Datasets:
Imran1
/
medvqa_dataset

Dataset card Data Studio Files Community
image
unknown
question
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Is the brain healthy?
No
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"
What kind of symptoms will the disease on the upper left lobe of organ in the picture bring to the patient?
Visual impairment, vomiting, tinnitus, increased intracranial pressure
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"
What imaging modality was used?
MRI
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"
Is this a T1 weighted or T2 weighted MRI image?
T2
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"
What scanning plane does this image belong to?
Transverse Plane
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"
Which part of the human body is the organ located in the image?
Head
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"
Which lobe is abnormal?
Both
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"
Which organ system is imaged?
Head
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"
Is the brain normal appearing?
No
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"
Is the tumor enhancing?
Yes
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vq19pvnkNt27kV16jHv8AWuT+FnxY8d/CLxEz+GdZe1xMS0R5TI9j27EHqOK9Bv7q/bQF1JrkiSSLdII2PHGP1ryPVrdr1rieaZg5k346En16UAerSeJL2/1hvFvg60gsrmYmW4sLQbIt3U7F6Ln+70r3H4RftFHxxpTeE7+0e1uWjEdwccHB7enOK+RvB3jR7K9VZXyA2NwPFfRn7Onww8UfF1dY8U/Day+0Xnh+xFzqVuhwZISceYo74PWgD6t8N+FPDeq281reTx3DtHiTcPUdcdau+DPgN4z+3fZvCd0bu1S4JZpHCOgPQNnjH0ry34b+OtZ0zWBHq9nIlxFhXwNwP5da+jvC/wAULXQdJTWvEkMcKSINkTLtaQD2PagD0fwJ8OF8EaFH9o1GBfKDG42nJlkwcKAPeuS+IOuXVgo8P2kQa+u2yyIpyik9/SvPvF/7fnw28NTNZx2kZm3YjWAjAPbJ9al8B/F3SfibfPqenQeVc3DAPMzjcRjoKAMr49+PLT4c+Bp7q28s3UUZCMO74/kK+MvB2sw+JfGzXvizUyPPkDtM59+Qa98/bg1iLTdKi0Z5WU3Up4HJ96+VL1rGHM81zIgUfL5QGWPfqcUAfoT8JviJ8KrbwzH4f0jxXZmZYtuBMuScV8W/8FC/hH4qsY/EPiHR9eGopfxSS2se7cRxyo9sV5cmrfYds8cZGTlX+0Mjj05XvW34d+JK3c62esXt1cQg4Md1OZMew68EUAfDX7Qni74Z+J/BeiLPMqX40IQSQlBvhmRjjk9O4+hr52r6H/4KBfAhPht8Vr/WPDFlu0i4Ed7DJGjErDOeNxxgBZAU7cso7188UAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAdv8CNH1bXvG9po9pO0NrdXcUd7IqH5k3ZK56dAT9Aa+8v2QL6xg8ba1+1H4jtI5rWGWTSvCGnSfdkjjAV5D/s9vqa+L/2aIv7L8P8AjT4gSsNuhaKPIz2uJyYYyPf5mr7l8F+DtN8OeE/A3w1luHht4tHt2u5VGNvmBZHbHfmQ/XbQBf8AiXrVjf6zL8Q/h/MLGRxm508ScRseu0+h7Uz4SfCnxT8YdUt7fTDNNJcxNKX3DZEFxndn69O9bep/AP4dXl5LL4e+Kts0Zc4a7WSFj9QAwP8AOk0r4Y+Ifh1fx6noHiK01C23DzE0283BRnOcMqlWzQBb8U+DNX8HfbfDup6pYyNZwBy9pch1wTjB9CO4ryK7mRLqSOO4LDec8Yr07xvpVxraz3MGpeVNOX/dStgyYGW5yRn2zn2rx+SWVJZVmQfK5BOfTr07UAUry9tYL4RROVZTuAVRyetffH/BD34leH/Dfxa13QfFckYg1rSPsamQjDbmBA/Svz7vIfNuDJap+8J+XcfavW/2bPG154D8YwNb3TRLCQ/mK+057c0Afqn8L9U8H/sp/tkT/CrxvoWl3vhnxHdtPo/2u2ST7K7cuiOR909QD0qr/wAFldMvPhf4P0n4heH9Da00bUZ5Iknht9qZAzgY4xjP5V8efGj9olvjLo2lakuoTW+r+HrxJkv9+4tGG+Y569Cfzr1D9qf/AIKBj49/sn2PwL8X6j9vjgsYHsri52lhIkYAwRyDkHOf71AHxBqnxWEespe31xuBfKIT0b1PtXtnwo/aMTwrrGk3f9sRCMSIzJG/Ge9fIWoRumoNbyjLISNwPOP61v6TrDLpqBLlSEIOwN3/AKUAffP7Z9zbeNNK0nxlYTB7aW2DLIh4DHr/ACNfNV7pMep2F9efbFjFrZNLGr5Jc5ChQPXJrD8N/Hrxpr3hy18E+INWkeygBSzG/lV64q5qGs3elW+/R1UQyLsuZHI5UcgD9Py60AcV4tmu4tUh8P6ddO7EgO57kdcfnVrSBFY3CwM6GRXGGZ+M+/51Umt7/UPEq3dsgJywaXBwpxk5xVO1mtINQY3MpkQZ3Nngt3FAFj9qn4Y2vjP4JWvjvxppTOmi3UcV3tJ/f6dNKiFgR1KO0cgHqpyMV+b1fqPp2h33xT8Oan4Iu2c2Nxp0iJAz5UHA24H1Ar80PHvgrW/h94pu/CviC3EVzaysrqGyODQBj0UUUAFFFFABRRRQAUUUUAFFFFABRRRQB1fwltfEnirxVYfDTRriXyNc1O3jubeIf60hxtz9Ca/bPxL+wxNr32G4bx9omlGPTIFjk1XUUtjGAgBUhyM4Pcda/LX/AIJVeEdM1z9quw8VavZJcReG7STUYo5BlfNUYQkdDgnOPav0G+JvxT8Q/GPxTJf6t4pEUqsEHmoqRADsMYA/GgDL8efsq3fhO4nbwz4/sNZtoX2y3VtcdSQNxAblgCTgj0rj9Y8N+IPh9bRay/iCK5spCFmt4pAXjx3Poe/4V11v4D8V+IbO4QeM9BtYI5vI+1y6vCjSPjOAoOSPcivP/GHhnxd8OdQ+y+IofNtp+PNjlEsUw9VZeD9ODQB1OvaTB4g0K31Fr3bIVaRXcfebbjIYe1eK3KSWur3dpKwLI+Dg8H0r2L4WQ6nqGoQeB4k8+y1YMtnJIpPkSH37D+VeZfFzwrqvgTxo+natp8ttMJGWaOTHUHHUdRQBiXFgI7v7X0OMkGtvwojRs1yDznJf0Hp79qyrQz6tdR2EZLO7BVUd69JuvAx8M6L9qu4xEsKDeT1LHtQBp/CLQNS8WX2vWiAulposrgIcg5xzXmra1eT2baUWKpA5Vk9x/Kve/wBmzxx8LvhXo2t6t488QQR3usae9ta2qnlQfX0rwzWoNLk8T6jp+lX6SRyzmS2mB4YHtmgDlb23Wbc0kYLBshwec+n40tjbtgTRx4XB3Bq0bjTbm2n23DEHGVwvShj9mhYNHhieoXj+dADdJnaDUUckR/N/Ceg68V6v4Q17RJ7J9O1DSprqOUj94rYZO24DvXlehQLqOtpGMYUgLn1+leiSavZ6XYSWEyAbYlxImAMZIKk9unX3oAv63HofhmKa3069EjTjJdjgoCMYHqcd65B7zTJLmOxg0SJ3HyjaWyfrVqz8J6/41ujfkC3tM8SyygZHt7Vd1G98KeCrZtKsIZTft1u50KoR6DPNAHbfDiOzg1m10eCaEXFxgNHbqxC+gz7Gvgj/AIKU+El8LftNai0cPlrfQrOUx91jw3619zfCvw1ol5qMN5q/xAgt5XkBhtbdWeWZv7q44BPvXwr/AMFMvEOt6x+2P4q0rVra7tk0hre0tLO+RVlgT7PG5D7eC252OfTFAHgdFFFABRRRQAUUUUAFFFFABRRRQAUUUUAfUv8AwSv1u9T4w6xo0ECc+F7tkcJ8w+7kk+gr6ztU02W1v4LzxLDYTRgkeeuTId3IAH8zXxh/wS88T3nhb9qqzvoo4ZrX+yLs6haTZ/0mJUD+WMdMsq5/2d31H2D4lbSNZ1m61zU9PVYZJ3Z0gHzKS2cKCfwoAq6SPMb7NJrSyoWJDKpXJ7fSuhk8Y2eieG7vwt4g0Vb62ulxHLL8xgfs6+hFeY3N5Fb3nm6Za3KgfwO2Pwp1z8T9WtCi3mjxsRjmZM59/egDu4PFV94X062t21ee+tCoKxW4W2RuMbi0ah2PqC1cH8XvHh8T3cKCKCOOyBjiEEW0tk5OT3OR61Bd/EbULrTzDBYJEud6lF6fT0q7+zz8OrX4qfGDTdD8RXCx2ZuQ8qMeHGcnP5UAfTP/AATu/YK8UfEjwtcftD/EHSnSyb914X0w8PeyDjzTn7sYOADyTgntXOf8FEr7w78GtRj+EGn6na3niOQCfVYLAExWK9VTJ5Zz15xxzX2f+0X+2P8ADv8AYy/ZxhtvDklpLrkditp4d05VHD7RhyvZF6n1JxX5FzavrnxG8d3/AIy8Z6rLd3+oTS3d/eXT5eaVzk5J9fToBx2oASG01TVInvJQ7sAxkdjnACsSf/HaS4g1XQngadiJE+fbg9CBggV7B4CvPh5oPgXU5ta8M/aHlsCFkRipHduecZXIyORn3rP+K8Pw+1uZZ/DiTQN9kjXMwU7yFC54wV+70560Ad/+zd4H8A/tJeF9QsdWdbfU4IEiyoyVcnG4j09/avH/AI1+AfF3wW8d3nw/8Y2LQ3ULlVkGdsq9Qwz1BGD+NZvwU+LfiX9nr4qWfjfw8xkjt5gl7at9y6hz8ynt05HuK+4P24pvgx+158BfDPxQ8Bog1y2t/wB7InVVA4jb02+9AHxB8Pbq00y4kvtRjMoKHYM9Dg8/pW4XutZuFvprNpNq7AIo9xVc5H4Zrk9KkvdHumt7qPcY5CpGOBjitm48frbui6eBFtUK+3gDHGaAOwtV1q3svsv2k2pOMRKuWP4jpWb/AGHoayma/wBbDyknIJLfngf/AF6xE8fW8ySol47l+RjnnmmafrCy5WKM4z98rzQB6D4D0i0n1iBI9Sc5Y7QowPunH8q+DP299buPEX7YXj7VbqQu51wxbj3EcaRD9EFfa+j+LdP8Lu3iTV9QWKx01DdXMh/hSMbj9SegHc8V+bnjLxDqHizxZqXibVNUnvbi+vZZ5bu6ctJKWYncxPJJ96AM2iiigAooooAKKKKACiiigAooooAKKKKANfwJ468U/DXxXZ+NPBuqvZ6hYyh4Jk5z6qw6MpGQQeCCRX6beEPDd58V/h34d+J2haTcRR+IrKO4S13q3ls6btp/I+1fllX3L+wr+0b4h8d/ByP4MXWsyR3/AIUbdYsCQZbNjhRkKFXYTtGSSc5oA9g8QyXXhKZYtbtoRKvRCi549eOtcD468YL4huVRbJUXJPyg/wBK7i/+HVuxOteM/E4Zm+aO3E252/DPH1NY/iZ/B+j6ebWNYFk5KqOXNAHLaTHrk+lPK07pap0EkvDewB61c8PeKr7wdfrrOkN5V0n+olXIxXPvfzM5uJ3IXdlVPp6Cr09xBfrFGDnCAKFPPNAEnizxB4q+JGutrfjHxDcahcKNsXnuTtHoo7CpfD3gDV/HM4TTp0tLeyGx5JGC5J9fWpo/h74lOg3HiKww6W2BPHj5gp4H61neHfEeo6XefY7eEiSRh8m7AJ9xQB6bF8MPF+l+GbrTLq1mlt1hDSXUa71VNwycjIx/jVHxp4EsdWuZby51AWm2NVh2g/OR9OldD4R8Q+L10i9tbaKdEmtws0aE7WQkZyB2+tct4t1y5S5mS+JVYmOeeAR9aAOJ8Q6Q+kBdMuJlk2vnzPXNdP8ADr4l6r4WsLnww944sbpNrxByNp9RXO20OoeJb2S7WCR4w2FOCRitHxB4IutF0seIfOAQMFZN6k5IyOAfSgCrqwihuWZfmjYkggdaoaPpK6zeutplsHcysmfwq5PJFcaUrSg4wVVv7pxmpPA8ljbLITdmOck7W6bh2xQB0+mwWug2YW88LrHxncV5b8CKv6h4XttS07+1rWJYAnMttHyy/wC8Tj9KoSSeILzakV6JoyfuSHOPxrpvBun6jNiS9sy8QISdjyqg929s4GfegDw/9sHxXbfDz4BXdncaNJNJ4nk/s+3ZXCrDgby7dycLwAOvXFfD1eyftw/FW/8AiB8cdU8P22qSSaR4fupLLT7YP+7RlOHIHrkYP+7XjdABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXWfBD4kXvwn+J+k+NrSMyJb3AS6hBUGWB/lkQFgQpKkjOMjrXJ0dOlAH6l+Kfh5aaHqrW17cvcsrEn7Mcgnt2GR71yepfDiKy0ufxXrMEtvb+cUt1PBlbGT+WR+deZfsmft3ReKZtI+G3xem/wCJ1EVtNH1p4wI50CosUMvOS5IIDEcnAzkgV9EfHbxXceKfB2n2kdils+mB90cSgKSzgk/jgUAeYP4PvNSv1N+kcUUaKXCLjg/pnpR8SPC9v4SihvbK0MTo2CQ3DcDn9a9A8C2J8fa9o+gwMFSaOMTt/cRSS5/Ksv8AaOu9NcfY4n5+1P5a9whYYH5CgDofgRp0msaXcadfz7zqenvES/8ACxBZP/Hkx+Nc/wCLvhFPNp91dabbFL2xlBZcYI5YY/TFaPgabUPD+iWRW3dGWBXO4Ebl9fw7V29r8WrMkf8ACbaUt/aSvta8gYJOo9Sf4j9fzoA8/wDh1418RW2lXllc6g8a7FhnjAxuXIIH5qKxU8K6p45u/tFwkrxS3