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CNSHj4c0zTxXAldEhFME6FiMmLECK5eNYdHd73F3vd7sGM6pu9zVk3ie+CqSrj/KhpFIkPEf+1VbTy2/S12nzuLFY9QxeNdpS7MlWawt5BAHi6LTG4ZwzULW/nPV09werAfW9Nx3WBfozFgOIixBKpk4NtlBKPM1JYJ3Lp4Go+/dpBD/d14WhTfMfFdESsdo1gsoHo+cd8hIQtMHdPE6iUT+eGmPZzM5bAUHd+y8SWZUtUGXSdpC6jVgFrkmTF2DLd0zOCR9Uc40JvDisQQgg2d7+InGjGLRVTXR8NFU0WmtowbEv7HXj3EG329ONGgwlZxEbDjIzCLpZCPiZ6DvDqb5ZMLW3lq4xnOl6pUbI+YKiDJEmXbwpcjeJaNVK0wOiIxv2kMdwTBNx3hzd5ulIhO1HFQfQ9TFrlUNoimEgiDeRoFkbmjs9y2ZCIPbzvIuVIVt+ZQF/FQRJuiXWNQjyBYFlKhwmhFZM7YMazpmMG3N5/kZM8ASiRC3LHQsbBFmd5cgVQiiZ/vo0HxmD1qOJ8aIv63ervQNA3JMrFVB01SyRf6ScVS+PleEhEJ+R9WzOPpTYd4O2dT9ARiSoSHbmoPWwoPvLwFRwDLMBgX0Xn0xvYwEf5482FOdXVhJxKIpsWjt60KH/f7f7uRiC5TK/XzEU3jqRtXhbTiB1t383bBCONn5QiP3bQqTMz/8sIWLEHANsqM1VUevbkjTM7PbjnGqUsD2PEkklXl0Vsuc71v/nYtSVWlOlhgjKbx2M3Lw+ufGSJ+J5lAqVZ59Parw8T/9ZfWo2syVqGfCarMwzd1Igap9VSuj/5aDVFW0AQhyLHhDVi2CIJHHItZ9UnqIOz0BQ3wvKBiiRKKLIZVIsj84XbdcamPaEyri4aLE5TME/0GfTUTZAlVlILNdHgDtuOhuh5pz2FGQzLkYkEH8PBAkXKwJL6EGnRDgioU9IB8F9d1qdcjTK5r+CvX+1vwi6ocxg7wWJ6P5Tsk4wqT65IMD+KMevFPftEEKdFMuVhhmOQgeza1IJVLIo5VZsroYTzQMZvntx7m4MVBzlouxXQ0DJoJdCtZwg6aZbUK8USC5kya+5fP4bntB3njQo4ufPxMCqNYZCQyqu1iiz5ikNDNGpOaRnBf52x+ufMwr3f3caEm4GoNiHhE3QHiioeLTa1iUac30pRp4K5VE/nF9lMcuvQuvd4Q8Qse6RC/jIVPuVYlkUgwJpPmm+0z+cOGA8h5RcOUVZxqGS2bpq/Yf/mpECV0s8b8YfV8sWM2T2w7xJH3zuNqWdxMClfxoGZQVILOoIOg+sQjMjMSOncun8P3d53hRFeVkpYIXyOrYJJMNFDIV5AlF1Fy0U2D+Q0j+FznbP5tzxHeuPBuqFsJ0SSOI+FVbARJw3YMJFkkqcjMise4ddVE/n332xzp78WM6FQF+W/AH8NwXBTZIy4rzI4luLN9Jk/vPMNb/QVkU1TDLbomOgjGIJ4iIQiX5eB5Y5r5+pIp/Oi1XRztz1FKZvD9CLZlo3pmqFuZVRFJEpDtMlMCXWzZAn637Q2Ons3TJWnIuoLguaR9EblQxZQ0kD3EWh+zxrRw37Kp/ODVoG3bh5UMtoYemCV01yMajWGaClKgddmDtI4Yzuc7ZvHipuMc67pIvyIix3Tw/CHhD5pr1VrQSheJmHmmD28IueGLW45z+EIPPaKM7BgmKVlkhGWGC3VBiiD7NqvHDePTi6awbuPrdF3qwU+nqGkyXqVKCoEWz6LSM4ARa0R0XObWZbln2QLW7X2dk38+g6ENQ0snMCtlkpJAi11BcAXOysGWwGH5+HF8alErf9j0Or2XzpFMZrBdBcsokJZ8RokO5YE+qtHR4ErMGNbIVzva2LL7IKfefhMiKZKpeopGacj4Sz39FJLDQl1vYV2Sr6+Yx8Ydh3nzrb9gRDMI2XqEyB/3+w2uzY8+vjhsNH35pW2k6pN8fflstu3ezy2LF4Q60ScCbhXQgXiadLXILz6xNGx6feEnf2LsuAl8YXkre/af4voFk8NE+4+/38NF20OK6TQ6Dj/92AKiwP96cSeJ+ixf7ZjClr1HuWPhZZ3r1t9soStQOeKBLlbg2ZuuDenDF/97Ay3jJ/CZ5ePZc+gkN82eQtDk+8LL20JdLKLHqPOGhj+ojJ/9+auMGzeOLy1t5fV9R/n7thn0AXf+/iBdDoi1koBVE8KbDapOx4h0GPyRzTvZeKE7BB9UiricQtMbsMoGgnBZWQiqyLWtY/ji8la+t+cUL//lXEg8gyrlVqskozpuuYxlh63wsLosHZXg/o4pPLlpH9vPdoU3G2hjXjyBksqSL7tIfrCUhFXtutZm7l4+np/s/DNrT1+k54PuXyF4xZNJjIozZPxB/OsntXD30lZ+vO0Ur5w5z6UPuKRvmGSUOIL2uxO+nu9mXqBDjR3B3y2fx8Prd3KgWMR2YGTVRo/X8barUfB99LRGJNfFDLvEgvHNrFrWxuObdrF70Ah3rs02yL7AJdEnj4esR4kMDjDXd5gzdhTXtM/h0Q3bOTJoYLo+DZZNJJHlz75ILdDFYgn0XA9T3BLzxjdxTfs8nly3h30DFrakMsKv4Uk+ZyURw5NR1RTRXN+Q8M8b38KqZQv43voDHOkthXpbnWjgiyK9boKyoyJ71gCxmEA2XU/n8nl8Y91eTvaVsGKpUHvqikSCXTcFTQjLplnJkREdGoYN56pll3Wro4NFSrIebj7eQUQSRWq2jahquLUKGU2lJT6M69rncP+G3RzN5S/HN11sSUHyfRxfRFQUytWAW/lkGhpZ3T6Phzbv4Fh+kKKSxMbH9RQQRAzbQ9RUHLM4ZPyrlwW63jFODRpUlQgOPhUhHpLhousixXzkBqvCqGyaW65ayFNb9nPWqOKEulUVLZbEcB0cUQKvFpLCBpzQb3Nb+xye3nyQv3QPYEsy8WiEsuNjCyKBZiirMlHfJmKbjEqmWfPROTy1/igXyzYoMcyyhRZLhPHF4AWsuaQ1CV1wubJpJGuWTuXJLQc43TOIIchEIhE826cYOD18iCoamhf0t6uMysSHhP97Ww7zVk8/ZVFGDxbSsjF8F8/3w3aKKFkI/7TxmP+xldN4eNthjp19F02P4IVPQZSaK2DJCpZvh/6chFFgaWMjn1m1kO9uPMyfu3rwLRdFj1ByPWw1yqClkMmkcAbO0yg5tLUM5+ZlM/n29pOcfO8s6YDlBwlA0igHmzM1guW7JEWPeKXI4uFZPnXVAh7ccZS3LvUj1TyiWoSKY2FrCjnXpy6dwu/pYYQgML+liTXLW4eE/83uLqpUUSMxrJoS8racZ5DOJqkN9BALxMPbV07j+5