Collection Rorschach Algorithm Beasts Rorschach Algorithm Beasts

Policy: 8a38146c49decd8f4a26b3b2c1ffaed696a503189b595bc4ee4e6056 Explorer Cexplorer Marketplace JamOnBread
Royalties
0%
Activity
awesome
Floor
₳25
Volume
₳90,742
Owners
344
Total NFTs
989
Listings
78

Trait analytics (8)

s
115 variants
8222
(4/246) [1.6%]
25959
(4/246) [1.6%]
25916
(4/246) [1.6%]
8317
(3/246) [1.2%]
8249
(3/246) [1.2%]

29887
(3/246) [1.2%]
8392
(3/246) [1.2%]
8342
(3/246) [1.2%]
8417
(3/246) [1.2%]

29903
(3/246) [1.2%]
24956
(3/246) [1.2%]
8424
(3/246) [1.2%]
8408
(3/246) [1.2%]

8306
(2/246) [0.8%]
8329
(2/246) [0.8%]
26002
(2/246) [0.8%]
26913
(2/246) [0.8%]

26848
(2/246) [0.8%]
8305
(2/246) [0.8%]
8299
(2/246) [0.8%]
26954
(2/246) [0.8%]

28556
(2/246) [0.8%]
28183
(2/246) [0.8%]
28656
(2/246) [0.8%]
8310
(2/246) [0.8%]

28466
(2/246) [0.8%]
29645
(2/246) [0.8%]
25977
(2/246) [0.8%]
29592
(2/246) [0.8%]

8350
(2/246) [0.8%]
29798
(2/246) [0.8%]
29565
(2/246) [0.8%]
8402
(2/246) [0.8%]

8445
(2/246) [0.8%]
8426
(2/246) [0.8%]
29519
(2/246) [0.8%]
26785
(2/246) [0.8%]

29911
(2/246) [0.8%]
8385
(2/246) [0.8%]
29853
(2/246) [0.8%]
24949
(2/246) [0.8%]

28523
(2/246) [0.8%]
28520
(2/246) [0.8%]
29780
(2/246) [0.8%]
8236
(2/246) [0.8%]

24898
(2/246) [0.8%]
8321
(2/246) [0.8%]
8293
(2/246) [0.8%]
8432
(2/246) [0.8%]

8443
(2/246) [0.8%]
25957
(2/246) [0.8%]
25850
(2/246) [0.8%]
29818
(2/246) [0.8%]

8378
(2/246) [0.8%]
28213
(2/246) [0.8%]
8375
(2/246) [0.8%]
26022
(2/246) [0.8%]

8341
(2/246) [0.8%]
28637
(2/246) [0.8%]
25896
(2/246) [0.8%]
8355
(2/246) [0.8%]

26034
(2/246) [0.8%]
29849
(2/246) [0.8%]
28660
(2/246) [0.8%]
25954
(2/246) [0.8%]

26063
(2/246) [0.8%]
27008
(2/246) [0.8%]
29921
(2/246) [0.8%]
26035
(2/246) [0.8%]

29826
(2/246) [0.8%]
25019
(2/246) [0.8%]
24953
(2/246) [0.8%]
25547
(2/246) [0.8%]

27104
(2/246) [0.8%]
28567
(2/246) [0.8%]
27043
(2/246) [0.8%]
8266
(2/246) [0.8%]

25934
(2/246) [0.8%]
8353
(2/246) [0.8%]
8314
(2/246) [0.8%]
26342
(2/246) [0.8%]

27783
(2/246) [0.8%]
8275
(2/246) [0.8%]
8327
(2/246) [0.8%]
8320
(2/246) [0.8%]

27648
(2/246) [0.8%]
8234
(2/246) [0.8%]
29707
(2/246) [0.8%]
28615
(2/246) [0.8%]

8220
(2/246) [0.8%]
25022
(2/246) [0.8%]
28598
(2/246) [0.8%]
27001
(2/246) [0.8%]

27015
(2/246) [0.8%]
8224
(2/246) [0.8%]
29899
(2/246) [0.8%]
26951
(2/246) [0.8%]

24972
(2/246) [0.8%]
8444
(2/246) [0.8%]
29343
(2/246) [0.8%]
29948
(2/246) [0.8%]

29193
(2/246) [0.8%]
8411
(2/246) [0.8%]
29825
(2/246) [0.8%]
25222
(2/246) [0.8%]

29633
(2/246) [0.8%]
8313
(2/246) [0.8%]
27037
(2/246) [0.8%]
8323
(2/246) [0.8%]

29564
(2/246) [0.8%]
24965
(2/246) [0.8%]
26859
(2/246) [0.8%]
29755
(2/246) [0.8%]

26774
(2/246) [0.8%]
8308
(2/246) [0.8%]
fuzzy
2 variants
false
(984/989) [99.5%]
true
(5/989) [0.5%]
stats
277 variants
{"HP": "184", "ATK": "119", "DEF": "170", "SPD": "1"}
(2/554) [0.4%]
{"HP": "230", "ATK": "141", "DEF": "136", "SPD": "71"}
(2/554) [0.4%]
{"HP": "184", "ATK": "183", "DEF": "170", "SPD": "1"}
(2/554) [0.4%]
{"HP": "166", "ATK": "205", "DEF": "200", "SPD": "135"}
(2/554) [0.4%]
{"HP": "224", "ATK": "191", "DEF": "146", "SPD": "201"}
(2/554) [0.4%]

{"HP": "231", "ATK": "218", "DEF": "177", "SPD": "92"}
(2/554) [0.4%]
{"HP": "233", "ATK": "244", "DEF": "131", "SPD": "134"}
(2/554) [0.4%]
{"HP": "236", "ATK": "91", "DEF": "254", "SPD": "69"}
(2/554) [0.4%]
{"HP": "137", "ATK": "84", "DEF": "163", "SPD": "166"}
(2/554) [0.4%]

{"HP": "239", "ATK": "66", "DEF": "249", "SPD": "132"}
(2/554) [0.4%]
{"HP": "200", "ATK": "199", "DEF": "186", "SPD": "209"}
(2/554) [0.4%]
{"HP": "232", "ATK": "231", "DEF": "218", "SPD": "241"}
(2/554) [0.4%]
{"HP": "227", "ATK": "102", "DEF": "141", "SPD": "136"}
(2/554) [0.4%]

