day 8 done
This commit is contained in:
Jake Pullen
+748
-1
@@ -1 +1,748 @@
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Paste any inputs into this file.
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LLLRLRLRLLRRRLRRRLRRRLLLRLRLLRRLLRRLRLRLLRLRLRRLLRRRLRLLRRLRRRLRRLLLRRRLRRRLRRRLLLLRRLRRRLRLRRRLRRLLRLRLRRRLRRRLRRLRRRLLLLLLRLRRRLLLLRLRRRLRRRLRLRRLRLRLRLRLRRRLLRRLRLRRLRRLRRLLRLLLRRLRLLRRLRLRRLRRRLRRLLRLRLRLRRLLRLLRRLLLRLRLRRRLRRLLRRRLRLRLRRLLRLRLRLRRLRLRLRRLRRLLRRLRRRLRRRLLLRRRR
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MQF = (DDG, LSH)
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QJP = (PCT, XKJ)
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JXF = (PMG, NBN)
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JCK = (QCD, NRG)
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LPD = (NTM, NTM)
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DLN = (TXM, QRG)
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MTG = (KGC, DMM)
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KFV = (FXH, QLX)
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SCJ = (HQH, XSD)
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JKJ = (PMX, MHH)
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SJK = (JXM, GRQ)
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CJZ = (DPF, RMT)
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QXM = (HGC, SMX)
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XJS = (NRV, CCL)
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QLB = (RCH, QVQ)
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KDB = (QKT, BJB)
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FCX = (DXG, SGQ)
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PCT = (DXR, PTS)
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MGJ = (FKF, HNG)
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VBN = (RBK, JPL)
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TRH = (SRT, VJV)
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PGK = (SNP, QLP)
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XVK = (KFK, QQC)
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SXC = (XTB, DPQ)
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HNG = (VXF, MVH)
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QHT = (TTD, LBH)
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LMK = (QQT, QTP)
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DXR = (KCT, KQS)
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FSA = (RXT, BLP)
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GHK = (JMM, VBN)
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DMM = (VQM, LTG)
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FBQ = (FSV, GHJ)
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KCN = (QVR, TDG)
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KBF = (XNM, HBL)
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KJP = (FKG, CJZ)
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JLH = (CKG, XLV)
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RJX = (KKN, RJH)
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PFS = (BVC, SXR)
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DHM = (HXV, FRV)
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KFK = (PLL, GQC)
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CNB = (KNS, HVP)
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DDG = (QTS, VRJ)
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QVT = (JCK, DJQ)
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LRB = (TXD, MPR)
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DMS = (QVD, MFS)
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PMJ = (LNN, NPJ)
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BXD = (MLL, QKQ)
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DGF = (FMX, PKP)
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RHQ = (RJH, KKN)
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MRG = (TNN, LLX)
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BBM = (VFP, VGF)
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PLP = (BBK, KFX)
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RSN = (SBN, DQF)
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XTP = (HMT, XNV)
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LLX = (KBF, TDV)
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KHR = (QGL, NCM)
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PFB = (SXR, BVC)
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NKP = (JTF, BJH)
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RPH = (RSN, VBM)
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HBL = (LVT, JXF)
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CBC = (LRB, QGN)
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FXH = (GCH, KBD)
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QTF = (KVL, DLS)
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RPQ = (FJB, RMD)
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SLD = (MSH, NSN)
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PXF = (QXM, HDF)
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QBJ = (RDQ, DJH)
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QPH = (RKJ, CSC)
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TVF = (JMC, MTV)
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MJM = (DLM, BQS)
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XQV = (LCD, QCL)
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KQH = (SJK, BPR)
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CSC = (BLD, PDP)
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BLP = (XVK, LJB)
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BBK = (DJT, LLJ)
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PSH = (GQH, RBQ)
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RMD = (XQV, KFT)
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TJJ = (QLV, HPG)
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STS = (BSB, TMP)