uPcOpcN2p2FBh5vnPL1WFFuO9X28KGePArY5UBfnjnJ0Iu898bA12pRAGFhojGg7d1YIVcbDeW4CEUBhmBy7/fcXWYPH+w9QAHA1GvsQ4GSjxyx+owkd/18+0Yokck+B2VQb7/6Y+GUst/bdnHuwUzjD9SU/n2LW1h4rz/xe3IkoxZKjFacPjenX8Xxn92qPgFiYwa4Vs3Xh0m7W+8sB1N8HGLOYbj8fgnr0UMPIGvd53HUzPUijIxPxF28oI6EhdURNsnLSksHjsq/DzgMrve66MXESOiUsANW6AB5wqUhWjCQ7J6mT8y+1eudOBSN54uY1QHUWUhLN8B/wleQxyHrAjtLY1h/KCibT1/npIdKBQKbrC/+cDRYXoWcT2GWDWZ3twYxsn/DfhtNdg08n91Pa9CNKYiV03aho1hdMDFGl9+yTcMhXjySor9ZepUC8k20BWVilkjYIvjRjdyT8cUfrl5L4fPlShHU/RLLoIsELOswEMQqG5IONi1AtNbmrhvRVvoOdx1vptL+AjD45RzA4x2FRTTRdR0KqaDpKhcOaKRe1dM4eebd7Cvqx9DT1JyVWRRCeMH62j7JvgiluExdexo7u2YzHN797Pv/Fn6rciQ8AfSUrpmERU9atRCbuYYNaY3T+AbnTP447rTCOorG3zBkaAaQfJUZMknogqY1XyoK80d1sCnVs7j6R0nON3bR03SyAfNrqDjFiQzMRBGDOollTrRY2KdzGdWLuZf1+7i3cEqrpakKgiYgTsBm6jvEpdkqlWTmC8wZ9gI7lwxnWd3nODP3T2YUoSiaeFrGgFFlRXhsi6mxEK5eWZc53PXzORfXt3LmdIgTlTB9oeGP3C8xT0dq1IkqkOd5DAjluYLq2fz8O8OcWGgiGz5auB2IhtwGc+m4svYVnATDhMaM/zPjnn8YO02TuUsegOjQZBhFZ9o4CR1XUwkkrEIcqFEc32GL61cwDMbd3GuUmNAC3SroMteIykL+J6IKUDJdYgL0NqY5SvB4ry2hzdzBgNSYM+TECQFza+FybVqySEnU4sWLdkMd10zkx+/uotLJYe8lAzbGdTMIeH3HAHDhVgsjlTtZVRDhn9ePZufrj3Ie9UKfXrgUTRFdFllmFNFEny60RBdmzkNUb7UsZCX9h3g3EAO248Rj8YolgeJyjBG8SgbZQbkKBHPZvZwPdSt/rDtFF2XDPLBwtRpUC2TkD0+YoLgSpyXIuDbLKiPcPeKeazfvo9C1wU8KUM0mSRfKJBUXUaqFsVymbyYJeZ4LAi40rUz+eOOHZwduEjRrUPJ1mPXiuiyPyT8lZpBv+KiuFXmNia456oFvLz3CGfyF8MWjZVNIWivHvf1co5f3nTZTH3vc3+iZewYvrJoGusPHub6ObPCRPiVF3fQZXtE4jFSgsn3rlsSJuF7XloblvVvdC5i4+6jfHLxjDAx3/TCbgYlCympk8znefnGq8Mm1v/66WZGjx/DV5ZNYMu+49zYNi3kbp99YRfnXZ9YLEpKqPLYdUvCpHrvi9toTNbzzdVTWb/rCNctmRnGv/35nQx4EbRUDL3c/zfgX08mk+H+zvm8tv8QH11w2TP5md+/StEPPIqFGkkxFpbFoIN2desYPrNoGk/sOcJrp87+lROpjk9Wj1MtVPDLVqgrBd+dzfV8vXMRj285xM4Lg3/tzgVNqMAe55aqaOplbhVcf83kUXx22QSe2nGcP5x5NxT1gi2CEfwl0zploz9M9EE5DjqAK5uGc+/qqTyx4RA7L3aF1TK4AUVXUaIaZtEYMv4g/jUjh/NA53ye2rqLvRcCJnY5K2QEnbgcRUj+7qSvDXYzqVZgyfQJdCyexqNbt3Gwv4YoaNTlKqTjgW7lM+i7qHqCrG3wkfJgyK3aO+fzyz1H2PRuP56vMMquhVv6i5pGLnjdk3H0gT5mlot0TJnE8mVTeXTjHt4YqODJKrHSANFUivc9mZoHSkQMdbGPlPPMGTOW9o75/GbXGXb95T2swEwuVnAVhR4xi+HIxPQk0YHeIePvCPDvPsSm99/HQ6HRVhEFiT5VYNAzkUvlAaISTJo4geWBlLNtH4d78lS0FK4vIzUMp8c0KUtOqEUFJrWg0T1i+Bg+1jmLx3ecZPfZC5jRLDVf5G1dxvcEPEVFDvYa+SoZVCZfMYVly1p5ePMRDvSXKEYSof5kNYygt2ZhejqSrIS9oqppUD+qiWs65vPk7jd5452L+Hodtu/QI6phu9aWIwiySqVcIDFE/B/tnMVDe4+z59y5ML7jqFwSNHAFfCmwMEeRR6k2raNHcfXiiTy77gBnBnrx1EjYfPdFhV7TQdGjKJKJYpURqxWmjhnHLUum8firxzjcewlfT4QVzcbDT6ZxCgVU3yLqe8QUj2nNLVy9dDw/fC2w9/dhaxF8J6D9EqXA6a7FSNgaYs0MHfIzxrdwe/skvrvxAIe7B0Nu5XsWtu8iJ1LUiiVUwSeKRUxxmTZmaPgfW3uMgwPncfUEgiPiOiJWMoGRHyQZ+BQ9AXlVo8wNiyfy5KYTnC/aQcUPS3JKFMP9QkWOh9tMJV+iWROY3dzMrUum8fCWI7zV10NUjRK1XRTVISKpFAcKZOI6bul9GhWXOSNHcfvS8TzxgW5lWQ4ZBdIyFANyqAS6mIlUKNGiyswd08ia9kk8uOUIJ7v7iagxJLeKLNVwRIFc3qI+lsYLdDfFZ2ZzmtuGiP9MbxdxVUOvemHeqSguveZFpIYIUneBjKwg/0PHMv59827eHRDIB2qoFnj2VofJ6v4XdmHJInalwviIzmM3Lwk9h89uOciprm7cZAKt6vDwHSvCrXqgc6GkcHKDNMclHrnxhjBBPhPEz4mhNh7TZL6z5rIu9sBL64PNMU6lTEssyuNrOsLk+ezmA5y+NIgdy6KaVR69dVWI54EX/3d4Q1agi0UEHrtlZUgpfjhU/IkEumHx+O2rQtnqq8/vCq3IbiHHiIjCd9esQA5K7Jleg1xNRYlpIV0IKpHwgWdPloJXxWJ2fSokkgFXOtafw0BEFj0EzQyrVvAXEGwXT3DJRuO0ZqPh4gTc5/TAADkjgRxL4gtCGD/gUX7AgyQPFY/pDemwrAdV7dBAmaIQQRIUlEAB+QCPZ8t4oks2JjGxTgsXx/hb8AceJkUOFycgw0GaiBgaaTHDlLRy2aP44byY8+G82Oc/nBezPpwXm/XhvNiOD+fFpA/nxZQP58WMD+fFPpwX48N5sckfzovFPpwXa/pwXkz+cF7M/v9/XqyCgGdZZIJ5K8+mLAYj1yYZwaK1McNXO+bz9NotHC+Y9IsJFFcOWxSRv86LBfNcUURjkKZshrtXz+DHr+3jYrlGvxLHE9TAqExEgeAYDsvVqDlCePzElcMbuKtzNs+8soPjeYNuJYobzotJxNwagmNT9YP4OrIxSEsi9cG82C4uViwGgnkxUcQ1a0PC77smpisQicZxzQJNDYlQ1/uvDcE8mkNR1ZGxKmREn9Fu6L7hnOSguD7z0/Xcs/LyfNZATw9OMOadilHtDzyNHs2qQ6VcIi9oRC2Yk85y39Xz+dOOfZzru0DByyBnhmHVKiQkiSYnh+j59AR6liPSlk1yz8rZbNx0kMGuHDUtgZpIU80PkpJtxskmFbNMnyKg2RZzGj6YF9t6mNyFoJ8TQc2kMWvG0PHX8gxKHrpdY1a6jvtWzuGVHQc519tLXoxCNomQ/NMbvl4q8vNbOsJG01ee+0OoK3110Qy27H2TTyy8fBbHp3+/hR5LI6bV0+CZPHnD9LAhdt9vN5FJNXLfNdNZt+con1x0eV7stt/sp9dTiaZ0IpWL/GJN52V3/c9eYUzLFXy540o27T7FzYsnh8dN3PbyAXpcj3hEodEt88TfLwsr0T0vbCKVaeD+VTPY+P/Mi938m51045NIJsJ5tKHgD3WxF9eSytTzwMp5rN91ko8vmRLKSje/tIUCEnKxapDUtLDDNywwO46byvyF43l85xnee+8tOhdOunykjBdBj2YwchVcyQw1pWCBlo5pZFnbdL654ySFgYFwnivoziUUMESBciVHMhKcfHB5XuzaSS0sWXAlj+44yTvvvUvH4snhGIAl+CixJOXBftKiE46NBx3D5aPHsnLRBB4O5sUG+v46LybrKqooUjLKpIaIP1ig9tETWL7wCh7atp/iQB9/x5TLBnlRwwuO8ZFf2+dH+/uZWTJY2TqVzuWTeGTtIfYUB3EUSBVyJBJp3nejlF2FmBql3ipwZeUCM8ePZMmKpfxk/0nWnrsYui/G1spoyPRIafqC01bSGmKhi/FOHysmT+aGuW08sW4vuwsGtiKTKvaHkvM7gX85GImSdeqsCmNqPcwe20Jn+1x+tfttNp39S6DGMNqyw5nW85EoJd9DTkQZMv5xLSzpbOPne95h07lTobtjpBnYcxT6pBiDro/sVPoRFI+JE69k8fJJfHvjMd7I9VHVVGxfQKgbSZ9pUw0s/oqE51WoOAbxMaNYuWIJ39tzlP3vnkVMxLC84GyNDIKj4ClRNNHDKPWTklwmTmhl0dw2vrH9CEcDT6CqB2YZaMjSbdWwxUB6ULADXcy6PC92Xftcntx9itffPYsTj+B4LpdEOdTTqoHnUJZwKrkh41/V2cbTO97i9XfP46TqqPk+FwIzRHA2mBQNz/CQ6yWY2tTCVQum8/11BznR34+tBsajQCAVGQwsdtEoevCBWUYtW0wdO5bb2lt5fPNeTlzqD60qkm0heiJOPENlsEbSFYl7NmlZZGLzWK5fMJMfbdvHyZ5KOC9GMNUs+xQMEyEaRQ18HdUaStlm2tgW7mi/kic37gl1sWAeTbJcXM+HRJpyqYDk+UQcB12GGUPE/9jmvZy62I8djD9YwYsFXiKBUSigB9YbwUe+LpXlhgXTeWzrIS6UK9Qsj3RwjBYK5ZqLpMk4ATizwKiITNv40dyxNAh+jNMX8sjB8TeOTTxQO0UhnJXIJOqQ+0oMk3xmtdRz84KZPLztAGdzVXzDoz7iIUk+RdOmGNHxTBGlXKVZ0VjQ3Mxt7VfycDCPdimHpsZRLRc1UGFFia5ClVQii58fYJjsMXt0I7cPEf+pi30IcQ/FKZJ0PGxBpTffTyIZwy30EoloCCd93//u+p1sK1nkPImU7fPEbZdPf/rmLw/Rr4kU7CLDEyKPXL+EcRCeYLDhwgC1eALR8Xj41qWhSfyB366lX4tgVhzGi/U8deusMHE+u3YHW0tVBnyFuC3x2O3tf50X61N1KlWT8WqMJz4xj2bgZ2sP86fuS2H8iOnx6O3Lw/j3/2obfVosnMppjqg8dWNbaFh4doj4KykVTxjgkRsun+nxr7/aQr8uULAqNMY0vnX9Kv4PIyagx7ppyVsAAAAASUVORK5CYII=" 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" 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" 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" 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" 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" 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" 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"left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F1", "font_name": "/BAAAAA+DejaVuSerif" }, { "index": 30, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 468.364, "r_x1": 504.0, "r_y1": 468.57, "r_x2": 504.0, "r_y2": 476.267, "r_x3": 108.0, "r_y3": 476.916, "coord_origin": "BOTTOMLEFT" }, "text": "Figure 10: Success rate on Rubik's Cube scrambled with 10 random moves, for models trained with different", "orig": "Figure 10: Success rate on Rubik's Cube scrambled with 10 random moves, for models trained with different", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 31, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 458.607, "r_x1": 504.001, "r_y1": 458.607, "r_x2": 504.001, "r_y2": 466.304, "r_x3": 108.0, "r_y3": 466.304, "coord_origin": "BOTTOMLEFT" }, "text": "contrastive losses. Models using the backward loss consistently achieve better performance than those using", "orig": "contrastive losses. Models using the backward loss consistently achieve better performance than those using", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 32, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 448.644, "r_x1": 191.656, "r_y1": 448.644, "r_x2": 191.656, "r_y2": 456.341, "r_x3": 108.0, "r_y3": 456.341, "coord_origin": "BOTTOMLEFT" }, "text": "the symmetric variant.", "orig": "the symmetric variant.