Datasets:

Treza12
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DataImTest

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train · 15 rows

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"output": "The image displays a time series visualization of energy consumption data for a group of sensors. The graph is a 3D representation with the x-axis showing the time, the y-axis showing the energy consumption, and the z-axis showing the sensor number. The graph is color-coded to indicate the", "partial": false }	FridgeCoffeeMachine.jpg
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FJkx4xjzDnvX9Wtjfafq1lHf2N3HcW9xFvilik3pInqPXrXnvxs/av/Zt/Z21nQ/Dfxs+OHhnwzqfijVLfT/DekaprEUd9ql1cyiGKK3tyfNmJkI/1YPSgDG/avvb7Uv2C/idqmp2b213c/CLWpbuKVNhjl/suXI9uf5V+Kf/AAZBfDXwzdeL/wBob4w6hp8T6zpmm+HNF028b78Frcy6hNcx/SSS1tT/ANsa/b79uD/ky/4vf9ky17/03TV+MH/Bjf8A8i1+0r/2EPCX/ovWaAP3yr8H/wDg+I/5Jf8As7/9h7xH/wCibCv3gr8H/wDg+I/5Jf8As7/9h7xH/wCibCgD9fv+Ce//ACYH8D/+yQ+GP/TVa1/LX+yV+23+2b4F/wCCw/xK/bP/AGVv2U7n40/Ey+1zxNfQeH18Lajq8unxXV00ct0kOn4lj8uKX7Ln/VATY54r+pT/AIJ7/wDJgfwP/wCyQ+GP/TVa1/O94D8WXP8Awb+/8HImv698bdJu7P4ceIdb1bOrRwu3m+GNXlM1tdRn/lr9ml8kS+WM5tZQPSgD6b/4iA/+Dln/AKQZ6t/4Y3xl/wDHa+ZP+CqH7Vn/AAXU/wCCs3wK0P4GfHb/AII1+OdAtfD/AIph1zT9W8K/BDxRFc+atpPbGHM/mjy5PtGSB1MUfpX9MHw6+JPgD4w+CbD4i/C7xzpfiLw/q9qLjTda0TUY7i1uoj/y0jliyG/Csj47/tGfBH9mfwPL8Rvj/wDF7w54L0OHiXVfEusxWUXQ8RmX/WSdP3Yyf6gHzZ/wTL+Cnjv4n/8ABE/4dfsy/tQ+D/EPh3U9T+Dsvg/xHpOv6dNYalZWvlS2AikimAkiP2YRYHYY6V+L37POv/8ABYP/AINc/i9418Mav+yYfiP8K/EN6kmp63aabcyaVffZvN8m6t7618z+z5Wjk5juozx/yy48yv6Otc+OPwq8PfBK5/aO1jxza2vge08Lt4ju/EUu/wAmLTBbfaTddM+WIfn/AAq18J/jH8KPjp4MtviL8GviToPivQbwf6LrPhrV4r22l+ksRI/WgD8pv2aP+Dyz/gn38T7600D9oz4PeOPhfd3JxNqKpFrel2v/AF0lh8u5P4W1fqz8H/jH8L/j58ONK+LPwX8d6Z4m8Na1befpWtaPdie3uY+mQ49/Xnivhz/gvV+xF/wTh8cfsEfFf45ftIfCbwVoPiHRfB+oXfhrx8mnQ2Wr/wBs+TIbCKO5ixLdGW6MUf2ZyRL5h78j5P8A+DJnxF8T9R/Zf+NHhjWpZ5fB+l+OtPl8Ol+Yo7+a0l+3CP8A7Zx2JP8A10oA/b2iiigD+Zj9nPTLD9sj/g8S8QT/ABegj1G28N/GXxHJBBdHv4etbqKwx2/dS2NrJ/2yr+mev5l/+CiqeKf+CJ3/AActaV+3HrvhK8uvBHi7xXP4st7q0jJN9p+pwyWusRxnODcRSXN0RF6fZyceaK/ou+CHx2+D/wC0z8MNM+L/AMEviJpPizwzrFqJ9N1rQ7lpIZQeTz1jkHeM/vIzwaAO6r8aP+D034ja3oP7A3w2+HOmSypZeIfimLjUTFx5n2WwuvLiPt5kvmf9sq/Wzxr8WPhf8OdY0fRPHvxG0bQ7zxHqUenaDaavq8VtLqd0/SG2SQgzSc9I8mvzm/4Ozv2SvF37Sf8AwS3ufH3gHS5L3UfhP4ptvE97aWsJkkm0zypbW6Ax08v7THck/wDPO2k9aAPcf+DfD4S+GPg5/wAEePgVonhm3iT+2fB8WvahJEOZLq+kkupHfnqPM8v/ALZivsTVdKsdY0+bSdWsorq0