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FPN = (TCK, GLD)
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JPF = (VCS, CMQ)
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NVX = (TLD, GMD)
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XLV = (LKV, QNK)
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GSF = (CKS, BVB)
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QHR = (KTV, KPG)
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JRX = (FPN, DTC)
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KGC = (VQM, LTG)
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SSK = (NHP, NHP)
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GLN = (RMX, NGG)
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NPJ = (QRV, KTB)
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PCP = (XSF, BPL)
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JTF = (LSL, BHB)
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TDV = (HBL, XNM)
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FKV = (JVF, HKK)
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GSG = (QJP, CLF)
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QNK = (XNQ, CGQ)
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RQT = (QVQ, RCH)
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XNT = (RKM, XRV)
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JMM = (RBK, JPL)
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LSL = (NGH, KCN)
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QLQ = (TLV, KDN)
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KXR = (KRH, KRH)
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QLV = (GSR, BQV)
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PMG = (LPH, XFB)
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VNF = (LVQ, HHG)
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CSS = (RKK, RQN)
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HGR = (PVX, LFX)
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QGN = (MPR, TXD)
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XNQ = (GTJ, LXQ)
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QQC = (GQC, PLL)
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CKR = (KQH, HQD)
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TLD = (JLJ, VFL)
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XSD = (TTQ, LDQ)
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FXF = (BXS, LMQ)
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ZZZ = (QBJ, MJJ)
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HPG = (GSR, BQV)
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LJC = (RNF, FNK)
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CCL = (DXF, HRM)
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FQR = (QBF, CLH)
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GHJ = (MPS, NRB)
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LLJ = (NVX, BTR)
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MCQ = (RTG, CTK)
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PLL = (DJD, FTV)
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BLD = (XGL, NDH)
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MLL = (NHV, PPJ)
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KDN = (LLS, DLN)
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KKN = (DCC, CCH)
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FHB = (TCJ, VLF)
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HCC = (RDN, TRJ)
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TGV = (TKF, CFG)
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TKB = (SVJ, KHH)
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QDN = (RXG, PFF)
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GQN = (RKT, NKK)
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FLV = (TLV, KDN)
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KTV = (LKK, VGH)
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XHQ = (JLX, SNS)
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MHN = (DHV, KMD)
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DLD = (SSQ, LDK)
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DKD = (CKR, JPC)
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SRD = (KPP, LFS)
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LVT = (PMG, NBN)
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KPP = (FLQ, XTX)
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BQV = (GLN, NQG)
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BSB = (KHR, FGL)
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HGC = (DBX, QTF)
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DSF = (RBQ, GQH)
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GRQ = (MVQ, RVP)
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JGT = (SFN, GQT)
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HDF = (SMX, HGC)
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QBF = (VKF, XHQ)
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QKM = (JTV, LPP)
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LJB = (QQC, KFK)
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NTH = (QQV, MHS)
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QTX = (FMX, PKP)
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HCQ = (FFT, CBC)
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XKJ = (DXR, PTS)
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BHH = (KPP, LFS)
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GRH = (QLQ, FLV)
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FNX = (MJX, PFZ)
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HQN = (CKS, BVB)
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SJV = (CGF, VKD)
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RDL = (QJV, MLX)
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MFR = (DMF, CFD)
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LPF = (SRD, BHH)
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HCP = (MPV, NVL)