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 33, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 197.326, "r_y0": 448.644, "r_x1": 493.026, "r_y1": 448.644, "r_x2": 493.026, "r_y2": 456.341, "r_x3": 197.326, "r_y3": 456.341, "coord_origin": "BOTTOMLEFT" }, "text": "Using the dot product without in-trajectory negatives performs similarly to the", "orig": "Using the dot product without in-trajectory negatives performs similarly to the", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 34, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 496.226, "r_y0": 448.792, "r_x1": 500.031, "r_y1": 448.792, "r_x2": 500.031, "r_y2": 456.628, "r_x3": 496.226, "r_y3": 456.628, "coord_origin": "BOTTOMLEFT" }, "text": "\u2113", "orig": "\u2113", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F65", "font_name": "/HPEKEX+CMMI9" }, { "index": 35, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 500.032, "r_y0": 448.367, "r_x1": 503.685, "r_y1": 448.367, "r_x2": 503.685, "r_y2": 453.591, "r_x3": 500.032, "r_y3": 453.591, "coord_origin": "BOTTOMLEFT" }, "text": "2", "orig": "2", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F64", "font_name": "/PJZRLC+CMR6" }, { "index": 36, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 438.682, "r_x1": 505.12, "r_y1": 438.682, "r_x2": 505.12, "r_y2": 446.379, "r_x3": 108.0, "r_y3": 446.379, "coord_origin": "BOTTOMLEFT" }, "text": "metric, while combining the dot product with in-trajectory negatives yields the highest success rate. In contrast,", "orig": "metric, while combining the dot product with in-trajectory negatives yields the highest success rate. In contrast,", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 37, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 428.719, "r_x1": 505.123, "r_y1": 428.719, "r_x2": 505.123, "r_y2": 436.416, "r_x3": 108.0, "r_y3": 436.416, "coord_origin": "BOTTOMLEFT" }, "text": "combining in-trajectory negatives with symmetric loss results in a drop in performance, likely because, in CRTR,", "orig": "combining in-trajectory negatives with symmetric loss results in a drop in performance, likely because, in CRTR,", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 38, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 418.756, "r_x1": 364.439, "r_y1": 418.756, "r_x2": 364.439, "r_y2": 426.453, "r_x3": 108.0, "r_y3": 426.453, "coord_origin": "BOTTOMLEFT" }, "text": "such negatives are often closer to the correct solution in the state-space.", "orig": "such negatives are often closer to the correct solution in the state-space.