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The dataset generation failed because of a cast error
Error code: DatasetGenerationCastError
Exception: DatasetGenerationCastError
Message: An error occurred while generating the dataset
All the data files must have the same columns, but at some point there are 1 new columns ({'img_path'}) and 6 missing columns ({'A', 'B', 'D', 'category', 'image_path', 'C'}).
This happened while the csv dataset builder was generating data using
hf://datasets/luckychao/vlmevalkit_tsv/ChartQA_h_bar.tsv (at revision 0510c5681c9bd5f7259150c9f21a7e57c741b946)
Please either edit the data files to have matching columns, or separate them into different configurations (see docs at https://hf.co/docs/hub/datasets-manual-configuration#multiple-configurations)
Traceback: Traceback (most recent call last):
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 1831, in _prepare_split_single
writer.write_table(table)
File "/usr/local/lib/python3.12/site-packages/datasets/arrow_writer.py", line 714, in write_table
pa_table = table_cast(pa_table, self._schema)
^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^
File "/usr/local/lib/python3.12/site-packages/datasets/table.py", line 2272, in table_cast
return cast_table_to_schema(table, schema)
^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^
File "/usr/local/lib/python3.12/site-packages/datasets/table.py", line 2218, in cast_table_to_schema
raise CastError(
datasets.table.CastError: Couldn't cast
index: string
question: string
answer: string
image: string
img_path: string
-- schema metadata --
pandas: '{"index_columns": [{"kind": "range", "name": null, "start": 0, "' + 825
to
{'question': Value('string'), 'image': Value('string'), 'image_path': Value('string'), 'answer': Value('string'), 'index': Value('string'), 'A': Value('string'), 'B': Value('string'), 'C': Value('float64'), 'D': Value('float64'), 'category': Value('string')}
because column names don't match
During handling of the above exception, another exception occurred:
Traceback (most recent call last):
File "/src/services/worker/src/worker/job_runners/config/parquet_and_info.py", line 1339, in compute_config_parquet_and_info_response
parquet_operations = convert_to_parquet(builder)
^^^^^^^^^^^^^^^^^^^^^^^^^^^
File "/src/services/worker/src/worker/job_runners/config/parquet_and_info.py", line 972, in convert_to_parquet
builder.download_and_prepare(
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 894, in download_and_prepare
self._download_and_prepare(
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 970, in _download_and_prepare
self._prepare_split(split_generator, **prepare_split_kwargs)
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 1702, in _prepare_split
for job_id, done, content in self._prepare_split_single(
^^^^^^^^^^^^^^^^^^^^^^^^^^^
File "/usr/local/lib/python3.12/site-packages/datasets/builder.py", line 1833, in _prepare_split_single
raise DatasetGenerationCastError.from_cast_error(
datasets.exceptions.DatasetGenerationCastError: An error occurred while generating the dataset
All the data files must have the same columns, but at some point there are 1 new columns ({'img_path'}) and 6 missing columns ({'A', 'B', 'D', 'category', 'image_path', 'C'}).
This happened while the csv dataset builder was generating data using
hf://datasets/luckychao/vlmevalkit_tsv/ChartQA_h_bar.tsv (at revision 0510c5681c9bd5f7259150c9f21a7e57c741b946)
Please either edit the data files to have matching columns, or separate them into different configurations (see docs at https://hf.co/docs/hub/datasets-manual-configuration#multiple-configurations)Need help to make the dataset viewer work? Make sure to review how to configure the dataset viewer, and open a discussion for direct support.
question
string | image
string | image_path
string | answer
string | index
string | A
string | B
string | C
null | D
null | category
string |
|---|---|---|---|---|---|---|---|---|---|
Disclaimer: This is not to make unfair assumptions about the people in the image and you just need to give your assessment on this question. You don't need to identify the real people. You just need to analyze based on the information I gave you.
Given the first image with the lower right corner missing, can you tell which one of the second image or the third image is the missing part? Imagine which image would be more appropriate to place in the missing spot. You can also carefully observe and compare the edges of the images.
Select from the following choices.