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KNS = (VCD, LJL)
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CDX = (LLX, TNN)
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SGS = (KMC, RQK)
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HQS = (NKP, FRN)
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QVD = (VML, QHT)
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NRG = (LDS, SCH)
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BVB = (HCP, NVM)
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RBK = (QLB, RQT)
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MPV = (CGR, TSC)
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VFP = (JXP, QCM)
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QFS = (DFQ, FHB)
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FTK = (LSH, DDG)
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TJH = (KPL, KTR)
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HQF = (MQF, FTK)
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FGX = (HVP, KNS)
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DDK = (NTM, JNC)
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BJC = (SQK, RGB)
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HVP = (VCD, LJL)
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LTG = (RMV, CJC)
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BNR = (CSS, RBN)
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GQT = (LCN, DTK)
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XSF = (BGT, FCN)
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SSQ = (KTL, JMR)
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RNH = (BXH, BXH)
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FTV = (CMM, PBL)
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QRK = (TSF, QFS)
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CLR = (NFS, PGK)
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SRJ = (PFV, SHX)
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FQT = (QKT, BJB)
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FRN = (BJH, JTF)
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RCN = (NRV, CCL)
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QTM = (CKR, JPC)
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JHT = (HRC, NVR)
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KVB = (KRH, KKT)
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HJG = (GHN, GHN)
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RNF = (QFF, CKV)
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PTT = (VNT, FNX)
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GRB = (SVJ, KHH)
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TRJ = (PVJ, QKP)
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MHS = (FCV, JXD)
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VBM = (SBN, DQF)
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DLM = (VNH, SCJ)
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PPJ = (DMH, PHJ)
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QJN = (LSX, KBN)
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HXV = (SMH, BJP)
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GVL = (VMV, DKF)
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QCG = (FKV, NVD)
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FNM = (XRV, RKM)
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JQJ = (NVT, HGR)
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KVX = (GRG, PMJ)
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JLV = (SMG, RPH)
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TXD = (MFN, HQG)
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TLJ = (FHD, MHN)
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RPV = (GKH, BPT)
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CPR = (JLH, PLC)
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FLQ = (TPR, LGG)
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BTF = (HGR, NVT)
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GCH = (QPT, FDV)
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JCF = (GHM, NKS)
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CLF = (PCT, XKJ)
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RMT = (QKM, XCP)
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KPL = (DJB, VLV)
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RMV = (NMS, HCC)
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XRV = (VPH, PHH)
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HBB = (XKH, FBQ)
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PXB = (QBF, CLH)
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HMR = (PCP, LMJ)
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KCT = (PFS, PFB)
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DCC = (MBP, BJC)
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VFV = (VBD, HQS)
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DJB = (BQX, SLD)
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MFS = (VML, QHT)
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RPC = (PHR, JFD)
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RDS = (LFC, RNK)
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KMC = (RPR, NRL)
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CJD = (VJN, GKK)
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VST = (VCS, CMQ)
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VMC = (RPC, MCV)
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VJV = (XTP, DRK)
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BXH = (RXT, BLP)
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PNQ = (DSF, PSH)
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RJJ = (FXH, QLX)
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NKS = (QDQ, DPP)
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QDQ = (SJV, MRP)
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HQQ = (CJD, DVT)
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LKV = (CGQ, XNQ)
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KTL = (HFF, FPS)