bKoXp7sfWvTrmT4N3HieKTw6smoQSazC8lvLF5Lyx7X3KzKSABnOcVha74xm0GOW10LT0sYSzLDGp3MM8ZLHrxQBCfAsfh3Tns9ElS5giP72SHs2OQfpXnvxMu7qO5Tw5aymSSSRcRqeF6dfyrsLLUNXgT+zLfxE091fEBrWJCcgnjJ6ZNcl430W+8IfEIadq423CzKZATypyOKAMzxD4P8RaHOmiz5kaWFXbYeB3H6GszR9OvdRu2tIgzNDney9B6V6n4m32+k2+uSRbj9mKbj/s9DXN/BaB4Hu9YuQAlxckEOvUd+tAE3hvwv41WDzdK1OCRNu4+ZIq8A8jJ//XV/xT8WF+DXwr1Xx/4t1CMQRW5FnZPMEF/cYJhh4GSGdVYgfwqx6Cuk16z8M+GPC9546vLj7No8EgFwA+92c9FC988ADvXwX+2D8efF3xY+IE/hzULGTTdK0aYx2OlseQf+eknq5H5UAeVa/rd94l1298R6o4a51C7kubhlGAZHYsxH4k1UoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAJLS8u9Pu4r+wupIJ4JFkhmhcq8bqchlI5BBAII6V9sfsr/tTWXx50dfhd8RtSjtvFkcYWyu3wqauo7egm45H8XUd1HxHU2n6hfaVexalpl5Jb3EDh4Z4XKsjDoQRyDQB+1/wf8A2etN8HfAbXPjx4kaZJtPt/Kt7FIWX52OOXIAxj09a+VfFutQ+L/GS3uryeVbGcs/lrnAz2FfL3w9/wCChH7XPgW4isrz45eJdc0Ir5d74Z1zWp7mwuoiMFWhdioOOjgBlPIIr6h+CHx9/Ze+OV/Ztrevf8IrdTTiOW11ZQ8RfA4Dqc4yepWgD0jxR8YPDHjDTbO38P6M8I0myW2SV/vyqOMtiuPsZdQS6l3MJbeUZaFzW9bfDK98P+I5tX0eKG+0qWdlhktJN0brz0x2Iq3aeE4dEWPxB40g8jT5XxbmKQEt9fQUAWfAuhaVpmk2uuagBFNeXjxwRn+6I2JasPVNAv8AW4DdPe+WiZLLM/y49Qa89/aS/bl+Gfwy+Jej+CvDuhXusf2WM69MR5KW3mJwkQP+sYKwY5wOQM5zje0vXdI+KHhtfEfhTxPBfaWMeY2nzbvLJUMUfujAMMq2CO4oA2/D3iHT/hrexa1pEP2q8yCJODsI6Yzn865/xlcSeKvFq+Kbq+Ja4k8ycltxUnk16t8CvgdpvinwX4g8f6dfeamnRi3+zzIS6vICEYe2QeawfiB8Pvg3+z78P5PiF8WPifpaPdybLLSobpftMkpUsFKn7vQ+3BoA3vHmneEB8JtFv9P11bnzldLuJE+aMrjjGcnOfSvNbnxD4a+Gmi2Nv4kS4uNQu3P9naHYReZcXB7nGQFUd3YgD1rxH4o/t+6z4c0CDwf8OND0Ji7POuopKbh4lJ2qjfwBsDOAOOPWvmnxh4+8X+PNdm8SeK9euLu8n+/K8h6dgB0A9hQB9K/tC/tdeKfDvii18OX3hvSzb28LTx6LZawJmtZiP3ck8kYZGcA7hGD8vGeor5b1fV9T1/VJ9a1m+kubu5kMlxPK2Wdj1JNV2ZmO5mJJ6kmkoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKks7u5sLuO+s5mjmhcPFIvVWByCKjooA67Tfj38aNGs20/SvibrNvAz72ihvWVd3rgV1V3+2n8eLrwofCI162jha0SB7pLXNwSowJPMJJEnU7hg8mvJ6KALOr6xquv6lLrGt6jNd3U7bpri4kLu5xjJJ5PArZ+HvxY+Ifwqu7i78A+KbjTzdxhLuJNrRzgZ270YFWxk4JGRk461ztFAHb3H7Sv7QMz3Zt/jN4lsor8obu00vWJbS3l2jC5hhZY+P8Ad6knqSa5TXPEXiDxPe/2l4l1281G52BPtF9dPM+3JONzknGSePc1TooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA/9k="
What kind of symptoms will the disease on the top of brain in the picture bring to the patient?
Visual impairment, vomiting, tinnitus, increased intracranial pressure
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"
Is this an MRI?
Yes
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"
What is the mr weighting in this image?
T2
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"
Is this a coronal section?
No
