INPUT SEQUENCE (A) : data/seq_a.code INPUT SEQUENCE (B) : data/seq_b.code SUBSEQUENCE OPTION : Whole sequence comparison EXEC OPTION : [Length only] Hirschberg's algorithm RATIO TABLE : range | frequency RATIO TABLE : --------------|-------------- RATIO RABLE : [0.9, 1.0] | 0 RATIO TABLE : [0.8, 0.9) | 0 RATIO TABLE : [0.7, 0.8) | 0 RATIO TABLE : [0.6, 0.7) | 4 RATIO TABLE : [0.5, 0.6) | 0 RATIO TABLE : [0.4, 0.5) | 0 RATIO TABLE : [0.3, 0.4) | 0 RATIO TABLE : [0.2, 0.3) | 0 RATIO TABLE : [0.1, 0.2) | 0 RATIO TABLE : [0.0, 0.1) | 0 RATIO : lcs/trimmed_seq_a = 0.673 (= 33/ 49), lcs/trimmed_seq_b = 0.717 (= 33/ 46) SEQ A : name = ./CATH/alpha_beta/2Layer_Sandwich/Defensin/3.30.30.40/1poiA02/1poiA02.pdb c1 SEQ A : residue = LPFLPVTLMQGSGLTDEWGISKEVRKTLDKVPDDKFKYIDNPFKPGEKVVAVP SEQ A : code = --0000RGR0RGQAABG0R00QAAAABG0RG0RGR00000OQ0G0RG0000-- SEQ A : lcs = --0000R-R0-------0-00QAAAAB-0R-0-G-00000--0G-RG0000-- SEQ B : name = ./CATH/alpha_beta/2Layer_Sandwich/Defensin/3.30.30.70/1uglA00/1uglA00.pdb c1 SEQ B : residue = NLMKRCTRGFRKLGKCTTLEEEKCKTLYPRGQCTCSDSKMNTHSCDCKSC SEQ B : code = --00000RR00000RR0QAAAAAAHAB0R0QBG000000GRG0000R0-- SEQ B : lcs = ---0000RR0000----QAAAA----B0R0--G000000GRG0000---- // [NOTE]: A trimmed sequence is the sequence obtained by removing residues of // irregular 5-tile codes, such as '-', where regular 5-tile codes are // {0, A, R, Q, B, G, 1, O, H, 3, J, 8, P, 9, 2, I}. Irregular 5-tile // codes are ommited during the LCS computation and LCSs consist of // regular 5-tile codes only.