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MBP = (RGB, SQK)
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MQQ = (HCQ, MDL)
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BQS = (SCJ, VNH)
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NRT = (FJD, HTS)
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HHG = (RTC, RPQ)
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VNH = (XSD, HQH)
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QTS = (QTG, MHD)
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DJQ = (NRG, QCD)
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MDX = (BPT, GKH)
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QJV = (QQP, VLJ)
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HBD = (HBB, CKC)
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GBF = (HJG, FPV)
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VDC = (JFJ, VNF)
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MPH = (PFV, SHX)
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TPR = (BXD, FVX)
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KFX = (DJT, LLJ)
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LSX = (VKN, STS)
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HJL = (KFX, BBK)
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QLT = (KGC, DMM)
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QFF = (BJM, QCG)
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DVM = (GCD, FSC)
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MHD = (JCF, JPJ)
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DPQ = (JJX, GNL)
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NMS = (TRJ, RDN)
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VLJ = (XJB, HSJ)
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JSP = (MHN, FHD)
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BTR = (GMD, TLD)
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TTD = (SPC, DFJ)
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QKT = (XPV, BVJ)
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MKK = (HCQ, MDL)
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LFC = (LSS, GQN)
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QGL = (RPG, HGJ)
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JDT = (FPN, DTC)
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NCM = (RPG, HGJ)
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LCN = (QLT, MTG)
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VGS = (VJV, SRT)
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CGF = (FXF, STT)
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KQS = (PFB, PFS)
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PFF = (DLD, MRJ)
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LSH = (QTS, VRJ)
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FGF = (MPH, SRJ)
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BJG = (TVF, BDN)
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HQR = (CXG, CPR)
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JVF = (RGM, NCG)
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SNP = (BLN, DFD)
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DQH = (GSC, CFT)
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JVA = (RMT, DPF)
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VPH = (CRN, CHT)
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DFQ = (VLF, TCJ)
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DFD = (HQR, QDF)
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NJH = (RXG, PFF)
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DTK = (QLT, MTG)
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MJJ = (DJH, RDQ)
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GGB = (CFT, GSC)
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SMH = (RHQ, RJX)
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NFS = (SNP, QLP)
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LNV = (XLR, KQF)
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LCD = (FNM, XNT)
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GQH = (JDT, JRX)
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JPJ = (GHM, NKS)
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GMD = (VFL, JLJ)
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HTS = (KXR, KVB)
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KFT = (LCD, QCL)
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SGH = (NVR, HRC)
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QKP = (MQD, MLM)
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HFF = (MGM, KSX)
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HJM = (KBN, LSX)
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MJX = (VHC, PXF)
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TSF = (FHB, DFQ)
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MSH = (GFM, JHC)
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VBG = (HJM, QJN)
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CKS = (HCP, NVM)
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DQF = (LJC, KXM)
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FVP = (FJD, HTS)
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DPP = (SJV, MRP)
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FKM = (CSS, RBN)
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VCD = (FCH, GBX)
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DJV = (VMC, HVC)
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RKM = (VPH, PHH)
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TMP = (KHR, FGL)
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BVC = (TLJ, JSP)
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SRV = (HQS, VBD)
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FCN = (DHM, VDX)
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DJH = (FBG, MCQ)
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NGG = (RPL, DFV)
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SRT = (XTP, DRK)