uYnjuraWESJLGcgoR+Nfl1/wau/8FGPhN+0d+wB4Z/ZK1TxZZwfEb4TwS6be6FcTrFcX2m+dJLa3dvFnMsMcUghkxny5YhkASxZ+5/23/wBuD4GfsA/s5eI/2l/j34ut7LS9Egm+waa8yx3OsX2wmGwtozzLLKRx6cyHEYJAB+B//Btmh/Zn/wCDhf4p/s0eEbiRtCFn4x8LiE/OBDp+qCSI/wDkr/5ENfdn/B5x/wAoo/DH/ZctH/8ATVqtfIf/AAaHfAn4m/tD/t7fGL/gpH4909zp9npl/Ym/KHy7nXdXu47qXy/+enlQxTeZ6faoq+vP+Dzj/lFH4Y/7Llo//pq1WgD6g/4N4v8AlC98AP8AsUJf/S+6r8bfg9pNp+11/wAHkepRfFOA6ha6N8Ztdkijn6A+HtKuvsH/AH7lsLb8q/ZL/g3i/wCUL3wA/wCxQl/9L7qvxj/4KU3fiL/gjd/wc36T+254o0C6fwb4h8VReLbW6toP+PrS7+1Njq6RnvLGZb3EX/XLOPMoA/ptr8iv+Dx34SeFPHH/AATG0H4qX9lGNX8GfE+x/s66JHmLb3UNzDcRD0WQi2kPvDHX6m/CX4tfDT49/DzSfi18H/Gun+IvDGuWiXej63pV0Jbe6iPQqRX4a/8AB4h/wUO+GfijwR4Q/wCCbfwl8T2uueKovFEfiPx5FpcvmHTfKhlitdPlAyPNlkuZJTF/rI/Ii/56gUAfe/8AwbMfEbXfiN/wRS+DGoeIHaa60y01fSRPIR80Nrq13Dbj6CFI4/8AtnX5N/D74ZeHfir/AMHm1z4X8WWyT2lv8X9V1lI5On2mw0W51C2/8jW0R/Cv22/4It/sp+I/2I/+CYHwc/Zz8cWElpr+leFjfa9ZTr+9tL+/uZb+5hf/AK5S3Ji/7Z1+Nf7NP/K7NqH/AGUDxZ/6iWoUAf0e1/Of/wAHt3xR1+/+PvwN+B/2mU6dpnhDVNbCY4knurqO2/QWQ/7+Gv6MK/C7/g9A/Yw8cePvhl8NP25PBWhT3en+Cpbrw74zeCLebW1upYnsbkn/AJ5ed5sR/wCmlzEKAOM+Gv8AwXC/4OKvhd8NfD/w38B/8EMdQt9E8O6Fa6do8EXwP8Y+XFawxCKLpLyPLQc1qan/AMF5v+DkbWtLm0nVf+CFmp3NpcxSRXdrL8CfGJSWN+o/1v1/Ov0W/wCCJH/BUX4L/wDBSL9jbwjqGheNLVviF4Z8P2mneP8Awqb3/TrS+hiEUl0Yhz9lmP7yKUZH7zyz+8jIr7Rvb22sbWS8v5kihji3yzSn5EAoA/Bz/g0C/Zn/AG0P2XPj58aNL/aB/ZY+Jnw+8P8AiPwlpk9pP418EX+lW91d213KI4o5LqKMSyCO5m6ds5rxj/grTp9v+1V/wdpeBPgL8Swt74c0bxh4F0E2F0P3UmnGG11OW1+ksl1cj/trX9BXwY/am/Zw/aL1fxHoPwI+Nfhzxjc+D7uKz8Snw3qcV5FY3UmTHFJJETGJP3Z47V+BP/BzN4A8f/sDf8FqvhN/wU98PaFNfaLrFzoWtRMSfKm1TRJYo5rFzjgSWsVr3/5ayelAH9H9fmb/AMHZ3wj8L/ET/gjP4z8b61ZRyX/gTxToOs6NL/HFLLqEVhJ/5Cvpa+6f2ZP2ofgf+1r8EdA/aB+AHjy11/wv4hs47ixvbWYEx5xvhlTOYpYzxJEeYyPz/Jj/AIPAP+Chnws8F/sp2v8AwTv8D+MbTUfGvjHXbLUfF+j20/nHSNHtZPtURuCDmGSW5FsYoz1jilJx+7yAe3/8Ghv/AChw0X/soOvf+jo6/UGvy+/4NDf+UOGi/wDZQde/9HR1+oNABX82/wDwevwm6/bb+DNpH1m+GUsf56nLX9JFfzZf8HtH/J6Pwc/7JnN/6cJqAP6I/g78LfCvwR+FXhj4MeCNPjttD8I6DaaPo9rGP9VbW0McMQ/ARivCP+C0Hwo8MfGv/glF+0F4L8WWkdxBD8KNZ1a03gHyrqwtJb62kz7TW0R/Cmf8Elv+Ch3wv/4KUfsbeEvjb4K8XWVz4ii0e0s/iFosM4+0aRrUcQFzFJFnIjklEksUvSWIg9QQPA/+Dlr/AIKF/Cv9kL/gnB46+D0viuxf4hfFzw3c+GvDHhqO4zcvY3QMN/dyR9Y4o7UzDzMcymKPuSAD5Z/4Mi/iTrmsfs4fHX4SXM7/ANm6F410rVbKLP8Aq5b60lilx+FhFXWf8Hi/7Ch+Lv7Inhj9uTwVpu7XPhTqR07xLLCnzyaHfSiPe3/XK68rHtcymuo/4M+v2TfFXwS/4J3a/wDHzxrZz21z8WfFovdHjnQpv0eyi+z20vI/5aTG6+sflnvX6ffHT4M+Cf2i/gz4q+A/xJ05rrQPGHh270bV4t2C1tcxGKTn++M5H4UAfO3/AAQ//bob/goV