##gff-version 3
##sequence-region Mycobacterium_phage_KyMonks1A 1 52145
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	1	1689	250.4	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0001;transl_table=11;phrog=9;top_hit=NC_023862_p15;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0001;function=head and packaging;product=terminase large subunit
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	1686	3128	211.6	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0002;transl_table=11;phrog=26466;top_hit=p32401 VI_00731;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0002;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	3125	4006	83.1	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0003;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0003;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	4065	4577	77.5	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0004;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0004;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	4587	5585	184.6	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0005;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0005;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	5671	5907	36.7	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0006;transl_table=11;phrog=1857;top_hit=MG962372_p16;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0006;function=connector;product=head-tail connector protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	5907	6356	91.4	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0007;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0007;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	6356	6718	25.2	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0008;transl_table=11;phrog=320;top_hit=KY549153_p12;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0008;function=connector;product=head closure Hc1
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	6718	7113	53.5	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0009;transl_table=11;phrog=1324;top_hit=p211665 VI_01841;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0009;function=transcription regulation;product=transcriptional activator
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	7117	7563	50.4	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0010;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0010;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	7572	8423	153.7	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0011;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0011;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	8544	8921	74.7	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0012;transl_table=11;phrog=14917;top_hit=NC_022774_p53;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0012;function=tail;product=tail length tape measure protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	8972	9343	31.5	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0013;transl_table=11;phrog=20964;top_hit=p35952 VI_05210;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0013;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	9355	11835	399.3	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0014;transl_table=11;phrog=5947;top_hit=NC_028804_p74;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0014;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	11859	13916	329.1	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0015;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0015;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	13935	14117	36.0	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0016;transl_table=11;phrog=1543;top_hit=NC_028849_p28;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0016;function=tail;product=minor tail protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	14117	15919	320.2	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0017;transl_table=11;phrog=5493;top_hit=p353434 VI_05194;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0017;function=tail;product=tail length tape measure protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	15957	16403	41.1	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0018;transl_table=11;phrog=352;top_hit=KX683876_p27;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0018;function=tail;product=minor tail protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	16415	16747	54.3	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0019;transl_table=11;phrog=981;top_hit=KX683876_p28;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0019;function=tail;product=minor tail protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	16744	17091	40.7	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0020;transl_table=11;phrog=1397;top_hit=KX683876_p29;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0020;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	17116	18969	282.9	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0021;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0021;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	18962	20440	209.9	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0022;transl_table=11;phrog=382;top_hit=NC_021324_p57;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0022;function=tail;product=minor tail protein with lysin activity
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	20533	20853	35.7	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0023;transl_table=11;phrog=644;top_hit=NC_021324_p56;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0023;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	20863	21054	31.3	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0024;transl_table=11;phrog=1560;top_hit=NC_021324_p55;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0024;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	21051	21671	40.9	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0025;transl_table=11;phrog=12500;top_hit=NC_023862_p39;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0025;function=tail;product=minor tail protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	21659	21997	6.0	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0026;transl_table=11;phrog=23708;top_hit=NC_023723_p38;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0026;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	22132	22428	32.8	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0027;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0027;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	22563	24131	157.7	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0028;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0028;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	24252	24524	37.8	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0029;transl_table=11;phrog=1966;top_hit=NC_023739_p39;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0029;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	24521	24916	56.7	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0030;transl_table=11;phrog=28124;top_hit=KX574454_p40;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0030;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	24916	25086	-1.3	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0031;transl_table=11;phrog=2035;top_hit=NC_011022_p40;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0031;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	25083	25178	11.8	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0032;transl_table=11;phrog=1860;top_hit=NC_011022_p41;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0032;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	25175	25468	26.9	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0033;transl_table=11;phrog=1971;top_hit=NC_028928_p44;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0033;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	25465	25821	63.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0034;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0034;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	25842	27668	277.6	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0035;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0035;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	27705	27935	37.4	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0036;transl_table=11;phrog=1781;top_hit=MG872833_p46;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0036;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	27966	28460	74.8	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0037;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0037;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	28457	28639	15.4	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0038;transl_table=11;phrog=9581;top_hit=p250485 VI_02803;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0038;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	28636	29427	55.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0039;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0039;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	29420	29560	1.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0040;transl_table=11;phrog=1782;top_hit=NC_022329_p49;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0040;function=integration and excision;product=site-specific recombination directionality factor RDF