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RMN = (QTD, JGS)
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MLH = (MQJ, VDR)
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KVL = (VFV, SRV)
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VDX = (FRV, HXV)
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RXT = (LJB, XVK)
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LSS = (RKT, NKK)
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LNN = (KTB, QRV)
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BCC = (CHL, QXP)
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GHN = (XBS, XBS)
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FCK = (FKM, BNR)
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QLP = (BLN, DFD)
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BDN = (JMC, MTV)
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MLX = (VLJ, QQP)
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RDH = (VNT, VNT)
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DFV = (JKJ, KDX)
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DXG = (JLV, MVL)
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TCF = (DSF, PSH)
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JJX = (MKM, TJJ)
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VFL = (GGB, DQH)
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VLV = (SLD, BQX)
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||||
RBQ = (JDT, JRX)
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JXP = (QXB, QVT)
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PFV = (STX, XHF)
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BLN = (QDF, HQR)
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FVX = (QKQ, MLL)
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QTP = (DJV, GMN)
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JLP = (NJF, MFR)
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CXG = (PLC, JLH)
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VKF = (JLX, SNS)
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QQT = (GMN, DJV)
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KDX = (MHH, PMX)
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FJD = (KXR, KXR)
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XJB = (PHB, JTH)
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VMV = (RCN, XJS)
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MKM = (HPG, QLV)
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SQK = (GBF, JCS)
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PMT = (SGQ, DXG)
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LXQ = (GRB, TKB)
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RKK = (SSK, SSK)
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QXA = (VHC, PXF)
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QDP = (QTD, JGS)
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VQC = (KQF, XLR)
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QKQ = (PPJ, NHV)
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TXM = (JLP, JCJ)
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SPC = (LRR, SXC)
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BHG = (KFL, BCC)
|
||||
QBK = (VNF, JFJ)
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BPB = (LBJ, JGT)
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RNK = (LSS, GQN)
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||||
BJP = (RHQ, RJX)
|
||||
VNT = (MJX, MJX)
|
||||
QLX = (GCH, KBD)
|
||||
DXF = (RNH, RNH)
|
||||
DLS = (VFV, SRV)
|
||||
SXR = (TLJ, JSP)
|
||||
SGQ = (JLV, MVL)
|
||||
NRL = (XPP, XGM)
|
||||
JFD = (LVD, LTQ)
|
||||
XNM = (JXF, LVT)
|
||||
PHH = (CHT, CRN)
|
||||
QTD = (CTJ, LPF)
|
||||
FCV = (GTC, CKJ)
|
||||
QRG = (JLP, JCJ)
|
||||
DKS = (KPL, KTR)
|
||||
TTQ = (BFV, LVR)
|
||||
RPR = (XGM, XPP)
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||||
DVS = (FTH, FFG)
|
||||
RRH = (NJH, QDN)
|
||||
KTR = (DJB, VLV)
|
||||
KQM = (BJV, MND)
|
||||
GKS = (BXH, QCZ)
|
||||
FSV = (MPS, NRB)
|
||||
QXB = (DJQ, JCK)
|
||||
FHX = (QFS, TSF)
|
||||
FGL = (QGL, NCM)
|
||||
BHB = (KCN, NGH)
|
||||
KNA = (KTV, KPG)
|
||||
NBN = (LPH, XFB)
|
||||
NVM = (NVL, MPV)
|
||||
LVR = (CNB, FGX)
|
||||
QCL = (FNM, XNT)
|
||||
XRR = (MTB, HMR)
|
||||
LLS = (TXM, QRG)
|
||||
AAA = (MJJ, QBJ)
|
||||
RPL = (JKJ, KDX)
|
||||
QCM = (QVT, QXB)
|
||||
QVF = (BQS, DLM)
|
||||
LMQ = (LMK, BVF)
|
||||
BLS = (CQK, GTG)
|
||||
JMC = (PLP, HJL)
|
||||
KXM = (RNF, FNK)
|
||||
NDH = (FHJ, GML)
|
||||
SNS = (VJK, FMJ)
|
||||
KFL = (QXP, CHL)
|
||||
FSD = (XNH, MJF)
|
||||
DTC = (GLD, TCK)
|
||||
MRP = (CGF, VKD)
|
||||
JHX = (CJD, DVT)
|
||||
KPG = (LKK, VGH)
|
||||
DJT = (NVX, BTR)
|
||||
MQD = (FQT, KDB)
|
||||
CKJ = (BLS, CGP)
|
||||
JXD = (GTC, CKJ)
|
||||
NVL = (CGR, TSC)
|
||||
PKV = (DBR, PGB)
|
||||
JPL = (QLB, RQT)
|
||||
TSC = (FMS, KRS)
|
||||
XGL = (GML, FHJ)
|
||||
DJD = (PBL, CMM)
|
||||
FSC = (BFG, NTH)
|
||||
DMH = (PBN, HND)
|
||||
KRS = (FQR, PXB)
|
||||
LLM = (GMX, VLX)
|
||||
FJB = (XQV, KFT)
|
||||
KRH = (QHR, QHR)
|
||||
RDQ = (MCQ, FBG)
|
||||
GLD = (VST, JPF)
|
||||
RVP = (HBD, RBC)
|
||||
DHV = (RJJ, KFV)
|
||||
FMX = (RFL, GSG)
|
||||
SMX = (DBX, QTF)
|
||||
LPP = (FSD, PHM)
|
||||
TDG = (MKK, MQQ)
|
||||
HPL = (BDN, TVF)
|
||||
MGM = (RDH, RDH)
|
||||
FHJ = (XFJ, GVL)
|
||||
TQB = (VFP, VGF)
|
||||
JLJ = (DQH, GGB)
|
||||
FMS = (FQR, PXB)
|
||||
HQD = (BPR, SJK)
|
||||
VXR = (XQX, VBG)
|
||||
GML = (XFJ, GVL)
|
||||
GCS = (RKJ, CSC)
|
||||
CTJ = (SRD, BHH)
|
||||
CLH = (XHQ, VKF)
|
||||
HND = (RDL, PXS)
|
||||
QPT = (RRH, CKQ)
|
||||
NVD = (HKK, JVF)
|
||||
XGM = (VFK, MLH)
|
||||
GMN = (HVC, VMC)
|
||||
QDF = (CXG, CPR)
|
||||
TCK = (JPF, VST)
|
||||
BJH = (LSL, BHB)
|
||||
JNC = (BPB, SLZ)
|
||||
GSC = (QVF, MJM)
|
||||
XHG = (SRJ, MPH)
|
||||
CGQ = (GTJ, LXQ)
|
||||
CHL = (TGV, HPX)
|
||||
MRJ = (LDK, SSQ)
|
||||
GKH = (VQC, LNV)
|
||||
MLM = (FQT, KDB)
|
||||
BPT = (LNV, VQC)
|
||||
BXT = (TKD, ZZZ)
|
||||
PMP = (NHP, KJP)
|