/wAE1/h58edd1ZbnxPYad/YHjpjNmX+17HEUssp7GaPyrrHpcivxi8Ah/wDgv1/wc6z+L5m/tf4T/DbWftFsqt5tq/hzQ5sW3t5V9fSebj0v5K8E/Zt/b3+O/wDwRA8Ofti/8E2vFb3x8R67ZS6L4XvLUtHHZazHMLGW/i7xRzabcSXUcvra2vY1+qv/AAaAfsJH4D/sJ6v+2D4t0jb4g+MWrZ02SRGEkWhWMkkMQx2825NzL6SRiE8jFAH7AUUUUAeA/wDBUfwnqPjP/gml+0F4P0S3aS91D4KeKLeyii4Msp0q68uP8TgV+Kv/AAZC+LtKsfjb8fvA888f9oap4W0K+tYyfn8m1ubqKT9bqKv6HdS02w1iwn03VLKO4t7iLy5oZRlJEPY/nX8s11p3xe/4Ngv+C3kXjDU/C2o6l8MNTuLqPTJlPGveDrqUDy45DxJdWpERMZI/e2seSI5RkA/qkr8g/wDgo7/wR9/4LmftI/tn+Nvjj+yb/wAFV9R+Hfw8168tZPDXg2P4s+J9OTTI47GGKUfZrSMwxbpopJcR/wDPX61+lH7LH7X/AOzZ+2r8MLP4w/syfGDRvGOiXUUbmbSb0eZayYz5VzD/AKy2l6/upQDx0r024ngsonuJ5kjjjG+WSToKAP5dfgD8Yf8Agql+yZ/wXr+Gv7AX7S//AAUc+KPjJtG+LHhzTvElrF8VtcvdH1KK6FpdGExXcuZojHciMiSPnniv6ka/l/8A2iv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"output": "The image is a 3D graph displaying energy consumption data for various sensors. The graph is color-coded to represent the correlation between the sensors' energy consumption. The colors yellow, green, and blue are used to indicate the strength of the correlation.\n\nIn the graph, there are several sensors", "partial": false }	KettleCoffeeMachine.jpg
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"output": "The time series visualization displays energy consumption data for various sensors, with each sensor represented by a different color. The graph shows energy consumption over time, with each sensor's data plotted on a separate curve. The colors used to represent the sensors are yellow, green, and blue.\n\nThe yellow", "partial": false }	MicroweaveCoffeeMachine.jpg
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"output": "The image is a 3D graph displaying energy consumption data for various sensors over time. The graph is color-coded, with yellow indicating a positive correlation, green representing no correlation, and blue signifying an inverse correlation. The graph shows the energy consumption of the sensors at different times, with multiple instances of", "partial": false }	PrinterCoffeeMachine.jpg
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FJkx4xjzDnvX9Wtjfafq1lHf2N3HcW9xFvilik3pInqPXrXnvxs/av/Zt/Z21nQ/Dfxs+OHhnwzqfijVLfT/DekaprEUd9ql1cyiGKK3tyfNmJkI/1YPSgDG/avvb7Uv2C/idqmp2b213c/CLWpbuKVNhjl/suXI9uf5V+Kf/AAZBfDXwzdeL/wBob4w6hp8T6zpmm+HNF028b78Frcy6hNcx/SSS1tT/ANsa/b79uD/ky/4vf9ky17/03TV+MH/Bjf8A8i1+0r/2EPCX/ovWaAP3yr8H/wDg+I/5Jf8As7/9h7xH/wCibCv3gr8H/wDg+I/