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	29565	30332	100.7	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0041;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0041;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	30329	30514	21.0	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0042;transl_table=11;phrog=1503;top_hit=MG757160_p89;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0042;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	30511	31128	90.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0043;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0043;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	31125	31451	19.1	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0044;transl_table=11;phrog=5618;top_hit=NC_023720_p54;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0044;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	31448	32026	64.5	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0045;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0045;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	32309	32458	20.6	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0046;transl_table=11;phrog=1783;top_hit=NC_023710_p56;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0046;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	32535	32678	9.9	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0047;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0047;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	32697	33176	32.3	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0048;transl_table=11;phrog=307;top_hit=GQ303265_p23;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0048;function=DNA, RNA and nucleotide metabolism;product=endonuclease VII
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	33216	33416	16.6	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0049;transl_table=11;phrog=14414;top_hit=NC_028941_p58;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0049;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	33579	33836	52.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0050;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0050;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	33836	34090	36.6	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0051;transl_table=11;phrog=4371;top_hit=NC_023720_p5;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0051;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	34133	34231	4.3	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0052;transl_table=11;phrog=5742;top_hit=MH020244_p62;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0052;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	34232	35041	63.7	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0053;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0053;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	35028	35159	9.3	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0054;transl_table=11;phrog=1705;top_hit=NC_023687_p67;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0054;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	35171	35464	21.3	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0055;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0055;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	35461	35754	53.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0056;transl_table=11;phrog=2184;top_hit=NC_026583_p66;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0056;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	35751	35942	23.5	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0057;transl_table=11;phrog=1763;top_hit=MG812495_p67;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0057;function=DNA, RNA and nucleotide metabolism;product=HTH DNA binding protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	36099	36899	89.1	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0058;transl_table=11;phrog=31737;top_hit=NC_031257_p69;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0058;function=DNA, RNA and nucleotide metabolism;product=exonuclease
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	36899	37207	48.6	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0059;transl_table=11;phrog=8167;top_hit=NC_023726_p69;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0059;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	37223	37930	47.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0060;transl_table=11;phrog=4285;top_hit=MG812495_p70;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0060;function=integration and excision;product=transposase
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	38262	38723	63.7	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0061;transl_table=11;phrog=4604;top_hit=MG812495_p71;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0061;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	38720	38953	14.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0062;transl_table=11;phrog=6068;top_hit=NC_028804_p73;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0062;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	38950	39114	4.4	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0063;transl_table=11;phrog=5947;top_hit=NC_028804_p74;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0063;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	39111	39416	46.6	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0064;transl_table=11;phrog=1584;top_hit=MG009575_p96;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0064;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	39413	39808	34.9	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0065;transl_table=11;phrog=1809;top_hit=NC_031041_p76;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0065;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	39850	40362	31.7	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0066;transl_table=11;phrog=357;top_hit=NC_031041_p77;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0066;function=transcription regulation;product=transcriptional repressor
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	40624	40953	8.4	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0067;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0067;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	40916	41095	21.4	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0068;transl_table=11;phrog=6474;top_hit=NC_021297_p77;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0068;function=integration and excision;product=recombination directionality factor
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	41092	41361	7.4	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0069;transl_table=11;phrog=1720;top_hit=NC_023748_p86;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0069;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	41358	41561	24.0	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0070;transl_table=11;phrog=1387;top_hit=NC_023748_p88;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0070;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	41558	41746	11.8	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0071;transl_table=11;phrog=6127;top_hit=MG757160_p47;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0071;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	41743	41871	7.1	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0072;transl_table=11;phrog=4396;top_hit=MG099953_p39;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0072;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	41871	42038	26.0	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0073;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0073;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	42035	42163	6.0	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0074;transl_table=11;phrog=2093;top_hit=KP027203_p83;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0074;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	42185	42337	6.7	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0075;transl_table=11;phrog=932;top_hit=KP027203_p84;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0075;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	42590	43507	38.2	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0076;transl_table=11;phrog=1008;top_hit=MF185725_p82;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0076;function=other;product=DNA methyltransferase