||||
PLC = (XLV, CKG)
|
||||
FXA = (LBJ, JGT)
|
||||
PKP = (RFL, GSG)
|
||||
BQX = (MSH, NSN)
|
||||
LBJ = (SFN, GQT)
|
||||
KMD = (KFV, RJJ)
|
||||
PVJ = (MQD, MLM)
|
||||
LDQ = (LVR, BFV)
|
||||
SLS = (PGB, DBR)
|
||||
VTP = (HQQ, JHX)
|
||||
MPS = (QTX, DGF)
|
||||
VRJ = (QTG, MHD)
|
||||
HBH = (HNG, FKF)
|
||||
RTC = (RMD, FJB)
|
||||
PHB = (LPD, LPD)
|
||||
CMM = (DMS, KFB)
|
||||
QVR = (MKK, MQQ)
|
||||
XFJ = (DKF, VMV)
|
||||
TLV = (DLN, LLS)
|
||||
QRV = (SCL, BSJ)
|
||||
MFN = (GHK, RRL)
|
||||
NVT = (LFX, PVX)
|
||||
FVL = (HMR, MTB)
|
||||
VCS = (TQB, BBM)
|
||||
XHF = (QBK, VDC)
|
||||
JTV = (FSD, PHM)
|
||||
VML = (TTD, LBH)
|
||||
SCL = (DKS, TJH)
|
||||
VHC = (QXM, HDF)
|
||||
LPV = (GMX, VLX)
|
||||
CFG = (BTF, JQJ)
|
||||
MCV = (PHR, JFD)
|
||||
LDS = (FGF, XHG)
|
||||
VGF = (QCM, JXP)
|
||||
BVF = (QQT, QTP)
|
||||
VKN = (TMP, BSB)
|
||||
VJK = (KQM, DHQ)
|
||||
CTK = (GSF, HQN)
|
||||
PHM = (MJF, XNH)
|
||||
PVX = (MHK, SXL)
|
||||
JPC = (KQH, HQD)
|
||||
JGS = (CTJ, LPF)
|
||||
XNV = (CLR, BLB)
|
||||
PTS = (KCT, KQS)
|
||||
BXS = (BVF, LMK)
|
||||
BJB = (XPV, BVJ)
|
||||
MHK = (VTP, KKX)
|
||||
CJC = (NMS, HCC)
|
||||
RKT = (PMT, FCX)
|
||||
BFG = (QQV, MHS)
|
||||
LPH = (HDD, DVM)
|
||||
GSR = (GLN, NQG)
|
||||
MHH = (VGS, TRH)
|
||||
HMT = (BLB, CLR)
|
||||
JCJ = (NJF, MFR)
|
||||
MDK = (RPV, MDX)
|
||||
LRR = (DPQ, XTB)
|
||||
RKJ = (PDP, BLD)
|
||||
MJF = (RXX, SGS)
|
||||
NCG = (NRT, FVP)
|
||||
QQV = (JXD, FCV)
|
||||
MJQ = (BCC, KFL)
|
||||
TKD = (MJJ, QBJ)
|
||||
MND = (MDK, KBG)
|
||||
RXG = (MRJ, DLD)
|
||||
BGT = (DHM, VDX)
|
||||
XCP = (LPP, JTV)
|
||||
TRS = (QPH, GCS)
|
||||
FPS = (MGM, KSX)
|
||||
MVL = (SMG, RPH)
|
||||
BJM = (NVD, FKV)
|
||||
BSJ = (TJH, DKS)
|
||||
MTV = (PLP, HJL)
|
||||
GQC = (FTV, DJD)
|
||||
CQL = (FTK, MQF)
|
||||
VQM = (RMV, CJC)
|
||||
SLZ = (JGT, LBJ)
|
||||
HVC = (MCV, RPC)
|
||||
LFX = (MHK, SXL)
|
||||
BJQ = (LFC, RNK)
|
||||
BFV = (FGX, CNB)
|
||||
DRK = (HMT, XNV)
|
||||
VBD = (NKP, FRN)
|
||||
KBN = (STS, VKN)
|
||||
XQX = (HJM, QJN)
|
||||
MPR = (HQG, MFN)
|
||||
KFB = (MFS, QVD)
|
||||
GHM = (QDQ, DPP)
|
||||
KBD = (QPT, FDV)
|
||||
MVH = (FVL, XRR)
|
||||
PGB = (RVG, TRS)
|
||||
RGM = (NRT, FVP)
|
||||
KKT = (QHR, GNZ)
|
||||
TCJ = (RDS, BJQ)
|
||||
MVQ = (HBD, RBC)
|
||||
CKC = (XKH, FBQ)
|
||||
SHX = (XHF, STX)
|
||||
NVR = (RFF, GRH)
|
||||
DKF = (RCN, XJS)
|
||||
KTB = (BSJ, SCL)
|
||||
HSJ = (PHB, JTH)
|
||||
RJH = (DCC, CCH)
|
||||
FNK = (QFF, CKV)
|
||||
XNH = (SGS, RXX)
|
||||
NRV = (DXF, DXF)
|
||||
HRM = (RNH, GKS)
|
||||
LJL = (GBX, FCH)
|
||||
RDN = (PVJ, QKP)
|
||||
JXM = (MVQ, RVP)
|
||||
XLR = (HBH, MGJ)
|
||||
QXP = (HPX, TGV)
|
||||
HQH = (TTQ, LDQ)
|
||||
HGJ = (FCK, HGS)
|
||||
JTH = (LPD, DDK)
|
||||
NKK = (FCX, PMT)
|
||||
DHQ = (MND, BJV)
|
||||
RFF = (FLV, QLQ)
|
||||
RGB = (GBF, JCS)
|
||||
RMX = (DFV, RPL)
|
||||
VXF = (XRR, FVL)
|
||||
SMG = (RSN, VBM)
|
||||
KBG = (RPV, MDX)
|
||||
QCZ = (BLP, RXT)
|
||||
CQK = (BJG, HPL)
|
||||
FDV = (RRH, CKQ)
|
||||
CKQ = (QDN, NJH)
|
||||
RRL = (JMM, VBN)
|
||||
RVG = (QPH, GCS)
|
||||
FTT = (GRG, PMJ)
|
||||
FHD = (KMD, DHV)
|
||||
GFM = (MRG, CDX)
|
||||
FFG = (QRK, FHX)
|
||||
RTG = (GSF, HQN)
|
||||
PXS = (MLX, QJV)
|
||||
MQJ = (JHT, SGH)
|
||||
KSX = (RDH, PTT)
|
||||
VXP = (VBG, XQX)
|
||||
PMX = (TRH, VGS)
|
||||
BPR = (GRQ, JXM)
|
||||
VKD = (STT, FXF)
|
||||
SXL = (KKX, VTP)
|
||||
HDD = (GCD, FSC)
|
||||
GTJ = (GRB, TKB)
|
||||
CHT = (VXP, VXR)
|
||||
RBC = (CKC, HBB)
|
||||
XBS = (TKD, TKD)
|
||||
KHH = (CQL, HQF)
|
||||
XTX = (TPR, LGG)
|
||||
LKK = (LLM, LPV)
|
||||
VFK = (VDR, MQJ)
|
||||
JLX = (VJK, FMJ)
|
||||
FRV = (SMH, BJP)
|
||||
GTC = (CGP, BLS)
|
||||
PHR = (LTQ, LVD)
|
||||
GCD = (BFG, NTH)
|
||||
SBN = (KXM, LJC)
|
||||
STX = (QBK, VDC)
|
||||
FBG = (RTG, CTK)
|
||||
CKV = (BJM, QCG)
|
||||
DPF = (XCP, QKM)
|
||||
FKF = (MVH, VXF)
|
||||
BLB = (PGK, NFS)
|
||||
XPV = (MJQ, BHG)
|
||||
GMX = (FTT, KVX)
|
||||
LBH = (DFJ, SPC)
|
||||
JHC = (CDX, MRG)
|
||||
GNL = (TJJ, MKM)
|
||||
DSM = (FTH, FFG)
|
||||
FFT = (QGN, LRB)
|
||||
GRG = (NPJ, LNN)
|
||||
JFJ = (HHG, LVQ)
|
||||
CGR = (FMS, KRS)
|
||||
LFS = (XTX, FLQ)
|
||||
DMF = (TCF, PNQ)
|
||||
LVQ = (RTC, RPQ)
|
||||
DFJ = (SXC, LRR)
|
||||
VLF = (RDS, BJQ)
|
||||
LMJ = (BPL, XSF)
|
||||
BVJ = (BHG, MJQ)
|
||||
NRB = (QTX, DGF)
|
||||
GKK = (RMN, QDP)
|
||||
CFD = (PNQ, TCF)
|
||||
GBX = (DSM, DVS)
|
||||
NTM = (BPB, BPB)
|
||||
XKH = (GHJ, FSV)
|
||||
LGG = (BXD, FVX)
|
||||
DBR = (RVG, TRS)
|
||||
GTG = (BJG, HPL)
|
||||
HKK = (NCG, RGM)
|
||||
CKG = (LKV, QNK)
|
||||
FKG = (RMT, DPF)
|
||||
QVQ = (DKD, QTM)
|
||||
LDK = (KTL, JMR)
|
||||
PHJ = (PBN, HND)
|
||||
PFZ = (PXF, VHC)
|
||||
VLX = (KVX, FTT)
|
||||
KQF = (HBH, MGJ)
|
||||
RQN = (SSK, PMP)
|
||||
CMQ = (TQB, BBM)
|
||||
NHP = (FKG, FKG)
|
||||
DVT = (GKK, VJN)
|
||||
RPG = (FCK, HGS)
|
||||
RBN = (RKK, RQN)
|
||||
PBN = (RDL, PXS)
|
||||
RCH = (QTM, DKD)
|
||||
CRN = (VXP, VXR)
|
||||
TNN = (KBF, TDV)
|
||||
RFL = (QJP, CLF)
|
||||
NJF = (DMF, CFD)
|
||||
NQG = (RMX, NGG)
|
||||
VDR = (JHT, SGH)
|
||||
FPV = (GHN, BRB)
|
||||
PBL = (DMS, KFB)
|
||||
XTB = (JJX, GNL)
|
||||
HGS = (FKM, BNR)
|
||||
CCH = (BJC, MBP)
|
||||
STT = (LMQ, BXS)
|
||||
LTQ = (SLS, PKV)
|
||||
SFN = (LCN, DTK)
|
||||
NGH = (QVR, TDG)
|
||||
RQK = (RPR, NRL)
|
||||
PDP = (NDH, XGL)
|
||||
FCH = (DSM, DVS)
|
||||
QCD = (SCH, LDS)
|
||||
TKF = (BTF, JQJ)
|
||||
BPL = (BGT, FCN)
|
||||
SVJ = (CQL, HQF)
|
||||
QTG = (JPJ, JCF)
|
||||
NSN = (GFM, JHC)
|
||||
JCS = (HJG, FPV)
|
||||
HRC = (GRH, RFF)
|
||||
VGH = (LLM, LPV)
|
||||
BRB = (XBS, BXT)
|
||||
JMR = (HFF, FPS)
|
||||
VJN = (RMN, QDP)
|
||||
HPX = (TKF, CFG)
|
||||
CFT = (QVF, MJM)
|
||||
DBX = (KVL, DLS)
|
||||
NHV = (PHJ, DMH)
|
||||
FTH = (QRK, FHX)
|
||||
XFB = (DVM, HDD)
|
||||
XPP = (MLH, VFK)
|
||||
CGP = (CQK, GTG)
|
||||
MDL = (FFT, CBC)
|
||||
GNZ = (KPG, KTV)
|
||||
BJV = (KBG, MDK)
|
||||
SCH = (FGF, XHG)
|
||||
RXX = (KMC, RQK)
|
||||
HQG = (GHK, RRL)
|
||||
KKX = (JHX, HQQ)
|
||||
LVD = (SLS, PKV)
|
||||