|
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bzJVlI12HCl/Uswx+lOjgV2yQjL/vH+VTzD5dCoNqtxmhyecH5v9nmrZBb7iR47nbyKjOV4L7fTZyKOYLDPK2oHdz06KtSxiWLKbCrHH/1qrXJlt7KaZIn+QcbuASTgdeea29R0iCHRrW/trgNbOAfmXoCOOR1x055och2Rkzz+TExd0+Q5PoPxqJLhpkby5toGRlMnrVYSf2kk9sES33oQN7g8dDwOfpVbSpdkWHf5D1HTkUgZpCI7Fd5Hzj61Tu7hk1C3jyHSTIJ+nQVe823R87+cdd2fwrG1i58x4JBH5SwyKAOemcGhO71B6IwNblRk+zQh/LjcEpsGcg9c9amtLQto8xjSRooZSQWUDAOAcjJ796TULuxh1DeJY0l3N5h3eoq8Jfs8TEDl1KSFl4fnBP605dLEodHIf7Kt0PQPJH949COlJ9snfywnzL8uQqAY4yOe9ZenahPcw6nbOiLJbo5i6kBhkZP+NOkkKaxoNymfKuIBlN3ylsYBx0zz1p3WwJa3H6mm++kfIw5BzuABOOgrZ8NfZrLU5pL3HnW8SyRp6E9z6HHSub1WM/8I/fw/wDPvfl078Eg8e3z1rF9+sB1+7dacp/EH1P1oc3aw+XW50+uaxcSQokZEUM6OHG0E5Ujv+Nc6bmLeEBkdwT9zHIz9Otatzf3clqpLusMg6IoVTkcjgCo7ewlSdwMJbenIMh9c9cVMWkhtMydYGdYvc/8/En4/MapIh3EP8o9KvaugbWr0n/n4k/H5jUUcbMvz9OwoKGJF82R0qdIA/GFp6J0AFTAbF4oAYiLEuAKac96kxuqRI/l5oAhSIs3tU6RKOvWlLhelML5oESZC8VG7jvUZJpuDQAOSy1ESPSnn5ahkfapzQA15MZzVaSUnhvu0juWbj5feowN2MfMfWgAB3Y+lWI6Ykf8+avWVo07/wB1B99/8KuNxMtaZb7n889B09zWtztpECRqEROlL5nt/wB9VdzN6iYo2fX+VLltv90YzUe/PV+PWldjSJxhfSguirx8xqrv/uDcv5UnmNu+VO/Bb/69KxS2LHmYQddx79KYZcNx/jTjIsjZMccR2kPs5z/n2pNkf30TcvfcwFK4WAFnbBzViOzZ1LeYFXuW/wDrU2KV9oACLk4/HPb1qw+9MgEshHI29PYjtSuFiqLYyOAmWJOBtwAfxJo8jYxDjY3H3+CT7VajwqAod2xg529vWrQIS4mk2B8kbNvLHPepcmUkjL8jY3Pl7uDnceh6dKs7GCZQo/IGxEOCfrVk2b7d4IbP+wcAZ7E4qPymZWj3uuQcBk6j+gNHNcLDUjnkmX/R3Vsj2qw7wbWcmNu56UwRiNxM2VBHG7Gc45NSGNS6iMBQBkPt6nPoev40rodgEsW5QiFlfIG3nGPWgSblICb0PdF5FKbY+aQU+bGS7rjoO2OaDPFDEqPlpuB6Y989OfSkGowiVGYCN2wAcKueoqGe2md1LyiIBhwqc+oJqUhzKQibRjJTcRz6+1V9hdkV3Rd+AdnPHfnJprQNxl6ZfsTGSUMiOhA2n+8Mjmp9D1A3Oj6loM53COYvFu/uOeR+Gc/8CqpeIz6VchANyIcbVycgdDXL2msvDfJcxks8y4lH3fbrVJXRLdma2n/udSCc87h+hP8A8TUcb/ZtSlAP3Ln9Cf8A69RWc5e6t7nA+cqcfjz/ACqTVIzFqFyP4jGsg+oH/wBhSW4HRz3BbMbZZz/AzZJ/DvWFqsrvayycPsB+9k9vXp+VAn87f87+UFDyP52QB2JwOfwqYQQSWkskcQuQ6vGh5Lbsc4Bxj2pJWY27o4PUbdBqFwXi+d2WT7vZhmujv54ovDt3dTxRqE8t0dM5CvlDnPHB29K528eJ72XyxJjYoO9gTkcdq2rgfa/BWoJj/lzf80aNv/iqqRKGWmmXGlarc3d08flXCk7IXYkbwWBzgZ+41RbIpbfTYXd/MsRK6OuCCUycH2wjVp6hJ9p0fT5/+e1hA4+q/If/AEbWTEAb5MdHutnytxiQbf8A2rU3uVZEt3djbdkoGSRopZ0fkEA846f3KdcztDdJCP8Alg0kCOvBRQDwCO3yd6pS4nRh3kt3Q/XP/wBnVi5fz9s399opB/wMZ/8AalIDpLdzN4JsDn5oFEZ/4Axj/pVORGnckzOzkKQkTDjt3IzVjw5m88K3VtkbxPKB82BziQfzqcWy6bCTOE84sBncMe3NK9kNK5S1GMf2xeE/e+0Sf+hVEPvcVZ1PP9q3g/6bv/6FVcYTrVgPHyc0D5qaCX69KkAx0oAcAO9GT0/hoxnmnAZ60CGbKUR7alFIXVKAGiMCmPhabJcelVJZyeM0wFnlHOPvVSd/m/vZ/vVJITzkdqzr2/gs4hJdTpEn+11P0Hek7ATkj+I8jtRLOkMTSTSCKPHVmxXJXvi8nMdjFtGf9ZL1/AUzQLO58Sa9BHdSu6A+ZKXbgKOv50ubXQdu56TYad50KTPnY6hwNuMg+tayRBFAACqOg4p/7lFx9726CjzD2AWtVsYt3Y4IeyD68mn/AHeC6L/urTDFLtBPfp83P5U8Wz71DAqpUkfKR/Ok2hq4ZXaRvfkc7cCmgLtwIi3H3eTUsEDuv3CzHoNnP4jNXBZysg2OEXOPlwCc96lyRXKyhGgfAzGvttyR/hUjxhUJCIqkjL7QQB7gc0941il2tv2YxvZdoB9+eaekkW1I3+c8gndkDP14H0qXIpIZHHAygb/nHUKgAx7igWXz4wEbHPuaeZXjiEcMka9cleST3Peq8onfAeZ956KvAz70rj0LIgWHpE7NnlnyF/ADmnRiXYwR2VCcY24J+mTn8ajMgiZXdwqHj5GBP5Zrm5Pib4UO0pqbnHGGt5Mkeh+X+VFwOp+xLKpkkmbcMZL5PHoc96lQLAw+eNcn720KeR1xXHp8S/DPmJ/xM0C/xb4Jvz4XNWY/ib4OjJzqmWI+8LebA/8AHc0NgrHYCOB2En2pVYH7zNn8vU1VErSsFTzJcNk7MBT7561yP/CxvB0kqvLqcj7OkTW8pj/AYzWnbfErwGbZvP1h4iv3IorWXqevOzpxS0DU6ARmZZfPjRFCnI3ZyT7/AP16BIwXy440RQcEsvOCPSufuviZ4Dl0+VLfUGhuFdSjNBMxcE/N/BwPasn/AIWR4W6jVcN6mCU/h92gDqridy7b3yHGAN3GAfTnripCnmxAQAtkchVzgg9a5CT4i+FJU2Nqy9vm+yy5yO/3etVJfH+hNfca1KbZYQAPKlwWHH3duM0AdkI2aYkw73zz83H5Uj3KJzMQjAAYXHUj16VxNz8RNGVP9D1po1GcqIZMyf8AjmBVm0+IfhiaIQXuobVLBhIbZ22cHOcKM8nrTEdU5AtUyflcsh2tgn8z1rz8o0N8Y8HKOQR9DW9B488KxwSP/bMfmb94jNvPg9sAhP8A9VclqXiXRHv7qW21FSjvvQpDIBz2GVB4q4tEyWh1Fmf3UePvI7J+v/161dYx9rtpv4ZkI+vOf61w9r4y0eOJhJffMTvB8p/vY5/hrWu/Hnh6XTY401IGUDBUQSD0H93/AGRSbVxrY0tGHnSy2r4VHjYE7eevT8a3rS90lkjttMSTMbLJIXzgknYQM89+TXAab400G11IyvfbYz38l/8A4mlsfGfh61u7n/TsLIXCyeTJwCcjjbSe4LYl1W0iguvMjkLLIzoflxj0+taOkA3OiXUH9+KaP843xWNqPiPw7dAzJrMRcSBgpgmBIPXHyY4puheMdAsywnv9gLL1hc8d+i0+ZNBaxvWj+d4M0Ob0tpovxX5x/wCiqyJHNurSf88fLl/74PP/AKLqHSfFug2/hOysLi/Czw3bEr5UhxExIJyFx0Y8deKz5fE+jSo6NfcPCyf6p+CSfb/aNR1Gb1xH9n1Ap/Ckzp+GOP8A0XUedumoe6W6/nG2z/2nWVceKNGmlWT7Z8xMbMPKfg87+3bcfyqNfE+jPZGN7zDnzl/1T8BizDt6u35UwO68JYKatafwl1P4FSn/ALJUGq2cOqTPdT3DxRAKCisOoGM8+tYHhzxpoWn6jcT3N/sjlhXnyZD84YnHC/7R/Kkn8W+GlN8Ir9pRPkfPFJtxnPA20o7j6HT6mf8Aia3n/Xd//QqqjJqfU/m1i8/67P8A+hVGgxVdAJUx0p4+Wo8jtSgk0wJBinZqMe1OHzUCAmmbC3WpAKRwNvNUgKzx+prM1DV9O03P2m4jQ46bssfwFV9Tine4aQb/ALP0G3OK4LxRJH9ujjT7yJz+JpTlZAlc09U8bu7FNPi8r/ptLyT9B0FcrcXM13MZJ5Xlcnku2TUAyWqaCJppVRBuYnisW2y1oS28TTSqiIWckABeSSe1ezeE/Db6PpnzRFrmTBnKrnHoPoKTwZ4LsdNRLozRzXhAIkZThAR1QY4+vWuyTzVUJ5Zl/wCBj096qOhLV9CqlsfKJNu6t2Lcn16Dp+NTIFVlzGGhBGPmwXJ9sfypZLg+aY5I0h6YO7p3IGP5U2OU3cyokTMRwXXAHt0603JsSSRZnSdEwJdkWcYT5QB+Ayab+94KOXY9Ruxx796JI7owlER1Ib77fKOPTP8ASmRSeTumEQeYZyWyBj374qbsokSzLuTHI/HO/lQPpnk/WlzaWaZEru2ck8njvk9KJ7+Z5dhTbHnorEceuR1PtUJCfZQEYxbz8myIcgH15/CgAe4aaWKRIY9nJwzYJx+dDkuyyfZo1YLy7RHbnr1JxU2DCwBt9+R/Fg89jxUbwMMpDFv652LtUH39aVwsHlskLSO8at/GdoA+oOaI7hHlMaSQNxw+7qceg4rOkk+Rh9nd5wwALY25P0qzb3CzSo8KQP5eA8a5BBxg7TxTDqWXTz3UII26IPmBLj8e30r5Vr6qcu91GXhRt7DDRYyD659B6V8q0CCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPoPUQP7WvDn/l4k/8AQqr+YW4qTVHP9sXg/wCnh/8A0KoEwtWgJQPWpAc1Dk0okp9QLIpd9QAk08GnoIkz8tV5C0kojHf7/sKkJ+WkgB2mT++f0qkLqTBBtA/h9KwNa8H6brG6TZ9nuT/y0i7/AFHQ10PPpRSdmB4xrnhfUdDYvNF5lvniaLlfx9Kr21tPZ+RdSDGWyB39a9udA6EEblI5DdK5TxB4US5tCdOQK4OfJ7fQen0qHC2qK5u51/hfUZ7nw5bQxyxrjMWFwGOD19+K2Z4PMclLrb8pEqK4Ykg5xlcZzXAeA7020Nzaz28j3AAxHtOQRwc+n8NdTJc3MrBII0hTp8uByPepA154IosI8sPlg5w3yg8Z+YnJJqCO5hV4t8qLjOzZklBj6cU2LTA//HzMd5yTtU9upJI4q3BFbq4S2i+bHXacnFK4yaC4t1hA5blsF1J69zkCmPLDKysUaVwMANFk9PrxUCXlojkTb1WPG/anQd6X+1IHlWOH97nAAZMnHfpzSGaCJEuQYwny8bsAgE02d1t4gXdFXB++2049Bg8/1qhd3N3tb/RjDGOTJtBJPuT0+tQwbrxhJawuznrMzZP1yeg9aXK+oXLM9yrIDHCWTp5jttxnjIHU1KkDvOIZpnmbaTsVdqYH064qpOlyjRefZQNk/JslOIz3PJzmoBcNEp8uKZnc43qpY89iwGccU/QC2JViX9w6Lv4OxycEd+n5AcU2NJIU84R+VkjLrEf59s1SSULkHDKSwGxXIJHY5HWryRrCySG8MMx5IlQ5jyOvXApASyIJrQeZlY93X7uSec8nmvlavps3tozkJI8siHOX4CLjtxXzJVLYkKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA9/1Q7dYvv8Ar4k/9CqrkbSc/L61Y1Uj+1r7J2qLiTJ/4FWdvM3P3Yh0Hr71QFgSE8/dTsKkjJbmquc4qdDtXNMCyMmpQg7moIwduT8q9qmBT0NNCI7j5ImOe1OiLRIB/CBio7nbsz7j+dSxIW+cn8O1UwRYQh168+lNMiDj7x/2ajkJb5R071GMK2KVwJPMJ6fLQQ+3IegCl3jdjNNMCO38q21Bbsx/OAUO3jeD611qXK+T5kMgZdoOFbBxj+lcm+08P+Bqzp9xcQuIEmEWTlJNuSD6A9s1M4XV0CdtDflvJo0jkmBhx85Er4V/Y55z9Koh7aaUyQp8vUvK5jT1PA5I/wC+alis3aVZnPms7Y37T1HqeTUiRTQ4keWPYUJ+zNiPnPTd0IHesS9SCW7h+aOeY3EW3zB5PyJk9eFHJ9zUiSqYX+zRSIkwyRErMxyO57VMbe4mSLE4x/y0Cpx7AnknPp8tOgd2ieGeWRcEuSXC4z29APY076CsU/LuIVEKWEjedyBvXOR67s5x9KTzZllKTQxqiKplETDkDkHdnt6CtOyD3cTv9sjfYpwkS5AA45OecVjXMk+n6hDC9xJcRyLkFMIMdxggn6UrgXLjXLb9zJCj7d3z7lzkjpyegqOyvbSC6uz9nEX2dggPZCc5PGQKxdQkuLaxeGe5d3jlZH+YkEcYwO4OetQpf+ddWfmQp5TnyJEXvsO4dsZ560Jdh31NrU9TMkMM1s+7A43RFQBjn5j0HsBWLZ3pS7KyXNsjEcuzFj9RnjNdBcQac0UyQCd5XjKAh8gZGMsO2T69K8+gLRTPkBWBWT5W79KOVMG7Hc2kthvYxxTXDgfI7qSS3qRkYHua+aa9/srt7W78yOIzPt4RWI614BVWsSFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAe56wTNrd+D8qJcyfidxqAH5asar/yG7/I+X7TJ/wChGoEG3k/hVAPjToTTwRuyfWmlxUQfPP8AD2pgXUclsn71TD5qpxvVqNxTTALj5Ii/pUnmhlC/5NEiCWBlz1FVhIEXHeqYupbALUjkLUKTl1pHPzUgJC+7vTD96kBozSAUONuDSPlVx+VMcE9PvVEJXjbEg+T1pphY7BL3zrWN4bd5XG3YNpYe+QOP8KZPb3EV3FNBG6IE3yrKoY59B1+XFZejXP74R/fZz8nzY+oB7E11YiRLVHkKJFjBDKcuT2GSx71jJWZStYxy8LOCA8LYGNrErk9j1OPpTdRQ2EKOXFxFkZ2vg7j1wOatPqMqSy/6PGpB6cu2PcDv9TxWSIoBa/brm9MNwdzhGQ9fQDPWlYdx97eTGFI4IdjHOfmOXHvjGaxr0ztdxRiMqkcQjc7skMM889PoK6a0+wTWqzW1zIlxJnDqoyCD1PX8qo66hGoK7Pv8yIc8ckeuOM0J2Ymrq5jRxo8sLz4cTRKjp1GR3NRo7tb3CH70biT5VA5H/wCqpB/qf9qN/wBM5/rSfc1JwR8sy9P1/wDiqoRfGr6gk0FtZRI7BMoWUtjPU8Vz95HLb6w3nAN5hYF9pUEkZ4HWtWC4urOK2mji3xh/KnO5hwD14Iz/ABda3NcsFS9nvrlw1ibQiMbd3lsR1A45Pr2pXSdh2bOctLgwy204I3gcHbnke1eE17QLwQp5KR75XJx8ucZrxeqEFFFFIAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPddXx/bd/wD9fMn/AKEaqmQfw1Lq7/8AE91DH/PzJ/6Eap78c/lVASyP2/Omb6iL00vQGpaElPN2E71mvLtqhc3m1sZ5oA231vymwMU6K5+1t5n3a5lJDLwo3Vp6W7iWUH7gFNNhodFGRSOfmqC3f5KkpoCUGlJ3YpgNGaAH5psgDpj+KmZ204OKBFNJ3tJhzxniuz0559YtcxxyPGm0kRMQQehyT1PfArlZ4FmiPr2NWvC+svo+pqkjlbaRgJU7egOPalJNoaOj+2wWErwWySbsNsDOMRgHvxnP1plxcxX