{"HP": "162", "ATK": "217", "DEF": "164", "SPD": "51"}
(2/554) [0.4%]
{"HP": "160", "ATK": "127", "DEF": "210", "SPD": "9"}
(2/554) [0.4%]
{"HP": "139", "ATK": "110", "DEF": "245", "SPD": "208"}
(2/554) [0.4%]
{"HP": "254", "ATK": "133", "DEF": "224", "SPD": "191"}
(2/554) [0.4%]

{"HP": "219", "ATK": "254", "DEF": "197", "SPD": "96"}
(2/554) [0.4%]
{"HP": "138", "ATK": "161", "DEF": "204", "SPD": "59"}
(2/554) [0.4%]
{"HP": "194", "ATK": "249", "DEF": "196", "SPD": "211"}
(2/554) [0.4%]
{"HP": "190", "ATK": "69", "DEF": "160", "SPD": "255"}
(2/554) [0.4%]

{"HP": "176", "ATK": "143", "DEF": "226", "SPD": "217"}
(2/554) [0.4%]
{"HP": "254", "ATK": "133", "DEF": "224", "SPD": "63"}
(2/554) [0.4%]
{"HP": "164", "ATK": "115", "DEF": "246", "SPD": "93"}
(2/554) [0.4%]
{"HP": "128", "ATK": "223", "DEF": "178", "SPD": "233"}
(2/554) [0.4%]

{"HP": "245", "ATK": "208", "DEF": "239", "SPD": "130"}
(2/554) [0.4%]
{"HP": "226", "ATK": "89", "DEF": "228", "SPD": "115"}
(2/554) [0.4%]
{"HP": "183", "ATK": "170", "DEF": "129", "SPD": "236"}
(2/554) [0.4%]
{"HP": "145", "ATK": "252", "DEF": "235", "SPD": "206"}
(2/554) [0.4%]

{"HP": "214", "ATK": "253", "DEF": "248", "SPD": "119"}
(2/554) [0.4%]
{"HP": "244", "ATK": "195", "DEF": "198", "SPD": "237"}
(2/554) [0.4%]
{"HP": "243", "ATK": "246", "DEF": "157", "SPD": "216"}
(2/554) [0.4%]
{"HP": "159", "ATK": "178", "DEF": "169", "SPD": "116"}
(2/554) [0.4%]

{"HP": "238", "ATK": "181", "DEF": "208", "SPD": "239"}
(2/554) [0.4%]
{"HP": "140", "ATK": "123", "DEF": "158", "SPD": "229"}
(2/554) [0.4%]
{"HP": "227", "ATK": "230", "DEF": "141", "SPD": "8"}
(2/554) [0.4%]
{"HP": "131", "ATK": "134", "DEF": "173", "SPD": "40"}
(2/554) [0.4%]

{"HP": "149", "ATK": "240", "DEF": "143", "SPD": "34"}
(2/554) [0.4%]
{"HP": "255", "ATK": "146", "DEF": "137", "SPD": "84"}
(2/554) [0.4%]
{"HP": "148", "ATK": "163", "DEF": "230", "SPD": "141"}
(2/554) [0.4%]
{"HP": "243", "ATK": "118", "DEF": "157", "SPD": "88"}
(2/554) [0.4%]

{"HP": "182", "ATK": "221", "DEF": "216", "SPD": "87"}
(2/554) [0.4%]
{"HP": "225", "ATK": "204", "DEF": "187", "SPD": "222"}
(2/554) [0.4%]
{"HP": "204", "ATK": "187", "DEF": "222", "SPD": "37"}
(2/554) [0.4%]
{"HP": "229", "ATK": "192", "DEF": "223", "SPD": "178"}
(2/554) [0.4%]

{"HP": "180", "ATK": "195", "DEF": "134", "SPD": "173"}
(2/554) [0.4%]
{"HP": "151", "ATK": "138", "DEF": "225", "SPD": "204"}
(2/554) [0.4%]
{"HP": "135", "ATK": "250", "DEF": "209", "SPD": "124"}
(2/554) [0.4%]
{"HP": "201", "ATK": "84", "DEF": "227", "SPD": "230"}
(2/554) [0.4%]

{"HP": "132", "ATK": "83", "DEF": "214", "SPD": "61"}
(2/554) [0.4%]
{"HP": "150", "ATK": "125", "DEF": "184", "SPD": "183"}
(2/554) [0.4%]
{"HP": "197", "ATK": "96", "DEF": "191", "SPD": "146"}
(2/554) [0.4%]
{"HP": "186", "ATK": "209", "DEF": "252", "SPD": "171"}
(2/554) [0.4%]

{"HP": "129", "ATK": "236", "DEF": "219", "SPD": "126"}
(2/554) [0.4%]
{"HP": "170", "ATK": "65", "DEF": "236", "SPD": "219"}
(2/554) [0.4%]
{"HP": "209", "ATK": "124", "DEF": "171", "SPD": "14"}
(2/554) [0.4%]
{"HP": "160", "ATK": "255", "DEF": "210", "SPD": "137"}
(2/554) [0.4%]

{"HP": "189", "ATK": "120", "DEF": "247", "SPD": "106"}
(2/554) [0.4%]
{"HP": "236", "ATK": "219", "DEF": "254", "SPD": "197"}
(2/554) [0.4%]
{"HP": "161", "ATK": "204", "DEF": "251", "SPD": "158"}
(2/554) [0.4%]
{"HP": "144", "ATK": "239", "DEF": "194", "SPD": "185"}
(2/554) [0.4%]

{"HP": "147", "ATK": "150", "DEF": "189", "SPD": "120"}
(2/554) [0.4%]
{"HP": "132", "ATK": "83", "DEF": "214", "SPD": "189"}
(2/554) [0.4%]
{"HP": "222", "ATK": "165", "DEF": "192", "SPD": "159"}
(2/554) [0.4%]
{"HP": "188", "ATK": "235", "DEF": "206", "SPD": "213"}
(2/554) [0.4%]

{"HP": "215", "ATK": "74", "DEF": "161", "SPD": "140"}
(2/554) [0.4%]
{"HP": "251", "ATK": "94", "DEF": "229", "SPD": "0"}
(2/554) [0.4%]
{"HP": "206", "ATK": "85", "DEF": "176", "SPD": "79"}
(2/554) [0.4%]
{"HP": "255", "ATK": "146", "DEF": "137", "SPD": "212"}
(2/554) [0.4%]

