DZ1r2f00PD0XmYw0X1ASycXh00OoM6r0Cc0ADYH0Z2c5LDF5n5ft1qv2WCZ7C26oZOsYSr2WPW5cZTT3Lc1Dr4M1MquZPDYgp0xcZesZJpZhuN5sZ3T1Zc1Dw6HcYsTI6c1DnZo0V*q1EpDzoDzp0wp8cqZq.5fuZtDRXn5f*8iz1NsCPpPCTYa0NKqZqmZJsa4T1Zn35.a7qM6q8pwSTpa000sp3x0ZHTS7c1DqaFw5STaT01jT7E.aI1MqqaKTG3xTXqZqqZJoaFyaUTaf0Ai.aXuD7qZz01cpOztOSv0rqZqsZJmaF.agT5Sc7HA39uZpcZeuZJ.4i0aPmDdTas0ahn3bsMEsZqwZJyazcZuoa*0aV02B05UAav0V*sZP0aPy4io12nacnagcau03*1NJsb40b9Tb0cbHcZmnaUcbKza8r3QoEdzae0bO0bYcbQ0aPub8TaWnb2rbV1EIzar0bYTat00Ynb4n1F0bB0bLuD7vS.nPrcZembc0bZ0bkc5LT0InbdAbCs5CobWoZqobtTbjxazo0XSCKTb0Tbj.ai0PyA54.3iv4kqU500IobI0buxc3T00S6aS8pTc605l0bnz1Nr5XpC9oWA0cEcbR0b9cbaoc4tbi0cXTby0bo0BIsPzvcC0UwzaFubtccVTcItcY0cXcbTqGaA4B09loXK0X11VIqbr0aPwb8cchSc50cjTbm.c8q0npGd00epbfqcDzZtTbx0AixcHvcLTbS0cNqcm01903c002pd10ceoHjTciTd70cU0bv00YTAoTcLccl1Pm0T9qdEuG1z6Hoc4E0cScK0cx0bAxazwIUTdM0ck0d91IH03iwccocRzdTTdH0dXTc2nAiw1IoOkTdNp0fn3boIe0co0d0AZZ1bgodGScwTdIcbauOST0dpdIpAiyc8AILALb0du0cqmDdzdiSdy0dXcd.T6bpdXpe2n3bpS4sdg1dwc0bvdITdlcOP0d*0eOTagpeFAbzrbfme8od5TdbTbP0dKuOj02cTb0peR0casb3cOyo8LTdz0dKsePp0vpebcdqAeSA0LsdmT8Lodk05fvazsea0euT6bT6kcem0caoKhA4CA3DrS4q3Fy8isbEuej0eEc26nAis1Ipek0f90bYpecz1NpLYs3ht2MA56oLdoL8yf3sAiuev0dWTaUpAivetTPE0fNpfCceyzcOAQ6pIZq20v1UuSyAeoceNT9zpcLpfQnRvTfe0fBTe00b9pecsDKA17wDI07Mp2IqOt01OsV2oLZoGe03fs2Rn0VsfMTfSTew0flcf7cQPpeZTeDTex0aGADYAABpJx02Tx6V0LK16TATroLZpKF01nr9R06YAemu0Q*f8TfiTfkTeQcg20Bx087T7Ec2eT7mceyvDr0Uf025x9vAPxAPxocmuF9u6pt7cp3f*gN08ppg40g100Wnfh0Yr0bApbAc2hcbmc7Ey8ivGJA1PwJ.A2.00.r1yo1ptghA5rs2rsgy0KBt4wc0LTgP0f5TfPcgRqgT08ec4KchE0gpyGkAgb0L7AVS0hJ0LesT60KB1gE0Ch0gZsVR01qqgApgich70fTTf*09bchBTgU0gr02ccbmphcceyuLNAh4pEmpEvtAvo0N1hPqIo011oJpoh302yA0Fth6028pfATh8TOIT4J0gncQPchEpgs0hCcYkyGLAUer3NwKerhSo