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"
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"
Where is the brain edema located?
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"
Is this a study of the head?
Yes
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"
Is this image normal?
No
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"
How many kinds of abnormalities are there in this image?
3
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"
How to prevent the occurrence of the disease on the top of brain in this image?
Medical treatment, supportive treatment, surgical treatment
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What modality is shown in this image?
MRI
"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"
Is this an MRI image with T1 weighted?
No
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HbLySMSzH1JPWgCxr+tXXiPXLzX75EWa9uXnlWMsVDMxJxuJOMnuSfeqlFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABSqzIwdGIIOQQeQaSigDSXxj4uSIwp4q1IIeqC+kwfwzVa71nWL+Lyb7VrmZM52Szswz64JqtRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//2Q=="
What scanning plane does this image belong to?
Transverse Plane
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Which part of the body does this image belong to?
Head
"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"
Which lobe is abnormal, left or right?
Left
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What is the organ system visualized?
Head
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What disease is/are shown on the left of brain?
Brain Edema, Brain Enhancing Tumor
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HbLySMSzH1JPWgCxr+tXXiPXLzX75EWa9uXnlWMsVDMxJxuJOMnuSfeqlFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABSqzIwdGIIOQQeQaSigDSXxj4uSIwp4q1IIeqC+kwfwzVa71nWL+Lyb7VrmZM52Szswz64JqtRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//2Q=="
How many kinds of abnormalities are there in this image?
2
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HbLySMSzH1JPWgCxr+tXXiPXLzX75EWa9uXnlWMsVDMxJxuJOMnuSfeqlFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABSqzIwdGIIOQQeQaSigDSXxj4uSIwp4q1IIeqC+kwfwzVa71nWL+Lyb7VrmZM52Szswz64JqtRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//2Q=="
How to treat the most severe disease in this image?
Medical treatment, supportive treatment, surgical treatment
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"
What modality is shown in this image?
