# NOAA Paleoclimatology Program - Paleocean Site Data # ch82-24-tab.txt # Complete Data # File Created: 18-Jan-2005 # #********************************************************************************* # Please cite the contributor and the original publications when using these data #********************************************************************************* # # Missing Values indicated by '-999' # # PI: CLIMAP # Core/Site: CH82-24 # Latitude: 42.00.00N ( 42) # Longitude: 33.00.00W ( -33) # Water Depth(m): 3427 # # Publications: # CLIMAP Project Members. 1981. Seasonal reconstruction of the Earth's surface # at the last glacial maximum. Geological Society of America, Map and Chart Series, # p. 1-18. #------------------ # # Description & Notes: # CLIMAP 18K Database # # # Variables: # depth Depth (cm) # g.aequi Globigerinella aequilateralis (Count) # g.bull Globigerina bulloides (Count) # g.calid Globigerina calida (Count) # g.crass Globorotalia crassaformis (Count) # g.falco Globigerina falconensis (Count) # g.humil Globigerina humilis (Count) # g.infla Globorotalia inflata (Count) # g.pachy-l Globigerina pachyderma (left coiling) (Count) # g.pachy-r Globigerina pachyderma (right coiling) (Count) # g.quinq Globigerina quinquiloba (Count) # g.rub-p Globigerinoides ruber (pink) (Count) # g.rub-w Globigerinoides ruber (white) (Count) # g.sac-ns Globigerinoides sacculifer (no sac) (Count) # g.scit Globorotalia scitula (Count) # g.tenn Globigerinoides tenellus (Count) # g.trc-l Globorotalia truncatulinoides (left coiling) (Count) # g.tumi Globorotalia tumida (Count) # h.pelag Hastigerina pelagica (Count) # o.univer Orbulina universa (Count) # p.obliq Pulleniatina obliquiloculata (Count) # pd Globigerina pachyderma x Globoquadrina dutertrei intergrade (Count) # g.rubes Globigerina rubescens (Count) # g.sac-ws Globigerinoides sacculifer (with sac) (Count) # g.digit Globigerina digitata (Count) # g.trc-r Globorotalia truncatulinoides (right coiling) (Count) # g.glut Globigerinita glutinata (Count) # g.congl Globigerinoides conglobatus (Count) # g.anfra Globorotalia anfracta (Count) # # CORE: CH82-24 depth g.aequi g.bull g.calid g.crass g.falco g.humil g.infla g.pachy-l g.pachy-r g.quinq g.rub-p g.rub-w g.sac-ns g.scit g.tenn g.trc-l g.tumi h.pelag o.univer p.obliq pd g.rubes g.sac-ws g.digit g.trc-r g.glut g.congl g.anfra 0 4 64 10 19 48 11 9 18 3 6 2 38 3 1 3 7 1 2 1 50 12 -999 -999 -999 -999 -999 -999 -999 8 -999 66 4 29 50 8 6 23 2 8 1 40 -999 -999 4 4 -999 11 1 45 9 1 1 -999 -999 -999 -999 -999 18 2 56 2 11 50 19 9 20 1 6 3 21 2 -999 3 7 -999 8 1 40 12 -999 -999 2 1 -999 -999 -999 28 -999 88 -999 23 55 34 9 33 1 21 2 