2ooKIofsrhoqLdpLZ0hTAKE00cthuqhX0iJTi1vazqPfTOVriN0Xt0g70T9AAdrEWq3px2OnfsqgK0ft0LYpfHxJFohtABwch*pgV0gpT7mTgW0h.02DriPrimceys3FrhopL8AI5tS4p1pzLe*goc7ET7EphcThzThbcha0OBTiOTYd0iRrIYtEpqGHp4uAAdohNp1pn0ecVX0TxcKc*iwpigci00hf0ikqF5c2go7yojNcjMcCsy8iqEvA4opUGp4qtBGo16x0Z16TtVssAim69C9B*iw0AiThbTi.0AipjJvetciycjl0jC0An06Hyc8o44nJsq5XrXH055fSYs0rC7HT7LxiITii08epjf0hDp7Evjkpj3pXrc9GyjqABruJ6A14thKqBUpOOfV9ogNq1Mn0X6cn*gorimTiOcgRuAirkOcj3qLG0iRz1NAgcogFATP04rtHstO06W2ogN6EEcjDs8Pxj.0j10kgrfgc0LcZgcYjpYx0kSqfsoi90EWpEpo6XABBAAdqZzfkFch7q0ZnVsrWs0dB*kKTj20OBcgRojpn2kA7fpF9pUG0FvokpqTS0fxpVWfSYrk.mZX0jvA9GrTyT1Dxj.ojOp51cjPplNo9Gv4iq18y8im8io5xt13w10x0S10zA4qAJpqL8ofH0KJ0hNt22pkE6kz6Rc00ITV86VspT*0k*ckj0jicjmtTb06HvMEAYeAV2tIYqEpslYuTQAJppBuAUE0leoC8AAdsUnfWTc68fRxnTDcjDpSwTlKAie0ZPpk5cY2clQrFY00MoAwrAdt3eq2rqJFq8x1lZ03GA7f03irC8oAv0FA00.qOwfkw0A36ljzlhcCsplnzhuukP0iQrlsofQrmItggA0O0FvrC8wkoAj9AL6omMA1Prl7AYq6kacm76VU6mw0mafOSxhus5frlqpkl0mjAPPAgCA1DsTtAhKAL203ewmp0BsoL6piDAkt0gZAPWpVn06HpmBp1MTllcmdATG0lo0Ryc26rEUsCB0BXslxAHs0En0df1mQo4mtKxALJpFrAC6pP96mzplnnm9fSYpnL0ER*1HonSAh4ACRp14pT7wLJr3Fwiusmco9Gpnlznw0nKAnPz2RuEAALJqhkAkCA4Or0k10z*R0fm601OfSannjAnxcVp0ERy7MqEmAkB04Dtms0JR01rro6u1MsnzolqolJpnMpnJojiAn*A0fu20qnXAgc0fxAJQpipA0f1hnA2LuI2ojRA5rxTccmAAnPnoC0nKcoExo0A8U0m3xAxAgCoJP01zzDn02507MtAyr8UtABv57poTc6*6mbTnNonxAoV01Zu3bA1DAp9pjTABrofGAcnrBItojpp5foBnlDAoDooR0oFudrAgHpAyo10n8iA1Yq3hvbVT7LcmdcoEzoPcmx0dBy7Mz1No2Z0IJ0LZxV2s2orGfp0xTX20oAcVZnomooQ6ljxop0ezAUEpnr0oxAgHqFsAEEA2Uo8PcpWopLzpY0pl60BC9BypbqOtogHrpwsIuAAdAGf0Yvo00CJjooUf0P6q20Da6nhc18m8iyq41oe0mIo5GnKgA1ApZl0lmc2snpzopHcTVyqLuIKpptoiUA56zm30Ev.7ToqEc5tT6Gs35mqKupN082AobAKGALJAqA*7TsTanqU0ZPooqyqX02MoGGAXuA56*m3pCkmKus8qnqC0