{"HP": "147", "ATK": "150", "DEF": "189", "SPD": "248"}
(2/554) [0.4%]
{"HP": "246", "ATK": "93", "DEF": "152", "SPD": "151"}
(2/554) [0.4%]
{"HP": "174", "ATK": "181", "DEF": "144", "SPD": "47"}
(2/554) [0.4%]
{"HP": "199", "ATK": "250", "DEF": "145", "SPD": "60"}
(2/554) [0.4%]

{"HP": "235", "ATK": "78", "DEF": "213", "SPD": "48"}
(2/554) [0.4%]
{"HP": "187", "ATK": "222", "DEF": "165", "SPD": "192"}
(2/554) [0.4%]
{"HP": "250", "ATK": "145", "DEF": "188", "SPD": "235"}
(2/554) [0.4%]
{"HP": "189", "ATK": "120", "DEF": "247", "SPD": "234"}
(2/554) [0.4%]

{"HP": "161", "ATK": "140", "DEF": "251", "SPD": "30"}
(2/554) [0.4%]
{"HP": "242", "ATK": "169", "DEF": "244", "SPD": "67"}
(2/554) [0.4%]
{"HP": "174", "ATK": "245", "DEF": "144", "SPD": "175"}
(2/554) [0.4%]
{"HP": "192", "ATK": "223", "DEF": "242", "SPD": "41"}
(2/554) [0.4%]

{"HP": "177", "ATK": "92", "DEF": "139", "SPD": "238"}
(2/554) [0.4%]
{"HP": "197", "ATK": "160", "DEF": "191", "SPD": "146"}
(2/554) [0.4%]
{"HP": "196", "ATK": "147", "DEF": "150", "SPD": "253"}
(2/554) [0.4%]
{"HP": "216", "ATK": "151", "DEF": "202", "SPD": "33"}
(2/554) [0.4%]

{"HP": "223", "ATK": "114", "DEF": "233", "SPD": "180"}
(2/554) [0.4%]
{"HP": "134", "ATK": "173", "DEF": "168", "SPD": "103"}
(2/554) [0.4%]
{"HP": "144", "ATK": "111", "DEF": "194", "SPD": "185"}
(2/554) [0.4%]
{"HP": "162", "ATK": "217", "DEF": "164", "SPD": "179"}
(2/554) [0.4%]

{"HP": "201", "ATK": "212", "DEF": "227", "SPD": "102"}
(2/554) [0.4%]
{"HP": "242", "ATK": "169", "DEF": "244", "SPD": "195"}
(2/554) [0.4%]
{"HP": "205", "ATK": "136", "DEF": "135", "SPD": "186"}
(2/554) [0.4%]
{"HP": "181", "ATK": "80", "DEF": "175", "SPD": "194"}
(2/554) [0.4%]

{"HP": "198", "ATK": "237", "DEF": "232", "SPD": "39"}
(2/554) [0.4%]
{"HP": "214", "ATK": "125", "DEF": "248", "SPD": "119"}
(2/554) [0.4%]
{"HP": "165", "ATK": "128", "DEF": "159", "SPD": "114"}
(2/554) [0.4%]
{"HP": "131", "ATK": "198", "DEF": "173", "SPD": "168"}
(2/554) [0.4%]

{"HP": "179", "ATK": "182", "DEF": "221", "SPD": "152"}
(2/554) [0.4%]
{"HP": "129", "ATK": "236", "DEF": "219", "SPD": "254"}
(2/554) [0.4%]
{"HP": "209", "ATK": "124", "DEF": "171", "SPD": "142"}
(2/554) [0.4%]
{"HP": "175", "ATK": "194", "DEF": "185", "SPD": "68"}
(2/554) [0.4%]

{"HP": "245", "ATK": "208", "DEF": "239", "SPD": "2"}
(2/554) [0.4%]
{"HP": "174", "ATK": "245", "DEF": "144", "SPD": "47"}
(2/554) [0.4%]
{"HP": "211", "ATK": "214", "DEF": "253", "SPD": "184"}
(2/554) [0.4%]
{"HP": "214", "ATK": "125", "DEF": "248", "SPD": "247"}
(2/554) [0.4%]

{"HP": "221", "ATK": "152", "DEF": "151", "SPD": "138"}
(2/554) [0.4%]
{"HP": "249", "ATK": "196", "DEF": "147", "SPD": "214"}
(2/554) [0.4%]
{"HP": "234", "ATK": "129", "DEF": "172", "SPD": "155"}
(2/554) [0.4%]
{"HP": "220", "ATK": "75", "DEF": "238", "SPD": "245"}
(2/554) [0.4%]

{"HP": "229", "ATK": "64", "DEF": "223", "SPD": "50"}
(2/554) [0.4%]
{"HP": "146", "ATK": "137", "DEF": "148", "SPD": "99"}
(2/554) [0.4%]
{"HP": "179", "ATK": "182", "DEF": "221", "SPD": "24"}
(2/554) [0.4%]
{"HP": "238", "ATK": "181", "DEF": "208", "SPD": "111"}
(2/554) [0.4%]

{"HP": "248", "ATK": "183", "DEF": "234", "SPD": "65"}
(2/554) [0.4%]
{"HP": "172", "ATK": "155", "DEF": "190", "SPD": "5"}
(2/554) [0.4%]
{"HP": "195", "ATK": "70", "DEF": "237", "SPD": "232"}
(2/554) [0.4%]
{"HP": "221", "ATK": "216", "DEF": "151", "SPD": "10"}
(2/554) [0.4%]

{"HP": "241", "ATK": "156", "DEF": "203", "SPD": "174"}
(2/554) [0.4%]
{"HP": "208", "ATK": "239", "DEF": "130", "SPD": "121"}
(2/554) [0.4%]
{"HP": "143", "ATK": "98", "DEF": "153", "SPD": "164"}
(2/554) [0.4%]
{"HP": "207", "ATK": "226", "DEF": "217", "SPD": "100"}
(2/554) [0.4%]