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 39, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 386.266, "r_x1": 503.997, "r_y1": 386.266, "r_x2": 503.997, "r_y2": 394.818, "r_x3": 108.0, "r_y3": 394.818, "coord_origin": "BOTTOMLEFT" }, "text": "learning rate and batch size was guided by the performance of the contrastive baseline on Rubik's", "orig": "learning rate and batch size was guided by the performance of the contrastive baseline on Rubik's", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 40, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 375.357, "r_x1": 503.995, "r_y1": 375.357, "r_x2": 503.995, "r_y2": 383.909, "r_x3": 108.0, "r_y3": 383.909, "coord_origin": "BOTTOMLEFT" }, "text": "Cube. Specifically, we evaluated solve rates on cubes shuffled 10 times, as shown in Figure 8. We", "orig": "Cube. Specifically, we evaluated solve rates on cubes shuffled 10 times, as shown in Figure 8. We", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 41, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 364.448, "r_x1": 504.668, "r_y1": 364.448, "r_x2": 504.668, "r_y2": 373.0, "r_x3": 108.0, "r_y3": 373.0, "coord_origin": "BOTTOMLEFT" }, "text": "also conducted grid searches to find the optimal training parameters (learning rate and batch size)", "orig": "also conducted grid searches to find the optimal training parameters (learning rate and batch size)", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 42, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 353.539, "r_x1": 404.95, "r_y1": 353.539, "r_x2": 404.95, "r_y2": 362.091, "r_x3": 108.0, "r_y3": 362.091, "coord_origin": "BOTTOMLEFT" }, "text": "for the supervised baseline on Sokoban, Lights Out, and Rubik's Cube .", "orig": "for the supervised baseline on Sokoban, Lights Out, and Rubik's Cube .", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 43, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 409.685, "r_y0": 353.539, "r_x1": 503.997, "r_y1": 353.539, "r_x2": 503.997, "r_y2": 362.091, "r_x3": 409.685, "r_y3": 362.091, "coord_origin": "BOTTOMLEFT" }, "text": "We use the same batch", "orig": "We use the same batch", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 44, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 342.63, "r_x1": 504.004, "r_y1": 342.63, "r_x2": 504.004, "r_y2": 351.182, "r_x3": 108.0, "r_y3": 351.182, "coord_origin": "BOTTOMLEFT" }, "text": "size and learning rate across all methods and environments, with the exception of Lights Out, where", "orig": "size and learning rate across all methods and environments, with the exception of Lights Out, where", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 45, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 331.721, "r_x1": 492.297, "r_y1": 331.721, "r_x2": 492.297, "r_y2": 340.273, "r_x3": 108.0, "r_y3": 340.273, "coord_origin": "BOTTOMLEFT" }, "text": "increasing the batch size and learning rate in the supervised baseline led to a higher success rate.", "orig": "increasing the batch size and learning rate in the supervised baseline led to a higher success rate.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 46, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 314.329, "r_x1": 199.746, "r_y1": 314.329, "r_x2": 199.746, "r_y2": 323.285, "r_x3": 108.0, "r_y3": 323.285, "coord_origin": "BOTTOMLEFT" }, "text": "Network architecture.", "orig": "Network architecture.