MRI
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SAEDByrB+R27Uz9suH4u6RoetzRxvBo8Nna3UEkExOJSMSoccdQTQB8iftHfCvxn4C1aTUfFlv51rcysYbqK6V94654Jrw1ri2guZJ4YyN3+qJHIrtfF/izWdaa4ttRv3nMQOQ5zjtXnOpXcq3SyxMhRU2kDjvQBJdXVxp1+gaQbWbLknnPpX1Z/wT503xv4v8RXNroWpz21usO2UBvlYHKkH86+MdW1u51W68nbtEbnLLkn86/Rf/gnN4p8J+CPgzBdB1W5maTzJM5PIDDPPvQBraZ4K0Pwn8GPiDa39gZtQmvTaPMwyF2Pkda89/a1eL4Xfs1+HfC2g2cdu2ryi41CSJeSUUAKxB6EHoa2/GHxv0+Oz8UaSmvLEbzXIpEUoWGDy+WPA+teU/tzfFrQtc+HEHhvS7qOeVVHlPnOwEHoRx2FAHzTPqx126SBcbRl5Mn34FaS239oxC2uLkFy4CM3OPpXA+H9TvbC7WOS5AEnyuM9vWvUvhXoDeJPEsUcMiyRCQKkmOM+1AHReA/B/iVZEOp3D/Zyf3cpGcj8q7yw8NT3N6BEnyIDucn7xxwAueT9BXqsHw7sJNBhhKYXy8A+hIrnNV0eXwb4m0nW0iWQ6Vebpd8e4FWGM9OMZ4NAHrPhP9onxX4B+HUXwn8HXEtzbxpujd49gXcP3gZDnoe/etH4PfGv436MjTaHO19EJmOZU2qgJ/wBXxjgEcfWovht4P0fxDp11ciUK8szM4AGTnrzXpvh7wpo3gfwdNFYQbY0jZyxGckc9hQB8O/8ABbTwZbfHv4SS/GPTrCJtT8M2co1GEWuJDEdjOzsOTsZMgnjHtX4+V+4/xP8AGfhfxxD4l8L+JdMeS21y2lsLi3AyHjkBRi3THB61+NHx8+FWo/BT4va58NdSX5tOvCIWxw0TAMh/75IH1FAHH0UUUAFFFFABRRRQAUUUUAFFFFABRRRQB+rH/Buj8OfDK2HiL4zy+E7C91LRL9v9OT95NCWjRbeOQNxGu4XDDGN+RnOwY/WGz+Mf7Qeiaamu6mRcWN2+xwI1A4B/u4PvzX5Pf8EHvB3xr+AXwy8X/FXxDrNnp/g/4jWtr9h0Z9Okmvr2WyklEV0rHCQw/wCkTL/E0hC8KFBP6ifs9/G+y8UO/gnx1cSJZTgrGTCEwu3GCQc44xkUAberfGbUX8ZS6p4L8CajqL3dvEtzHaS5YFAM7E5LHjJxzXm/7Uv7QngXVfhbPqVy1tJ4aZPsmrRG3YXbXWf9Tj+HGcnI/Gsv9qCbxr+z/wCP7XxT8O9SYaaZN9m9vI2AuASp5z3PWl/aI8L6B+1n+zdpmveDY7VNTmvIzqaWyDcs3l87gD1JwM80Afnx8bdZ+D2trJ4k+Gy3VpujZXWVSQZMcAc8ZxXg7anPHE8cx3tkgI5OK91/aN/Z/wDGnwNhjsPFVgsMU5LQeU+QQD1I9a8Ou2t5bET/AGcJJETubH3zmgCjFA4lXzHKiWTlh/Svr79m3x/8OtB8B6Tof9uET37vFqNpI2PJYHCuPZh3r5Ot4pJTHctGQR8y4HH0rrfCTGO+hkWd0kPTtmgD6p+Ntl4ek8FjSdBtUE0jlnZCepyMMD6HBzXyz8XNQvmtx4c843KwALJNu3FiO49q+gPFcHie48BtdSazHJcw6SJ8KwJ2dT+OK+ZddS+t3mvWldpH4O988UAcjEA1/wCbAykp1BFfQf7OLqmoabczTLIkNwjEJ04P/wBavB9I0maXWm8sbRMSpcnjmvoD4E+FNe8K3qw3VqxeIeaoYH5kzzj86APtnU9GstJskYKqxuoZFIAycV5d4+sri6ubxJbcBLi2ARiev0/KvZNJhtviZ8