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	43573	43857	54.4	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0077;transl_table=11;phrog=3414;top_hit=KX550443_p85;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0077;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	43939	44112	0.1	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0078;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0078;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	44101	44241	13.0	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0079;transl_table=11;phrog=11620;top_hit=NC_011267_p84;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0079;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	44238	44441	22.7	-	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0080;transl_table=11;phrog=828;top_hit=NC_021318_p78;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0080;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	45726	45929	7.3	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0081;transl_table=11;phrog=22409;top_hit=NC_023702_p3;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0081;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	45889	46080	16.6	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0082;transl_table=11;phrog=14140;top_hit=NC_023704_p2;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0082;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	46117	46557	38.4	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0083;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0083;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	46729	47007	24.3	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0084;transl_table=11;phrog=20136;top_hit=NC_031111_p4;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0084;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	tRNAscan-SE_2.0.12	tRNA	47308	47381	70.2	+	.	ID=Mycobacterium_phage_KyMonks1A_tRNA_0001;transl_table=11;trna=tRNA-Trp(CCA);isotype=Trp;anticodon=CCA;locus_tag=Mycobacterium_phage_KyMonks1A_tRNA_0001
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	47415	48485	171.2	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0085;transl_table=11;phrog=1197;top_hit=NC_022753_p4;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0085;function=tail;product=tail protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	48495	49196	70.5	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0086;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0086;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	49210	49470	31.8	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0087;transl_table=11;phrog=1718;top_hit=JQ698665_p8;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0087;function=tail;product=tail protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	49478	49735	42.5	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0088;transl_table=11;phrog=747;top_hit=JQ698665_p9;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0088;function=unknown function;product=hypothetical protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	49735	51168	173.2	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0089;transl_table=11;phrog=2386;top_hit=NC_020871_p95;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0089;function=head and packaging;product=virion structural protein
Mycobacterium_phage_KyMonks1A	Pyrodigal-gv_0.3.2	CDS	51158	52126	123.1	+	0	ID=Mycobacterium_phage_KyMonks1A_CDS_0090;transl_table=11;phrog=No_PHROG;top_hit=No_PHROG;locus_tag=Mycobacterium_phage_KyMonks1A_CDS_0090;function=unknown function;product=hypothetical protein
##FASTA
>Mycobacterium_phage_KyMonks1A rotated=True rotated_gene=terL
GTGGCGGTTCACTACCCGGAGTCGCTACTCCCCGCCCCGTCGCATATCCAGGGGCCGACC
TGGCGGCAGTACGAAGACGGCTCATGGTTCCTGCCTGAGAAGACTCTCGGCTGGCAGATC
ATCAGCTGGCTGTTCGAGTACGTCAACGCACCGGACGGTTCCGGGCCTTTCATCCCCACG
ATGGAGCAGGCACGGTTCCTGGCCTGGTGGTACGCCGTCGACGAGAACGGCAAGTACGTC
TACCGCGAGGGCACCTTCCGCCGCATGAAGGGCCACGGTAAGGACCCGCTGGTAGCAGCG
ATGTCGCTCGCGGAGCTCTGCGGCCCCGTGGCCTTCTCGCACTTCGACGAGGCGGGCAAC
CCGGTCGGCCGCGTTCGGCACGCGGCGTGGGTCACGATCGCCGCGGTCTCCCAGGACCAG
ACGAAGAACACGTTCTCGCTGTTCCCGATCATGGTCTCGAAGAAGCTGAAGTCCGAGCAC
GGTCTGTCCGTCAACCGCTTCATCATCTACTCCGAGATCGGCGGGCGGCTCGAAGCCGCG
ACCGCGTCCCCCGCGTCGATGGAGGGTAACCGCCCGACGTTCGTCATCCAGAACGAGACG
CAGTGGTGGGGCGTAGGCCCCGGCGGCGAGGTCAACGATGGCCACCAGATGGCCGAGGTC
ATCGAAGGCAACATGACCAAGGTCCCCGGTGCCCGCACCTTGTCGATCTGCAACGCTCAC
CGCCCCGGCGACGACACCGTCGCGGAGATGGCCTACCTGAACTGGCTGGACATCCTGGCA
GGCGACGCTATCGACACCGGTGTCCTCTACGACGCCCTGGAAGCCCCGGCTGACACGCCG
GTCTCCGAGATCCCGTTCCCGTCCGACGACCCCGAGGGGTACGAGGCCGGGGTCGCCCAG
CTCATGAAGGGCCTGGAGATCGCCCGCGGCGACTCGATCTGGCTCCCGCTCGACGACATT
CTGATGTCGGTCCTGACGGCGAAGAACGACGTCATCGAGTCCCGACGGAAGTTCCTCAAC
CAGGTCAACGCGACTGAGGAGTCGTGGATCGCACCGTCTGAGTGGGACCGTAACCACGAC
ATCAACCTGCCTCCGCTGAGGAAGGGCGAGCGGATCACGCTCGGGTTCGACGGCTCGCTG
TCCAACGACCACACCGCGCTCACCGCGTGCCGGGTCGAGGACGGGGCGTTGTTCCTGGTG
AAGGTCTGGGTGCCTGAGAAGTACGAGGGGCACAAGGTCCCGCGCCAGGACGTGGACGCG
TACGTCCGGTCGATGTTCGAGAAGTACGACGTCGTCGGTATGCGAGCGGACGTCAAGGAG
TTCGAGCAGTCGGTCGACGCCTGGGGTCAGGACTTCCGGCGCAAGCTGAAGATCAACGCC
TCCCCCGGTAACCCGGTCGCCTTCGATATGCGCGGCCAGCAAAAGCGATTCGCGCTGGAC
TGCGAGCGGTTCCGTGACGCTGTTCTGGCGGGCGAGGTCAAACACGACAACAACCCGGTG
CTCAAAGCGCACATCACCAACGCGCACCAGCACCCGACGATATACGACGCAATCAGCATC
AGGAAACCTGGCAAAGAATCCAAGCGCAAGATCGACGCCGCTGTGACGGCTGTCCTCGCT
TGGGGCTCGCGCCAAGACTTCCTGCTCAGCAAGAGCAACACAGGAAAGGGGGCGGGTCTG
CTGCGATGACGACTTACCACGAGCACGTCGAGCGACTGCAAGGGCTCCTCGCACGGGACC
TGCCGAACCTGCTGGAAGCCGAGGCCTACCGCAACGGGACGCGCCGGCTGAAGACGATCG
GGATCGGCGCTCCACCGGAGCTGGCTTACCTGGACGTCCAGCCAGGCTGGGTCGCTACCT
ACCTCCGCACTCTGTCCGATCGCTTGGACATCGAGGGGTTCCGTATCTCGGAGGATTCCG
AGGGGCTCGAAGAGCTCTGGAACTGGTGGCAGGCGAACGACCTGGACGAAGAGTCGGTCC
TCGGACACGACGACTCGCTGACGTTCGGCCGCGCGTACATCACGGTCAGCCACCCGGACG
TCGAGTCCGGAGACCCCGCGGGTATCCCGCTGATCCGGGTCGAGTCTCCGCTGTATATGT
ACGCCGAGCTGGACCCGCGCAACACCCGCCGGGTCACCCGGGCTGTCCGTCTCTACACGA
CGCGCGACGACGTCGCGGTCCCGGATCGAGCCACGCTGTACCTGCCTGACGAGACTGTCC
CGCTCCGCCGCAACGGCGGGCTCAACGACCAGTGGGTCGTCGACGGGGACGTCATCAAGC
ACGGGCTCGGTGTGGTACCGGTCGTACCGCTGACCAACGACCCGCGCCTCGGCAACCGCT
ACGGCCGCTCGGAGATCTCTCCGGAGCTGCGCAAGGTCACCGACGCCGCGGCTCGCACGC
TGATGAACCTGCAGTCGGCGTCCCAGATCCTGGGCACCCCGCTCCGCGTCATCACCGGTG
TCACCACCGAGGAGCTGACCAACGACGGCGAGAACACGACGCTCGACATCTACTACGGAC
GCGTCCTGGCGCTCGCTTCTGAGGCCGCCAGTATCTCCGAGTTCAAGGCTGCCGAGCTGC
GGAACTTCGCCGAGGAGATGGAGGTCTTCCGCAAAGAGGCCGCGTCTATCACCGGCTTGC
CGCCTCAGTACCTGTCGTCCTCGTCGGAGAACCCCGCCTCGGCTGAGGCCATCATCGCTA
CCGACTCCCGGATCGTGAAGATGGCCGAGCGTAAAGGCCGGATCTTCGGCGGTGCCTGGG
AGCGCGCGATGCGGATCGCGATGCAGATCATGGGCCGCGAGGTCACCGAGGAGTACACCC
GGCTGGAGACAGTCTGGCGCGATCCGTCGACTCCGACGGTCGCCGCTAAGGCTGACGCTG
TGTCGAAGCTGTACGCCAACGGCCAGGGGCCGATCCCGAAGGAGCAGGCTCGCATCGACC
TCGGCTACACCGCTACTCAACGCGAGCAGATGCGCGACTGGGACAAGCAGGAGACCGAGG
ACATGATCGACACCTTGTACTCCACGACGAAAGCCCAGGCTGACGCTACGCCGAAGCCGA
CGGTCACCGAGACCAAGACGGAGACGCAGACGTCGCCTTCCGGATTTAACCGGACCAAGA
CCCGGTGAACCCGGAGGAGTACGCCGCCGCGCAGCTCCTCATCTCCGCCGCAGTAGTCCG
GCACGTCAGGAACGTGGCCGGGTTCTTCGCTCAGCCCGCGCTGACGATGTTCGACTGGCT
GCGTCTGCTGGACCTGTTGTTCCCCGAGATCCAGCGACGACGCACCGAGGCTTCGGTGCT
CGCTCGCAGGTTCTACGACTCGCAGCGGGCCCAGCACCACCCGGACCTCCCTCGTAACGA
TCGGCCCCTGGAGGGGACGACGTTCGAGAAGTTCGTCGAGAACATGGACCCGGCTCGTGA
GCGGATGCAGCAGGCGGACACCCGCGGGGACGCGCTGACGCACCTGACACTCCGCGCGGT
GCGCGAGGTGGAGAACGCAGGCCGTCAGCAGATCATCCACGCCGTCGAGAACGACCCGGA
ACCCCGCGTCTTGCGGGGCTGGGCTCGCGTCGCGACGGGCCGGGAGACCTGCGCCTGGTG
CCTGATGCTGATCAGCCGCGGACCTACGTACGTCCGGGCCGAGACCGCTGGTCTCGACCT
TGATACGGAACACGCTCTGGAGCTGTTCGAGAACAAAGACCTGGAGACCTACTTCGCTGA
CATCAGCGGAGAGATCAAGCAGTGGCACCCCGGGTGTGACTGCAAGGTGATCCCCGTCTT
CCGGAACGAGGACTGGTTCGGCAAAGAAGCTGCCGATCGCGCCCTCGACCTGTGGGGGGA
AGCCACCAAGGAAGCCATCGCTCTAGAGGACGAAGGCCTTGTCCACAAGAGCGGGAAAAA
CAAAGGCCAGCCCTTTACTCGTAACGAGCTGGCTATCAACGCCCTTCGCCGTCGCCTGGA
GCGCGGCGAGATATCAGCACAGCAGTACGCAGCACTCGCTGCTTAGCCCGCCAACCCGAC
CGACCTGCCAGGAGCAGGAGTCACCCCACGCCCAGGAGGCACAGATGACCGAACCCACCG
ACACCCCCTCGACGCCCGAACCCGTAGCTCCCGCTGCCCCGGCTCCGGCGGCCCCCGCTC
CCAAGAGCGAGGACCTGCCTGACTGGGCTCGCGAGAAGCTCTCGAAGGCGAACACCGAGG
CCGCGAACTACCGAGTTCAGCTCCGCACCGCGGAGACGCAACTGCAGGAGTACGCGGAGA
AGCTCGCAGCTCTCGAAGCAGAGAAAGCCCAGGCGGCTACCTCAGCCCACGAGCGCCAGC
ACGACTTCGACCGTCTGGTGACCGCGGTCCAGGCTCTCACCCCCGATCCCACGCCGCTGT
TCACGTTCGCGAGCACGCTGCAGGGCGATTCGGAGGAAGCGCTCAAGACGCACGCCGAGA
CCCTCAAGACCCTGTTCGGCCTCAAGAACGGCCCCGTGGCCGCTGTCGACCGCTCGCAAG
GCCTCGGCACCGAAGCCCCGAGCAACGACCCTGCGGTGGCCTTCACCGCGCTCATGCAAA
CCCAACTAGGCAAGTAAGGAGCCCCTGTGGCAACCATTAACGAGCTTGTCCCGAATACCG
CGGGCAGCAACCACCAGGGCCGTCTGGCCCACGTCCCCTCCGACCTGCTCCCCAAGGAGA
TCGTCGGTCCCATCTTCGACAAGGCCCAGGAGAGCTCGCTCGTCCTGCGCATGGGTGAGC
AGATTCCGATCTCGTACGGCGAGACGATCATCCCCACGACCGTGAAGCGCCCCGAGGTGG
GTCAGGTCGGCGTCGGTACCTCCAACGAGCAGCGAGAAGGCGGACTGAAGCCGCTGTCCG
GTACCGCGTGGGACACCCGCTCGGTTTCGCCGATCAAGCTGGCGACCATCGTCACCGTGT
CGGAAGAGTTCGCTCGCATGAACCCCTCCGGCCTGTACACCAAGCTGCAGGGCGACCTGG
CTTACGCCATCGGACGCGGTATCGACCTCGCTGTGTTCCACGGCAAGTCCCCGCTGACCG
GCTCGGCGCTTCAGGGCATCGACACCGACAACGTGATCGCCAACACGACCAACGTTGACT
ACCTGCAGGAAACTGGCGACCCGCTGCTGGACCGCCTGCTCGATGGCTACGACCTCGTGT
CGGCCAACACCGACGTGGAGTTCAACGGCTGGGCCGTCGACCCGCGCTTCCGCGCTCACC
TGCTCCGCGCTCAGGCTTACCGCGACGCCAACGGCAACGTGGACCCGAGCCGCATCAACC
TGGCCGCTCAGACCGGCGACGTCCTGGGCCTCCCGGCTCAGTTCGGCCGCGCTGTCGGTG
GCGACCTGGGCAACGCGACTGACACCAAGACCCGCATCGTGGGCGGCGACTTCTCGCAGC
TGAAGTTCGGCTTCGCTGACGAGATCCGCATCAAGATGACGGACACCGCCACCCTGACCG
ACGGTTCCGCGACGGTGTCGATGTGGCAGACCAACCAGATCGCGATCCTGATCGAGGTCA
CCTTCGGATGGCTGCTCGGTGACAAGCAGGCGTTCGTCAAGTTCGTAGACGACGAACAGC
CCTGACCTTTTCATTTGTCCCGACCTTGATACGTAACGGCGGGGCTCTCTCCGGAGGGTC
CCGCCGCCGTGTCGCTACCTGGAGGTTTTCATGACCCACCCCTACAACGGTGCGGTGGTC
CGCGGATGGCTCGGCTCGCTCAGCGACTCCGAGATCGTGGCCAAGCTCACCGACCTGACC
GGGTTCGCCCCGGCTGCTATGGACGAGGACTACGAGCCGGCTGCTGCTCCTGCTGCTGTC
GCTGCTGACGACACCGTCCAAGAGGCTATCGCCAAGCTGGAGAAGCGCCTCGCTGATCTC
GAGTCCACTGTCGAGGGCATGGCCTGATGGCATACGCCGAGCCCAGCGACGTGGTCGCGC
GGCTCGGGCGGCCGCTGACCGATGACGAAGAGACCCAGGTCGAGACGTTCCTAGAGGACG
CCGAGATCGAGATCCGTTCTCGTATCCCTGACCTGGACGACAAAGCCGAGGACGAGGGCT
ACCTCAAGCGGGTTATCAAGGTCGAGGCCTCCGCGGTCACGCGCCTGATCCGCAACCCCG
ACGGCTACATCGGTGAGACCGACGGCAACTACTCGTACCAGCTCAACTGGCGGCTGAACA
CCGGGGCGATCGAGATCACCGACAAAGAGTGGGCTCAGCTCGGGCTCTCCAAGAACGTCG
GCGTGCTCAACGTCCGTCCGAAGACTCCGCTGGAGCGCTCGGGTGAATACCCCGCGTTCG