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F107", "font_name": "/MASVYF+NimbusRomNo9L-Medi" }, { "index": 47, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 209.712, "r_y0": 314.345, "r_x1": 504.001, "r_y1": 314.345, "r_x2": 504.001, "r_y2": 322.897, "r_x3": 209.712, "r_y3": 322.897, "coord_origin": "BOTTOMLEFT" }, "text": "We adopt the network architecture proposed by Nauman et al. [44], using 8", "orig": "We adopt the network architecture proposed by Nauman et al. [44], using 8", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 48, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 303.436, "r_x1": 504.003, "r_y1": 303.436, "r_x2": 504.003, "r_y2": 311.988, "r_x3": 108.0, "r_y3": 311.988, "coord_origin": "BOTTOMLEFT" }, "text": "layers with a hidden size of 512 and a representation dimension of 64. This configuration was found", "orig": "layers with a hidden size of 512 and a representation dimension of 64. This configuration was found", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 49, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 292.527, "r_x1": 505.741, "r_y1": 292.527, "r_x2": 505.741, "r_y2": 301.079, "r_x3": 108.0, "r_y3": 301.079, "coord_origin": "BOTTOMLEFT" }, "text": "to yield optimal performance for the contrastive baseline on Rubik's Cube, as illustrated in Figure 7.", "orig": "to yield optimal performance for the contrastive baseline on Rubik's Cube, as illustrated in Figure 7.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 50, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 107.532, "r_y0": 281.617, "r_x1": 465.897, "r_y1": 281.617, "r_x2": 465.897, "r_y2": 290.169, "r_x3": 107.532, "r_y3": 290.169, "coord_origin": "BOTTOMLEFT" }, "text": "We observed that this architecture performs well in all environments except for two cases:", "orig": "We observed that this architecture performs well in all environments except for two cases:", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 51, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 135.397, "r_y0": 261.54, "r_x1": 138.884, "r_y1": 261.54, "r_x2": 138.884, "r_y2": 270.092, "r_x3": 135.397, "r_y3": 270.092, "coord_origin": "BOTTOMLEFT" }, "text": "\u2022", "orig": "\u2022", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 52, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 143.865, "r_y0": 261.54, "r_x1": 484.078, "r_y1": 261.54, "r_x2": 484.078, "r_y2": 270.092, "r_x3": 143.865, "r_y3": 270.092, "coord_origin": "BOTTOMLEFT" }, "text": "In Sokoban, a convolutional architecture was required to achieve strong performance.", "orig": "In Sokoban, a convolutional architecture was required to achieve strong performance.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 53, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 135.397, "r_y0": 246.794, "r_x1": 138.884, "r_y1": 246.794, "r_x2": 138.884, "r_y2": 255.346, "r_x3": 135.397, "r_y3": 255.346, "coord_origin": "BOTTOMLEFT" }, "text": "\u2022", "orig": "\u2022", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 54, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 143.865, "r_y0": 246.794, "r_x1": 474.195, "r_y1": 246.794, "r_x2": 474.195, "r_y2": 255.346, "r_x3": 143.865, "r_y3": 255.346, "coord_origin": "BOTTOMLEFT" }, "text": "In Lights Out, the convolutional network was necessary to ensure training stability.", "orig": "In Lights Out, the convolutional network was necessary to ensure training stability.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 55, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 226.701, "r_x1": 142.204, "r_y1": 226.701, "r_x2": 142.204, "r_y2": 235.657, "r_x3": 108.0, "r_y3": 235.657, "coord_origin": "BOTTOMLEFT" }, "text": "Test set.", "orig": "Test set.