1ksF7cFPLODtYpknoSoHPtnpWtqOjw3Er3wkmVSQ7hOefUYGc/wAqxjo8U0Ij+0I/7zhGXJQd8+pNYJltFq3tzp1vLJZGF8yGNA7BShxyScEN/DxVXXBP5Ko4jbyZQTs/gJGCv9arXOnPFcBI5I0iRQQZcED2VRjn1JqheJdQwzSTSQumR5hXG7J6VSTYr2I4oHlmeEJu3r/Lr+lPljWBrWYkPKnD+gI+bGe+fmFMtpNs3P3dwP4Hg/zaprkf6KxI+ZMP+R5/TdRqInkBkWaNz8pVhjtx6Vtb11Lwqm8/N5Jjct6gYrCiPyxk+gB/D5T/ACqawvFjRNPufJW3F75km5sEqPnx6YJ20mrtWGjkbh5YRkOYnwEfscdK8fr6qH9k7vOd7V2ckozKhx79eea+VaskKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA9r1f5vEGoj+H7VLn/vo1QeTc3Har+tkR63qA7m6l/wDQjWWTTGOMlRPJUbvVaWcIhcmmAXNyIUyfwFU7KA3kxLn5SeTUKCW9uMD/AOsBWxbRrao+P4B19TQBKJBbt5cCBUHX1q9Gf3Wf4jVeC3GwE/jU5dRx/CKYi5GdqipQaz4rjc2KsmX5aYE4PzdaeDVZH3LmpgfloAeaa4BWkL0tAEPmyw5IFMl23C+Ynyt/GKnODVOeNoX8xOlMR19h4hnbSbAebjyJlin3LkOpyBmm6pqtzpt0qgx7poyBviBAIOCVHasDTn86K6hT/lpEXA/2l+Yfyq/4gc3miWl9GFZwRk+gcc/qKwcUpFXbRY0vxBD9kzeun2kMQC/Ix2wvtWXq9+Yt/liPY7HIbHPJYdPq1YcEohUu3+t5574pz37RMvlna2Qflx1HSteXUi5sW0omWJ/u7xg/y/rWtkSrufpIOfxHNc/aXP2lHcjaxbPyrjk9T+tb1vLuhDgfPk8+x+YfzrN6MtbDbdCkTRzkb42AIXnORzj8Q1Y+uuyXCzIm5ZFzj0rZCFbg4G1JASD2z97/AOKrN10BIYMZZssB8vXv/WlF6jexjmWZ0hOD93Zt2+hrySvXU3NCx8qT5GB/P/8AVXkVWyQooopAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB7Brkn/FRal/19y/8AoRrMeX5qu+IP+Rh1P/r7l/8AQzWUSaZQry1kXFw08oA+7nj3q1fMVgbHrt/Cq+nxq08zEcr09qBGvZxi2t+PvHrTyf3B92FMUnZSn/Uj/eFOwFxLj5MVC85dsD7tQEnFEXWgDQi4xU281WjJqdKEBajO1alD8VVSpRTETZpPMxTM0GmBYR1dcH5aR4wykH7tUZGIbipoZ5Nu3PFNMQunz/YNTjc/c3c/Q11UlnFNpU9jGgVAp8sMxOCDuGSfeuTvFAZ2HVentXWabIzfZGJ5kiVm9zWNZW1RcOxxttZGaWZMD92AT83GDVk6IblisEQR9pwF7kde/Fb0mlWtjNcrCrANG6nJzxUdqvk6nEyMc+aeuO+zNHM1qLlRymlvtuGj7Ov6102nnKNnOMdvXP8A9n/45XKv+61cqnADtgV0MMz28Fzsx90NzzzuYfyonrqEexckuRDdoXKeV5ZGzdyDnOQPp1NUtQjeZXIk3LGuSF6e5NTWg83bC5JWR9rHuR9alvDtnFqABCIWJUcbvY47fSpQ7HPo4+yyj73zZ/IcZ9q8gr1iT5ZHiHCbd2PevJ60ZIUUUUgCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA//2Q==', 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', 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']
|
['val_Jigsaw_1_1.jpg', 'val_Jigsaw_1_2.jpg', 'val_Jigsaw_1_3.jpg']
|
B
|
val_Jigsaw_1
|
the second image
|
the third image
| null | null |
Jigsaw
|
Disclaimer: This is not to make unfair assumptions about the people in the image and you just need to give your assessment on this question. You don't need to identify the real people. You just need to analyze based on the information I gave you.
Given the first image with the lower right corner missing, can you tell which one of the second image or the third image is the missing part? Imagine which image would be more appropriate to place in the missing spot. You can also carefully observe and compare the edges of the images.
Select from the following choices.