GCTCGGTCGAGTGGCAGGTGTTCCAGCAGAGCTCCCCGCTGTACTGGGGCTACTGATGAG
CGGGCTACTGGACGACGGGGCTAACTACGAGCCCGTAACGGTGTACCCCGAGGTGACTCG
GAAGGACCGGCTGGGCAACACCCTGGTCGGCCCTTCTGCCACCGGCGTCGAGACAGTCGC
TCGCTTCCAGATCCAGAACCAGTCGGGCACGTCTGCCCGTCGGGCGGAGATGGACGACAT
AGGCGACGTGACCGAGCAGGTCTACACGATGCGGCTCCCCCGGTCGTTCACGACCGAGTT
GAAGTCCGGGTCCGAGGTTGTGTGGCGCGGTGAGCGCTGGGGTGTGTACGGCGACCCTCG
TCGTTACAACGGCTCTCGCCGCACCGCTCGCCTCGAATACGTGGTTCGGAGGTTCTGATG
CCTTTGTACTACGGGCGATCCGGTCTGAACAAAGTCGTGTCGCACCTGCCCGGTGTGGTC
CACGAGATGCGCTCCGAAGCTGACGAGGTCGCTGACCGGGCGAAGGCCAACCTGGCTGCC
GCTCGTGCGAGCACGCAGTGGGAGAAGATCCACGGCCCGGACCATCTGACGAAGATCACG
CGGACCAACGGTTCGGTGGATGCCTACGTCAACATGGAGGCCCCTAGCCCCGAGTCGATC
GAGTACGGCCACTACCCATCCGGTGTCTTCGACCCGGAGAAGTACGGCCGCGTCACGAAG
GCTCCGCAGGGGCTGTACATCCTCACCGGTGCCGCCGGGTTCGGCGGCCAGACCGCTATC
TCTACCGGCGCTAAGCGCGGGAAGAGGGGGTAGCGCATGGCTGGCAAGCTTCCGATCGTC
GGTGAGGTCGTGCTCCCGATTCTCCGCGGCCACGAGGACCTGTCCAATCCGATCAGCACT
GTCCCGTCTCTGACGGGTGTGCATGTCGGGACGTGGGTCGAGGACATCGACTCCCGCACG
TTCCCGCTGATCACCGTCCGTCGCGTAGGCGGTACCCGCAGCCCCGAGCACCCGACGCTG
TTCACGCAGCCGGTGGTCGAGATGACCGCTTACTCAGCGGCTGACCTGCCCACTACCGAG
CAGATGTACGAGGACGCCCTAGAGGTCTTGTACCGCGCTGCACGTCTCCAAACCAAAACG
CCAGCCGGCTATCTGCATTCGGTGACCGAGACCTTGGGCGCGTCCCACGGCCCGTCACCG
TTTGACCGCACCTGGCGCGTCTTCGGCCTGATCCGACTCGGCATCCGGCCCCCTAAGAAC
TAAGGAACCAAATGGCACTGAAAGATGATGCCGTCCTCATTGCCGCGCGGGGGTACGTGT
ACACCGCTGCGGTCGGCACGGCGGCACCTACCCCTGCTCAGCTCAAGCTGATCGACCTGG
AGCACCCCGAGGCGTGGGACCGCACCGGATGGGATCTCGTCGGGCACACGTCCGAGGATG
ATCTGCCCGAGTTCGGCTTCGACGGCGGTGACTCCGAGGTCCGCGGCTCGTGGCAGAAGA
AGAAGCTGCGCGAGGTCGAGACCGAAGAGATCGCGGACTACGTGGTCATCAACCTGACCC
AGTTCGACGAGTCGGCTCTGGAGCTGTACTTCGGCCCGAACCAGTCGGCTACCCCCGGCA
TCTTCGGCGTGAAGTCCGGCTCGGTCGTGAACGAGCGTGCGCTGCTGATCGTGATCGTCG
ACAACGACGTTCGCCTCGGCTTCCACGCCCGTAAGGCTTCGCTGAAGCGCGAGGACGCGA
TCTCGCTGGCGACCGACGAGTTCGGCGCTCTGCCGGTGCGCGCGACCTTCCTCGACTACC
AGTCGTACAACCTGTACGAGTGGATCGAAGAGGACTGGTTCAACGCTGCTGACGCGCCGG
TCGTGTACCTGCTCGATCTGGGCGGCGCTACCGGTGGTGACTACACCCTGTTGGTCGGCG
GCAAGTCCACCGGCGACATCGCCTACAACGCCAACGCTTCCGCGATCAAGACCGCGATAG
GTGCCGTCGATGACGGTGTTGCCGAGTCTGCGTGGACGGTCACGGCCGACGGCGCGGACT
TCGAGATCTCGGGTCCGCTGGCTGTTGCGCTGGGCGTTGACAGCACCACGGGCGGCTCCG
GCGTAACCGTCGACGTCGTCTGACTCGAACTTGACACGTAACCCGTGTCAAACGGGGAGC
CGCCTGCACACCTTGGCGGGCCTTGGGCGGCTCCCCACCTCCCGCTTTACCTAGCCCGCC
ACCAATCGAAAGGCCTGCCACCTATGAGCACGATTCTCAACCTGGACAACATCCGAGAGG
AAGCCGACCGCGAGTTCGGAGCCCCGGTACCGATCCAGATCGACAAAGACACCGTCGTCC
ACCTCCGCAACGCGACGCGCCTCCGCAAGGACGTGCGCAAAGACGTGCTGAAGCAGCTGG
ACATCATCAAAGCGGTCAACGACAAGTCTTCCGATGACACCACCGAGGCAGACGTCGACA
AGCTGACTAACGCTGTGTTCAAGATCCTCAGCCTGGCCGCGGGCCGGGACTCCAAGACGC
TACTCGACGCTATCGACGAGGACGTCGCGGTCGCCACGAAGATCCTCAACCACTGGCTGG
AGGAGACGCAAGTGGGGGAAGCCTCCAGCTCGGAGGACTGATCGACGACTACGGCGACGC
CCTGTACGCGGACTTCCGGTCCCACTACCACATGAACCTCGCGGATCTGTTCGATCCCAC
CTCCCGGCTCGGACCTATCCAGGTCCTGGCGCTTATCAAAGAGCTGCCCCGGGAGGGCAG
GTTCTGGTCCGAGAAGCAGGGCGGGCCTCAGTTCCGCGGTTGGACCGATCAGACGTACAC
CACCGCGGCGCTGGTCAACGAAATCCGAGCTCTCAAGTTCATGTACCTGCTGGCGAACAC
GTCGAAGGACAAGCGCCGCAGGCTGACCCCGCCCGAACCGTTCCCGGTTCCGCAGGTCAA
AGCCCACAAGGCGAAGAAGTACAAACCCGGCTCGTTCGGAGCCGTCGCGGCCATGCGTAT
GGCTGCTTCCCGCAATCGGAAGGCCCAGGCAACGGGCAGATAGTGAGGTAGCTCGTGGCT
GCAGGGAAAGAGGTCGGCCGCCTAAGTATCAAGGTGACCCCTGACCTCGACGGGTTCTAC
CGAGAGCTGAAGCGGGCGATCGAATCCGCCGAGAAGATGAAGGTCCACATCCCGGTCGAG
CCGGACATGGGGAACTTCCGCTCCGAGGTTGCGGCTAAGACCAAAGGTATGTCCGCCAAG
GTCAAGGTCGATGCGGACGTCGATGTTGACAAGGGGTTCTTCCGCAGGATCTCCGAAGGC
ATCTCCAACATCCCGGGGCCGTCGTTCGGGTCCGGTATCAACCCAGCGGGCTACGCGGCA
ATCTTCGCGGGTATCACCGTCCTAGCCGCCCCGCTGATCGGACTACTGACCTCTGCGCTG
CTGACTCTTCCCGGATTGATTTCCGCGGTAGCCGTGCCGATCGGCGCACTGGCCCTCGGC
ATCGACGGCCTGAAGAAGGCCGCGGAGCGGCTGCAGGAGCCGTTCGAGGCTCTCAAAGCG
TCTATGTCTGCGGCGGTCGAGCAGCAGTTCGGGCCGGTCTTCGACCAGCTAGGGAAGGCG
TTCCCGATGCTGGCGGCCAACCTGCCGAAGGTGACGCAGGGTATGGCGGACTTCGCCAAG
TCGTTCACCGACACCATCACCTCTGAGGCCGGGATGGCCAAGATCGAGGGGATTATCTCG
AACATCGGCGCGGCTATCTCACGTGCCGCTCCTGGCATCGGATCGTTCACCGACGGACTG
CTCACTCTGGCTGAGAAGTTCACCTCGAAGCTGCCGAACGTCGCTGACTGGTTCAACCAG
ACGGGCGAGTCGTTCCGGAACTGGATCAACAAACTCAACGAGGACGGGACGCTCGACAAA
GCGTTCGACGGCCTCGGGGCCTCCCTCAAGACGCTGCTCGAAGGCGTCGGGGGGATTCTC
GAAAGCGGCCTGGACTTCTTCAAAGACCCGAAGAACATCGAGGACTTCAACGAGGGGCTG
AAGTCGATCGGGGACTCCCTCCAGTCGATCGTCAACCTGTCTAACACCCTCAACGGGATG
GGCGACCTGTTCAAGGGTCTGCTACCGAACTTCGACGGGTCCGCTCTGACAGACGACCTG
TTCGCTCCGTTCACCTCCGAGGACGCGGGCTGGCGAGACATGTTCGCCAAGCTCCAGATC
GGCTGGGAAGGCGTCAAGATGAAGGCGTCCGAGGTCTGGTCCTCGGTGCAGACTTCCGCC
GCTACCGCTATGTCGTCGGTAGCCGCTACGATCGCCACACTCCCGTCGACGCTGTCGAAC
GTCTGGAACTCGATCACCACGAGCGTCTCTGCGGTCTGGAGCCAGATCGTCGCCGGAGTT
TCCGCCGGGGCACGGCAGGTGCTCTCCGCTGTCGGCAACGCGTTCAGCTCTGTCGGCTCG
GTCATCTCCAACGCGTTCTCTGTCGCTGTCAACGCTGTCCGTGACGCGTTCAACCAGATG
GTCTCGGCGGCTGTCGAGGGGGCTTCCCGAGTCCTGGCCGAGATCCAGGCCCTGCCCGGG
AAGATCGCTGCCGCCGCCGGTAACTTCGGCTCGGCCCTGGTGGCCGCGGGTAAAGCCCTG
ATGGACGGACTGTTGTCCGGCATCAAGGCAGGCCTGGAGTCGGTGCTATCGTTCGCATCC
GGCATCGCCGCCAAGATCGCTGCGGTCAAGGGGCCTCTGCCCAAGGACCGCAAAGAGCTG
ATCCCCGCCGGCGAAGCGCTGATGGAAGGCCTCGGCACCGGCCTGGAGAACGGGCTGGAC
CCGGTCCTCGACCGGGCCAAGCAGATGGCCAAGCAGATCTTCGAGGCGTTCAAGGAGACG
TTCGGCACCGCTCCCGGAGCCGTCGCCTTCAACCTCGGGGGCGGTACAGCCGCTCTGCAG
TCCAGCCTCGGTGATGTCCAGACCTCGCTGCAGTCGACGCTCGATACGTCGCAGGAGCTG
AACAAGTCGTTCGCCGAACCGATCGCGGGAGCCGCGGACGGCTCCTCGCTGCTCAGCGAC
GACATGAAGCAGCAGATCAAAGACGTCCAGGATCAGATGGACCTGCTCGAACTGCAGAGG
AAGCAGCTCAAGGTCCAGAAGAACGAGGCCGGGTCTAAAGAGGACAAGGCCGCGATCCAG
GAGCAGATCAACGCGCTGCAGGCCGAGAAGGACAAGCTGGCCTACCAGAAGGACCAGCTC
AAGATCCAGCAGAAGCAGACCGGCGAGCTAGGGGAGCAGAAGACGCTGGCCCAGTTCCTC
GGTGAGCAGATCGCTTCGACCTGGGAGCAGGGTACCGGCGCTGTCGCTGGGTTCGCCCGG
TCCAACCTCGATCAGGCGATGAGCGACCTCGGCATCGGCGGGGGCGCGCTCACCAACGGC
CTGAACGCTGCGCTCGACTGGGGCACCCAGGCGCTCGGAAACGTCATGAACATCCAGGTC
AACTCGGTTGACGACGCTATCGCGGTGAAGAACAACGAAGTGAATAAGCAAGCGCTCACT
TACACACGCCGCTAACTTGAAACGTAACGAGGAGTTACATGGCTTCCAGACTGCTGGACC
CCGATACCCTCGTCGAACTCGAAGGTGTCAACGGTGAGTGGTTCGACCTCACCAACGGCA
CCGAGGGGATCTACCTCGCTACCGAGGTGACGGGTCTGCTCGACCCGCCGGTGAAGGCGG
CGTACGAGGAGCCGGGGAACTTCCCCGGCGCTCGGTACCTGAACCACCGCGTCCTGCGAC
GCGACCTGGTGTTCGGCGTCGAGATCCTCAACGACGAGAACGACGAGACCTGGCTGCGCC
GGGATTCGGCGTGGCGCAAAGCGTGGTCGTTCAAGCGCGACTCGAAGCTCCACATCACCA
CCGGAGAGTCCGGGCACCGCTACCTGAAGGTGCGGCTGTTCGAGTCCCCGACGACTGACA
TGGTCACCGACCCGCGCGGTCGGGAGGTGAACATCACGAAGATGGTCGTCGTCGCTGGCG
ACCCGTTCTGGTACGAGGACGATGTCGTCTACCCGATCGAGGTCCAAGAGGACACGACGT
TCGACCCGAACCCGTTGCCGTGGCCGTGGCCGCAGTCGGAGCTTCCGGTCGAGGACATCG
AGATCACGGTCCCGAACGCGAACCCGACGGATAACATCATCCATCCGAAGTGGACGCTGC
CCGGGTCGTCGGAGAAGCCTGCCGATCCGTACATCCCGGGGCTGCCGTGGCTCGGCGCTC
CGAAGTCCCCGGCCACGCTGTGGACCGTACCGGATTACAAGCTCGATCTCGGCGAGGACG
AGGACCCGTCGCTCGGCACCCGACGTATCCGGATGCCCGGGCAGATCGGCGGTCTACGCG
TCGAGGAAGTCCAGCAGATCTACATCGACGGACGCCCGACCGGCGGCACGTTCAAGATCG
GGTACGGCGATGAGTGGACCGAGCCGATCGCGTACAACGCGACCCCGAACGAGGTCCGCG
CTGCGCTGATCGCGCTGGCGGGTATCTCCGCCAACGACGTCGAGGTGTCTCTCGGCGGGG
CGACGAACGAGGTCCAGACGGTTCGCCTCAAGGGCGGTGCTCTGGGCGGCACGTTCACGC
TGTCGCTGGGCTCGGAGACCACGGTCGGTATCCCGTTCAACGCCTCCGACGCCGACCTTC
AGGGCGCGTTGGTGGGGCTGGATTCGATCGGCTCCGCCGACGTCAGGGTGAAGTCGACGA
AGATCAACGAGGTCCAACTGGTCGAGCTGGTCGGGGAACCGACCTCGGGTTCGTTCACGC
TGACGCTCGACGGGCAGACCACGGCTCCGATCGCGTACAACGCGACGCCGGCTACGGTGG
CGGCCCGGATCGCGGACCTGCCGAACATCGACGGTAACTACGTCAAGGTCGAGGGTCTGA
ACGAGTGGTTCTACTCGCCGTACCGCATCACGTTCGGCGAAGCCCAGAGTCAGGGCGTCA
TCACCGACATCATCTCGGGGATCATCGATTTCATCGGCGGCTTGTTCGGCGGTAACGCCT
CGGGCAAAGGCGTCGGCGGTATCGACATCGACGAGATGACCGGTGACGTCGGCACGCTCT
CGGGCGGCGCTGGGCTCGATGTCCAGGTGACCACCGAGCAGGACGGCGACCGGCTGTACG
TCGTGTCGTTCCAGCGTGCTGCTGGCGGTCTGAACCTGCCGCAGCTGGTGGGTAACGCCT
CCGGTCTGGAAGGCGACGACCTCTCGATCGAGACCGCTACCAACGTCGACGGCGGTCGCC
CGTACGTCGTCCGGTTCACCGACGACCTGCAAGGTGTGGACGTCCCGACCATGACGGTCG
ATACGGACGGTCTGACCGGCGGGTACGAGGTCGGCAGCCGCGTGGTGGTTCTCCGCGAGG
GCTACACGTACCCGGCTGAGAACGTCGTCGTCGACTCCGACCCTCGCGAGGAGCAGGTGT
CTTCGGAGTCCGGTTCCCCGATCTGGGAGCGGATGAACTCTGTCCGGTTCCTGCACTACA
TCCCGCCGTACACCGGCGAGGTCACGTTCAAGTTGTCCGTGTCCGGGGCTGTCCCCGGGC
AGATTGCCACGCTGCGCCTTCCGCGCGCCTGGTCCCGTCCGTGGGGCCTAGAATAGTCTG
AAAGGCCAGGTCAGATGGGTTTTACCCTCCGCCTGTTCGGCATCCCGGTCCTGAGCCTGG
AGATCACCGGCGACGGCTCTGCCGAAGAGTACATCAGCCTCACGGGCGGCTCGTTCGAGC
TGGCTCCCGAGGAGCCCGAGTACGACGAAGAGTACTACGAGGAAGACCGTAGCGGGTTCG
GCTTCGGGGTGAGCTGATGCCAGCTCCCGCCGCAGACATGACAACCCTGGCGGGTCACCA
GCAGCTCTGGGACACCGTCATGAAGCGCCGCCAGAAGCGGGAAGACGAGCGGATCGCACC
GCCGTTGATCCGCCTCTGGGACGGCGACTACAAGCTCCGCGGCCAGCTCGTCGGGGAGCG
CAGCCACAAGTTCGAGTTCATCGAGAACGAGACCGGCACCGCGTCGATCACGATCTCGCT
GGACCACTACCTCGCTAAGTGGATCGCGTCCCACAAAGGCCGCGCCCGCCGCAACGTCCA
CGTCTCGTTCGACAAGCAGGGTGCCCGGTGGACGGGCCGCATGGACCACTACGACATCGT
CCGGACCAAAGAGGGCGACGTCTACATGGAGGTCGTGTTCAAGCACGACTACGAAGAGCT
CAAGCACATCTACGTGTGGGCGAACCCGTTCCTGCGGCCCGAGTTCCAGTTCCCGAAGCT
GTGGGTGATGTTCGGCCCCGCGAAGTGGGCGCTGCTGCTGACGCTGTTCGTCAACATCCT
CCGCCTGGAGACCTCGCTGTGGACGCTGCCGGACAACCCTCTGGACATCTCCGAGTGGTT
CCCGTTCTCGCTGAACCCCGGTAACTGGCGCAACATCGTCAAGCCGTTCCCGTTCCTCGC
GGACAACTCTCCGCTGACGATCGTGTTCTCCCGGTTCAAGTCGTTCCACGACACCGCGAA
GAACGTCCTGGCCGACTCGCAGCTCACCATCGTGTGCCGCCGGTACTTCCACGGCGAGGA
CCCGCACCCGTTCGCGGAGCTGTCCGGTGAGCTGGGGCTGCCGCTGATCGAGGGTATCGC
CTCGCTGATCCCGCTGCGCCACGGCTGCCTGGTCTGGGACATCGTCGACAACTCCGGTTG
GGGTTCGGAGACAGCGTTCGGCGGGTCGCTGCTGACCGGTCTGGTCCGCGCGGTGATGAA
CATCGCGTCGGACGGCATGACCGAGGGCATCGACATCTACACCGGTCTACCCACCTACCC
GGGTGAGTACTACACCCCGGGGTTCCTCGGGACGTACCCGAAGGCTCCGCACGTGGTGTT
CATGGAGTCCCCGTACACCGGCATCGAGTCCTCGAAGTTCACGTACACCGAAGCTACGGA
CACGTCGTTCGTGCTCGGCGGGCAGTCGATGCCCGGGGTGAACGAGATCATCTCGGCCGG
CATCAACATGGGCGGCGACTTCCTGACGTCGCTGATCAACTCCCAGCTCGCCACGCTCGG
CGCGTTCGGCGGCGCGATCGACCTCCCGCCGCTCGGCGGCATCATGGACGCGGTCGCCCG
TCCGCTGTACGAGAACGTGATCCTCGCGTTCATGGAGATTCCCACGCTCCGCGCAGCAGG