{"HP": "144", "ATK": "111", "DEF": "194", "SPD": "57"}
(2/554) [0.4%]
{"HP": "176", "ATK": "207", "DEF": "226", "SPD": "89"}
(2/554) [0.4%]
{"HP": "139", "ATK": "110", "DEF": "245", "SPD": "80"}
(2/554) [0.4%]
{"HP": "186", "ATK": "145", "DEF": "252", "SPD": "43"}
(2/554) [0.4%]

{"HP": "251", "ATK": "158", "DEF": "229", "SPD": "128"}
(2/554) [0.4%]
{"HP": "224", "ATK": "191", "DEF": "146", "SPD": "73"}
(2/554) [0.4%]
{"HP": "222", "ATK": "101", "DEF": "192", "SPD": "31"}
(2/554) [0.4%]
{"HP": "177", "ATK": "92", "DEF": "139", "SPD": "110"}
(2/554) [0.4%]

{"HP": "182", "ATK": "93", "DEF": "216", "SPD": "87"}
(2/554) [0.4%]
{"HP": "137", "ATK": "212", "DEF": "163", "SPD": "166"}
(2/554) [0.4%]
{"HP": "145", "ATK": "188", "DEF": "235", "SPD": "78"}
(2/554) [0.4%]
{"HP": "252", "ATK": "235", "DEF": "142", "SPD": "149"}
(2/554) [0.4%]

{"HP": "135", "ATK": "186", "DEF": "209", "SPD": "252"}
(2/554) [0.4%]
{"HP": "203", "ATK": "174", "DEF": "181", "SPD": "144"}
(2/554) [0.4%]
{"HP": "206", "ATK": "149", "DEF": "176", "SPD": "207"}
(2/554) [0.4%]
{"HP": "158", "ATK": "165", "DEF": "128", "SPD": "223"}
(2/554) [0.4%]

{"HP": "131", "ATK": "70", "DEF": "173", "SPD": "40"}
(2/554) [0.4%]
{"HP": "213", "ATK": "112", "DEF": "207", "SPD": "98"}
(2/554) [0.4%]
{"HP": "240", "ATK": "79", "DEF": "162", "SPD": "153"}
(2/554) [0.4%]
{"HP": "141", "ATK": "200", "DEF": "199", "SPD": "122"}
(2/554) [0.4%]

{"HP": "218", "ATK": "177", "DEF": "156", "SPD": "75"}
(2/554) [0.4%]
{"HP": "146", "ATK": "201", "DEF": "148", "SPD": "99"}
(2/554) [0.4%]
{"HP": "188", "ATK": "107", "DEF": "206", "SPD": "85"}
(2/554) [0.4%]
{"HP": "164", "ATK": "115", "DEF": "246", "SPD": "221"}
(2/554) [0.4%]

{"HP": "194", "ATK": "249", "DEF": "196", "SPD": "83"}
(2/554) [0.4%]
{"HP": "248", "ATK": "119", "DEF": "234", "SPD": "193"}
(2/554) [0.4%]
{"HP": "147", "ATK": "214", "DEF": "189", "SPD": "120"}
(2/554) [0.4%]
{"HP": "204", "ATK": "187", "DEF": "222", "SPD": "165"}
(2/554) [0.4%]

{"HP": "196", "ATK": "147", "DEF": "150", "SPD": "125"}
(2/554) [0.4%]
{"HP": "212", "ATK": "163", "DEF": "166", "SPD": "205"}
(2/554) [0.4%]
{"HP": "220", "ATK": "203", "DEF": "238", "SPD": "117"}
(2/554) [0.4%]
{"HP": "191", "ATK": "146", "DEF": "201", "SPD": "20"}
(2/554) [0.4%]

{"HP": "138", "ATK": "225", "DEF": "204", "SPD": "187"}
(2/554) [0.4%]
{"HP": "190", "ATK": "69", "DEF": "160", "SPD": "127"}
(2/554) [0.4%]
{"HP": "205", "ATK": "200", "DEF": "135", "SPD": "186"}
(2/554) [0.4%]
{"HP": "237", "ATK": "168", "DEF": "167", "SPD": "90"}
(2/554) [0.4%]

{"HP": "244", "ATK": "67", "DEF": "198", "SPD": "237"}
(2/554) [0.4%]
{"HP": "139", "ATK": "174", "DEF": "245", "SPD": "80"}
(2/554) [0.4%]
{"HP": "141", "ATK": "200", "DEF": "199", "SPD": "250"}
(2/554) [0.4%]
{"HP": "211", "ATK": "214", "DEF": "253", "SPD": "56"}
(2/554) [0.4%]

{"HP": "148", "ATK": "227", "DEF": "230", "SPD": "13"}
(2/554) [0.4%]
{"HP": "154", "ATK": "177", "DEF": "220", "SPD": "11"}
(2/554) [0.4%]
{"HP": "173", "ATK": "232", "DEF": "231", "SPD": "26"}
(2/554) [0.4%]
{"HP": "153", "ATK": "100", "DEF": "179", "SPD": "246"}
(2/554) [0.4%]

{"HP": "250", "ATK": "209", "DEF": "188", "SPD": "107"}
(2/554) [0.4%]
{"HP": "163", "ATK": "102", "DEF": "205", "SPD": "72"}
(2/554) [0.4%]
{"HP": "249", "ATK": "196", "DEF": "147", "SPD": "86"}
(2/554) [0.4%]
{"HP": "163", "ATK": "230", "DEF": "205", "SPD": "200"}
(2/554) [0.4%]

{"HP": "200", "ATK": "199", "DEF": "186", "SPD": "81"}
(2/554) [0.4%]
{"HP": "217", "ATK": "164", "DEF": "243", "SPD": "182"}
(2/554) [0.4%]
{"HP": "218", "ATK": "241", "DEF": "156", "SPD": "203"}
(2/554) [0.4%]
{"HP": "227", "ATK": "102", "DEF": "141", "SPD": "8"}
(2/554) [0.4%]

{"HP": "137", "ATK": "212", "DEF": "163", "SPD": "38"}
(2/554) [0.4%]
{"HP": "159", "ATK": "114", "DEF": "169", "SPD": "244"}
(2/554) [0.4%]
{"HP": "240", "ATK": "79", "DEF": "162", "SPD": "25"}
(2/554) [0.4%]
{"HP": "160", "ATK": "191", "DEF": "210", "SPD": "9"}
(2/554) [0.4%]