5Jf8As7/9h7xH/wCibCgD9fv+Ce//ACYH8D/+yQ+GP/TVa1/LX+yV+23+2b4F/wCCw/xK/bP/AGVv2U7n40/Ey+1zxNfQeH18Lajq8unxXV00ct0kOn4lj8uKX7Ln/VATY54r+pT/AIJ7/wDJgfwP/wCyQ+GP/TVa1/O94D8WXP8Awb+/8HImv698bdJu7P4ceIdb1bOrRwu3m+GNXlM1tdRn/lr9ml8kS+WM5tZQPSgD6b/4iA/+Dln/AKQZ6t/4Y3xl/wDHa+ZP+CqH7Vn/AAXU/wCCs3wK0P4GfHb/AII1+OdAtfD/AIph1zT9W8K/BDxRFc+atpPbGHM/mjy5PtGSB1MUfpX9MHw6+JPgD4w+CbD4i/C7xzpfiLw/q9qLjTda0TUY7i1uoj/y0jliyG/Csj47/tGfBH9mfwPL8Rvj/wDF7w54L0OHiXVfEusxWUXQ8RmX/WSdP3Yyf6gHzZ/wTL+Cnjv4n/8ABE/4dfsy/tQ+D/EPh3U9T+Dsvg/xHpOv6dNYalZWvlS2AikimAkiP2YRYHYY6V+L37POv/8ABYP/AINc/i9418Mav+yYfiP8K/EN6kmp63aabcyaVffZvN8m6t7618z+z5Wjk5juozx/yy48yv6Otc+OPwq8PfBK5/aO1jxza2vge08Lt4ju/EUu/wAmLTBbfaTddM+WIfn/AAq18J/jH8KPjp4MtviL8GviToPivQbwf6LrPhrV4r22l+ksRI/WgD8pv2aP+Dyz/gn38T7600D9oz4PeOPhfd3JxNqKpFrel2v/AF0lh8u5P4W1fqz8H/jH8L/j58ONK+LPwX8d6Z4m8Na1befpWtaPdie3uY+mQ49/Xnivhz/gvV+xF/wTh8cfsEfFf45ftIfCbwVoPiHRfB+oXfhrx8mnQ2Wr/wBs+TIbCKO5ixLdGW6MUf2ZyRL5h78j5P8A+DJnxF8T9R/Zf+NHhjWpZ5fB+l+OtPl8Ol+Yo7+a0l+3CP8A7Zx2JP8A10oA/b2iiigD+Zj9nPTLD9sj/g8S8QT/ABegj1G28N/GXxHJBBdHv4etbqKwx2/dS2NrJ/2yr+mev5l/+CiqeKf+CJ3/AActaV+3HrvhK8uvBHi7xXP4st7q0jJN9p+pwyWusRxnODcRSXN0RF6fZyceaK/ou+CHx2+D/wC0z8MNM+L/AMEviJpPizwzrFqJ9N1rQ7lpIZQeTz1jkHeM/vIzwaAO6r8aP+D034ja3oP7A3w2+HOmSypZeIfimLjUTFx5n2WwuvLiPt5kvmf9sq/Wzxr8WPhf8OdY0fRPHvxG0bQ7zxHqUenaDaavq8VtLqd0/SG2SQgzSc9I8mvzm/4Ozv2SvF37Sf8AwS3ufH3gHS5L3UfhP4ptvE97aWsJkkm0zypbW6Ax08v7THck/wDPO2k9aAPcf+DfD4S+GPg5/wAEePgVonhm3iT+2fB8WvahJEOZLq+kkupHfnqPM8v/ALZivsTVdKsdY0+bSdWsorq0uYnjuraWESJLGcgoR+Nfl1/wau/8FGPhN+0d+wB4Z/ZK1TxZZwfEb4TwS6be6FcTrFcX2m+dJLa3dvFnMsMcUghkxny5YhkASxZ+5/23/wBuD4GfsA/s5eI/2l/j34ut7LS9Egm+waa8yx3OsX2wmGwtozzLLKRx6cyHEYJAB+B//Btmh/Zn/wCDhf4p/s0eEbiRtCFn4x8LiE/OBDp+qCSI/wDkr/5ENfdn/B5x/wAoo/DH/ZctH/8ATVqtfIf/AAaHfAn4m/tD/t7fGL/gpH4909zp9npl/Ym/KHy7nXdXu47qXy/+enlQxTeZ6faoq+vP+Dzj/lFH4Y/7Llo//pq1WgD6g/4N4v8AlC98AP8AsUJf/S+6r8bfg9pNp+11/wAHkepRfFOA6ha6N8Ztdkijn6A+HtKuvsH/AH7lsLb8q/ZL/g3i/wCUL3wA/wCxQl/9L7qvxj/4KU3fiL/gjd/wc36T+254o0C6fwb4h8VReLbW6toP+PrS7+1Njq6RnvLGZb3EX/XLOPMoA/ptr8iv+Dx34SeFPHH/AATG0H4qX9lGNX8GfE+x/s66JHmLb3UNzDcRD0WQi2kPvDHX6m/CX4tfDT49/DzSfi18H/Gun+IvDGuWiXej63pV0Jbe6iPQqRX4a/8AB4h/wUO+GfijwR4Q/wCCbfwl8T2uueKovFEfiPx5FpcvmHTfKhlitdPlAyPNlkuZJTF/rI/Ii/56gUAfe/8AwbMfEbXfiN/wRS+DGoeIHaa60y01fSRPIR80Nrq13Dbj6CFI4/8AtnX5N/D74ZeHfir/AMHm1z4X8WWyT2lv8X9V1lI5On2mw0W51C2/8jW0R/Cv22/4It/sp+I/2I/+CYHwc/Zz8cWElpr+leFjfa9ZTr+9tL+/uZb+5hf/AK5S3Ji/7Z1+Nf7NP/K7NqH/AGUDxZ/6iWoUAf0e1/Of/wAHt3xR1+/+PvwN+B/2mU6dpnhDVNbCY4knurqO2/QWQ/7+Gv6MK/C7/g9A/Yw8cePvhl8NP25PBWhT3en+Cpbrw74zeCLebW1upYnsbkn/AJ5ed5sR/wCmlzEKAOM+Gv8AwXC/4OKvhd8NfD/w38B/8EMdQt9E8O6Fa6do8EXwP8Y+XFawxCKLpLyPLQc1qan/AMF5v+DkbWtLm0nVf+CFmp3NpcxSRXdrL8CfGJSWN+o/1v1/Ov0W/wCCJH/BUX4L/wDBSL9jbwjqGheNLVviF4Z8P2mneP8Awqb3/TrS+hiEUl0Yhz9lmP7yKUZH7zyz+8jIr7Rvb22sbWS8v5kihji3yzSn5EAoA/Bz/g0C/Zn/AG0P2XPj58aNL/aB/ZY+Jnw+8P8AiPwlpk9pP418EX+lW91d213KI4o5LqKMSyCO5m6ds5rxj/grTp9v+1V/wdpeBPgL8Swt74c0bxh4F0E2F0P3UmnGG11OW1+ksl1cj/trX9BXwY/am/Zw/aL1fxHoPwI+Nfhzxjc+D7uKz8Snw3qcV5FY3UmTHFJJETGJP3Z47V+BP/BzN4A8f/sDf8FqvhN/wU98PaFNfaLrFzoWtRMSfKm1TRJYo5rFzjgSWsVr3/5ayelAH9H9fmb/AMHZ3wj8L/ET/gjP4z8b61ZRyX/gTxToOs6NL/HFLLqEVhJ/5Cvpa+6f2ZP2ofgf+1r8EdA/aB+AHjy11/wv4hs47ixvbWYEx5xvhlTOYpYzxJEeYyPz/Jj/AIPAP+Chnws8F/sp2v8AwTv8D+MbTUfGvjHXbLUfF+j20/nHSNHtZPtURuCDmGSW5FsYoz1jilJx+7yAe3/8Ghv/AChw0X/soOvf+jo6/UGvy+/4NDf+UOGi/wDZQde/9HR1+oNABX82/wDwevwm6/bb+DNpH1m+GUsf56nLX9JFfzZf8HtH/J6Pwc/7JnN/6cJqAP6I/g78LfCvwR+FXhj4MeCNPjttD8I6DaaPo9rGP9VbW0McMQ/ARivCP+C0Hwo8MfGv/glF+0F4L8WWkdxBD8KNZ1a03gHyrqwtJb62kz7TW0R/Cmf8Elv+Ch3wv/4KUfsbeEvjb4K8XWVz4ii0e0s/iFosM4+0aRrUcQFzFJFnIjklEksUvSWIg9QQPA/+Dlr/AIKF/Cv9kL/gnB46+D0viuxf4hfFzw3c+GvDHhqO4zcvY3QMN/dyR9Y4o7UzDzMcymKPuSAD5Z/4Mi/iTrmsfs4fHX4SXM7/ANm6F410rVbKLP8Aq5b60lilx+FhFXWf8Hi/7Ch+Lv7Inhj9uTwVpu7XPhTqR07xLLCnzyaHfSiPe3/XK68rHtcymuo/4M+v2TfFXwS/4J3a/wDHzxrZz21z8WfFovdHjnQpv0eyi+z20vI/5aTG6+sflnvX6ffHT4M+Cf2i/gz4q+A/xJ05rrQPGHh270bV4t2C1tcxGKTn++M5H4UAfO3/AAQ//bob/goV/wAE1/h58edd1ZbnxPYad/YHjpjNmX+17HEUssp7GaPyrrHpcivxi8Ah/wDgv1/wc6z+L5m/tf4T/DbWftFsqt5tq/hzQ5sW3t5V9fSebj0v5K8E/Zt/b3+O/wDwRA8Ofti/8E2vFb3x8R67ZS6L4XvLUtHHZazHMLGW/i7xRzabcSXUcvra2vY1+qv/AAaAfsJH4D/sJ6v+2D4t0jb4g+MWrZ02SRGEkWhWMkkMQx2825NzL6SRiE8jFAH7AUUUUAeA/wDBUfwnqPjP/gml+0F4P0S3aS91D4KeKLeyii4Msp0q68uP8TgV+Kv/AAZC+LtKsfjb8fvA888f9oap4W0K+tYyfn8m1ubqKT9bqKv6HdS02w1iwn03VLKO4t7iLy5oZRlJEPY/nX8s11p3xe/4Ngv+C3kXjDU/C2o6l8MNTuLqPTJlPGveDrqUDy45DxJdWpERMZI/e2seSI5RkA/qkr8g/wDgo7/wR9/4LmftI/tn+Nvjj+yb/wAFV9R+Hfw8168tZPDXg2P4s+J9OTTI47GGKUfZrSMwxbpopJcR/wDPX61+lH7LH7X/AOzZ+2r8MLP4w/syfGDRvGOiXUUbmbSb0eZayYz5VzD/AKy2l6/upQDx0r024ngsonuJ5kjjjG+WSToKAP5dfgD8Yf8Agql+yZ/wXr+Gv7AX7S//AAUc+KPjJtG+LHhzTvElrF8VtcvdH1KK6FpdGExXcuZojHciMiSPnniv6ka/l/8A2iv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"output": "The image is a 3D graph displaying energy consumption data for various sensors. The graph is color-coded to indicate the correlation between the sensors' energy consumption. Yellow represents a positive correlation, green indicates no correlation, and blue represents an inverse correlation.\n\nThe graph shows a total of 1", "partial": false }	WaterDispenserCoffeeMachine.jpg