CCTGAGCCTGCCTATCGCTGGCCTGGAGGACATCGTCACCGGCCTCGGGGATTTCCACTA
TAACGAGGGCTGGGTCGACGGCGCTGACAAAGCGTTCACGATCTCCGCGATCATGGCGGC
CCGCGCTAAGCAGTGGGCTACCCGGGCGAAGCACTCGCACGAGATCCAGGTGTCCGACGC
TGCCCCGTACGTCATCGGTGAGCGGGGTCACGGGCATTTCTGGCTCGGTGACCGGGTCGG
TACCACGGTCCTCGGCTACCCCGATCCGTACACGATTTTCGTGGAGCGGGTCACCAAGCT
CACCTACGAGTGGGGCACCGACGGCCCGAAGGGCTGGACCATCACGATCGGTTACAAAGA
GCCCGAGGACCCGATCCTCAAGGCGTTCGAACTGATCCAGTACATCAACTCCAACCTCGG
ACAGCTCGGCATTCTGTAGCAGCCGAGCTTGATACGTAACGAAGAGAGCCCGCCACATGC
ACAAACCCTTGACCCAAGAACACGCCGACCCGGACAAGCCGGAGGAAGCCCTTGCCTGGG
CTTTCTGGGGACTCCCCCACCCGTCCGGAGGCCACTCGCTGTCTAACCCGGTGATGGCCA
AGTACTGGTCGAAGCACTTCACGGAGCTCGGGATTGTGCATGTGGACTCTCTGCGCCGGC
TCGCTGACGAGAACGGCAACATCCACGTCAGCAAGCTGCCTCAGCAGACCAAGAAGTTCC
AGGCTCCCGCCCGCGGGCCGAGGAGCCACTACAACCCCGCTGCGCAGTGGGTCCCCTCGG
ATACCCCGGAGCCTCCGAAGTTCCGTGTCCAAGATCCTCGGACGCTCACCCAGCAAGAGC
AGCAAGCCCAGCTCGACATCTACAAGCAAATGGGCCTGATTCCTACCGCACCCCTGCCGC
AGCATCAGGCTGCGGTCGAATGAGAGGCCCGCTTATGCCAGACCTGGAAGACACCCAGCC
GTTGCACGTGTCTGACCTGCCTACCGAAGAGATGGACCTCGCTGAGCTGAACACAGGCGG
CTTCGAGATCCCGCACCTGGGCTGGGACCTGGACAAAGACGGTGACATCGAAGGCATCGA
GGAGTACGTCCCCGAGCCTGCGGTGCTGCGCGGCGCTGTGGCCGCGGGACTGGGCTTCGC
CGGGTTCGTCCTCGGTAAGACGTTCGACGTCTCGTGGATCGATCAGGCGGTCGCTATCTA
CGCGGTGGCTGCACCGTTCGTCCTCGGATTCGTGATCCGCCGCCACGTCACCCCTACGAA
ACGGTGACCGAGGTCCTGGATTGGTTGGCGGTGGCTAGCGGTCCTGCGGGCATCGCGATC
GGTATCTACGGCGAGAAGTGGCGCTCCCGGCGACGGGAGCCTGCCGAGATCGAGAAGACC
GAGGCGGAGGCCTCGCAGATCTTCGTCGAGACCGCGGTGACTCTGATCGCCCCGCTCAAA
GCGGAGATCGCGGACCTGACCGTGCGCGTCAACCAGCTCGAAGAAGAGAACTACACGACC
AAGACCCGGCTGCAGCTGTCGATCGATTACATCCGCGTCCTGCAGTCGTGGATCAGCAAG
CACATCCCGGGACGGAAGCCTCCGGCTCCCCCGGCCGAACTGCTGCTCTGAACTTGATAT
GTAACGGAGGTCTTAGTGGCTGACGACCAGTGGGTACCTGACGTTCCAGACGGCGCGTTC
GTCATCGGCGGCGGCGACTACCGCTACGGCCAGGACATGACCGAGGACATCGCCCGGTCG
CTGTTCCAGGTCCCGGACTTCAACCCGGCCAACGCGCTGCTGGTGCTGCCGCAGCTGCTG
CTGCGCCTGCCGCTGGAAGCGCTGCAGAAGTTCAAAGACTTCATCCCGAACGTGCTGGAA
GGCGCGTTCAACACCGTAGCCGGCGCGGTCGACGCCATCATGGGCGCGATCCGCGAGACC
CCGCGCGTTCTGGAGCAGATCCTCTCGTACCTGCCGCAAGAGCTGCGCGACGAACTAGAG
CACGCCGCGGCCCGTATCGGCGCGGTGATAGACGCGATCGTCCAGGCGCTCACCGGCACT
TTGAACATCGGTCACACGATCGAAGACCTGATCTTCTCGCTGACCAACATCCGACCCGGT
GCGGTCGGAGGTGTGCTCGGTGGCGGGTCGATCGAAGAGACCATCAAGCGCATCGTCGAT
GCGATCGTCTCGGGCATCGTCGGGGTCACCGGTATCGGTGCGGGGATCTCGGATCTCCAG
TCGCTGATCGAGCAGATCTCCTCGGCGGCTGCCCGCGGCGGGTTCGCCTGGGACATCCTC
GGTATCCAGAACAACAAGAAGCCGAAGTCCGGGCTGTACAAGTCCGAGCGCGGCAACTTC
GACCTGGACACCCTGAACTCCACGGTCTCGGTCGCCCCCGGGACTTCGATCATCGCGTTC
GATGTCATCGAGCAGTCGATGCCTATCGGCCTGATCACCTGGATCGGTTGGGGCACCTCG
GGCATCACCGAGTTCTACATCAACGTCTACCGCTGCGTCGACGACCGCTCCGATCCGGAG
TTGGGCGAGCTGATCCATCAGTCCGAGAACATCGCGGGTCTGCTGGCGGGCTCCGCGTCC
CCCGGCGCGAACATGGCTTACGAACTCACTACCCCGATCGCGGCTGTAGCCGGCGACCTG
CTGGCGTACGAGTTCATCGCTGTCGGCGGCACGCACACGATGCGCGGCCGGGACTTCAAC
CTCCCGGACAACGACGGCGCTCCGATCGGCAACGTCGGGGCCACCCGATCGCTGTCGACG
CCTTCTCTTCCTCCGGCCACCCTGGACAAAGCCGACGTCACCTGGACCGACAACGTCCCC
CGCGTCGGTATCGCGGTGGACACCGGCACCGGCTCGGATCACCACGACCCGCAGGTCGAG
TTCTTCGAGAAGCCTGTAGCTATCCCTGTCCCGGCGTGGTGCGACCGCATCGACGCGATC
GTCACCGGTAAGGGCGGCGAGGGTGCCGACGGGTTCCTCGGGTTCTACGGCAACCCCGGT
CAGCCTGGCGGTGTCAACACCGTCACCTGGACCCGTGGTGAGCACTTCTCCGGCACCACC
ACGATCTTGGAGTGGGACGGCGCTGAGCTGTCGATCCCCGGGTTCGAGGTGTCCGCTGCC
AACGGCTCTAACGGCTCCGGTCAGCGCCCTGTGGCGCTCGGCAAGCCGGTCGGTAAAGGC
ATCGAGGAAGTCGAATACAACGGCCTGAAGCTGGCCGCTGGCGGTGATCAGCACGCGTAC
GGCGGCGCTGGTACCAAGCCTGGCGGCGGCGGCAACGGCGGTCACTGGCTAGGTATCTAC
ACCCAAGGCGGCCCCGGTGGACCCGCGTGCGCGGCTGTCCAGTTCCGCAAGGGCGCTCTG
CCCGGTGAGGTCGTGGGCGACGGCGAAGGCGACGTTACGCCTCCGAACGTCTCTGCGCTG
CACGTCGACGTGTCTGCGACGTCCACCTCGATCACTATCACACCCTCGGGAGCTGTCGAC
GATGCCTAGCGGACTTCGCGGTTACAACGTCTACCGCAACGGCGTTCGACAGAACACCTC
CCCGGTTACGGAGCTCGGGTCGGTGACTATCACCGGCCTGTCTCCGGATACCGACTACTC
CGATCAGATCACGATTACCGCTATCGACATGGCGGGTAACGAGTCGCTGCCCAAGACGCT
GGCTGAGCTGGAGGCGGAAGCTGTCACCGACGCTTTGTCTCCGGCTGACCCGCTGGATCC
GGTGGTCCGGGCGCAGATCGATGCGCTGGTAGCGGCGAAGATCAAGCCAACGTCGGGCAA
GGTCGCTGACGGCGCGATCATCGGGGTCGAGACCCCGACCGGGTCGTACTACAAAGCGTA
CGGCGGGGACCGCACCTCGAACACTCCGCTGACGCTGGAGAAGAACTTCCGGTATGGCTC
GTGCTCGAAGATGTTCACCCACACTCTGATCCTCAAAGCGATCGACGACGGGCTGCTGGA
CTGGGACGACACGCTCTCCCAGTTCGTCACCGGCGTCCCGAACGGGGACCAGATCACGAT
CCGGCAGCTGCTGCTGTTCCAGGACGGGCTCAAAGACTGGATGACAGACCCCGCGGTCCA
GCAGACGTACTTCCTCAGCCCGACCAACTCGTTCGACCCGCTGAACTACATCCGTAACTC
GGCGGTGAACTTCGCGCCGGGTCAGGGCTCGTCGTACTCGAACGCAGCCTCGTGGCTGCT
GGGCAAGGTCCTGGAGTCCGTCTACAACGACGGCCGGACGGTCGATCAGATCGTCGTGCA
AGAGTGGCAGTCCGAGGTCGATATGCCGTCGCTGCACTGGCCGACGACGAACTACATGAA
CCCGCCGTATGTCCGGGGCTGGACCCCGAACCTGGCGCTGCCGCAGATCCAGGCGATCCT
CGGGCCGTTCGCGTTCCTCGCGGCGTTCCTCGGCTACCCGACGTCCCAGGACCTGGAGTT
CACCGCGGTCTCGACCTCGTGGTCGGGGGCTGCCGGTTCTCTCGCCGGGAACATAGAGGA
CTTCGTTCGGTTCGGTAAAGCGCTGTACGACGGGACGTTTTTGTCCGAGGAGATGCAGCA
GCTCCGCAAAGAGATCTTCACGACGTACGTCGAGTACGAGCCTGCGGGACCTCATCAGGG
TCCGGGCTGGATGGGGTTCGGTCTGAACTCGATCTGCTGGGGAGCGTGGCAGGGTTGGGT
CGGCAACCTCGGCGGCTACATCGCGGTCATCTTCTACAACTCCGAAGACGGATCGGTCAT
CGCGGTGACTCTGAACAACTTCTCGGCCCACGCCGATGCGGTCGATCTGTTCTACCAGAT
CGCTTACCTGCTGAATCCCGAGTCCACCGGTCACCGGGACTGGATCTTCCGTCCTGATCC
TGCTGAGGACGAGGACGAGGTCCGTGACCCGACGCTGTACCTGACGGTCGAGTCCACCGG
TGACAACCAGATCCCGGCTGACGTGCCGTTCGAGATCTAAGGAGACAAGAGATTTCTGCT
CGTTACAACAGCTGCCGTGCTGCGGCAGCCAGAGGCGATATCGACTGGCTGAACGACGAC
ATCCGGGCGTTGATGATCGACGCCGACGACTACACCGTGAACCTGACGTCGCACACGACG
TTGGCGAACATCCCGTCCGGGGCGATCATCGCTGTCTCGGAGAGCCTGACCGGCAAGTCG
GTGACTTCCGCCGGCTGGGTGAAGGCCGACCCGACGGTGTTCCCCGAAGTTACGGGGGAC
ACGGGTGAGGCGGTCATCGTCTACAAGCACACCGGTACTTCGTCTACGTCGACGCTGCTG
TCGTATCACGACTCCCCTACTTACCAATTCGTCATCCCGAACGGGTCGGACATCCGTGTG
ATCTGGCCGACCGACGGGTTTATCCGCTTCTAAGGAGCACGCATGGCACTTCCCGAGAAC
TGGACAGACGGTGTCGGTCAGCAGGTTGATGCGGCGTTTCTGAACCAGCTGGGTTCGGAG
CACAACGCGATGCAAGACGCGCTCGACGGTAAGTCGATCCTGGTGATCTCCCAGGAGGAC
TACGACGAGCTGGGGTCTCCGGACCCTGACACGATCTACGTGGTCATCGAATGAGTCTGA
AGGTCGGTGGCCTCGACGTTGTCGGTGTGTTCGTCGGGGATGCTGCGGCGAAGGTCTACG
TCGGCGCGATGAAGATCTGGCCTCCGGTTCCGGACTTCACCCCGTTCACGATCTCCAGCG
AAGACCCCGGCTACGAGGATCTGATCGACGAGCAGGTGCCCGAGGGCGCTTCGGGCTGCT
GGGTGACCCTCGTCGGCGGCGGTGGCGGAGGCGGTGCGGGCTACCAGAGTTTCGATGATA
CCTACCGCCGCGGCGGCGGCGGCGGAGCGGGTGGGGCAAAGATTCCCCGCGTGTGGGTAC
CCCGCGAGGCTATGGGCTCCTCCTACAGCGTCGTCTTAGGACTCGGCGGGGCGAATACCG
GTGGAGGCTCGACAGGATTTGGCGGCACCGACGGGGGATCGTCCTCGTTCTTGTCCGGAT
CTGTGTCGCTGATCGCAGGAGGAGGGGCGCGCGGCGCGGTCGCGCTGTCCGGTAGCAGTA
CGCAGGTGTCCGGGGGCGCTGGAAGCCTGACGAGCGTCGCCTCCGGGGTTGCCGGGGCCG
TCGTTATCCCCGGCGCGCCCGGGGGTAAGGGGGGCCGCGTCGTCAGGCTCTGCGGAAGAT
GGCGGAGATAACCCGAGCGGTGCAGGTGCGGGCGGCGGAGGAGGCGGCCGGGTTTCGGAC
TCTAATAGCCAGACTCCCGGGGGCAGAGGAGGTAACTCCGCGGTCGGTACCGGAGGGGAG
CGGGGCGGTGCCGGGGCCAACGGGTCCAGCGCCGCCGACCAAACCGGCGGTAACCCAGGC
GCTGGAGGAGGCGGTGGCGGTGGCAACAACAGCGGGTCCACAACCACCGGTCACGGCGGT
AACGGAGGTAAATACGGCGGAGGCGGTGGCGGAAGTGGCGGTCATAGGACTAATGCTCGT
CGCTACGGCGGAGCGGGCGGTGACGGATACGTCCTGATCGAGTGGGAATGACTCGCGCTT
GACACGTAACCCGGTTACGAGTAAAGTCGCCTGCAAGAGAACGACCGGCGGGGCTAAGGC
CTGAGAAACCAACCCCGTCGGTCGCACACCCACCATCAGGAAGGCACTGTTATGTTACGC
ACTATCGCTGCCGCGGGCATCCTCGCGGCTGGTCTCGGGCTCGGTATCGCACCGGTCGCC
CAGGCTGCTCCGGCTCACTGCTCGAACCACGGCTTCGGTCACGGTCAGATCTACAAGCAC
GCCTGCGCTACCGGATCAGGCGGGCAGGGTGCGAAGTGGGTCCCGGTGAAGAACCCGGAC
GGCTCTATCAAGAAGGTCCTCAAGAACGGCAAGCTGAAGACCGTGTACGGCTGCGAGGCC
CGCTGCGGCGGAGGCCGCGCCCACAAAGAGGTCACCGAAACCTACTGACCTCGCATACCA
AGAAACCCCCTACCTAGCCTTCGCGGGCCGGGTAGGGGGCTTTTTCGCGTTTCAGGGGGC
CTGATCGCTCAGCGACCCATCTCCGATGGGATCGCGTTTGTGTTTCAGTGGGTGTGGCCG
TGATGACCTGTGTCTTCGTGGTTTGTCTGGTCAACCACCGCGGTCTCAGTGGTGTACGGT
ACAAACCCATGAGAGCCCTGGTAGCCATCCGACTGTCCCGCGTCACCGATGCTACGACTT
CACCGGAGCGTCAGCTGGAGTCTTGCCAGCAGCTCTGCGCCCAGCGCGGCTGGGACGTCG
TCGGGGTAGCGGAGGATCTGGACGTCTCCGGGGCGGTCGATCCGTTCGACCGGAAGCGCC
GCCCGAACCTGGCCCGGTGGCTGGCGTTCGAGGAGCAACCGTTCGACGTGATCGTGGCGT
ACCGGGTAGACCGGTTGACCCGATCGATCCGGCATCTGCAGCAGCTGGTCCACTGGGCCG
AGGATCACAAGAAGCTGGTCGTCTCCGCGACCGAAGCGCACTTCGACACGACGACGCCGT
TCGCGGCGGTCGTCATCGCGCTTATGGGAACGGTGGCGCAGATGGAATTAGAAGCGATCA
AAGAGCGGAACCGTTCGGCTGCGCATTTCAATATCCGCGCCGGGAAATACCGCGGAAGCC
TGCCGCCGTGGGGATACCTGCCTACGCGCGTGGACGGGGAGTGGCGGCTGGTGCCGGACC
CGGTGCAGCGCGAGCGCATCCTCGAGGTGTATCACCGCGTCGTCGACAACCACGAGCCTC
TGCACCTGGTGGCCCACGACCTGAACCGGCGTGGTGTCCTGTCGCCGAAGGACTACTTCG
CGAAGCTGCAAGGCCGCGAGCCGCAGGGCCGGGAGTGGTCGGCTACCGCGCTGAAGCGCT
CGCTGATCTCCGAGGCGATGCTCGGGTACGCGACTCTGAACGGTAAGACCGTCCGAGACG
ACGACGGAGCTCCGCTGGTGCGGGCCGAGCCGATCCTGACGCGAGAGCAGCTGGAGGCGC
TGCGCGCCGAGCTCGTGAAGACCGACCGGACCAAGCCCGCGGTGTCTACCCCGTCGCTGC
TGCTGCGGGTGCTGTTCTGCGCGGTGTGCGGGGAGCCCGCGTACAAGTTCACCGGGGGCG
GTAGGAAGAACGCTCGCTACCGCTGCCGGTCGTGGGGCTGGGCGCAGCGGTGCGGGAACG
GTACGGTGGCGATGGCGGAGTGGGACGCGTTCTGCGAGGAGCAGGTGCTGGATCTGCTCG
GGGACTCGGAGCGTCTGGAGAAAGTCTGGGTAGCCGGCTCGGACTCCGCGGTCGAACTCG
CGGAGGTGAACGCGGAGCTGGTGGACCTGACGTCGCTGATCGGCTCCCCGGCCTACCGGG
CCGGCTCTCCGCAGCGCGAGGCACTCGACGCTCGTATTGCGGCGCTGGCCGCGCGGCAAG
AGGAGCTGGAGGGTCTAGAGGCCCGGCCGTCGGGCTGGGAGTGGCGAGAGACCGGGCAGC
GGTTCGGGGACTGGTGGCGAGAGCAGGACACCGCGGCAAAGAACACCTGGCTCCGGTCGA
TGAACGTTCGGCTGACGTTCGACGTCCGCGGCGGGCTGACTCGCACGATCGACTTCGGGG
ATCTTCAGGAGTACGAGCAGCATCTCAGGCTCGGCAGCGTGGTCGAACGGCTACACAACG
GGATGTCGTAGAGCGGCTACCCGAGAACGCAGAAAAGCCCCCTACGCGCCGTGTAAGGGC
ACGCAGAGGGCTCTCTGGTAGTCTCTATTCAGTTGTGGGGTTGCGTCCGTCAGCGTGGAC
GCTAGAGGGGTTTACGGGGCCTCGTGGACCCGCACGTACGGCTGCAGAGGCTTGTCACGG
TAGGCGTGGTAGCGCTCCGCCTCCTCGGCGCGGATGGCCTCGATCTCCTGAGCCGCGCTC
ACCTTACGACGCTGCAGCTCCGGATCGTCATGCTGACGCACCGTAATCACCTCTGACTGA
CGGGTCTGCGTCGAGATGATCTTCAGCAGATCCACCGCCTCGGTAAGGCGGTCGGTGATC
ACGGCCAACTGCTCGACGGTGACGTCTTTCTTCTTCTTGCTCACTCGATCACCTCGGTGA
ATGGGCCGAACGTGGAGTTGAAAACGGCGCCGATCACCCCGGTAAAAGGGCCGTAAGGAT