QQr5fmqjAbCojCoYdpDJcDApVUAoWAr6t6cc1DtZnc1Do4Y.0zz1NnjCpBLtZXc6jCrB0p7AbCnrL07np8hu3bm0eCYQ07q0rQ0cazLeyqvzrbu3bzhMAABxgw0Od0mWtfJAY5z1Nzrf03fA1yq4x00MqL2q2qAl.00Wp3br13x2Qv2Xoo2A7Ks14q3rsEoATQo3NpgdArlqOK00OvIs0qwA8T0KyAs50ocq75nhNA26pp8xEZvpdAV5AF9qrk0iF02Jt1PtCkAm1AXuprwA9Bw2M.oGABrqoz0AWABnus00FUAkto3Pp3bqc.0hp00GuBDomIAF9olfA9Bs4mpBEts61PNz2ro1BAJVoL10VP0sa0FvqoX0sd01zpsG00YpeGARlA8xvh103GoEpphNoEWo7cs4mrqcu3izpcAL30Q7v45qV4pnXpt1qGHAF9t3esBXAGgpp801qrQKA18.7MrgKp4qqT6oVQA0*sAwqVSxLJo3hutEqdArtTo59u4wpBVqsgA56tBSv2VrqCcXhCW5AbCzivrZ70WWAtsw4wrtuqZxzttc0gRZ1qtzwst01nprPrksoXVc0gDu0orewC8pJUoh4o4vpYG65fqZxsfYA7L*gAqIYu4Do8GAos07Nu2fqZurZc0S7AbzAgzAPxzhro3R0Er00CsuAAVQwV40t2cZuwZ5nb2Amq0t7A1PsVQomUAUep4vsua0IvAJyo2UpZqyesnug0AsAKIpPdA7roKZ00Mr0msuot2xr20oTQvZGcZu.ZVnugrta0hNzuWAcnpunAl*AoqupTpaDnn1nuuzLdziEqCBtC300Dsuomoh07Nvv4DZUc1GnvIAPxxvL0oLrIG00es73pu4A8V0rvcZeqZJnc8s2XsrupEvpqcptIApgs6oo3Qpapna6AuT0Kd0ks0cBAiAAPxpmVoSN00Aqtpp6vCRn0dCndCvvRTZvpcnza8ApSAuNqsC00.psDo45svocVUcQupw0mbEcuenZ5AbCADos2Ln8yoiEpTu0uYr32Ciep3xphznlTsusn35w3by0sq59ckko2ACTVmwHDRX0erT7EwwYtkI02Wn1iDZ1p8P.9Wsus0ercI5z1NmjCfjwTuIcZQcFMTRxm8ipJo03fu3pulgcZe.ehw3bnr706Hrk.*m6DkG00GAmu0w*ABaw3SpvG0cjcwrq9A02TsABrL8m0AC3XflE6lj.UODkO6VZmpRomK0oarg*AsHcZeoc10cMwuuoiEoph0mTACRtS6rkv6lmAnPyr2ox8cp2fOS.GNATVp7dpcFTd8wpNt3rqhqA14uBa03ftm5cmAcoEvpYDqffwyn7eppts5xrGDA5apvp0dJwsU07Moul04DpEUt44pq0pme6mwDpofxnAptABrAT70uop1*pZqucg0Lez1NqpP01OqJpA4WAnf0iS0Of6qIopLvy0cpZmwzAyLpKkqmVp3enw3wcu0ySqIWALnrvkAF9sTSomt027pyGAn*6yIcxmT1D.BXqEvuhoAuNmv4Td4cxH1hPpUjonF0uOAI40s400cppJ0onoycTp4055Dy16oqAAwtyNAFCAPxrZGocWTeL0xaAbCrneqhKsKNAlbA2LmxhcnOfSazzBoZHcyxpKcAruAm4AkWAF9nzMTcIEdVpwg0zP0caq5HosMAw701OrzLAkZfo9pnlvyd0plfy2AtdABqx5E01RrXg057SeATdN0ym1PNyz6soKpu2r2OpyufzY6yw0m.TyyA3SsdxtzkTbmwsUs1YAJVrwOAq8o526yb6ljvzvplnmwVc0bS.20xG0.4u0fs.AcVZzzZcYsczb0xA0CXsdGvzOT.IAbC.o8cx.ozDpp1DzG0DaAuNt4mu13vS6ACVA4Oxazxda0wq0.X01Zs.ZfRxz.bDyJT.E0sZpm0vTVohNq3FxdZT8D0.ywt306qnjsA2nyBSo.b0.DpZ*fkwD.om8yAJpr.rApxqscp2ougRwdn0D0TbPpABzfEAk9A0Qs2othKvu2p0Ew1Qmp0fmZp9H6qGy*1c.d.s9o2xpoctkyA4FAeCphw0cjpfMAr6AkU0AWoSlAJytAEA9BoojfnkctUTzEoza0q10r2*t9A7rtJDADox4qs0knf.0gkTffc*WqowokpAV2pkrArHAGCAABATU01rm57qpkp9H0026.Cpr1Asco3MA17xKkrl8p0knf.0h90cXp*t0caAl60lepl8om3oT8syUpJ*p2OoQQs0PsOyqX2Dqf0uS0IZpS4rsn0xyAfuAeC0iK0fU0qvokpAzU0oMAKIAF9AuNpGEA56q9WoqsxAizQQpYs0ELppR03q0l9AvDoPxqtAATUr4CxfRp*rThy0hZ0qvosNovYqldoskAvD0v20ui03in0gCCz37LrgpwqspTbopx0yCAvD0ldpy60gZojAA2YngjpglpcXp*t0pr0mRoF9ryCAnAune04mq3pyb6oYsvgpxr2T6Gr6.0R4AItqsmAyYooKqqcotOAbasfj0h90gmuqkoSRAmrAhKpy5A2npwCAU6n4fD0Pu7EzYro4Js5tA2LtsA0KJosBrjW01Rq*QA3robasglpglTi1uqkoFYonEAvwAJBAg9AzU01r*bG0Ys0uFnJIt.T0hv0fj0h90hZ0qvouXtnc0oLpne011svDqxu05UCWL04fCkyCrXs.T09wThYpglThzuu9A.Fcif0i20k1cjIc*Wqiuwwoch*0k1c2Acix0ZGTi*0rcwwocif0i2pjH0gpuuuuGKo9p.Ki0F*rwoch*0k1cix0ZGTiyTi*0qvsL50y5A*ZA7LtKbrnArBVA0Nrwocif0hCpk1cjIc*Wq9Aor.0Kl0Fvu13qvD05WA1Vs1Q.1rmbEqkL0khcAB.1ip1M1lZq4qoz9Az8ptOAhKouorFxt3pz1rmbEqkL0khcAB.Yr.5L*6Gc0G00I1PNA4qrt6pL8p2PqvD0t0AvcAT8q1zmbEqkL0khcAB.Yr.5L*5Lne81PNAosqxW0AX0zq0l8ovl0vYpvxA0NrwocPFolM0jLplNplP06Hu2VcHbogWp79p1H07TpYrp3Xq79zyn0mnAsDAnAowPpqcqnc0Bs07No22rwoclpchzchztmicAB.LGogUp5Lq6GcXRo6Gc18c18c18c18c18cYkzyn0Fvpt9AmSpEUopdo*mA5rrz5AV5rwockjpmFpBLqkRu2VcgWogUr5Ls6Gc0Qc18c18c0Qc0QzowpKgo7cosl0t0AmSp24r24s2VqwocYE0mhckQc9Gu2VcgWogUr7mqWwr6Gc18cIIp35ziXAuCAp90JvrGHr*x0Evr45w3p.1rmbEsn1cn3pWL07M.Yrp6Gc5Lr6GcXRo5Lr6Gc18c86c1M1A6oKj0nc01Roz.vmVr2Ir3Nt1VsBwqwocQrcAB.LGogWs6Gc95o6Gc18c18c18c18c18cYkziuwwocWW07M.gpo1H00PsRRoYrp3Xp9GcrHcFMc18ziuwpq.0u00Pu18ziuwpq.0Pu5Ro1M1rJwpq.1ip1M1rJwpqzrmwpqzrmwpqzrmwpqz0J*071041041