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F107", "font_name": "/MASVYF+NimbusRomNo9L-Medi" }, { "index": 56, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 152.17, "r_y0": 226.717, "r_x1": 504.002, "r_y1": 226.717, "r_x2": 504.002, "r_y2": 235.269, "r_x3": 152.17, "r_y3": 235.269, "coord_origin": "BOTTOMLEFT" }, "text": "For Sokoban, we construct a separate test set comprising 100 trajectories, which is used", "orig": "For Sokoban, we construct a separate test set comprising 100 trajectories, which is used", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 57, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 215.808, "r_x1": 504.166, "r_y1": 215.808, "r_x2": 504.166, "r_y2": 224.36, "r_x3": 108.0, "r_y3": 224.36, "coord_origin": "BOTTOMLEFT" }, "text": "to compute evaluation metrics such as accuracy, correlation, and t-SNE visualizations. For all other", "orig": "to compute evaluation metrics such as accuracy, correlation, and t-SNE visualizations. For all other", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 58, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 204.899, "r_x1": 505.241, "r_y1": 204.899, "r_x2": 505.241, "r_y2": 213.451, "r_x3": 108.0, "r_y3": 213.451, "coord_origin": "BOTTOMLEFT" }, "text": "environments, a separate test set is unnecessary, as we train for only a single epoch. In this setting,", "orig": "environments, a separate test set is unnecessary, as we train for only a single epoch. In this setting,", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 59, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 193.99, "r_x1": 396.925, "r_y1": 193.99, "r_x2": 396.925, "r_y2": 202.542, "r_x3": 108.0, "r_y3": 202.542, "coord_origin": "BOTTOMLEFT" }, "text": "evaluation is performed directly on unseen data sampled during training.", "orig": "evaluation is performed directly on unseen data sampled during training.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 60, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 176.598, "r_x1": 178.487, "r_y1": 176.598, "r_x2": 178.487, "r_y2": 185.554, "r_x3": 108.0, "r_y3": 185.554, "coord_origin": "BOTTOMLEFT" }, "text": "Contrastive loss.", "orig": "Contrastive loss.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F107", "font_name": "/MASVYF+NimbusRomNo9L-Medi" }, { "index": 61, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 188.445, "r_y0": 176.614, "r_x1": 505.653, "r_y1": 176.614, "r_x2": 505.653, "r_y2": 185.166, "r_x3": 188.445, "r_y3": 185.166, "coord_origin": "BOTTOMLEFT" }, "text": "We use the backward version of the contrastive loss, which we found to consis-", "orig": "We use the backward version of the contrastive loss, which we found to consis-", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 62, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 165.704, "r_x1": 504.001, "r_y1": 165.704, "r_x2": 504.001, "r_y2": 174.256, "r_x3": 108.0, "r_y3": 174.256, "coord_origin": "BOTTOMLEFT" }, "text": "tently outperform the symmetrized variant on Rubik's Cube as shown in Figure 10. We also found", "orig": "tently outperform the symmetrized variant on Rubik's Cube as shown in Figure 10. We also found", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 63, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 154.795, "r_x1": 505.614, "r_y1": 154.795, "r_x2": 505.614, "r_y2": 163.347, "r_x3": 108.0, "r_y3": 163.347, "coord_origin": "BOTTOMLEFT" }, "text": "the backward version to work better on 15-Puzzle and slightly better in the remaining environments.", "orig": "the backward version to work better on 15-Puzzle and slightly better in the remaining environments.