CAGACCGCCAAGGCGAAGTCCACCAGAGCGCGTAGTTCTCGTCCCACCAGAAGACGTCGC
TCTCCCGGTCGCGAACCTTCACGCCCAGCGGGACGGCGTGGATGCTGTCCCACACCCGGG
TCTGGGCCTTCTCCTCGACGTCCTCTACCTGGACGAGCGTGACGCCGGATAGGATTTTGG
TAGTTATCTGTTCGGCGTCATCGGAGTAGATCGGGGCCCAGTCGGAGATGACGTCGAGGA
TCTTTTGCCGCACCTCGTCAGGGGTGAGGATCACAGGGATTACTTTGACGGTGATGCTGT
TTTCTGCTTTTGCCACTATGGTCTCCTTGTTTGTCTGATGAAGTCGGCCCGTGCCGACTC
GTAGTCCGGGTGGAAGGTGATGACACCGTAGAATGATCCGACCGACGGGAACACGATCCA
CTCCTGGGTGTGCGGGCTCTTGCGGATCAGCCACTTCCGGGCGTCGTTACCCCAGAGCTC
TCTCACCGGAACCACCCCCGCACGATCTGGATCAGGTGCTCCAGCCGAACCTCGTGGTCG
AGCATCCGGATCAGCACCAGTTCACGCACCCGCTTCATTCCGCGGTCCTGAAGCTGGTAG
CTACACGCGGGTAGATGCGCTGCACCCATCCCGAGGGGAGGCTGTCGTCCCGGCGGAAGA
AGCCCTTCCGGTTCACCGACCAGTAGACCGTCCCGCCGGGTAGCTCCTGGCTGAATCGGA
CGTCCGGCAGCCGGTGTCGGCCTTCGTAGCCGGGGCCGTCTAACGAGAGGTACGGACTCC
ACTTCCTCGCGACCTCGGACTGAGCCACGCACTTGAAGTACTGCTCACCGTTTAGGTCGG
AGAACGTTAACCAGTCGTGCTTACTCATTCCGCCCCCTCGTAACGGTCCAACTCGCTCTT
GAGCCCTTGGATCTCCAGCTCCAGGTCGAAGACCCGGCCCATCAGGTTGTCGCGCTCCAG
CTCCAGCCGAGCCGCGTCGTCGATCGCCTCCATCGACCGGCGCACCATGTCCGCGAGAGC
GCCGTGGATCGACGCGGTGAAGTCGGCATCAGCCTCGCTACGGAACCGCCCGACCCACAC
CCGGCTTTCGTCCTGGCCGACGGCGAAAACCTCAAACACACCGAAGTCGTCGTCCCCCTC
CACCACCCAGAAGCGGTCCTCAGCCCCGGTGGTCTGCGAGAACACCTGATAAATGCGGTC
GCAGAACTCTTGAAACTCCATGTTGTTCCTTCCGTTACGAATCAAGCTGGGATCCGCAGA
AATGGATCTGCGGACGGTTGATCGTCTTTCTTCAGATATGCCGCGCCCCAGGATCGGCCC
CCGACCTCCGGGTCGGTGTTGATCAGCACGCCTCGGAACGTCTGCTCCATGATTCGGCCG
ATCTCCTTAGCCGTAACCTCAGCCTCAGCCTCGGGCACCGACGCCAGAACCTCGTCATGG
ATCACCAGACGGATCATCGGTGTCATCCCCGCTTCGTGAAGCCGCAGCACAGCGCTGGCC
GTTACGTCACGTGACGTGGACTGCACCATGTAGTTCAGCGCCGCGTATCCTCGGTCAGGG
TCGACGGGCAGCCGACGACCGGTAGGTGTTATGACGTACCCGAGGTTCGCCGCCTCCCGT
TGCAGGCTCTTGGACAGATCGGTAACCCCGGGGTAGGTGGCCGCGAAGATGTCGAGCACC
TTCTTCGCCTCCGGGAACGTGATGCCCGCGTTGGTCGCGAGCTTCCCCGCACCCCCTCCG
TACACGGTTAGGAAGTTGGCCATCTTGCCGACCTTGCGATCCATGCCCGCGGCGTCCGCG
GTCACCTGATGCAGATCCGCCTCCTCCTCGAACGCGCGGATCATCGTCCGGTCGTTGGCG
AGCGCCGCCAGGACGCGGAGCTCCTGCGCCTGGTAGTCGACCGAGACCATCAGCTGCCCG
GGGTCCGCGAGGAAGCACCGCCGGACCATCCAGTCGTTGGCCGGAAGGTTCTGCGCCGAA
GGCGATGTGGTCGACATCCGCGCAGTCCGGGCCTGCAGCGGGTTGATCCCCGGATGGACC
CGGTCGTTGGCGTCCCGCCGCTCGATGAAGTTGCGGACCCAGGTCTTCTCCCAGGAACCC
CACTTCTTCGCCTCGATCGCAGCCTTCGCCAGCGCGTTGCCCTCCTCCGCCAGAGCTTCC
AGCAGCTCGGCGTTCACCTGGCGCTTACCCGTGGCCGTGCGGCCTTTGATCTTCACGCCC
GTGCGCTCCAGGCCGTCAGCCAGCTTCTCGGTGGAGTTCACCGAGTCGACCCCGTACGCG
TACCGAGCCACCGCGGTGTAGTGCTCGGACTTCCGCAGCATGTCCGCTGACAGCTTCTCC
GAGTAGTCGACGTCCAGCAGGAACCCGGTGCGTTCGACGTACGACATCACCTCGGCGAGC
TTGTGCTCGTACGGGATCAGTTTGTGCGACGACTCCGGCACCAGCGGGGCTACCTTGCCC
AGCAGCCGGGACACCAGGATCGTGTCCATGCCGGCGTACAGCTCGTAGTCCGGGTCGTCC
AGGTCGACCAGCGCCCAGATCTTGTCTTTGGTGGTCTTGTGCTTCTTGGCCAGGCGAGCC
ATCGAGGCTTTGACCTCTTCGGCGGTCACCGGGTCGATGTAGAACTTCGTCAGCTCTTCC
AGCTTGTGCCCGGTCCCACCTTCTTTGTAGGCCCGGGGGTCTACCAGGTGCGAGTAGATC
TTGGTGTCCTCGACCTTCGGCCACATCTGCTCCATCGGCACACCGAGCGTCCGCTCGATC
ACCTGGAGGTCGAACGCGGCGTTGTGGATGACGAACCGCTGGACCTTCTGGAGAGCGGTG
ACGGCGGCTCCTACGAACACACCGCCCCGCTCCACCGGCAGGACCCACGACTCCCACGGG
TTACCGAACTGGATCAGTCGGATACCGAAGTCGTCCTGGTAGATGTTGAGACCCGTCGTC
TCGGTGTCTAGACCGAGAATCCGGAGGTTGGAGCGGATGAAGCTCTCGAACCCGTCGAGA
TCATCCTCGTGCTCTACGACGTTGACCAGAACTGTCTCGTCCTTGATCTGGTAGCGGTGT
TGCTTCACCCGCTCCTCCCTTCGTTACGAATCAAGCTGGAGACGTTAGAGCCCCAGCTCC
CGGCGGATCTGACCCTCCGGGGTTTCTTCCTTGACCATCACTCGCCCGTAGTAGGCGATG
TTGTTCTTGATCGGGAAGACCCGGTACTCCCCTTCCCCGAAGTCGACTGCCAGCTCGTCA
CCGCTGATGCGGTACTCGCAGTCGTCCGGGAACGTCCAGAACAACCCGTTCTGGAGCATG
ACCATGAACTTCGGAACCTTGATTTCCTCGCTCAATTACACCCTCCTAGGTGGTTACGAG
TCAAGTTAATTTGCGTAGAAAAACTTGGCGTCGCGACCGTCATCCTTGGTCGGAGGCATC
CACGCGTGCCAGACCTTGCCGGTCTTCTTCGACACACCGGTCTTGTAGACGAAGTCGTCG
TACGGCTTCGGCGGAGCCCACTCCGGGGCTTCCTGCGCACCCTGCGGAGCCTGTCGCTGG
TACCCGCCGCCCGAGGACTGCGCGGGTGCCGGCAGCAGTCCTGGGACGGACGCGAACGCC
GCGGCGACCTTCTTCACCTTGTCCATGTAGTCTTTGAACTTCGCGTCCAGCAGAGCGTCG
GACTCTTCGACCGACGAAGCGTGGATCACGATCCACGGCGCGTCGAAGTCCCGGCCACCC
TTCAGGGTGGTGACGATCTTGCCCTCGCCGGGTGCCACGTTGCTGCTGTTGTTGACCACG
GTGGTCGCAGGAGCGGTGGTGGCGACGGGCTGCTCGGGACCGTTGTCGTTCGAGGCCCAG
GGATCGGTGGTGACAGTCATTCGGTTTCCTTCCGGTTGTAGCCGCGGGCCCATTCGGCAC
CCACGAACATCTCTTTGTCCTCGTCTGACCAATTAGCCAGGAGGGCTGGTTTCTGGTTGG
GGTAGAGCTCAGGCGTCACCCACGCTCGGTACATGTCGACGCCGGACATGCCGCTGAACT
GGCCGTCGAAGATGTTCACGCGGCAGCCCCTGACCCTGCGCAAGACGGGATCAGGTGGTC
CCTGAACCGCCCCGAGCTGATCGGTACTATGTGGTGGCACACCGGGCACGCCCGGCGATG
CTTCGGAGCACTGGAGGTCACCTGCTCGGCGGTAGCCAGGTCGACCAGCTCCCGGTACGT
CAGACCGTCCTCGCCGGCTGACTTCCACCCGTCGTCAGCGAGACGAGTAGCCATCTCCCC
GACAGGGTCACCCGGACCGTTGTGCGACCGGATCGAGTCCGGGAACACCTTGGACCGCGA
GCCTGGGCCGTCGTGGTCATCGGTCTGCTTGATGACCTTGTGGACCTCTTCGAGCACCGC
GCGGTGAGCGTTCTTCAGCCGGTCCTTGGCGGCCTGGTCCCGTAGAACCACCCCGTCGAT
GTACCTGACCTTGAGCGCTTCCGCGTACGGCGGGTGGCGATCCACGAGCTGGGATACAGC
CTGAGGAATCACCTCCATCAGGTACACGTTGTCCGATCGGCCTTTGAGCGCGTCTTTGAT
CGACTCCGACGAGTAGTCCCAGTCACCCCGGGCTAGGTCGTCCGCGAACGCGGACTCGCT
CAGGATCTGATACGCGTGACGGCGCAGGAACGAGATAGCCTCGCCCTCCGACGGCTGCGT
AGCTGCGGTCATCCGCGACGACTTCTCCAGAACAGCGACCCACAGGTCCCCGGTCAGGTC
TTCCAGCTGATCGGCTGTCAGAGACCACTCCACCCCTGCGGACTTCGCACCTCGTCTGAG
GCGCTTGTCCAAGAGAGAGTCATCCATTCACCGGCTCCAGACTGCGCTTGGCGTAGGTCT
CCTCGACCAGAACCTCGATCAGCTCGACCCGGGGGATCTCCCGGGACCGGGCTTCGAAGT
GCAGGTACGGCAGAACGTTCCCGTTACGTGTCAAGGCCACGGCGTCAGACTTCCCAGACC
CGGCCGTCAACGATGAACTTGCGGTTCTGGATCAGGATTCCCTGAGCCTGAACGTGCTTA
CCGTCCACGGTGAGGATTCCAAATCCCAACTGCCAGTTGCCAGTTCCGTTGGACAGGTAC
GTGGCCTGCTTCTGGTCCATGAAGTGCCCGACCTCGAAACCGGTTAGAACCTTCGTGCGA
CCCGCGTACCCGGAGGTGTGGTGCGTGACGCAGTTGCGATGGGTGTGGCCCATGACCACG
GACTTATCCCCGGTCTTCTTCGCCGCGTTCAGCGCCGTCGATCCGGCGATCTGCGACAGC
GAGAACTTGCCCATGTGACCGTGGGTGGACAGCCACCCCGGGGCGATGTCGTAGAAGTCG
GGCAGCAGCTCGATCCCGAAGCCGTCGAAGTCCAGCATGTTCTGGAAGTGGAAGGCGTCC
TCCATCTCTCCCAGAGCCGGCGCATACCGAGCCAGGTACTGCCGCGGCCGGAGGTCATGG
TTGCCCTCGTGCATCAGGAACGGGCCGTCGTAGACGTCTCGGATCTCCTGCAGGAACTTC
TTGCCGATCTCGTTGTGCTTCTTGAGCTCGGGCAGGTACTCGGCGGCGGTGCCTTTGGAC
CATCGGGCGGGGCCTGGGTAGTCCATGTAATCCCCGATTCCCAGAAGGATGTCAGGCTGC
GTGTCTCCGACGAATCGGATGAACGCCCTCAGAGCCTTGATGTCAGAAAACGGCAACTGA
ACGTCGGGCAGAATTGCGATTCGTTTAGTCATTTGGTTCCCTTCTCTGCGAGGAGGGATA
GCTCCGCGCGTACTGATCGGTAGACGTCGTCCAGCGCGTTGATCGCGTTGGTGACAGATG
TGTAGGTGACGGTGCCGAGGCCGATGTACAGAGACATTCCGCTCTGAGGGGTTTCGACCT
CGCGGTAGCGGTAGATCTCGTGGTAGTCGCTCACTCGACGACCTCCGTGAAGGGGCCGTT
CTCGTCGTCTTGGGGAGTAAGCTCCCAGCCAACACCCTCCGGAACGTCCTCACCGGGGTC
GTCGACGTACCACGCGAGCCCGTTAGCTAACACGTGTGTAAGCTCCCCGCCCGAGTCTTT
AACCACCGTGCCCGCGGGTACATCTCGCAGAGATCCCCACACCCGAGGCTCGTCCAGATC
CACGAGAGCGTCCTCGTCTTCGCCGTCCGAGTACGTGATGTCGTTGAGCGCATCCACCCA
CGACAGCGAGTCCGAGTCCTCGTTACGAATCAAGTCGTCGGGCAGCGGAAAATCGAACAG
GGCGAGCTGTCCGTCCTCCTCTACCGGCTCCTCGTAGATACGCTCGGCGCAGCCGGCGTA
ACCCGCGATGTCGGCGTAAGAGTCCCGGTGATACCCCGTACCCTTCACCCTGGCCACCTT
GACCAGGATCATCAGGTTCGCGACGTCGAGGTCAGTGATCGGGCGCTCCAGGTACGCGGA
GAACAACGCGGAGATGTCGGCGAAGTTCTCCCGGGGGTGCCCGTAGTTCTTGTTGCGCGG
CCCGTGGATCAGGCGTTGCGCCTCTTCCAGGATGCTTTCGTTGCTCACTTGATCACCTCC
GTGAAAGGCGCGTACCGGTTGATATCTCCACCGAACCATTTAGTCCCGATTCGATCCGTC
ACAACGACCGATTCGGGAACGTCCTCGAACCTCTCCCACACCCTCGGTTCCTTGAGGGGC
GACAGGCTTCCGGCCGCGATGTACTGCCGACCTCCGTCTGCGAGAGACCTGACAAGTACG
TCCCCGATCCCCGGGCCCTGCTCAATAACCTCAACGACTTCTCCAGGGGTCAAGAAGACG
TAAGGGCCTTCGCCTTCGCTGTGCGTGAGCCGGAGAGGCCCGGTTACAACCGCTTTATCA
CCGATTTTCATATCCCTACCTTGTCTTTCAGTGCTTGTACTCCCTGGCTGAGCACCAGGT
CGTTGACATCCGAGCCATCGGGCATCGGGATGATCTTGGCGTTGGGCAGAACACCCGCCA
CCGTCTCGGCGAACTGCATACCCGCATCGTCACCGTCCGCGAGTATCAGCACCTCCCGGT
ATCCGAGGAACGGTTCGCGGAAGTGCTCTTTCCACGCCTGCGCACCGGGAACCCCGACCG
TGGGGAACCCCGCGACAGACGCTGTCAACGCATCGATCTCGCCCTCCGCGATCCCGATAC
GCTGAGCCGGTTGCAGCAACGCCAGCGTGTTGTACAGCCGCCCGGTGTCGCCCGGGACGG
TCAGGTACTTCGGTTTACCCTCGGCGGCGTCTAGGCGACGAAACCTCAGCGAGACCACCT
GCCACCGCTCGTCCGGAGCCCATCGCAGGTAAGGGATAGCGAGCATCCCTTTGTACATCT
CGTGACCCGGCAGCGGCTCCTCCACGTACCCGAGGCGAAACTGCGTCACCGCCTCTGCGA
TAGCCGGCGCGGTCAGCCCGCGGGTTGCCAGATACTCCTCGGCCACGGACCCAGCCAGTG
CTTTGTGATAACGCTGCGACGCCTGAAGGAGATAGCTCTTGTGCTCTTTCGACTGCTGTT
TGATAGTTCACCTCCTCGTAAGTCATCAGCAACGTGATCGCGTTGCCCCGCGCCGAACAA
GCGAGGCAGTTGAAAGCGTTCAGCTGGTACGACACCGCGGCAGACGGCCGCGACTCCTCG
TGGTGCCAGCAGAGGCAGGGAATCCACACCCGGCCCGTGTCCTCGGGCGGTACCCAGTCA
GGAGCCAGCCGCTCGATGACCTTCGCGATCAGCGTCTGTGACGGTTCCACCGGAAGACCT
CGTACACTTCGATGCCCTCGTGGTACGGGAACTGCTGCTTGAGCGTGTCGTCTAAGAACT
CGTAAACGTCATCGGTGTCGATGGTCGGATCGACCTTGACGAACGCCTCGATCTTCATCC
AGCTCTTGCTCATCAGAGCACCACCAGGGCTACGTAGAGAAGGATCAGAATCGCTAGACA
AACGACCGTCGTGATCAACGGCCCCACCTCCGAGCTGTGCGGTCCACGGAGTGCTCCGAG
ACGTTCCGGGCGAGCTTGAAGGTCTTCGGGTTGAGCAGCGCGGCCAGGACCTGCTGACGG
ATCAGGTTCGGGCGGGCGGTTGGTACGGGCTGGTTCATGGTGCTCCTTCCTAGTGGTTAC
GTGTCAAGTTCGGCGCGTGCCGAAAGCTTCTCTCGCTCGATCGGAGCGATACGTTTCCCG
ATCACCGCGAACGCGGGCGGGCTCTTCAGATACTCGATAGCGCGCTCGAAGAACTCCGTG
GAATCCCTTGCGCGGCCCAGCATTACGTTACAGGGCTTACAGAGACAGCCCCGGATGTAA
CCCGTTGCATGGTCGTGATCGACTGCGAGTGCGCGCCTGGCTCCGGTGGCGATACGGCAG
ATAGCGCACTTGCCTCCTTGGTAATCCTTGATCTTGTCGTACTCATCCAGGTCGATGTCG
TAGGTGTCGATCAGGCGCTGCTCCCGTGCGGTCTCCCGCGCGGCCTTCCGACGGGCCCGG
TGGTGCGTCACGCACCGCTTCCCGGGGACTGGGTTGCCGGCGCGGGTGAGCGCAGGCTTG
CGGATCGTGGTGATCCCATCGGCGATGCAGTCCTTGCATGTAGGAACCCTAGTCATTCTC
GGGGACCGCCTCGTTGTAGCTAGAAACAAACATCGTCATCGCAGAAGCCATTCGTTCACC
ATCTGCTCAGCCACCTCCGATGGAAGGCACAGCAGCGCGGGAAGCGACTCGACAGTCGTC
GCGTGAGCCCAGCGCGCCACTTCTCCGACTTGGGTGGCCAGTTCAAGGTCACCGGACTCA
AGCACGCCCAGTTCCAGTTGGCTGATCGGGTCAATCTCGTCGTTCTGGTGGTTCACCGCT
TGTCTCCTGGTGTTGATTGCGGGGGCTGTCAGCGGCCTGCCCGCGTCTCGGCAGTCGACG
CAGCGACGGGGTTTCTTAGCCGCCGCCATCTAGCCACCCGACCAGCCACAGCCCTGCGCC
CCACGCGATGATCGAGTAAGCGATCAGCTGCTCGATGCTCACTTCTTCACCCCTGCGATC
AGCTCCCGGATCTTGTCTGCCCGGAAGTCGTCCCACCACGCGCCGGTGCTGGCGACGTGA
ACCACCGGAGCGGTCTCGTAGCCTTTCTGCTTCACCAGCTTCAGAGCCTCGGGGTCCTGG
TCCACGCGGACCTCCCGGAACTCCACACCGCCGCGGGTCAACGCGTTCTTGGTGAGCGTG