{"HP": "153", "ATK": "228", "DEF": "179", "SPD": "118"}
(2/554) [0.4%]
{"HP": "169", "ATK": "244", "DEF": "195", "SPD": "198"}
(2/554) [0.4%]
{"HP": "185", "ATK": "132", "DEF": "211", "SPD": "22"}
(2/554) [0.4%]
{"HP": "142", "ATK": "213", "DEF": "240", "SPD": "15"}
(2/554) [0.4%]

{"HP": "228", "ATK": "243", "DEF": "182", "SPD": "29"}
(2/554) [0.4%]
{"HP": "226", "ATK": "89", "DEF": "228", "SPD": "243"}
(2/554) [0.4%]
{"HP": "152", "ATK": "87", "DEF": "138", "SPD": "225"}
(2/554) [0.4%]
{"HP": "133", "ATK": "160", "DEF": "255", "SPD": "210"}
(2/554) [0.4%]

{"HP": "198", "ATK": "109", "DEF": "232", "SPD": "167"}
(2/554) [0.4%]
{"HP": "169", "ATK": "116", "DEF": "195", "SPD": "198"}
(2/554) [0.4%]
{"HP": "212", "ATK": "227", "DEF": "166", "SPD": "205"}
(2/554) [0.4%]
{"HP": "210", "ATK": "137", "DEF": "212", "SPD": "35"}
(2/554) [0.4%]

{"HP": "191", "ATK": "210", "DEF": "201", "SPD": "20"}
(2/554) [0.4%]
{"HP": "155", "ATK": "190", "DEF": "133", "SPD": "32"}
(2/554) [0.4%]
{"HP": "202", "ATK": "97", "DEF": "140", "SPD": "251"}
(2/554) [0.4%]
{"HP": "136", "ATK": "71", "DEF": "250", "SPD": "145"}
(2/554) [0.4%]

{"HP": "204", "ATK": "123", "DEF": "222", "SPD": "165"}
(2/554) [0.4%]
{"HP": "154", "ATK": "177", "DEF": "220", "SPD": "139"}
(2/554) [0.4%]
{"HP": "207", "ATK": "98", "DEF": "217", "SPD": "100"}
(2/554) [0.4%]
{"HP": "232", "ATK": "231", "DEF": "218", "SPD": "113"}
(2/554) [0.4%]

{"HP": "168", "ATK": "103", "DEF": "154", "SPD": "177"}
(2/554) [0.4%]
{"HP": "237", "ATK": "232", "DEF": "167", "SPD": "218"}
(2/554) [0.4%]
{"HP": "146", "ATK": "73", "DEF": "148", "SPD": "227"}
(2/554) [0.4%]
{"HP": "222", "ATK": "101", "DEF": "192", "SPD": "159"}
(2/554) [0.4%]

{"HP": "157", "ATK": "88", "DEF": "215", "SPD": "202"}
(2/554) [0.4%]
{"HP": "152", "ATK": "151", "DEF": "138", "SPD": "225"}
(2/554) [0.4%]
{"HP": "136", "ATK": "71", "DEF": "250", "SPD": "17"}
(2/554) [0.4%]
{"HP": "220", "ATK": "203", "DEF": "238", "SPD": "245"}
(2/554) [0.4%]

{"HP": "157", "ATK": "88", "DEF": "215", "SPD": "74"}
(2/554) [0.4%]
{"HP": "234", "ATK": "129", "DEF": "172", "SPD": "27"}
(2/554) [0.4%]
{"HP": "142", "ATK": "213", "DEF": "240", "SPD": "143"}
(2/554) [0.4%]
{"HP": "246", "ATK": "221", "DEF": "152", "SPD": "23"}
(2/554) [0.4%]

{"HP": "207", "ATK": "226", "DEF": "217", "SPD": "228"}
(2/554) [0.4%]
{"HP": "202", "ATK": "97", "DEF": "140", "SPD": "123"}
(2/554) [0.4%]
{"HP": "178", "ATK": "105", "DEF": "180", "SPD": "3"}
(2/554) [0.4%]
{"HP": "159", "ATK": "178", "DEF": "169", "SPD": "244"}
(2/554) [0.4%]

{"HP": "173", "ATK": "168", "DEF": "231", "SPD": "154"}
(2/554) [0.4%]
{"HP": "167", "ATK": "218", "DEF": "241", "SPD": "28"}
(2/554) [0.4%]
{"HP": "228", "ATK": "179", "DEF": "182", "SPD": "157"}
(2/554) [0.4%]
{"HP": "219", "ATK": "254", "DEF": "197", "SPD": "224"}
(2/554) [0.4%]

{"HP": "185", "ATK": "132", "DEF": "211", "SPD": "150"}
(2/554) [0.4%]
{"HP": "192", "ATK": "159", "DEF": "242", "SPD": "169"}
(2/554) [0.4%]
{"HP": "154", "ATK": "241", "DEF": "220", "SPD": "139"}
(2/554) [0.4%]
{"HP": "190", "ATK": "133", "DEF": "160", "SPD": "127"}
(2/554) [0.4%]

{"HP": "170", "ATK": "65", "DEF": "236", "SPD": "91"}
(2/554) [0.4%]
{"HP": "167", "ATK": "154", "DEF": "241", "SPD": "28"}
(2/554) [0.4%]
{"HP": "203", "ATK": "110", "DEF": "181", "SPD": "16"}
(2/554) [0.4%]
{"HP": "233", "ATK": "116", "DEF": "131", "SPD": "6"}
(2/554) [0.4%]

{"HP": "253", "ATK": "248", "DEF": "183", "SPD": "170"}
(2/554) [0.4%]
{"HP": "156", "ATK": "75", "DEF": "174", "SPD": "53"}
(2/554) [0.4%]
{"HP": "212", "ATK": "227", "DEF": "166", "SPD": "77"}
(2/554) [0.4%]
{"HP": "250", "ATK": "145", "DEF": "188", "SPD": "107"}
(2/554) [0.4%]

{"HP": "178", "ATK": "169", "DEF": "180", "SPD": "131"}
(2/554) [0.4%]
{"HP": "230", "ATK": "141", "DEF": "136", "SPD": "199"}
(2/554) [0.4%]
{"HP": "235", "ATK": "142", "DEF": "213", "SPD": "48"}
(2/554) [0.4%]
{"HP": "183", "ATK": "234", "DEF": "129", "SPD": "108"}
(2/554) [0.4%]