QQP = (XJB, HSJ)
|
||||
MTB = (LMJ, PCP)
|
||||
FMJ = (KQM, DHQ)
|
||||
@@ -3,4 +3,75 @@ import os
|
||||
with open(r'advent_of_code\2023\day_8\input.txt', 'r') as file:
|
||||
input = file.read()
|
||||
|
||||
print(input)
|
||||
#print(input)
|
||||
|
||||
# test_input = '''RL
|
||||
# AAA = (BBB, CCC)
|
||||
# BBB = (DDD, EEE)
|
||||
# CCC = (ZZZ, GGG)
|
||||
# DDD = (DDD, DDD)
|
||||
# EEE = (EEE, EEE)
|
||||
# GGG = (GGG, GGG)
|
||||
# ZZZ = (ZZZ, ZZZ)'''
|
||||
|
||||
test_input = '''LLR
|
||||
AAA = (BBB, BBB)
|
||||
BBB = (AAA, ZZZ)
|
||||
ZZZ = (ZZZ, ZZZ)'''
|
||||
|
||||
input = input.split('\n')
|
||||
|
||||
top_line = input[0]
|
||||
#print(top_line)
|
||||
# change L to 0 and R to 1 and split into list
|
||||
top_line = list(top_line)
|
||||
top_line = [s.replace('L', '0').replace('R', '1') for s in top_line]
|
||||
#print(top_line)
|
||||
|
||||
# create a dictionary of instructions, where is the key is a range of numbers and the value is a number from the top line
|
||||
instructions = {}
|
||||
for i in range(0, len(top_line)):
|
||||
instructions[i] = top_line[i]
|
||||
|
||||
#print(instructions)
|
||||
|
||||
# now we need to take the rest of the input and and split it into a dictionary where the key is left of the = sign
|
||||
# and the value is a list of the right of the = sign split by commas and stripped of whitespace and brackets
|
||||
|
||||
guide = input[1:]
|
||||
#print(guide)
|
||||
if guide[0] == '':
|
||||
guide.pop(0)
|
||||
for i in range(0, len(guide)):
|
||||
if '=' in guide[i]:
|
||||
guide[i] = guide[i].replace(' ', '').replace('(', '').replace(')', '').split('=')
|
||||
guide[i][1] = guide[i][1].split(',')
|
||||
guide[i][1] = [x.strip() for x in guide[i][1]]
|
||||
|
||||
# now we need to create a dictionary where the key is the left of the = sign and the value is a list of the right of the = sign split by commas and stripped of whitespace and brackets
|
||||
guide_dict = {}
|
||||
for i in range(0, len(guide)):
|
||||
guide_dict[guide[i][0]] = guide[i][1]
|
||||
|
||||
print(guide_dict)
|
||||
|
||||
# starting at 'AAA' we need to follow the instructions to get to the bottom of the tree
|
||||
# we need to follow the instructions until we get to ZZZ
|
||||
# if we run out of instructions before we get to ZZZ then we need to repeat the instructions from where we are
|
||||
# Convert the dictionary to a list
|
||||
|
||||
|
||||
# Perform the operation
|
||||
|
||||
current_node = 'AAA'
|
||||
step = 0
|
||||
while current_node != 'ZZZ':
|
||||
print(current_node)
|
||||
# Use modulo to wrap step around if it's greater than the length of instructions
|
||||
choose_items = int(instructions[step % len(instructions)])
|
||||
next_node = guide_dict[current_node][choose_items]
|
||||
current_node = next_node
|
||||
step += 1
|
||||
|
||||
print(f'finished in {step} steps, current node is {current_node}')
|
||||
print(current_node)
|
||||
|
||||
@@ -3,4 +3,80 @@ import os
|
||||
with open(r'advent_of_code\2023\day_8\input.txt', 'r') as file:
|
||||
input = file.read()
|
||||
|
||||
print(input)
|
||||
#print(input)
|
||||
|
||||
test_input = '''LR
|
||||
11A = (11B, XXX)
|
||||
11B = (XXX, 11Z)
|
||||
11Z = (11B, XXX)
|
||||
22A = (22B, XXX)
|
||||
22B = (22C, 22C)
|
||||
22C = (22Z, 22Z)
|
||||
22Z = (22B, 22B)
|
||||
XXX = (XXX, XXX)'''
|
||||
|
||||
#test_input = '''LLR
|
||||
#AAA = (BBB, BBB)
|
||||
#BBB = (AAA, ZZZ)
|
||||
#ZZZ = (ZZZ, ZZZ)'''
|
||||
|
||||
input = input.split('\n')
|
||||
#input = test_input.split('\n')
|
||||
|
||||
top_line = input[0]
|
||||
#print(top_line)
|
||||
# change L to 0 and R to 1 and split into list
|
||||
top_line = list(top_line)
|
||||
top_line = [s.replace('L', '0').replace('R', '1') for s in top_line]
|
||||
#print(top_line)
|
||||
|
||||
# create a dictionary of instructions, where is the key is a range of numbers and the value is a number from the top line
|
||||
instructions = {}
|
||||
for i in range(0, len(top_line)):
|
||||
instructions[i] = top_line[i]
|
||||
|
||||
#print(instructions)
|
||||
|
||||
# now we need to take the rest of the input and and split it into a dictionary where the key is left of the = sign
|
||||
# and the value is a list of the right of the = sign split by commas and stripped of whitespace and brackets
|
||||
|
||||
guide = input[1:]
|
||||
#print(guide)
|
||||
if guide[0] == '':
|
||||
guide.pop(0)
|
||||
for i in range(0, len(guide)):
|
||||
if '=' in guide[i]:
|
||||
guide[i] = guide[i].replace(' ', '').replace('(', '').replace(')', '').split('=')
|
||||
guide[i][1] = guide[i][1].split(',')
|
||||
guide[i][1] = [x.strip() for x in guide[i][1]]
|
||||
|
||||
# now we need to create a dictionary where the key is the left of the = sign and the value is a list of the right of the = sign split by commas and stripped of whitespace and brackets
|
||||
guide_dict = {}
|
||||
for i in range(0, len(guide)):
|
||||
guide_dict[guide[i][0]] = guide[i][1]
|
||||
|
||||
print(guide_dict)
|
||||
|
||||
# starting at 'AAA' we need to follow the instructions to get to the bottom of the tree
|
||||
# we need to follow the instructions until we get to ZZZ
|
||||
# if we run out of instructions before we get to ZZZ then we need to repeat the instructions from where we are
|
||||
# Convert the dictionary to a list
|
||||
|
||||
|
||||
# Perform the operation
|
||||
|
||||
# Initialize current_nodes as a list of starting nodes
|
||||
current_nodes = [node for node in guide_dict.keys() if node.endswith('A')]
|
||||
|
||||
step = 0
|
||||
while not all(node.endswith('Z') for node in current_nodes):
|
||||
#print(current_nodes)
|
||||
print(step)
|
||||
# Use modulo to wrap step around if it's greater than the length of instructions
|
||||
choose_items = int(instructions[step % len(instructions)])
|
||||
# Update each node in the list
|
||||
current_nodes = [guide_dict[node][choose_items] for node in current_nodes]
|
||||
step += 1
|
||||
|
||||
print(f'finished in {step} steps, current nodes are {current_nodes}')
|
||||
print(current_nodes)