CATTTGAAGCAGTCCGGGCCGGTGGTGAACACCGTCACCCCGTCCTGAAACTCCATCAGA
TTTCCTCCCTTGCCAGGTCCCGAGCCGCCACCCAGAGCACCCGACCTCCAGGCGTCTTGA
AGCTGGAGGCGTAGATGGAGTCGAGGAAGTCGTCAGATAACTGCGTCCCCTCGGCGATCA
GGATCCGGCCGGCCAGGATCCCCTCGAACGCCTGCTGATCGTCGGCCCCGAACAGCTGGG
ACCCCGCCCCGAGGTTCAGGGCCAGGTCCGCGGCCTGTGCGCGCGTCTGCGCGATGATGG
CTGTGTTCATATTGTTCCTTCCGTTACGAATCAAGTTATCAGGCATAACGAATCACCTCT
GCAGCAATTCGATGATGTGAGAGAGCCGCCCATTGATGATCATCAGCATGATCATGGACA
CAACCATTGCCCATGTTCTTAGAAATTCCATCTAGAAATCCTTAATCTCCATCTTCGAGC
CGTCGAACTTCAGCTCGGCGTACAGCCGGCCCGATGGATCGGCTTTCGATGATCTGTTCT
TCACCGCGGACACCCGCAGAGTGTCAGCCCCGAACTGCGACGGCACCCTGTGCAACGTAA
GTACTAGCTCGGGTACGCGGCCGATCTGCCCCTTGATCCCCGACAGCGGGATCGGCTTGT
CACCGGAGTTGTTGTCAGCGGTGACGTGGTGCAGACCGATGATGCACGCACCGGTCTCCC
GGGCTTTCTCGTGCAGCCAGTCCATCAGCACTTCCAGACCACCGAACGGGTCCTCGTCGT
TCGCGGCTACCCCGGTGATGACGTTCGTGATGTTGTCGATCACGATCAACTGCGGGTAGT
TCCCGAACGTCTCCTCGTACGCGGCCAGCGAGGTCTCGATGACCTTGAGAGTCGGCTGTG
CCGAGTAGTTCAGCCGGATAGGGATACCGTGCGGATTCCCGGGGGCGGCGTTCCACGTCA
GCACCTGCGGAGGCAACTGACCTTCGCGCACCGCCCGAGCGGACTCAGCCAGCGGCATCC
CGAGCTCCATCGAGAGGATGCGCGTCGACTGCGTGAACGCGTCCGAGTCAGCCGAGAGGT
AGTACGTCGGGATACGGCCTTTGAGCGCTAGAGCGAGCGTGAACGCTGACTTAGCCCCGC
CGGGTGCCGCCGCGATCAGCGCCAGCTGGCCCCGCAGGAAGTTGATACCCTGCTTGGTCA
GCGACCGGAACGGTACAGGCAGAGGGTCACCGGCAGATCCTTTAGCGTCAATCGACTGCA
AGATCGAGAGAATCGGGCACCTCCTCCGTCGTGTCTTCAACAGCGATAACCCGGGCGATC
CCGGCGCTTATCCCGAACACCAGCGCGCCGGCTAGGGACAGCCCTCCGAGCGCAGCCATA
GCCAGCCTGTTCACTTCGTCCCTCTCGCTATGAGCCCGTTGTAGATCGTGCGGCCTTCCT
GTTTGGCCTTGACTTCTTCAGCCCAGACTTTGTCGGTAGCTTTGATCAGCGCCGACTCGG
TCGTGCCGAGGAACTTCACCAGCGGAGGACCGAGAAGACCTCGACGAGCGGCGCGCAGCA
CCCCGCCGAGTTCGTGAACCGCTCGCTTGTCTTCCAGCTCGACGTCCAGCAGGTTCCCCG
TGCCTGGCCGTTTGGTCACAGTCGACTTCAGCGCCGGGTCAGCAAGGGTCCATCGTTCGG
TCACGGGCGGAACACCTCGACGTTCCCCCACGGACCTTTGTGATCAGAGAGCTCGTCAGC
ATCCCCGTTCGAGTACAACGTGAGCCACGTCTCGTCATCGATCTTCACGTAGACCGCTGC
CAGACTGGACAGGAGGAGCGTGGCACGCACCGTACCGATCGGGTCTCGTGGCTCCGGCTT
CTCGGTGATGTCGTACTTCTCCACCAGCTTCTCGGCGATGGCGGCGGACGAGGCCCCCCG
CACCCTCTGCTCGTAGAGCAGGCTCACGAGCTCCCGCGTGTTGATGTTGGTCATACCTTC
TCCTTGCGATGCAGGCGGCTAGCAGCCGCGACGTTGAACATGGGCTCCATCGGAGCCCCG
CGGTACAGGGACCGCCAACCGACGGGGGTCAGGCCGTTCTTGCGCCAGCGTTTGACGGTG
TCCGCGTCGACGCCGAGCATCTCCACGAGCTCCTCGGCCGACGCCAGTAGTGGTTTGGTC
ATTTCTCCTCGTTACGTGTCAAGTTAGAGGCCCGTTATCGGTGGAGCCCATACCGTGGAG
GTGAGAGAATGGCTAGTTCTCGATCATTCACTCCCCCGGACACCCGGTGTTGACTCACCG
TGGCGATGGCGTCCGGAAGCTTGGTTACGTGTCAAGTTTCAGGCCATAGAGTATTCACAG
CTCAACGCCACGTCGCACCTCGCGCAGCTAGCGCCTGGCTTAGGCGTGAAGTCCCCTGCT
TCCAGCTTCCGTTCCATCTCGTGGAACCGGGCCGAGATCTTCTCCCGCGTCCAGTCCGTC
AGGTCGTACGGATACGTCGGCTTACCGGTCTTCGCCATGAAGTACACGCCGCGCGTGATC
TCGACGCCGTACAGCTGTTTCAACGCCAGCGCGTACACCGCGAGCTGAAAGTCATCTCCG
GGCTTGAGTCCGGTCTTCCAGTCGACCACCAGCGCCTCACCGTCGAGCACGAGCACCGCG
TCGATGTAGCCGCGGATCTCGATACCGTCGAGCTCGAACTCGATCGCGAGCTCTATCCCC
GGGGTACCGTCCGGTGTGTGCCACACCTCTAGGCTCTGGTGGTTGTCGATCCAGTCCAGG
GTCTTGTCCACCTGCTGCAGCCCGATACCCCAGCGACGCTCGATGTCGTCAGCGCCGCGG
TACGGCCCGGAGGCGAACCACCAGCCGAGGTTAGGGGTCTCCTCGGTAGCTTCGTTGATC
CCGTCGGCGTACTCGGCCTTGAAGATCTCATAGCACTCCTCGCGCGTCAGCGGTGAGCCG
GCGAGTTTCGAGAGCATGTATTTCTCAGCCACCGCGTGCACCCCGGTACCCTGCTGAAGC
CAGGCCGCTGGGCGTCTCCACACGCGCTCATGCCTGGCCAATTTCCAGCTGAACGGGCAT
TTGTCGAACTGCGACAGCTGCGAGACGGACCGGGGCTTCTTCTCGTATCGGTACTCCACT
ACTCGCCCGGTGTCCAAAAGTTTCCGACCCAGACACGCTCCAGAACACCGTTCTGCAGGT
CGTTGAGGACGTACGACGATTTCTCCTCGGAGATGAGAGAGCCTTCGGCCTCGAACTGTG
CGCCGACAGGCCGAGCCACGACTTCAGAGGCGTCCCGGTCCACGATCGGTACAGGCTGGA
ACTCGGTAACCTGCTTGAACGTCGACAGGTCGTAGTCGGCGATCTTGGACATCGCCTCCG
CAGCGTGGAGGATGATGTAGTCCTTCTCCTCCTCCGGGCGGATGATCATCGCGTGAATAG
TGGTCATGGTTGATTCCTTTCCTTACGCCGCTTCTGCGAGCGTCTCTGTTAATTCGTGGA
GCCGCTTTGACTCCAACCACATGTCCTTAAGGACAGCTTTCGAGATCGCCCGCAGAGCAC
GAGCGTGCTGGTGACCGAGCGACAGCGGGGAGCCTGGTTGAGCAGGCTTACCAGCGGGTC
CGCAGCGCTTGCACTCGGACGTATGAACCGCGTCGGCGTACTTCCTCCGCGCCTCGTCGT
AGACGTCTCGGTAGACGCCTTTCGACTTCACGCACGACGTCGCGATCAGAAACGCCCGGA
CCTTGGCATCAGAGTTCCAGTTCGCCTGGGCGCCTTTACGACGAACCTGCCGGGAGGCGT
CACCGTAGCCGCAGTACGACCACAGCTCGGACACCGTTCGGGGGCGGTCGTGAAGTGAGT
TCCAGTACGGGTCACCGATCGAGGCCAGCAGGCGCGCGGCCTGCTTCTCACCGACTCCGG
TAGCCTGCTTGACCCACGGTCCGAGAGGATGCTTGCGCATCCGCTTCTGAAGGTTCTTCA
CCGCGGCTGCTTCGGTCTCCTTGAGCTGCTCGACCATCACCGCGAGTGCGGCGACGTCCG
GGTGTCGGATGTCCAAGCCGTACAGCTTCGGATCGGTGAGGGAGCGCAGACGGTTCTCGT
TCGCGATGCGGACCGACTCAAGATCGTCGACCGTCTCAGCGGCGAGCCCGAGGATTGCGT
ATTCAGACACGATGATTCCTCCTTGAAGTAGTTACCTGCGGCGCTATGAGGGTGGGTATA
CGGGTTATGTAAGGGCGCAGGTAAAGCTGTCCCCGTCAGCGATCGACCATTGGGTTTTCG
CCGGCTGCATGGCTGACGGGTAAGAAAAGCCCCTGAACGGCGGCGTCATGGTTATCGCTT
GAGCGGTGGCCGTGCAGGGGAAGAATGGGCGAGGACCGGACCGAGCTAGCTATGGCGGCG
AGTTGCCGTGTGACGAGGATGGGTCCGGTCCTCGGGGTTTGATCCCGGTAAACGCTCCGA
TCATGGGTGCTCGGGCAGGACTGTGGTCTACCGGGGAGTTCTTACGAGACCGGACCGGAC
AGCTCTCCGACTGTCTCGACGCCTTGCAGCGTCATAGCCTCGATCATCGACTCGTAATGG
TTGATCTTCGACTGAACAGACTGGATATGCGCCAGCCGGGTCTCGATAGCGACCTTGAGG
TCAGCGGACGTGCAGTCACGTAGACGCTTGTAGGCTCCGTCTCCGACCGCGATCATCGAG
TCGAGCTCTTGTTGCCAGTAGTCGCGCACAGCGGCCATCTTGCGGGACGGAGCGGGCTGC
CTACGAACCTCGGTAGCGGCGGCGTTGATAGCGCTGTTACGAGTCAGGTTGATCTGCGTG
CGCAGATAAAACGGTAGAGCCTCTGCGTAGAAGTCTTCCAGCAGGTCATCCGGAGTCTCG
CGCAGCACGGTTGCGGTCAGGGACTCGACGGTTACCTCGGTCTCGGCGGTGATGATGTTG
TCGACCAGCTCGGCGAGTTTCACGTCTCCTCCTCGTCATCGTTACGAATCAAGTCATCGT
CAGAAGAAAAATCCTCGGGTAGCCCGAGGTCGGATAGAGCTTCGCTAAGAGAGCGCTTAG
GCCCTAGTCGGGGCCCCCAGTACAGGGCCGCCCGATCACGTAGGTATTCGACTTCGGCCT
TATCCCCGTGCCCGAACTGGGCCGCGACCGACTTACCCAGGAACTCGGCCAGCGTCATCC
TCCGATCAGTCATCCTCGTCCTCCCTCGGGGAGCTGGTTGTTCTCCAGCTCTATAGCGTC
CTCGACCGATACGACTGTGATGTCCATGATGTTCCCGGTCTTACGGCTCGCCCAGTCGAG
CACGGCGCTCAGACCGTTGGAACGGTCCTGCTCTGCGAACTCTTTCTCGTTCACTTCTTC
ACCGCCATAGCGAGAGCTACAACCCAGCCGATGAACGTCCATCCGAGCAGCAGGTTCACG
ACCGTCACAGGCCCCAGCAGGTGCGACTTGCGCACCGTAGCTACCAGGGTCGGCAGCAGG
TATACGCCGATGAACAACCCGGTGAACGCGATGGGTCCGAACACCCGCGGCTCCATAGCG
ATCATCGCCACCAGCAGAACCGCAAGGATTCCCAGCCCGGTCAGTCGCCGGGCGTTCCAC
TTGCTGGTCGGCGCGTACGCCGGTTGGTACGCCGGCTGATCCCAGATGTTGCTCATGATG
CTGCCTCCTCTTTAGGTTTGCGGGTCGCGTTGCAGCGACGCTTTTTGGCCAGGCCCAGCT
CCACGAGCAGCGGGCACGGGTTGAAGTCCGCGGGCTGATATTCGCGGCGGAGAATATAGC
TCAGGAATTCCCCGATTTCGCCCATGATGTATTTGTCGCCGTGACGCTCTTCGCGCTCGA
CTGCATCAGGCTCGCAATACCTGTCGATGAATTCTTTCACTTCCCGGTAAATGTAGCTGT
CGTCGGTTAGCCACGTAGAACGGTAAACGTGGAGGCCGCGAATACCGGGGACCAGATCGA
GTGTATTAGCGCGGATATACGCGTCTTTAACCACGTTCAGAGTAGGGACGATTGTCTTAC
CGATAACTCGGGAAGTGATCTCGAACATGCGGTGCAAACCATTCTTCTAAGAAAAGGGGC
GGGTGGTTATCAGGGCTCCACGCTCGGGAAACGCCAGATCTCGTGACGTCCGATCTCGGA
CAAAGTTGTGTATTCGTTGACTCTGATGAGTAGGTCTTCGTCGGATTCCTGGCGCTCCCT
GTATGCCCAACCCCCGCATTTGCTGACGCCGGGTATAGGCGGGATGTTCGGATCAAACTC
GACAACCCAATTGTTCTCACGAAGCATCCGGTAAAACGACCGGAGACGCTTCAGCTTGTA
TTCTTTCATGCCGTTGCCGCGTGTGGCCATGTATTCGCCATGATCCCTCAGGCGTTTATG
CGGCGAGCACTGAGAAAGAGGCTCGGGTACCTTGAACGGGTATTCGCGACGGATAACCTG
CCGGGCGGTCAATTTACCTCCGTACGTGTGGACGTACCATGAAACAGCCTGTGGTGTCAC
ACCGTACATCCGGGCGATATCCGCCTCAGTCTCGCCCGCAGCTTTCAGAGCCTCAATCAC
TCCTAGCGAGAGGCGGGGGAGCTGTTCTCTGGTGGTTCTCATCGGTCCTCCTTGTATTAC
AGACCAACGTATCCTGCATCTTGTTACAGCGCAAGGCACAACCCCCTCGATACTTGACAG
TGCGACGTAGTTTTCTGGTGTCCCAGATCTGGGACTCTTCCCCCGTGGGAGAAAGTAGAC
CACTTGATCTAGTCCGGCGCAAGTGTCAAACGTCACTAAGTTCGTAGCTGAACCGGCATC
GTCACAACCGATACCGGCGTTACAGCTACCAGACCACGACTCGATCCGCAGCGGATCCGC
TGGTCAGCAGTACCACCGTTTCCGGCAGTAGCGACTCTTCTTGTCTTTCCCGCGGTCTTT
GCCCTGGCCGGCTGAGTCGTGTTTGCTCTCGGATTTCTTCTCCGGATCGCACGTCGGCAG
GTCACCGTGTGCCACGTGCCAGTCAGAATCGGCCCTCAGACCGCCGTGCTCCAGCTGGTG
AGACACCGACCGATGCCCGCACCCGGAGAACCCGTCAGCACGCGCTGACGGGGCTACCAG
GACCGCTGCGAGCATCACAGCGCCGACGACGAACCAGACGACGAAGGCCAGGCGCTTAGT
CACCGTCGTCCCAGTAATCTCGTCCCTCGACAATGTTCAGAGCCTCCTGTATGCCCCTAT
CCATGCCGCTCATGTAGTCGCGGTCGCCGCTGAGATCGTTGATGATCTCCTGCAGCCGAG
CGATCAGTTTTCTACGGATCTCCTCCACCGATAGACGTTCTGCGTCCTCGCTCATACCTG
CCTCACTCTCTTAAGCCCGACGGTTCCCGCTAGGTTCTCGTGGACGAACGCCCACGACTC
GGTACGTACCCACGACGCGGTGAACAACCCGTCAGCGTGGGCGGTGGCGTGGTGCTTGCA
GAACAGCAGCTCGAACTGACCGTTCTCCCAGCGCTCCATAGCCGCGGCAGAGCACGCGTC
GCAACGATCGGTGAGCCGCAGCTCCCCGGGAGGCGTTGCGCCATCCTCCCGGGGAGGCGA
AACCTGGTCTGGAGTGGTCACGCGTCCACGTCCTCTCGCTCTACGAACTCGACGTACACC
TTCGCTGTCTCCAGATCGGTGTTCAGGATCTTGAACCAGAACGGGTTATCACCCCGCTCG
AACTGGTACAGGTCATACGACCCGTTGGTCTTCGCGACCAGCTGCCAGTTGTCCGAGTGG
TGCATCGCCCCGTACTCGGTCTCGAACCACTCCCCGCTCACAGCCCCACCGCTCTCGTGA
TCAGGAGCATCAGCGCCGCACCCGCGACGATCGCACCGACCGACAACGCCAGTTCGATGC
TCAGCGGCAGGCCCGGGTTGCTCCGTCGGTACAGCTTGCGAAGCTCGGCCGGCGAGTACG
ACGCTGCGATGATCTGGTTGAACGCTTTGAGTTCTGTCTCGTTCACGGGACCACCAACTC
GGTGACGTCGTAACCAAGCTTGATCGCTCGGATGATCTCGGAGTCCGAGAGCAGCATCAC
CACGGGCTCCTCATCGGGGACGGAGATGGTTACCATCCTCTGCTCGTTCATCAGGAACCC
ACTTTCGCCAGGATTACCAGCGCGTCTGCCAGGCCGCTGGCCCGTGCCCCACCGACTAGG
CAGCCCTTCTCGTCGCCGCGGGCTGCGGCCTCTTCGCAGAAGAGGAGCCACTTCACGCGC
TCGTCGTTGATCAGGTCTATTGCATCGCTCAAGGTCATCGGGTCTCTCCTCGCAGCGCGA
GCTCGGTAGCAGCGGCAGCAGCCGCGACGCGGTTCACCGAGGTGACCATGCGCTGAAGCT
CCGGGGTCGAGAGCGCGGCGAACCACGCGTGTGTGCTGGTCATTGGTGTTCCTCTCGTTA
CGTGTCAAGCCGCAGACACGCGGCGTGTAGTGGTCTTGGATGTGTCGATCAGATGGCGTC
TGCCTCGCTCGTCGACGACCGTGAGCACGGTGCCCGCGGTGAACAGCACCCGGGCTGTCC
AGCCGGCGGGTCCGCGCGATGCGATGTGGATGGTCATGTCATCCCCTTCTGGTTACGAAT
CAAGTCAGCGTGAGCAGCCGTGAATCGAACACGGTCAGCGCGGTGATGTCGGCTGAGCGA
ACCTGCCTGCTCGTGCCAGCTCGTCGTAGCCACGTGCTTCGGCTCAGAGCTGGACTTCAA
AGTATGTTGTGGGCCGAGGCTCCGCATTACACGGGATTTGCATCAGGGTCAACGCGCGGT
CTGGGCTCGCCTGAATCTTGCTGGCCTTTGTTTTGTTGTTGAGACCACTCTAACCCGAGG
TTTGGTTACGAGTCAAGTGGGTATCCAAAAGAATTTCGGTCGAAGTTTTCCGCTCGTTAC
GAGTCAAGTCGAGCAGCTGACGAAGCGCGAACTCGGCCTGCTGCGGAACCACGCCGTTCC
CCAGCAGCTTGATCTGAGCGCCGTACGGCAGACCGGCGTCGGTGACCCATCCCCGGGGCA
GGCCCATCAGCCACTCGTAGAACTCCGCGGAGACGCGCGGCCTGAACCCGGTCGTGCTCG
GCTCGTGCGGCAGCGGCGCGCTGCGACCGGTGATCTGTTCCCACCGTCGGATCGCTTCGA
TCCGGTCGCCCCAGTCGATCAGACCCGGTGTACCGGGATCTTGATCAGAACGTTCACCAG