37 3 -999 -999 2 -999 7 2 34 7 -999 -999 -999 -999 -999 -999 -999 38 1 133 1 33 45 78 3 40 4 42 4 21 1 -999 1 1 -999 12 -999 52 1 -999 -999 -999 1 -999 -999 -999 48 2 99 1 42 11 23 -999 24 8 71 -999 7 1 -999 -999 -999 -999 4 1 40 -999 -999 -999 -999 -999 -999 -999 -999 58 1 94 -999 39 12 8 -999 30 6 25 -999 14 -999 -999 -999 -999 -999 7 -999 40 -999 -999 -999 -999 -999 -999 -999 -999 68 -999 99 -999 20 9 42 -999 22 7 58 -999 5 -999 -999 -999 -999 -999 3 -999 28 -999 -999 -999 -999 -999 -999 -999 -999 81 -999 125 -999 18 20 37 -999 18 6 58 -999 11 -999 -999 1 -999 -999 6 -999 -999 -999 -999 -999 -999 -999 -999 -999 -999 90 1 120 -999 25 9 46 -999 16 3 43 1 5 1 -999 -999 -999 -999 5 -999 23 -999 -999 -999 -999 -999 -999 -999 -999 100 1 93 2 29 20 36 -999 18 1 46 -999 9 -999 -999 1 1 -999 -999 1 11 1 -999 -999 -999 -999 -999 -999 -999 110 2 101 2 28 12 30 1 13 3 60 -999 5 2 -999 -999 -999 -999 2 1 28 -999 -999 -999 -999 -999 -999 -999 -999 120 -999 100 1 33 9 34 -999 21 1 37 -999 9 3 -999 -999 -999 -999 4 1 29 -999 -999 -999 -999 -999 -999 -999 -999 130 4 91 2 31 7 41 -999 12 1 31 2 8 2 -999 -999 -999 -999 7 2 22 2 -999 -999 -999 -999 -999 -999 -999 140 -999 73 -999 35 17 41 -999 15 1 28 1 8 -999 -999 -999 -999 -999 7 1 33 3 -999 -999 -999 1 -999 -999 -999 149 3 100 -999 26 11 53 -999 16 -999 42 1 8 -999 -999 -999 2 -999 6 -999 16 1 -999 -999 -999 1 -999 -999 -999 160 1 81 3 43 15 38 -999 14 2 -999 2 11 1 -999 -999 6 -999 7 4 24 1 -999 -999 -999 -999 -999 -999 -999 170 3 63 1 54 20 40 2 31 2 8 2 16 -999 -999 1 4 -999 7 3 21 -999 -999 -999 -999 -999 1 -999 -999 180 8 94 1 41 36 47 1 27 3 38 1 14 -999 -999 -999 -999 -999 9 -999 31 1 -999 1 -999 -999 -999 -999 -999 190 1 95 2 32 15 77 -999 29 3 45 2 7 -999 -999 1 1 -999 9 -999 18 -999 -999 -999 -999 1 -999 -999 -999 200 1 116 -999 42 32 66 1 24 3 81 1 7 -999 -999 -999 -999 -999 10 -999 29 -999 -999 -999 -999 -999 -999 -999 -999 210 1 99 -999 36 13 53 -999 17 1 84 -999 9 -999 -999 -999 -999 -999 8 1 5 -999 -999 -999 -999 1 -999 -999 -999 220 1 75 1 51 17 52 -999 19 -999 53 -999 4 -999 -999 -999 -999 -999 -999 -999 17 2 -999 -999 -999 -999 2 -999 -999 230 4 78 -999 67 30 23 4 38 -999 14 1 18 1 -999 1 1 -999 6 2 76 3 -999 -999 -999 1 -999 -999 -999 240 3 53 3 40 25 17 -999 12 1 5 -999 14 -999 -999 1 -999 -999 4 2 44 6 -999 -999 -999 -999 -999 -999 -999 250 -999 73 3 55 18 17 1 21 3 3 -999 14 -999 -999 1 2 -999 2 1 52 3 -999 -999 -999 -999 -999 1 -999 260 1 67 3 51 36 16 1 11 1 3 2 10 -999 -999 2 7 -999 5 3 47 3 -999 -999 -999 -999 -999 -999 -999 270 -999 54 3 45 41 27 6 18 -999 7 -999 7 1 -999 2 6 -999 5 -999 46 4 -999 -999 -999 1 -999 -999 -999 280 3 101 3 34 27 33 7 23 -999 12 -999 15 -999 -999 4 5 -999 -999 3 25 -999 -999 -999 -999 2 1 -999 -999 290 4 62 -999 50 21 30 3 16 1 4 2 10 1 -999 1 11 -999 3 3 43 3 -999 -999 -999 1 -999 2 -999 300 -999 93 -999 38 12 58 2 19 1 24 -999 10 -999 -999 -999 13 -999 5 4 32 2 -999 -999 1 -999 -999 -999 -999 310 3 69 1 75 14 23 3 30 -999 1 -999 8 -999 -999 5 35 -999 5 1 74 3 -999 -999 -999 2 -999 2 -999 320 4 71 1 77 23 33 6 21 -999 3 1 11 -999 -999 1 20 -999 2 1 66 1 -999 -999 -999 -999 -999 -999 -999 330 5 68 6 64 34 33 4 12 -999 3 -999 20 -999 -999 -999 30 -999 4 2 46 7 -999 -999 -999 1 -999 -999 -999 340 4 74 3 32 32 23 9 13 -999 2 1 18 1 -999 -999 22 -999 6 2 56 8 -999 -999 -999 -999 -999 -999 -999 350 3 91 4 51 34 24 11 18 2 7 -999 8 2 -999 -999 2 -999 5 3 46 11 -999 -999 1 -999 -999 -999 -999 360 1 86 4 57 29 23 14 11 -999 10 -999 20 -999 1 -999 -999 1 4 3 56 9 -999 -999 1 3 -999 1 -999 370 -999 104 2 48 20 26 16 11 -999 16 -999 11 -999 -999 4 4 -999 -999 3 42 3 -999 -999 3 2 -999 -999 -999 380 7 91 2 45 10 12 12 13 2 1 -999 25 2 -999 4 4 1 -999 2 90 10 -999 -999 -999 -999 -999 -999 1 390 4 91 6 56 15 21 5 23 -999 2 -999 25 -999 -999 3 9 -999 6 -999 95 5 -999 -999 -999 -999 -999 -999 -999 400 9 73 3 59 11 12 12 11 -999 4 -999 36 1 -999 1 8 -999 -999 2 83 8 -999 1 -999 1 -999 -999 -999 410 4 96 2 32 21 9 16 7 -999 10 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60 6 -999 -999 -999 -999 -999 -999 1 510 -999 77 1 38 8 23 -999 6 1 13 1 9 1 -999 1 2 -999 -999 -999 44 1 -999 -999 1 1 -999 -999 -999 520 1 89 -999 69 7 65 -999 21 -999 24 -999 2 -999 -999 1 1 -999 2 1 43 -999 -999 -999 -999 -999 1 -999 -999 530 -999 82 1 66 3 71 -999 24 -999 23 -999 5 -999 -999 -999 1 -999 1 2 39 2 -999 1 -999 1 -999 -999 -999 540 -999 60 -999 129 3 35 1 27 2 4 -999 5 -999 -999 -999 4 -999 4 1 56 -999 -999 -999 -999 -999 -999 -999 -999 550 -999 63 -999 100 1 61 -999 15 3 7 -999 8 -999 -999 -999 2 -999 4 -999 73 2 -999 -999 -999 -999 -999 -999 -999 560 -999 95 -999 86 4 21 2 9 1 11 -999 4 -999 -999 -999 6 -999 1 2 94 -999 -999 -999 -999 -999 -999 -999 -999 570 4 128 -999 47 22 15 1 9 -999 26 -999 11 2 -999 1 6 -999 3 3 48 4 -999 -999 -999 -999 -999 -999 -999 580 1 66 1 41 35 23 2 12 -999 3 -999 33 1 -999 5 3 -999 3 -999 57 9 -999 -999 -999 -999 -999 -999 -999 590 -999 68 1 55 41 18 8 14 -999 17 -999 27 2 -999 1 7 -999 5 4 80 4 -999 -999 -999 -999 -999 -999 -999 600 7 59 -999 46 15 27 9 16 1 8 -999 12 1 -999 -999 4 -999 -999 3 108 5 -999 -999 -999 -999 -999 -999 -999 610 2 61 2 44 18 38 3 9 3 14 4 23 2 -999 2 8 -999 8 4 98 2 -999 1 -999 3 -999 -999 -999 620 -999 141 -999 37 2 74 3 11 1 21 -999 4 -999 -999 -999 -999 -999 -999 4 32 -999 -999 -999 -999 -999 -999 -999 -999