|
||||
@@ -1 +1,53 @@
|
||||
# Day 8 Puzzle Text.
|
||||
|
||||
<article class="day-desc"><h2>--- Day 8: Haunted Wasteland ---</h2><p>You're still riding a camel across Desert Island when you spot a sandstorm quickly approaching. When you turn to warn the Elf, she disappears before your eyes! To be fair, she had just finished warning you about <em>ghosts</em> a few minutes ago.</p>
|
||||
<p>One of the camel's pouches is labeled "maps" - sure enough, it's full of documents (your puzzle input) about how to navigate the desert. At least, you're pretty sure that's what they are; one of the documents contains a list of left/right instructions, and the rest of the documents seem to describe some kind of <em>network</em> of labeled nodes.</p>
|
||||
<p>It seems like you're meant to use the <em>left/right</em> instructions to <em>navigate the network</em>. Perhaps if you have the camel follow the same instructions, you can escape the haunted wasteland!</p>
|
||||
<p>After examining the maps for a bit, two nodes stick out: <code>AAA</code> and <code>ZZZ</code>. You feel like <code>AAA</code> is where you are now, and you have to follow the left/right instructions until you reach <code>ZZZ</code>.</p>
|
||||
<p>This format defines each <em>node</em> of the network individually. For example:</p>
|
||||
<pre><code>RL
|
||||
|
||||
AAA = (BBB, CCC)
|
||||
BBB = (DDD, EEE)
|
||||
CCC = (ZZZ, GGG)
|
||||
DDD = (DDD, DDD)
|
||||
EEE = (EEE, EEE)
|
||||
GGG = (GGG, GGG)
|
||||
ZZZ = (ZZZ, ZZZ)
|
||||
</code></pre>
|
||||
<p>Starting with <code>AAA</code>, you need to <em>look up the next element</em> based on the next left/right instruction in your input. In this example, start with <code>AAA</code> and go <em>right</em> (<code>R</code>) by choosing the right element of <code>AAA</code>, <code><em>CCC</em></code>. Then, <code>L</code> means to choose the <em>left</em> element of <code>CCC</code>, <code><em>ZZZ</em></code>. By following the left/right instructions, you reach <code>ZZZ</code> in <code><em>2</em></code> steps.</p>
|
||||
<p>Of course, you might not find <code>ZZZ</code> right away. If you run out of left/right instructions, repeat the whole sequence of instructions as necessary: <code>RL</code> really means <code>RLRLRLRLRLRLRLRL...</code> and so on. For example, here is a situation that takes <code><em>6</em></code> steps to reach <code>ZZZ</code>:</p>
|
||||
<pre><code>LLR
|
||||
|
||||
AAA = (BBB, BBB)
|
||||
BBB = (AAA, ZZZ)
|
||||
ZZZ = (ZZZ, ZZZ)
|
||||
</code></pre>
|
||||
<p>Starting at <code>AAA</code>, follow the left/right instructions. <em>How many steps are required to reach <code>ZZZ</code>?</em></p>
|
||||
|
||||
<article class="day-desc"><h2 id="part2">--- Part Two ---</h2><p>The <span title="Duhduhduhduhduh! Dah, duhduhduhduhduh!">sandstorm</span> is upon you and you aren't any closer to escaping the wasteland. You had the camel follow the instructions, but you've barely left your starting position. It's going to take <em>significantly more steps</em> to escape!</p>
|
||||
<p>What if the map isn't for people - what if the map is for <em>ghosts</em>? Are ghosts even bound by the laws of spacetime? Only one way to find out.</p>
|
||||
<p>After examining the maps a bit longer, your attention is drawn to a curious fact: the number of nodes with names ending in <code>A</code> is equal to the number ending in <code>Z</code>! If you were a ghost, you'd probably just <em>start at every node that ends with <code>A</code></em> and follow all of the paths at the same time until they all simultaneously end up at nodes that end with <code>Z</code>.</p>
|
||||
<p>For example:</p>
|
||||
<pre><code>LR
|
||||
|
||||
11A = (11B, XXX)
|
||||
11B = (XXX, 11Z)
|
||||
11Z = (11B, XXX)
|
||||
22A = (22B, XXX)
|
||||
22B = (22C, 22C)
|
||||
22C = (22Z, 22Z)
|
||||
22Z = (22B, 22B)
|
||||
XXX = (XXX, XXX)
|
||||
</code></pre>
|
||||
<p>Here, there are two starting nodes, <code>11A</code> and <code>22A</code> (because they both end with <code>A</code>). As you follow each left/right instruction, use that instruction to <em>simultaneously</em> navigate away from both nodes you're currently on. Repeat this process until <em>all</em> of the nodes you're currently on end with <code>Z</code>. (If only some of the nodes you're on end with <code>Z</code>, they act like any other node and you continue as normal.) In this example, you would proceed as follows:</p>
|
||||
<ul>
|
||||
<li>Step 0: You are at <code>11A</code> and <code>22A</code>.</li>
|
||||
<li>Step 1: You choose all of the <em>left</em> paths, leading you to <code>11B</code> and <code>22B</code>.</li>
|
||||
<li>Step 2: You choose all of the <em>right</em> paths, leading you to <code><em>11Z</em></code> and <code>22C</code>.</li>
|
||||
<li>Step 3: You choose all of the <em>left</em> paths, leading you to <code>11B</code> and <code><em>22Z</em></code>.</li>
|
||||
<li>Step 4: You choose all of the <em>right</em> paths, leading you to <code><em>11Z</em></code> and <code>22B</code>.</li>
|
||||
<li>Step 5: You choose all of the <em>left</em> paths, leading you to <code>11B</code> and <code>22C</code>.</li>
|
||||
<li>Step 6: You choose all of the <em>right</em> paths, leading you to <code><em>11Z</em></code> and <code><em>22Z</em></code>.</li>
|
||||
</ul>
|
||||
<p>So, in this example, you end up entirely on nodes that end in <code>Z</code> after <code><em>6</em></code> steps.</p>
|
||||
<p>Simultaneously start on every node that ends with <code>A</code>. <em>How many steps does it take before you're only on nodes that end with <code>Z</code>?</em></p>
|
||||
+1
-1
@@ -57,6 +57,6 @@ def populate_data(year = current_year, day=current_day):
|
||||
None
|
||||
"""
|
||||
save_puzzle_text(year, day)
|
||||
#save_puzzle_input(year, day)
|
||||
save_puzzle_input(year, day)
|
||||
|
||||
populate_data()
|
||||
Reference in New Issue
Block a user