CCGCGTCTTGTCGTCTGGGTTGAACGAAGGCCCCTTCGAGTCCCGGGCGAGAGGGGTCGG
TAACAACGAAGAAGAGCCGTTCCCTGCTGTGCGGGGCTCCGACGTCTGATGCGCGTACAG
TGACCCACCGGACAGACAGCCCGTCTTCGGCACAGTCCCGGAGAACAGCGTCGAATCCGA
TCCGGAGGTGGTTGACAACGTTCTCAAACACCGCGAGTCGCGGTCGAAGTACGCGAACCG
CCTCTCGGATGTGTGGCCACAAGTGTCGGTCATCTTGAACTCCTAGTTTCTTGCCGGACG
AGCTGAAGGGCTGGCACGGATACCCAGCCGTGAGAACGTTGACCGGAGGCAGCGATGCCC
AGTCGACCGCGGTCAGATCCCCGACGTTCGGGACACCCGGGAACCGCTGCGAGAGCAGCC
GTGAGGGGTGCTTCTCGATCTCGGAGTACCAGACCATGCGAGCGCCGAGAACGCGCTCCA
CAGCGCGATCTAGTCCCGCGTAGCCGGTGCAGAGCGAGCCCAGCCGGAGCGGTGGTGAAG
GGGTCATGAGGCCTCCTGGTCGTGTCCATAGCGGAGGCCCCGGGGTTACCGGGGCCGTGT
GAGCTGATCGGGTCACCGACCCTGCCAGTCGGTGCCGTGCTTCGGGTCCGGATGGACCAG
GTGGGCGGTACGTTCCAGGTACTCGCTCGCTGTCTCCAGCCGGTAGCCGCGGAGGGCGTT
GCCGCCGATGACGTCGTTGGTGCGGACGTCCACCAGAGCCCAGAGGCGGCGGGTGCCGCG
GGTCCACTCGACGACCGCCTGCTCGCCGCGGACGCGGGTGTCCGCCTGGGTCCACCCGGC
GTCGGCCATATCGGCCATCAGGTCGGTGATGCAGGCGGCGGATGCGGTGGCGGTCATGAG
GTGCCCTCTCTCTGAGTGGTTACGAATCAAGGCTGGCTGACGAAAGCGTAGGCCGCGATC
ACCGCGAGCACCACGGGGATGAAGCTGATGATGATGAGTGCTGCGGTCATGTACCTAGTA
TGCACCCCGCGTCGTTACGTGTCAAGGGTCAATTTCGAGATGTCCATCGTCACTCATCAA
GGCCCGGTCAGACACGAAAGAACCCCCGACCCGAAGGCCAGGGGCTCGATCAGCTGGGAT
CTAGTGGGTTGAGTACGGCTCGGAGTCGGAGTGTGAGAGGACCGATAGCCAGTTGCGGTA
GGCAGCCACATCCTCGGCCACCACGTGGTGCTCATCGCCGCTCAGTCCGACCTCGATCTG
TTGCCCAGCGCTGTAGCTCATCGCACGTCCTCGATGTGGATGCAGCCGACCTTGTCAGGA
CCGAACTCGGGGGCGAACCCGAGCACCTCATCCTCATCGCACGGGAACGAGGATTGATCG
AACGTGATCGGATCGGCCGAAGCGATCCACGTCGGAGTCGCGATGATCGCGGGAGCTGCG
ATGAGGAAGAAGCCAGCTGCGATGCGCTTGGTGATGGACATGACGTTCCTTTCGTCGGGG
TGTTCCGTGTAAAGGCGACGCTACACCACACCGCGGTTACGTGTCAAGCCCGAGTTCTGC
ACACGGGGGTACCGCATATACAGGGGTGCTGTGCACAGGGGTGTGGGCAGCAGGGGGCTA
GGGCACAGGGGGGTAGGTGGGGGTGTGGGTGTGCAGCTGGGCGTGTGCGTGCCGGGGGAG
CGGGTAGGCAGGGTGCGGGGTACGCCGGCTGGGGTGCGCAGACTCGCAGCGCACAGGGGG
TTGCGCTGCCGGGTGGGTGTGTGGTAGACTGGGTGTACTCCGGCAGACGGGGTCGCAGGG
GACGCGCGGCGCGCGGACCCCTAGGGGGGCATCCCTACCCCCCGCGTGTTGACCGGATGG
TAATGCGGCTGCCAGATCGTGTACGGGTTTGGAAGTCGACGGAGGGAACAGCGCGGGCCT
AGAAGGCCCCGTAATGCCCCCTGAGAGCCCCGTAGACGGACGAGCGGTGTGGATCGATAG
ATGGCACCGGAGACAAGCGAAGACGGCCGCAGAGCCGTCGCCGGCTGACGCCCGCGTAGG
AAGATATTCGTGTGAAGTGCGTCACATTCTATGGGTGAAACGCAAAAGTGGAAGGTTCCT
TACCTATGGAGGGGTAAGGGAGCGAGCTCCAGCGAGCGACCGCACCCCGACATAGGTTCT
TGTCGGGGTAGTCGAACGGAGAGAGACTACCCCCTTTTAGCGACCTCCGGTCGCCCAGGT
AGGTACCGAACGATGAGTGAGGTACCAGACCGAGGGCGGCCCTTATGGGGGCCGCTCCGA
GGTCAGTGGTCATTTTGGGTAGGTACGTTACGTAAGCATCACTAACCAACAGAACCAGTG
GTTACGTAACCGGGTACGTTACGTACGACTAGATACGTAACAGAACCACTAAACCCGTGG
CCGCCCGAAAGGCGGCCCGCAGCGGGTTACGTTTGTCAGGTATGTCACTAGGGAGGGCGA
TGGGCTGGGAGTCATCTGACCGTCGTGAGCGGCTGCCGGCCGACTGGCCTCGCATCCGTC
GCGAGGTTCTGCGGGCGGCTGGTCACCGCTGCCAGATCCGCTACGCGGACATCTGCACAG
GGATGGCTACCGAGGTTGACCACGTCCGCTACCGCGACGAGGAGTCACCTACCCAGGCGT
CGTGCAAGCCGTGTCATGCGCGGAAGTCCGCGATGGAAGGCGTCGCTCAGCGTGCGAAGC
TGCGCGCGATGAAGAAGCGGCCACCGCCCCGTCACCCGGGGCGTAGAAGCAACTAAGGGA
GGGTTATGGAGGACGAGGACCTGGACGCAGATCGCAACGACTGCGCCCACGGGGTGGAGG
GGCCGTGCCCTGTCTGCCTACCGGAACTGTTCGAGGACGGCCCGTACCAGTTCTTCCCCC
AGCGCTACATCACAGGCGTTGAGGACCCACTTTTAATTGAGGAGGGGCATGAGTCGGATA
GTGCTCAGGTCTTACGTCAAGATCGCTGAGATCTCCACCGGATGCAGGTTCAATGACTGG
GAATGGGTCTACCGGCCCTGGATGCCTCTGTGGTTCCAGAAACGGCTTATCGTCCGGCCG
CTGTGGAAGCGGCACAAACGCAACTGTATCCGCGCGGAGCACTGGCGCGCGATGGATTAA
GGAGGGGACCAGGCGTCCCTGAGCCCAGGAGGCAACATGGGAACCCGCGGCCCGATCCCG
AACCGCTCAGACGAGCGGGTTCGCCGTAACAAAGAAGAGTACGGAGAGGTCACTACTCTC
CCCGTCTCCGGACCCGTGAAGTCCCCTCCGCTCGGTCTCACCGATCCTCACCCGATCGTC
CGAGACCTCTACAACTCTCTAGCCGAGTCGGCGCAAGCCGCGCTCTATCAGCCAAGTGAC
TGGTCCTATGCGAAGTTCACCCTCCACTTCGCCGACCAGCTCCTCAAGAAATCAGATCCC
TCGGCAATGATGCTGGCCACTGTGAACCAGATGCTGTCGTCGCTCCTCGTATCTGAGGGC
GACCGACGCCGAGTCCGGATCGAGGTGGAGCGGACGAAGTCAGACGGCCCGGATGCGTCG
GTGACGACGATGGGCGAGCTGTTCGAGCGCGCTCTCCGTAAGCCGAAGTCGAGCTAGAGA
CCGGCGTCCAGATCGTAGATCTGGCGCGCCCCGAGGCCCCGGCTATGCCGGAGCCGACCG
CAGTCCCCGGCGGGGTTGAGCGCCCCCCTTCCGGTGCTCCCCCGCTGGGGCTGCCACCAG
ACTTGACACGTAACCGCGTGTCACGAACTGCCGTCGAAAGGAAAAAGCATGGCAGTGACT
GTTTACGACCGTAATGGAGACGCGTGGGAGTTTGCCCGAGGGCGAGGCGTCGAGGTCGAT
CACGACTACCCCTCAGCCCCGCTTTACGTGGTCGGCTCGGACGGGTTCGTGGTAGGAGGC
TTCAACTCCCAGGCATGGACCCACTTCGAGATAAAGACCGCGGACCCCACCCTTCCCAGC
CCCATCGTGGACCATTTCAACACCCTGATCGTAGGCGGTGGGGGCTCCGGAGCTCCCGTC
CCCGGTTCCTGGATCAAGACGAAGTAACCCACAGACCCGGGCGCAACGTCCCGACTGAGG
CGGTCTGCCGTGACGACGGCGGTATTGGTGCTCAGGAACCGTTGCAAACCCCGCCTAAGC
GGCTCTCAGCCGCGCGCAGCTTACGCCGCCTCTGGGCGGGGCCTCTACTTGCCAGGCAGG
CGAGACCAGCCAGTAACCAAGAGCGGTCGCCCCTGGCCGGTATGAGCTCCACCGGTAAAC
GGGCTCACCCATACGAGGGCGTAGTTTCAATCAAAACGCCGGGAGTCCAACCCCGGAGAT
GCGGGCCGATCCCGTCGCCCGAGCCAATGGCTCTTAGCTCAATTTGGTAGAGCAGCGGTC
TCCAAAACCGCCGGTTGCAGGTTCGAGCCCTGCAGAGCCAGCCGCTTGACATGTAACTAC
TACGAGAGGCCGGTATGACCGTCACGATCACCGCCGACGTCCGCGACGTCACCGGTCAGC
CCGACAACCAGCAGTGGGTGTTCTCGACCGTGCTCCGCCAGCAGGATGGCTCGATCCTCA
CCCAGAAGCAGGTCCGGGTAAACCCGGTGGACGGCGCGCTGAGCGTAGAGCTGGAACCCG
GCTTCGCGATCGTCGTCTACGGCGAGTATCGCTGGTTCATCGAGGTGCCCGAGACCGACG
CCGAGCTGTGGCCGCTCATCGCCACCTCGGTCGCGGTCCCTCCGGACACCTCCGCTGAAC
TGCTCGCTGACGCTGTCAACGGCTACCTCGACGCGAACCCGCCGTCAGCGGACTGGGACG
CGTTGTCGAACGTCCCGTCCGAGTTCCCGCCGTCTGCGCACGACCACGTCGCCGCGGATG
TCACCGACCTCGACTCGGCTATCGCCGCGTACCTGGTCTCGAACCCGCCCGAGGCAGGCT
CGGTGTCCTGGGACGACATCGACGACAAGCCGTCGACGTTCACCCCGAGCTCGCACACCC
ACTCGATCGCTAACGTCACCGGTCTCCAGGACGCTCTCGACGAGAAGCTCGACGAGGACG
CGGTGGACGCCCGGGTATCTCTCGGCACCGCCGCGCTGGTCGACTCGGCACCGGAGACGC
TGAACACGCTCAACGAGCTGGCCGCGGCGCTGGGCGATGACCCGAACTTCGCTACCACGG
TCGCCTCGCAGATCGGCGCGAAAGCCGACAAAACCACCACGATCACCGCGGGTACCGGCT
TGACCGGCGGCGGGGATCTGTCCGCGAGCCGGACGCTGAACGTCGCCTATGGCACCACCG
CGGGCACCGCGGCGCAAGGCAACGACTCCCGGTTGTCGGACACCCGCACCCCGACCGACG
GATCGGTGACCAACGCCAAAGTCGCTTCCGGCGCGGGTATCGCGCTGTCGAAGCTGGCTA
CCGGCTACGTCGCCGGCTCGGACAACTCCGGTGCCCGGACGCTGACGATCTGGGTCGGGA
CCGAGGCGCAGTACACCGCGATCGGCACAAAAGACTCGAACACTATCTATCTCAGGACTG
CATAGGAGGTCGCCGTGGCAGGTATGTCACTTGCCACGACGGCCTTCGCGAAAGCCGCGA
TCGGCTCGACCGAGATCCAGAAGATCAGCATCGGGACCACCGAGATCTGGTCCGCGGCTC
CTCCGCCGACCGTCGACTTCGACGCGGTGTCGTCGATGCAAGGCGGCCTGGGCGACTTGT
CGTACTCGTTCTCTGCCACAGCGGGGTCCCAGGTCTTCGTGGCCGCGCACCTGCTCGGCA
ACAACACCGTCGCCAGCGTCACCTACGGCGGCAACGCTATGAGCCTGGTCCAAGGCATCG
CGTTCAACAACACGTCCTCCAGCGGCTGGCTCAGGGTCTACACCCTCGCGAGCGCCCCGG
GCGGGTCGCAGACCGTGGTCCTGGACAAAAACGGCTCGAACTGGTGCATGTCCTACGCGA
TCTCGTACGCGAACGTCGCGAGCCTCGGAACCCCGGATACGGCGACCGGTAGCAGCACCA
GCCCGTCGCACTCTGTGTCAGCCCCGCCGACCAACGGCCGCACCTTCCAGGTTACCGGCT
GGAACAACGGAAACGTGACGTTCACGCCGTCCGGAGGTACCGGCCGCATCAACGGGGTGC
AGACCGCGGGCGGACTGACAGGCCGAGACTCCAACGCCGCGGCTACCTACTCCGGGACGC
TCTCGTCTTCCTGCCCTTGGGCGAGCATCGCGGTTCCGCTGACCCCGGTCACCTGACGAA
AGGGCCGGTATGACGACTGTTACCGCTACCGTCCACGACATCTCTGGACGCCCCGACGAT
TCGCACTGGACTTTCTCCAGCGACCTGCGCGAGCAGGACGGCGTGATCATCACGCCCCGC
GTCGTGCGCGTGAAGCCGTTCAACGGAGAGCTCGCGCTGACTTTACCGCCCGGACCTGTC
CGGGTGACGCACCACCAGGACCGCTGGTTGATCGACGTCCCAGAAGAGGACTCCGACCTG
TGGGACCTGATCGAAGCCGCTACCGACTAAGGACTTCATGAACCGCCTTATCACCATGTT
CGCCGCTGCTCTTGTGAAGGCGGTCTTCGACTACCTCCGGGCCCACCCCGAGTTCCTGAA
CCAGGTCATCGACCGGGCTACCGCGAAGATGCCCGACCTCGCTGACCTCGACGACAAGAT
CCTGGCGAAGATCCCGGATCTGTCCCGGCTGGACGACAAGATCATCGGGCTGTTCCCCGA
CTTGTCTCGGCTCCCCGAGCAGCTGATCAACGCCATCAACCCGTTCAAGCGCTGATGCCG
AGGGTCGTCTACGGGCTGACCCACTCGTCCAACGGGTGGCCGATGCTCAACTCCGATGAG
TGCGAGTGGACGAAGATCCCCGGCACGAGCGTCACGCTGCAGATCGCCAAGGGCCAGCCT
CTCGCGATCCTGCGCGCGTTCGCCGCCGACTTCCACGCGTACGTCGAGCCGCTGCGCGAC
GCGGACTCCGCGTGCTGGACGCCGACCAACTCGGTCCCGTCGTCCAACCACCTGAGCGGC
ACCGCGATGGACCTGAACTGGAACACCCACCCGTTCCGGGTCAACTACGCGGGGTTCGAC
CAAGCCAAGATCGCCACGATGCGCGAGCTCCTCGCGTTCTACGAAGGCACTGTCTTTTGG
GGCCAAGACTGGACTGATCCAAAAGATAGTATGCACGTTCAACTAGCAAGCCTAACTAAT
GGCGGGCAGTTCAACACCTACGGCAACCCGAAGACAGCCGACTTCATCGCGCGCAAGATC
CGCGCTGACGGCTACTCGACTTTCCGGAGGGGTAGCGCCCCGGCGTCCGCAGCCCCCATC
CTGGCGGCGGCCACCGGCCTGAGCGAAGCTCGCGCGGCGGAGATCCTGCCCGCGGTTCGC
TCGGGCCTCCGGGAATCCGAGTGCACGAACGTCAACCGCATCGCGATGTGGCTGGCTCAG
ATCGGGCATGAGTCCGGGTCGTTCCAGTACACCGAGGAGATCGCCAAGAACGGTCGGTAC
GCGCCGTACATCGGCCGGACGTGGATTCAGATCACCTGGGACTACAACTACCGGTCGTTC
TCGCAGTGGGCGTACGCGTTCGGGATGGTTCCGACTCCGGACTACTTCGTTGTGAACTAC
CGAGAGCTCGCTGATCTGAAGTGGGCGGGCATCGGCCCTGCCTGGTACTGGACGGTCGCC
CGCCCGGACATCAACGAGCTGTCCGATCGCCGCGACCTGAACACGGTCACCCGCCGGATC
AACGGCGGCACCAACGGCCTCGCGGATCGACAAGCCCGCTACAACCGCGCGCTCGCCCAG
GGCGATGCGCTGCTGCAACTACTTCACGAAGAGGACGACTTCTTGTCTGCTCTAACCGAC
GCTGAACAGCGTGAGTTGCTGGACCTGGCTCGCCAGCAGGCCAAGTACAAGCGCAAGTCC
CGCTCGCCGCTGCACTGGCCCCACGAGGGCGAGGTCGATACGATCGCCGGCTTGTCCTGG
TCGACGGACGCGAACGTCCATATCCAGCTGGTCGAGAAGCTCGCTGTGATCTACGGCGAC
CCGGTCTCGATCGCGCTGCTGTACGCGGTGTCGAACTCCGACGATCCGACGAACAACCCC
GAGCTGGCGAAGCGCATCTTGAAGCGCGTCAAGCCCGAGGACATCACCGCTGCTCAGGTC
CAGATCCAGAAGTGGCTGGCTGCCGAGCAGAAGTTCCATGCCGCTTAAGCTAGGCGACCG
GAACCCTACGGTGCGCCGCTGGCGCGAGGTGATGGCGGCCCGGTTCGCCGGGTATGCGCG
AGTCCACGGCCCGCTGCCCACGGACACCGACGAGTTCGGCCCGCGGGCTGAGGCGTGGCA
GACCGAGTACGAGTCCCGGACGTTCCAGCCGCTCGACGGGATCGTCTCTGACGACGATCT
GCGCGCGCTGGGGATTCCGGCTCCCGAGGACACCCGCCCGGTACTACTCACCGTCTCCGG
GACGGGAGTCCCCTGGTGGATAGGCCCGGACGCTGACGTCGCGAGACGTCTCGGGGATGT
GTACCTGTGGCGTCCGGTAGGCCCGCCGTACACCGCGCAGGCGTTCCCGATGGGGCCGTC
CGTGGCGAACGGGGTCACCGAGGCTACCCGCATCCTGGAGGAAGAGCGCCAGCGCATCGA
GCGCTACGGGCTGTCGATGATCGGCTACTCGCAAGGTGCGATCGTCACCTCCGAGCTGTG
GGAGTACCACATCAAGCCGGTGACCGGACGATTGCACTGGGTCAAAGACCACGTGCGCGG
AGCCGTGACGTTCGGCAACCCGATGCGCGAGACCGGCAAGGTGTGGCCTGACCCGGGCGG
TCAGATGCCCTCGGCGAAGTCGCACGGTATCGCTGACCAGCTGATGGCCGACACCCCGGA
CTGGTGGAGGAACTACGCCCACAAAGGCGACCTGTACACCGACTGCGAGGGCGACTCGGG
CGAGATGAAGACCGCGATCTACAAGGTCGTGATGATGTCCCGGGTGTTCTCTGGTCCGGA
TTCGATCCTGCGCCAGCTTCTGGAGATCGGGGTTAACCCGACGTTCGAGCTGATCGCGCT
GATCCGCGCGGTGCTGGACGCTGGTCTGTTCTTCATCCGCGGCACGACTCCGCACACGAA
CTACAACATCGACCCTGCGACGGACTTTCTGCGCTCTGTGACTTGATACGTAACGAGGAG
GTGGA