{"HP": "130", "ATK": "185", "DEF": "132", "SPD": "147"}
(2/554) [0.4%]
{"HP": "247", "ATK": "106", "DEF": "193", "SPD": "44"}
(2/554) [0.4%]
{"HP": "192", "ATK": "159", "DEF": "242", "SPD": "41"}
(2/554) [0.4%]
{"HP": "244", "ATK": "131", "DEF": "198", "SPD": "109"}
(2/554) [0.4%]

{"HP": "239", "ATK": "66", "DEF": "249", "SPD": "4"}
(2/554) [0.4%]
{"HP": "252", "ATK": "107", "DEF": "142", "SPD": "21"}
(2/554) [0.4%]
{"HP": "241", "ATK": "156", "DEF": "203", "SPD": "46"}
(2/554) [0.4%]
{"HP": "187", "ATK": "222", "DEF": "165", "SPD": "64"}
(2/554) [0.4%]

{"HP": "216", "ATK": "87", "DEF": "202", "SPD": "161"}
(2/554) [0.4%]
{"HP": "235", "ATK": "78", "DEF": "213", "SPD": "176"}
(2/554) [0.4%]
{"HP": "217", "ATK": "100", "DEF": "243", "SPD": "54"}
(2/554) [0.4%]
{"HP": "231", "ATK": "154", "DEF": "177", "SPD": "220"}
(2/554) [0.4%]

{"HP": "191", "ATK": "82", "DEF": "201", "SPD": "148"}
(2/554) [0.4%]
{"HP": "213", "ATK": "176", "DEF": "207", "SPD": "226"}
(2/554) [0.4%]
{"HP": "199", "ATK": "186", "DEF": "145", "SPD": "60"}
(2/554) [0.4%]
{"HP": "151", "ATK": "138", "DEF": "225", "SPD": "76"}
(2/554) [0.4%]

{"HP": "168", "ATK": "167", "DEF": "154", "SPD": "49"}
(2/554) [0.4%]
{"HP": "199", "ATK": "250", "DEF": "145", "SPD": "188"}
(2/554) [0.4%]
{"HP": "133", "ATK": "96", "DEF": "255", "SPD": "82"}
(2/554) [0.4%]
{"HP": "229", "ATK": "128", "DEF": "223", "SPD": "178"}
(2/554) [0.4%]

{"HP": "175", "ATK": "66", "DEF": "185", "SPD": "68"}
(2/554) [0.4%]
{"HP": "205", "ATK": "136", "DEF": "135", "SPD": "58"}
(2/554) [0.4%]
{"HP": "140", "ATK": "123", "DEF": "158", "SPD": "101"}
(2/554) [0.4%]
{"HP": "253", "ATK": "248", "DEF": "183", "SPD": "42"}
(2/554) [0.4%]

{"HP": "166", "ATK": "205", "DEF": "200", "SPD": "7"}
(2/554) [0.4%]
{"HP": "252", "ATK": "235", "DEF": "142", "SPD": "21"}
(2/554) [0.4%]
{"HP": "152", "ATK": "87", "DEF": "138", "SPD": "97"}
(2/554) [0.4%]
{"HP": "130", "ATK": "121", "DEF": "132", "SPD": "19"}
(2/554) [0.4%]

{"HP": "129", "ATK": "172", "DEF": "219", "SPD": "126"}
(2/554) [0.4%]
{"HP": "242", "ATK": "105", "DEF": "244", "SPD": "67"}
(2/554) [0.4%]
{"HP": "175", "ATK": "130", "DEF": "185", "SPD": "196"}
(2/554) [0.4%]
{"HP": "128", "ATK": "223", "DEF": "178", "SPD": "105"}
(2/554) [0.4%]

{"HP": "237", "ATK": "168", "DEF": "167", "SPD": "218"}
(2/554) [0.4%]
{"HP": "149", "ATK": "240", "DEF": "143", "SPD": "162"}
(2/554) [0.4%]
{"HP": "247", "ATK": "106", "DEF": "193", "SPD": "172"}
(2/554) [0.4%]
{"HP": "165", "ATK": "192", "DEF": "159", "SPD": "242"}
(2/554) [0.4%]

{"HP": "181", "ATK": "80", "DEF": "175", "SPD": "66"}
(2/554) [0.4%]
{"HP": "177", "ATK": "156", "DEF": "139", "SPD": "238"}
(2/554) [0.4%]
{"HP": "193", "ATK": "172", "DEF": "155", "SPD": "62"}
(2/554) [0.4%]
{"HP": "161", "ATK": "76", "DEF": "251", "SPD": "158"}
(2/554) [0.4%]

{"HP": "162", "ATK": "89", "DEF": "164", "SPD": "179"}
(2/554) [0.4%]
{"HP": "189", "ATK": "248", "DEF": "247", "SPD": "106"}
(2/554) [0.4%]
{"HP": "176", "ATK": "79", "DEF": "226", "SPD": "217"}
(2/554) [0.4%]
{"HP": "172", "ATK": "155", "DEF": "190", "SPD": "133"}
(2/554) [0.4%]

colors
139 variants
7/8/34
(66/931) [7.1%]
7/8/10
(42/931) [4.5%]
7/34
(26/931) [2.8%]
7/10
(22/931) [2.4%]
1/5/7/43
(21/931) [2.3%]

35/36/37/38
(17/931) [1.8%]
50/51/52/53
(16/931) [1.7%]
35/36/37/38/39
(15/931) [1.6%]
65/66/67/68
(14/931) [1.5%]

90/91/92/93
(14/931) [1.5%]
80/81/82/83
(13/931) [1.4%]
75/76/77/78
(13/931) [1.4%]
95/96/97
(13/931) [1.4%]

3/5/7/8
(12/931) [1.3%]
0/4/6/9
(11/931) [1.2%]
95/96/97/98/99
(11/931) [1.2%]
0/4/10/11
(11/931) [1.2%]

70/71/72/73
(11/931) [1.2%]
60/61/62/63
(10/931) [1.1%]
0/4/7/9
(10/931) [1.1%]
95/96/97/98
(10/931) [1.1%]

50/51/52/53/54
(10/931) [1.1%]
20/21/22/23
(10/931) [1.1%]
55/56/57/58/59
(9/931) [1%]
3/4/5/11
(9/931) [1%]