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"output": "The image is a 3D graph displaying the energy consumption of sensors over time. The graph is color-coded to represent the correlation between the sensors' energy consumption. Yellow indicates a positive correlation, green signifies no correlation, and blue represents an inverse correlation.\n\nThere are several sensors visible", "partial": false }	KettleFridge.jpg
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"output": "The time series visualization is a 3D graph displaying energy consumption data from various sensors. The graph is color-coded to represent the correlation between the sensors. Yellow indicates a positive correlation, green signifies no correlation, and blue represents an inverse correlation.\n\nThere are several sensors in the", "partial": false }	MicroweaveFridge.jpg
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"output": "The image is a 3D graph displaying time series data for energy consumption of sensors. The graph is color-coded to represent the correlation between the sensors' energy consumption. Yellow indicates a positive correlation, green represents no correlation, and blue signifies an inverse correlation.\n\nThere are multiple sensors", "partial": false }	PrinterFridge.jpg
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"output": "The image displays a time series visualization with three different colored lines representing energy consumption. The yellow line indicates a positive correlation between the energy consumption and the time, while the green line represents no correlation. The blue line, on the other hand, shows an inverse correlation, meaning that as energy consumption increases, the time decre", "partial": false }	WaterDispenserFridge.jpg
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"output": "The image displays a time series visualization of energy consumption data, with the data being color-coded based on the correlation between the energy consumption and the time of day. The graph shows a clear pattern of energy consumption during the day, with a peak in the middle of the day and a gradual decline towards the", "partial": false }	MicroweaveKettle.jpg