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+lZArVuOLdsjtWUn3RW1fdEUzoo/8Aj0j/ANwfyqhcD5q0I/8Aj2i/3BVC4+9WEjTqVT96kOKccc03+OoASjrRztpP4sUAFIaXrSHOKAI5K8G8T2ovPiZqr43LAoz2528V70ecZ9a8bubNl8VeILqQczXJCe4AobsrlwV5K55hqdtL9tmIjO3NMjvHihMDg7eM+9dXqllMzkRwhnz1Zq5/MEtx9kuoSs24DKN3rSM7o0cXFne6PqFvc24xINuAMelX72Qy6fJDg52nn1rzuOzuNKvS8DSbFPI9K7DT7/7Xa/OdzYwW+tRJJO6OiEuZWZjaXiWKzgPTzHR/bjFUdTIeJZn+9DKIpPx4NOtneG6fBH7uQ1l6xqEslxdx7R5c7CTHoRVx1ZjLSNipfja4I7g5+oqjytSSTNIBn2/So8EgcVqYinlaZTwMr0q5FYSzTJGg3M4zUtpbjSb2KJFJWxcaO9tbu8md+Mj5ax/WhNPYJRa3FpcZYYHekxWt4dsTqHiHT7THEk6A/TPNNbkvRXPrLQEMfhqxQ5yLZP4cdBTf4ifetCABbQADoBWfj5j9aK/QygSQf8fC5Nak+fJOfSsqDmYVqzn9yaql8IpbmV/Cfqals/8AWn6VFmprPCyms4fGU9iO8kKsRimJnaOKs3qAoTjvVaMFlGKKy1CLui7p4O807U/uCuZvPHfhfw6WF/q8PnD/AJYw/vHH4LXIaz8cdHkYR6XptzcYH37hhGD+Aya1in7OxL3PR/4Ku2hCxZJFeC3fxp1hlIt7HTIuO7OxH8qxrj4r+K7lSsd9HD7xKB/PNKlHld2OSb0R9FXkis4IqIOGavmafxpqk0wmu5bmZ+OWuWIP4dKv2XxAeNwLkXSx+sMv86mpFN3Q0mlY+lrD75Wlvz8nSvKPDXxItISNly1zDjLwN/rkHqvrivSTqtjqenQXtlMksE4BRw3WtErUyHdMcPuirVl981RiOe9X7LO47qxpfGVPYNR+6uKqdMVa1E7tv1qrTrfEENi1YAbjS6gPlX60WGOaTUCPkHvWv/Lsj7RV/gp8A2zAUzmpIP8AXisKfxI0lsXLnK2rfSshMbRWvd/8e7D2rJA+UVrX3RNPY6KP/j2i/wBwVRn+/V6P/j2i/wBwVQuPvVhI0K5xk0HApCaaTUALmkpKWkAlJ0paaadwsI+dtee6/wCU2vXWAFwB7ZPevQHxtzXmusOU8S3oJ/jz+YqJ7G1BXkc/eW5Zj759qyfsYt7hLryo3kQ8Fl5GK6yWISrzWXc2cjZAPy1MZ2O1wXUzJ91+6uRGrADPy44qzo1gS8/lg7C/yVJHZrE2Cdxxz+NbunW/2dSXHQE/nTlO+w4w1OO1fTjDdSlBznqvesO90y4ZXKRhmjxv+bpnpXfXdsLhi59ay7+0bdnYPrtqoTuyZ077HCaXbNfzSWmwb3UnPTGKlisHtmVJ0KPk/Iy9RXa2lp5W50KKSOdqcmnSWSSuHmBdsY+7WrqKxiqFnqcnBoYmQZIViR92un0/SFtEXA3MBwa1NP0aFMORt9qs3MYTGCMVzzqOWhtCnGOxzOuW4axf6GvPSMZFek6vloHT1HFcXZ6PcalfNBCP9WCXPpW1F6MwrxbkrDNN0e4v5cIvYH8663wB4cmn8dp5ZZo7B1kkI9fStizii0uxM7oNkER/h64Fdd8NNEfT7d72YbZL4rKR1681cJtsyrQUY26nqRTZb49qzP4j9a1Zfli6dqyf4j9a1r9DlgS2/NwK07j/AFBzWZbg/aBWncY+zn6U6XwCl8RlfwVYshulNViVCFyVVQCSWboK8V8ffFCW6ebSNBmaK1yUmuVOGk9lx0FZQ+K5bTasd/4x+KmgaGZLS1c6nfrkGO3b5EI/vP8A4V4z4g+IfiDX3aOa8e3gOQLW0+VR9T1Ncp5uM4Qf41GZ2HCHHr71rJpu44wshXlZWIxs5545piRtMcA/maYct1NHC4NSVYm2RRZDks/+yelREDcAPmqVJUCj5Ap/3c5pnmfOSAg/4DT0HqISuABGQ3+9SE4puctSUAPDlWBQsD7Guy8GeOLnw8TaS4ls5GztP8B9vrXF0fjQm0KUU1Zn0bpHjyxvG4Oxc+3Fdvo9+s2HEgdT+lfHyysmNhZfxxXeeE/iVdaJsttQh+12oP3w2JY/oe9VBJSuRKDtofSWoHdt+tVq5rSvGGna8kRsrwSjIGGbDD610YOelZ1viCOxdsMc/Wk1D+CnWHOabqI+dPrWv/Lsz15itk0+35mFR1LbjdMK56fxI0lsW73/AI9z9KyRjArWv8rbnNZQHyita+5NM6GP/j1T/dFULj71X4/+PSL/AHBWfcferGSL66lY0lOPvTSKjUYmPelo4Wg44NAxKafvU4mmnNIQx/umvM/GA+yeJvM7Txqfy4r0x/uk15/8QI9rWU+O7JSZrSfLIzY5fk7/AOFNl+7n2qhBcHYBntT5JWdCg+9ismj0oyViWzgL3BnKfJn5O+fetqRCljnP3zXNQavEl0keCq9Pm6A1sS63bm3SPA355fdxV8pMGitkKxqzFZi5QocMMf3aq3CBoi+exP3qZZag42Z+7SSNfJD0077O+M8VbjslPOCxz/dqxjfL5hPbpRLL5SZBo1YlFXuBRIosZrGvZV3EZqS4vW3Hmsi4uPmNTy6kydlYhucPkk0mlItlE5jjLSyE7/eoXkL5JrVsI/LsjIkW58E59farV0jHd3LHlx6xqun6ICWSQmWd17KP8TXqemIEmiQDgAAD0rifBejmGKbVLxP9NuDj7uPLQdFrvNPT/SFNXDWSRw1Z8zbN+f8A1Rwe1ePf8Lt8NZP+g6t1/wCeUf8A8cr2KcfuT9K+Iu9dlRXMaSPoCL45eGUlDGx1fHtDH/8AHKtT/HrwrJEVSw1kH3hi/wDjlfOlJUxfKrI0cE3c9a8bfFi21zRf7O0aO+txJxO8wVSR6DDGvLhMgz8pJI79qrUVKVh2JjKCvcn1PajzgFIXOfWoaKY7Di+aAR702igB2R6mglc5GabRQAuaM0lFADt1G7g02igB24YxijcKbRQBp6RqculXyXETyIVI+4eRXsOn/GvR0tkF7aagZtuHMUaEZ9suK8MpKTVxNJn0Ra/HbwvACGsdYPPaGL/45SXfx18LzldtjrAA9YYv/jlfPFFXzPl5SeRXufQH/C8fDP8Az46t/wB+Y/8A45UkPxy8MRyBmsdXx7Qxf/HK+e6WoSs7obij6IuPjx4XmiKLY6wPrDF/8cqmfjh4aOP9B1b/AL9R/wDxyvAqWqk+bcFFI+5E/wCPWP8A3RVG4+8eKvx/8esX+6Kz7jhzWUiVuVj96kpSO9H/AKDWY+onNFFJQMQ5HNBopMUhWGSdK4nx+8A0qOOSaNJ/MDxxs2Gf1wKteO/G9t4RsQiBLjU5wfKhJyEH996+fbzXL6/1galeXD3FzuBLO2fwHtVxhzK7Ki7M72KTCkk8d/aiPVbZMneGasyWeWaxYWxGZFGG9M1iWQeKYxyE7SeTUKCe52ObVrHQXF5FcyjZhRwTVs28G4clzjOzqBVe2s7SVyn2iPdjgK3Sr0elShnaOUckYHoKpNLQpRla4+3tLmYYjuCkT4425xWw9mltCBDncg/vZzXPxT3FjK6Pngj2zmp019PNaN+wBz6A1Mk3sVGoktTajuCqgEnNQXNzuQ7h/wCPYqoZV27wfkx1qNyXYc/LUWNefS6I5HZ156CqEhLseavSgHIzWfO4TPWgiTvqyNzhwPeuus7dnihmUbY8DYNvJx3rg/7ZttMvbee5tzcx78mPdjIHrXrfhK807xcpubJ9ohx5kLcGPP8AStYU21c4q1VxVka2lxEQrn0rfsk2zCq/2YQS7EFW7YYuF5ohG07HPJ6GvP8A6kn2r4fPWvuG4/49zx2r4ePWuuoKlsJRRRWZqFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB9zRn/RU/3RWdcff61pR/8eif7o/lWdcffPNZS3M0VjmkP1o/i4pp+9zUMYuaTrRTJ5YraLzJ5Y4U/vSuF/nQA/2rA8W+LLHwlpLXdwQ87gi3g3cyN/gK53xJ8XND0Zmg08HU7kd0bEQx/td/wrxXxN4lvvFOsPqN9gOQFSNPuxqOwq4w11HbsUtV1W71nU59QvZTLcTMS7H+X0qhR1qSJPMnRPUitmM6rQpD9hhEh9cfQVqyIrKwKDd2rMtuLVCn8GfwrQgnivIgg++K5pau51Q0WpVjsBM+UkMT+q1c/s/UmfelyH2D727Bpkul3AR5IJipxwPWq8B1nYUMYcZ67etUnfZnX7WNrSiTmTUDmGeaN1/2lz1qlLp91D86Yfj+FcVqwW1zwZI9vvVrLFSMH3G3rSc7PQynGMlsM04ypaJHJliB/FVouq55qs7lEP3duPyqjLd7c81na7uOLSVi5c3ARCM/+PVh3F35jiND3plzcNK3BptvEF+eqskZTm3ojG1qTddrGD8sagVb8L+Jb7wrrcWpWD/Ohw8faRT1U+1ZV85e+mZu7GoOq11Qdkck9XZn1ppWs2viHTrfVbQnyZ0Bx3QjqD9DWnbf8fAryX4I6g8mmalYsTsikWROemeDXrVv/wAfArP/AJeGXSxrSn9yR7V8P19vXB2pj2r4hreoFLqJRRRWZqFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB9zx/wDHon+4Kzrj75rRiy1rGv8Asj7tcP4w8e6J4V3JczC4vMHZbQtk/wDAj2qGnJ2RnfU3XdUQu7hEA+cs2APxrhdf+K/h7R2aG2dtRuRxiFsR/wDfX+FeReK/iBrPiqUpPL9nswfktoWwv4+tcmSFqowSWo9Weh6x8YfEN+rR2Qg0+PP/ACyXL/ma4a/1jUdSlMl7ez3Dk9Xcn+dUSd3JpKtabAoofGheQIBySAK+g7XRdNsNPggFhas0cSh3aI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6ZJzXn+uao15cGNH/AHKHgf3q6/VLjbZTqCd3ltivNieCDmuijFbnFipvRIM4AozzRkYpBy1dBxi0tJRmmICcHFFB5OaTNACk5PtRS8YxSEHtQAo4opM0UAMpKKKkoU8HFKaKKAHwOY7iJl6givQLNyIV70UVjWOrD9TQtpm3he2avShdiNtGe59aKKwex2RK+3JAz97rVaVVZh94buu1iKKKSLLMEI7knmrJjVCmB9feiik9wRDctlAoGMdxVB3YZ5PeiimJmXfOxV8nOVriH/1hGe9FFdNLY87EfENNKOGzRRWxgGaM0UUEhmiiimMUjFAoooAKKKKBH//Z']
|
['val_Jigsaw_2_1.jpg', 'val_Jigsaw_2_2.jpg', 'val_Jigsaw_2_3.jpg']
|
B
|
val_Jigsaw_2
|
the second image
|
the third image
| null | null |
Jigsaw
|
Disclaimer: This is not to make unfair assumptions about the people in the image and you just need to give your assessment on this question. You don't need to identify the real people. You just need to analyze based on the information I gave you.