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 64, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 138.407, "r_x1": 381.212, "r_y1": 138.407, "r_x2": 381.212, "r_y2": 146.959, "r_x3": 108.0, "r_y3": 146.959, "coord_origin": "BOTTOMLEFT" }, "text": "For Rubik's Cube, we use the dot product as the similarity metric.", "orig": "For Rubik's Cube, we use the dot product as the similarity metric.", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 65, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 385.906, "r_y0": 138.407, "r_x1": 503.997, "r_y1": 138.407, "r_x2": 503.997, "r_y2": 146.959, "r_x3": 385.906, "r_y3": 146.959, "coord_origin": "BOTTOMLEFT" }, "text": "Performance across different", "orig": "Performance across different", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 66, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 127.498, "r_x1": 493.084, "r_y1": 127.498, "r_x2": 493.084, "r_y2": 136.05, "r_x3": 108.0, "r_y3": 136.05, "coord_origin": "BOTTOMLEFT" }, "text": "metrics is presented in Figure 10. While the contrastive baseline performs comparably under the", "orig": "metrics is presented in Figure 10. While the contrastive baseline performs comparably under the", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 67, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 495.578, "r_y0": 127.662, "r_x1": 499.729, "r_y1": 127.662, "r_x2": 499.729, "r_y2": 136.368, "r_x3": 495.578, "r_y3": 136.368, "coord_origin": "BOTTOMLEFT" }, "text": "\u2113", "orig": "\u2113", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F27", "font_name": "/RACBBD+CMMI10" }, { "index": 68, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 499.729, "r_y0": 126.738, "r_x1": 503.701, "r_y1": 126.738, "r_x2": 503.701, "r_y2": 132.832, "r_x3": 499.729, "r_y3": 132.832, "coord_origin": "BOTTOMLEFT" }, "text": "2", "orig": "2", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F23", "font_name": "/JHMRGZ+CMR7" }, { "index": 69, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 116.589, "r_x1": 503.996, "r_y1": 116.589, "r_x2": 503.996, "r_y2": 125.141, "r_x3": 108.0, "r_y3": 125.141, "coord_origin": "BOTTOMLEFT" }, "text": "metric, CRTR achieves significantly better results with the dot product. Based on similar empirical", "orig": "metric, CRTR achieves significantly better results with the dot product. Based on similar empirical", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 70, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 108.0, "r_y0": 105.68, "r_x1": 368.891, "r_y1": 105.68, "r_x2": 368.891, "r_y2": 114.232, "r_x3": 108.0, "r_y3": 114.232, "coord_origin": "BOTTOMLEFT" }, "text": "evaluations, we use the following metrics for other environments:", "orig": "evaluations, we use the following metrics for other environments:", "text_direction": "left_to_right", "confidence": 1.0, "from_ocr": false, "rendering_mode": -1, "widget": false, "font_key": "/F116", "font_name": "/IINCUD+NimbusRomNo9L-Regu" }, { "index": 71, "rgba": { "r": 0, "g": 0, "b": 0, "a": 255 }, "rect": { "r_x0": 135.397, "r_y0": 84.68, "r_x1": 138.884, "r_y1": 84.68, "r_x2": 138.884, "r_y2": 93.232, "r_x3": 135.397, "r_y3": 93.232, "coord_origin": 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