0410410OqeI6
安定電源
演算しないけど呪文保存に。
ちょっとした電源にいいかも。縦型にして←に導線を通すと完全に安定型に
10200000n000000000100*02102*01*03*06*05*01w00q00004000v00u01u0B*0200Du0F00Cv0E10E00Ku0J*0Hv0Lu0G*0Bv0Q00N10M*0Pu0O*0Su0X00I10V*0Y10b00au0R00e00Uu0fv0T*0W10dv0j*0cu0iu0Zv0m00g*0ku0o10lu0pu0v10u10xu0tu0z00h00**0s010*0n01200r*13*11*17*16*1901501Bv0qv1Du0wu0.*1801Cu1F014v1E10y01Ku1J*1Hv1Lu1G*1Av1Q01N11M*1Pu1O*1Su1X01I11V*1Y11b01au1R01e01Uu1fv1T*1W11dv1j*1cu1iu1Zv1m01g*1ku1o11lu1pu1v11u11xu1tu1z01h01**1s020*13t00w00T0Eo0Sx0Jt24T00i00s00o2500Dx28w25i00E2Co2Ap2Dv00x2FT2As2CT2710Mz0DT2Cp2Pu0Bz2R02Ri2Bo2Kx0Jz2Vv25u2C02E12Qv2Dw00.2Zv2f.2hT0Bw2g12eT2k.2j024.2ow2lu2Uv2i12m02p12uw2r000z2Vw2x*21*2**1n02200gv2LT00t0Bu00y0Jv34i00r2Du3710Mv39E2JT36y38x2GE3F00Ey3HT2AE3Ju3Cu27T3Mi00p3By3Li2Hi3RT3G13Dx3Ii3V03K13XT3Qp3S13bi3Up3du3Pi3fT3Wu3hE3Ny3TE3l13eE3nu3ki3Zu3O02ET3cT3j03ti3i03au3qp3g03wr3.v39r40x2Gr3.w29s00n3vw2902yz0Jw48z2y10Mw4Bz4Aw2Dz4Cu2kw4Gz4FT2Uz4K04914Dw4J14OT4L14Q04Nu4IT4Ru1.*3001r*31*4Xv1qv4bu1wu4W*4Z*4f04Y04hv4c11y032v4ju4e04iu4d04lu4p*4au4r*4gv4m04q14k*4s14x*4uu4t04o14z050u4nv4v*4yu53u4*v54*1c*0710415B*5Aw0A0pA2
構想段階の装置
2進→10進進数変換機
加法計算機を並べることにより可能。
Bit |
7 |
6 |
5 |
4 |
3 |
2 |
1 |
0 |
合 計 |
繰 上 |
合 計 |
値 |
128 |
64 |
32 |
16 |
8 |
4 |
2 |
1 |
百の位 |
1 |
|
|
|
|
|
|
|
1 |
|
2 |
十の位 |
2 |
6 |
3 |
1 |
|
|
|
|
12 |
1 |
15 |
一の位 |
8 |
4 |
2 |
6 |
8 |
4 |
2 |
1 |
35 |
3 |
35 |
8ビットの2進数なら容量がそれぞれ(2 15 35)の加法計算機で変換できるが・・・
10進→2進進数変換機
例えば55を2進数にするには、
6 |
5 |
4 |
3 |
2 |
1 |
0 |
64 |
32 |
16 |
8 |
4 |
2 |
1 |
0 |
1 |
1 |
0 |
1 |
1 |
1 |
コメント欄
最終更新:2011年10月19日 18:47