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"output": "The image is a 3D graph displaying time series data of energy consumption for various sensors. The graph is color-coded to represent the correlation between the sensors' energy consumption. The yellow line indicates a positive correlation, meaning that the energy consumption of the sensors tends to increase or decrease together. The green", "partial": false }	PrinterKettle.jpg
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"output": "The time series visualization displays a graph with three different colored lines, each representing a different sensor's energy consumption. The yellow line indicates a positive correlation, the green line represents no correlation, and the blue line signifies an inverse correlation. The graph shows the energy consumption of the sensors over time, with each", "partial": false }	WaterDispenserKettle.jpg
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"output": "The image is a time series visualization of energy consumption data, with the data being color-coded to indicate the correlation between the energy consumption and the time. The color scheme is as follows: yellow represents a positive correlation, green represents no correlation, and blue represents a negative correlation.\n\nIn the graph, there", "partial": false }	PrinterMicroweave.jpg
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"output": "The time series visualization in the image displays a graph with three different colored lines. The yellow line represents a correlation between the energy consumption of the sensors, the green line indicates no correlation, and the blue line shows an inverse correlation. The graph is a 3D representation, which allows for a better understanding of", "partial": false }	WaterDispenserMicroweave.jpg
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"output": "The time series visualization shows a graph with three different colored lines representing energy consumption of sensors. The yellow line represents a positive correlation, the green line represents no correlation, and the blue line represents an inverse correlation. The graph is color-coded to indicate the relationship between the energy consumption of the sensors. The", "partial": false }	WaterDispenserPrinter.jpg

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