75/76/77
(9/931) [1%]
75/76/77/78/79
(9/931) [1%]
3/4/5/10
(9/931) [1%]
90/91/92
(9/931) [1%]

40/41/42/43
(9/931) [1%]
0/4/5/7
(8/931) [0.9%]
0/4/9
(8/931) [0.9%]
3/4/7/10
(8/931) [0.9%]

7/20/21/22
(8/931) [0.9%]
5/7/8/16
(8/931) [0.9%]
0/4/6/11
(8/931) [0.9%]
80/81/82/83/84
(7/931) [0.8%]

7/10/11/14
(7/931) [0.8%]
0/4/10/11/12
(7/931) [0.8%]
4/7/10
(7/931) [0.8%]
40/41/42
(7/931) [0.8%]

5/15/18/19
(7/931) [0.8%]
7/8/10/13
(7/931) [0.8%]
7/29/67
(7/931) [0.8%]
0/4/5/7/8
(7/931) [0.8%]

3/5/7/8/16
(7/931) [0.8%]
7/10/20/22
(7/931) [0.8%]
6/7/8/9
(7/931) [0.8%]
7/10/12
(7/931) [0.8%]

3/4/7
(7/931) [0.8%]
85/86/87/88/89
(7/931) [0.8%]
0/4/10
(6/931) [0.6%]
0/4/8
(6/931) [0.6%]

0/4/6/8/9
(6/931) [0.6%]
0/4/7/8/9
(6/931) [0.6%]
0/4/5/8
(6/931) [0.6%]
55/56/57
(6/931) [0.6%]

90/91/92/93/94
(6/931) [0.6%]
7/32/34/66
(6/931) [0.6%]
0/1/4/6/11
(6/931) [0.6%]
60/61/62/63/64
(6/931) [0.6%]

3/4/5/9/10
(6/931) [0.6%]
60/61/62
(6/931) [0.6%]
7/10/20
(6/931) [0.6%]
65/66/67/68/69
(6/931) [0.6%]

85/86/87/88
(6/931) [0.6%]
0/4/11
(6/931) [0.6%]
2/8/10/14
(5/931) [0.5%]
7/8/10/12/13
(5/931) [0.5%]

35/36/37
(5/931) [0.5%]
1/2/7/8
(5/931) [0.5%]
1/2/25/26
(5/931) [0.5%]
20/22/23/30
(5/931) [0.5%]

7/10/12/13
(5/931) [0.5%]
25/26/27/28
(5/931) [0.5%]
55/56/57/58
(5/931) [0.5%]
24/26/27/28
(4/931) [0.4%]

4/5/11
(4/931) [0.4%]
7/20/21/22/29
(4/931) [0.4%]
0/3/4/5/8
(4/931) [0.4%]
3/5/10
(4/931) [0.4%]

1/7/12/43
(4/931) [0.4%]
20/21/22/23/24
(4/931) [0.4%]
11/12/18/24
(4/931) [0.4%]
50/51/52
(4/931) [0.4%]

10/11/14
(4/931) [0.4%]
105/106/107/108
(4/931) [0.4%]
19/25/26/29
(4/931) [0.4%]
7/10/20/22/29
(4/931) [0.4%]

5/18/19
(4/931) [0.4%]
7/10/13
(4/931) [0.4%]
3/4/5
(4/931) [0.4%]
0/4/7
(3/931) [0.3%]

5/7/8
(3/931) [0.3%]
11/12/18/24/30
(3/931) [0.3%]
11/15/20/31
(3/931) [0.3%]
1/5/7
(3/931) [0.3%]

0/4/67/68
(3/931) [0.3%]
65/66/67
(3/931) [0.3%]
3/4/7/8/10
(3/931) [0.3%]
7/29/67/92
(3/931) [0.3%]

3/5/10/15
(3/931) [0.3%]
8/10/12/13/14
(3/931) [0.3%]
24/25/26/27/28
(3/931) [0.3%]
0/3/5/7/8
(3/931) [0.3%]

7/39/67
(3/931) [0.3%]
11/15/20
(3/931) [0.3%]
80/81/82
(3/931) [0.3%]
7/20/21
(3/931) [0.3%]

8/20/22/24
(3/931) [0.3%]
11/12/18
(2/931) [0.2%]
20/23/30
(2/931) [0.2%]
3/11/20/30
(2/931) [0.2%]

100/101/102/103
(2/931) [0.2%]
7/20/22/26/29
(2/931) [0.2%]
11/20/30
(2/931) [0.2%]
2/17/19/20/27
(2/931) [0.2%]

2/7/8/14
(2/931) [0.2%]
7/12/13/14
(2/931) [0.2%]
8/20/22/24/29
(2/931) [0.2%]
7/9/75
(2/931) [0.2%]

5/7/15/18/19
(2/931) [0.2%]
6/7/8/9/10
(2/931) [0.2%]
2/17/19/27
(2/931) [0.2%]
100/101/102/103/104
(2/931) [0.2%]

2/7/93
(2/931) [0.2%]
7/20/22/26
(2/931) [0.2%]
15/20/22/29/30
(2/931) [0.2%]
105/106/107/108/109
(2/931) [0.2%]

7/81/82
(2/931) [0.2%]
20/21/22
(2/931) [0.2%]
70/71/72/73/74
(2/931) [0.2%]
7/20/22/25
(2/931) [0.2%]

85/86/87
(2/931) [0.2%]
7/8/16
(2/931) [0.2%]
0/4/6
(2/931) [0.2%]
70/71/72
(2/931) [0.2%]

3/4/5/8/11
(2/931) [0.2%]
15/20/22/29
(2/931) [0.2%]
species
10 variants
Xoven
(514/989) [52%]
Dyek
(119/989) [12%]
Rvaku
(74/989) [7.5%]
Twis
(69/989) [7%]
Thu'Karp
(59/989) [6%]

Ghal'd
(59/989) [6%]
Thu'Kort
(31/989) [3.1%]
Tnul
(30/989) [3%]
Thu'Kirc
(24/989) [2.4%]

Tlaq
(10/989) [1%]
complexity
3 variants
4
(494/989) [49.9%]
5
(254/989) [25.7%]
3
(241/989) [24.4%]
monochrome
2 variants
false
(815/989) [82.4%]
true
(174/989) [17.6%]
combatRating
6 variants
6
(348/989) [35.2%]
7
(276/989) [27.9%]
5
(210/989) [21.2%]
8
(97/989) [9.8%]
4
(46/989) [4.7%]