Given the first image with the lower right corner missing, can you tell which one of the second image or the third image is the missing part? Imagine which image would be more appropriate to place in the missing spot. You can also carefully observe and compare the edges of the images.
Select from the following choices.
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', 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', 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|
['val_Jigsaw_3_1.jpg', 'val_Jigsaw_3_2.jpg', 'val_Jigsaw_3_3.jpg']
|
A
|
val_Jigsaw_3
|
the second image
|
the third image
| null | null |
Jigsaw
|
Disclaimer: This is not to make unfair assumptions about the people in the image and you just need to give your assessment on this question. You don't need to identify the real people. You just need to analyze based on the information I gave you.
Given the first image with the lower right corner missing, can you tell which one of the second image or the third image is the missing part? Imagine which image would be more appropriate to place in the missing spot. You can also carefully observe and compare the edges of the images.
Select from the following choices.
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', 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', 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']
|
['val_Jigsaw_4_1.jpg', 'val_Jigsaw_4_2.jpg', 'val_Jigsaw_4_3.jpg']
|
A
|
val_Jigsaw_4
|
the second image
|
the third image
| null | null |
Jigsaw
|
Disclaimer: This is not to make unfair assumptions about the people in the image and you just need to give your assessment on this question. You don't need to identify the real people. You just need to analyze based on the information I gave you.
Given the first image with the lower right corner missing, can you tell which one of the second image or the third image is the missing part? Imagine which image would be more appropriate to place in the missing spot. You can also carefully observe and compare the edges of the images.
Select from the following choices.
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']
|
['val_Jigsaw_5_1.jpg', 'val_Jigsaw_5_2.jpg', 'val_Jigsaw_5_3.jpg']
|
B
|
val_Jigsaw_5
|
the second image
|
the third image
| null | null |
Jigsaw
|
Disclaimer: This is not to make unfair assumptions about the people in the image and you just need to give your assessment on this question. You don't need to identify the real people. You just need to analyze based on the information I gave you.
Given the first image with the lower right corner missing, can you tell which one of the second image or the third image is the missing part? Imagine which image would be more appropriate to place in the missing spot. You can also carefully observe and compare the edges of the images.
Select from the following choices.
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', 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|
['val_Jigsaw_6_1.jpg', 'val_Jigsaw_6_2.jpg', 'val_Jigsaw_6_3.jpg']
|
A
|
val_Jigsaw_6
|
the second image
|
the third image
| null | null |
Jigsaw
|
"Disclaimer: This is not to make unfair assumptions about the people in the image and you just need (...TRUNCATED)
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED)
|
['val_Jigsaw_7_1.jpg', 'val_Jigsaw_7_2.jpg', 'val_Jigsaw_7_3.jpg']
|
A
|
val_Jigsaw_7
|
the second image
|
the third image
| null | null |
Jigsaw
|
"Disclaimer: This is not to make unfair assumptions about the people in the image and you just need (...TRUNCATED)
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED)
|
['val_Jigsaw_8_1.jpg', 'val_Jigsaw_8_2.jpg', 'val_Jigsaw_8_3.jpg']
|
A
|
val_Jigsaw_8
|
the second image
|
the third image
| null | null |
Jigsaw
|
"Disclaimer: This is not to make unfair assumptions about the people in the image and you just need (...TRUNCATED)
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED)
|
['val_Jigsaw_9_1.jpg', 'val_Jigsaw_9_2.jpg', 'val_Jigsaw_9_3.jpg']
|
B
|
val_Jigsaw_9
|
the second image
|
the third image
| null | null |
Jigsaw
|
"Disclaimer: This is not to make unfair assumptions about the people in the image and you just need (...TRUNCATED)
| "['/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpL(...TRUNCATED)
|
['val_Jigsaw_10_1.jpg', 'val_Jigsaw_10_2.jpg', 'val_Jigsaw_10_3.jpg']
|
A
|
val_Jigsaw_10
|
the second image
|
the third image
| null | null |
Jigsaw
|
End of preview.
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