9
(12/989) [1.2%]
More

Most Rare NFTs

1. Rorschach Algorithm Beasts #300 Rorschach Algorithm Beasts #300 Place Offer
2. Rorschach Algorithm Beasts #148 Rorschach Algorithm Beasts #148 Place Offer
3. Rorschach Algorithm Beasts #709 Rorschach Algorithm Beasts #709 Place Offer
4. Rorschach Algorithm Beasts #941 Rorschach Algorithm Beasts #941 Place Offer
5. Rorschach Algorithm Beasts #946 Rorschach Algorithm Beasts #946 Place Offer
6. Rorschach Algorithm Beasts #411 Rorschach Algorithm Beasts #411 Place Offer
7. Rorschach Algorithm Beasts #780 Rorschach Algorithm Beasts #780 Place Offer
8. Rorschach Algorithm Beasts #593 Rorschach Algorithm Beasts #593 Place Offer
9. Rorschach Algorithm Beasts #908 Rorschach Algorithm Beasts #908 Place Offer
10. Rorschach Algorithm Beasts #180 Rorschach Algorithm Beasts #180 Place Offer
More

Most Rare for Sale

15. Rorschach Algorithm Beasts #269 Rorschach Algorithm Beasts #269 Buy ₳599Place Offer
54. Rorschach Algorithm Beasts #616 Rorschach Algorithm Beasts #616 Buy ₳50Place Offer
76. Rorschach Algorithm Beasts #812 Rorschach Algorithm Beasts #812 Buy ₳69Place Offer
82. Rorschach Algorithm Beasts #249 Rorschach Algorithm Beasts #249 Buy ₳500Place Offer
109. Rorschach Algorithm Beasts #519 Rorschach Algorithm Beasts #519 Buy ₳50Place Offer
125. Rorschach Algorithm Beasts #553 Rorschach Algorithm Beasts #553 Buy ₳999Place Offer
159. Rorschach Algorithm Beasts #305 Rorschach Algorithm Beasts #305 Buy ₳2,000Place Offer
183. Rorschach Algorithm Beasts #438 Rorschach Algorithm Beasts #438 Buy ₳69Place Offer
202. Rorschach Algorithm Beasts #257 Rorschach Algorithm Beasts #257 Buy ₳1,000Place Offer
209. Rorschach Algorithm Beasts #650 Rorschach Algorithm Beasts #650 Buy ₳250Place Offer

Collection Stats

Global
NFTs per Owner
2.9
Listing Rate
7.9%
Trades (Avg)
3,630
Week
Owners
344 - 344 -344
Floor
25 - 25 -25

NFTs in collection (989)

610. Rorschach Algorithm Beasts #973
Rorschach Algorithm Beasts
[preview]
365. Rorschach Algorithm Beasts #890
Rorschach Algorithm Beasts
[preview]
486. Rorschach Algorithm Beasts #684
Rorschach Algorithm Beasts
[preview]
624. Rorschach Algorithm Beasts #728
Rorschach Algorithm Beasts
[preview]
54. Rorschach Algorithm Beasts #616
Rorschach Algorithm Beasts
[preview]
109. Rorschach Algorithm Beasts #519
Rorschach Algorithm Beasts
[preview]
766. Rorschach Algorithm Beasts #263
Rorschach Algorithm Beasts
[preview]
887. Rorschach Algorithm Beasts #472
Rorschach Algorithm Beasts
[preview]
587. Rorschach Algorithm Beasts #208
Rorschach Algorithm Beasts
[preview]
670. Rorschach Algorithm Beasts #849
Rorschach Algorithm Beasts
[preview]
933. Rorschach Algorithm Beasts #982
Rorschach Algorithm Beasts
[preview]
412. Rorschach Algorithm Beasts #252
Rorschach Algorithm Beasts
[preview]
76. Rorschach Algorithm Beasts #812
Rorschach Algorithm Beasts
[preview]
183. Rorschach Algorithm Beasts #438
Rorschach Algorithm Beasts
[preview]
750. Rorschach Algorithm Beasts #857
Rorschach Algorithm Beasts
[preview]
751. Rorschach Algorithm Beasts #046
Rorschach Algorithm Beasts
[preview]
265. Rorschach Algorithm Beasts #895
Rorschach Algorithm Beasts
[preview]
549. Rorschach Algorithm Beasts #145
Rorschach Algorithm Beasts
[preview]
596. Rorschach Algorithm Beasts #814
Rorschach Algorithm Beasts
[preview]
602. Rorschach Algorithm Beasts #478
Rorschach Algorithm Beasts
[preview]
963. Rorschach Algorithm Beasts #277
Rorschach Algorithm Beasts
[preview]
385. Rorschach Algorithm Beasts #502
Rorschach Algorithm Beasts
[preview]
582. Rorschach Algorithm Beasts #295
Rorschach Algorithm Beasts
[preview]
641. Rorschach Algorithm Beasts #020
Rorschach Algorithm Beasts
[preview]
669. Rorschach Algorithm Beasts #359
Rorschach Algorithm Beasts
[preview]
945. Rorschach Algorithm Beasts #771
Rorschach Algorithm Beasts
[preview]
507. Rorschach Algorithm Beasts #747
Rorschach Algorithm Beasts
[preview]
278. Rorschach Algorithm Beasts #766
Rorschach Algorithm Beasts
[preview]
370. Rorschach Algorithm Beasts #114
Rorschach Algorithm Beasts
[preview]
211. Rorschach Algorithm Beasts #235
Rorschach Algorithm Beasts
[preview]
612. Rorschach Algorithm Beasts #350
Rorschach Algorithm Beasts
[preview]
687. Rorschach Algorithm Beasts #120
Rorschach Algorithm Beasts
[preview]
372. Rorschach Algorithm Beasts #142
Rorschach Algorithm Beasts
[preview]
331. Rorschach Algorithm Beasts #770
Rorschach Algorithm Beasts
[preview]
815. Rorschach Algorithm Beasts #206
Rorschach Algorithm Beasts
[preview]
714. Rorschach Algorithm Beasts #080
Rorschach Algorithm Beasts
[preview]