HLHVrCEie2XYyg5ZWwM1ja98KLjxF4Wea1Qma3HygkZYZ5HtQBwv7MXie+i1k+FtXleORZHXc/RgOQfxr6iuoba10FTeFVjEJ3jt+NfOXwO+H+s3Xj43UsCsLZlJcx4ZQDgrnvXs/x81C80D4fs1pkN5QXIPTg/wD1qAPmz9oO+8GDxR5uhWsayGTFxIij5gOvT8K/OX/grj4N09vid4d+Lui2ixQ67oiW14FzzcQlgWPuVI/KvuDxXN/aZnncuZCCSSe9fL3/AAUU8A6n4l/ZutvENlavN/wjerrLO0a7isUmUJPsCfwoA+BaKKKACiiigAooooAKKKKACiiigAq94Y0WfxJ4l07w7awvJLf30NtHHGyhmZ3CgAsQAST3IHrVGrvhvX9S8KeIrDxRo1y0N5pt7FdWkyMQySxuHVgR0IIBzQB+1ek+OIf2bfFGn/Cy90hJfDGhQJptraKxASGILGjKxJI4XdjPtX1B/wAJj8G73w9pepeA/FMV2FvU89wArojAlgTgH8K/PjxL4m8TeNPDek+OPEWh3el3uuWUWoXGmXjtJLbtMPMKMWVS2Nw+baMjBwM1laXqPiPw5fC803WmRW++Ynxt9eDQB+kUF9H4ktp9G8Wokuj3MbfZGnIBQk8OvXPFfL+r/FnxZ+yH8Z106PVTJazSpIY3z5UiEdQM4zWN8Gv2xGsZD4U+Id40tmSFguCSTCOffpzXHftc+MfAfjmS2v8Aw/4gW6khXEO1SCFBPrgjrQB7V/wUu8ZfDv4pfB7w54+8F6gkyzF1lbzdzqxByrDsQSK+BrqU3FyttGmSAABnj3P1rR1fxNrU9j/ZN5qEhtw+fLeQ4BPfBqjolm9+6ywWE80xk/dCFCxb8BQBsabprTwgNsURjGC+a3vBeky6nrkNvDb5ZnAAA4HIFN0T4d+M9Tu9z6Pc24Y/euISnb0OK+s/2IP2ZtO1fxzb3/iO1maCC3Z5dp25fHyjOCOoFAHMx/DbXftlr4cuBKwvITbPnOBujyM+1fN3irw5JpN5eaZqFqyyRs645ypBxX6TeJNN8P6prHim1skUNocyraXCrnMgTKqf5Zr55/ax/Z20TVvBmnfGbwHcNL9vjjGrW8eCIZzndgAcDOOtAHxlbWBa/tw58uMSgOSvQZ6mvtz4DXXgbxj4Xsi/iCGfVrGMIC8YXzoyMEZx2+tfHesWA07UJLYxsMdQR0Ndf8E/GGj+H9ag/tK9eOTd+7kRzgNnNAH6OfBfSWsIb/w9ZSNFA6xywNzhjzuANepeGPCPkaXNECjeerZLLjGa+fv2cfipYXVzFp1xdiUuhIYtk8ckdfavo/TfElpd26fZgFiVcgE/dH1oAzPDPgHSfDktyIYl8yWTcSB17/lWF8X7vwzovhya78VX0X2RVJk85hxxngfhWp4u8XwaNDNePMBtjJU7gM8V8ZftQ/HPWvGevNo1neh7G3b50jc4Zsd+cHGTQBh/Fjxh4Q17U3074caIsCZIa4kkbDe4zXz5+1zd3dh+yB42tb7T3uEeC3EgA5VjdRhX57K2G+gr1HT/ABFaW11aXeo2ok8mVVkIH8OemPXFcB/wV+/aT0S0/Zy8PfD74N2MumW/ia7a38TlLREDxwqsgiLDk7mIPHBCNnrQB+Y9FFFABRRRQAUUUUAFFFFABRRRQAVJZ3lzp95Ff2UzRzQSLJDIvVWU5BH0IqOigD9jfjTrlz8UtZs/ijqMqsfFlhbavEyrjKXMKSrgDtiuatfgH428Y208ulaa5+z43ybCOvTPHuK0v+COhj/by+B9zovi3UIdPuPgnYaXp+q3MiEJcaZKJksyo3lmZPszxv0Hzx4HPH038RNT+FvhiLU9N0L4hWlje3MoJsGJ/dIqgIu4dSQMn0oA+B/H/wAPvE3gm+WDVnaJy2Bk4wfQ1lNZ3+pQkTzkqkZKHBJ4/GvTvjnr2iXd7NBNqS30gJw6njPP59q840+9L8vAFj5VgoxgYoA1vgN8A/GP7QXj5fCGhWPmcbpZsHaqggHPB7Gv0l0r9hjw98N/BelaDpeor51vEsbXBiUliOc8/dFeIf8ABHqLRT441mPUxGbnyl8gMvOMsDz+K1+iOueGLDUrHy7k7YwQ5JbAOPX1oA+aT8BPAOnzh10RZjDCTLcn7skh5JJxk4r53+Mf7dK/A3Ub/wAI+BRELuF2Tz4Ru57c5HHSuq/4KFft7WPw91r/AIU/8E9SgmntrQx6jeQsf3UzdgcYJwR0PFfniBrfi7XXnublnmuJSZZbiQke5JNAHoPiX9sj45a9rNzqv/CXT27Xku6Y2xCq/XGR3rpfBf7bnxM07Q4vDGuSW95ZklXEtvuLAknnsevBxxXkmseBbHTJdMe48XWUNvf3Pk/bJg4iSQ9AxC8Z6A+9X9Z+HWpeGT9na/t7pkB3SW0gZcZ6j1/CgD3e3+Eun/HS0TxJ4ZsY4JLsHeIzuXOTleT8p61SvP2E/H8ZX+zoLiOWR2CZg3qCOeqZ/OsT9jv44P8ACX4j2uleJS50u+uI47lJCf3ILY8zHbGTnFfph4B1vwz4lsY5rCwSRVlwA7HaU6h1JByDQB8Tfs9eEfH/AMPvEDab4nEsJt5SiSOuAecZGecHmvsHwP4l8nTo5Lp2ICckn2qv+0z8GbuNF8Y6DppktWXezxqAYsY6+3WvMvEfxLh8L/Ds3klwoeK3kViT/FjigDnv2nf2i7fRY7mxgui08pKQqh5Pv2x3r5hPiCaaQT3km8M2+Zt2TVRotZ+LnjG71O5umCeYxiJYdM5zmu78J/CDwXOjDWvEkcBSPIJGdx9OcUAc3rHjC01yzTRtA0izs1UgvcmIl345JOe9eG/8FMdCk8P/ALNnh++mt4rldR8TiKO52gm3ZIHYgZOQWB6jsCO9fTvi34UeA9G0tJvDXic3d2XyYBCQAMdc18P/APBUr4hJc+LPDPwetLncND09r6/jVgQlxcbQAcN18uNThlBAcEEhqAPlGiiigAooooAKKKKACiiigAooooAKKKKAPof/AIJnftU+Lv2Zv2kdMsLDV71PDvjO5h0bxPp1tciNLlJGKQSyZB3CGWRZccZCsMjOa++v2ifh/f8AhHx5f2Wq30omNy4KMSSpLZwfzFfkDbXNxZXMd5ZzvFLE4eKWNiGRgcggjoQe9frV+zZ8Vbj9sr9n7R/jFrOoyXGv6SlvoviwzXjXE7XNvbIi3kpPzZnVC5LZJffyTzQBwcPhF73X4rGRd0sjYVfXNfT3wz/Yc8PS/CG/+JXjWWSOzNq6WxdQoaUjgjJ6Akc1zXwL+DZ+KXx2sbDT7J5LOOdBI6Af6pTuZvqcEV71+2f8fvDWr+Jbf4SeFNTe28L6DBHaxxLGq+dsA+Y9zjp+FAHyD8AvirN+zb8bxrdvdubZZDHMA2coWB/pXvf7Wf8AwUu8WeJvBy+CPhbey2r3SbLm8jZ1kVD2QgjB49K+XPitdaRfeMJ77w9YPFbFsfPzkjjrgdag8Pmzu9etJ9bt0lQfKYySMnHHT3oAufDv9mH4x/GK+jk0Twle3st7Jn7YynHrksTjv1qp8T/2Wfit8G4ptQ8Y+Gri0SGcKN6cTdM4I68GvTND/aI+JX2ez+HOm+KZdAsYOHtbO6eMTHsWwRu44rr7Xx/HreiXHgPxndHVYLgFx5zFirccg9elAHhsHhP4b+OfAei6DeJhbnVlXUV6mFCQAy57/qMVd8S/Brwp4a8NW1pbeO7d5IYXbyriVi/3ztGcYJxjrW/4++EXhe68Ca7p/grVLi1vpbYG0R3HyMZOSCMdBTfGX7NPxQk12y0iHwfqc1uttDI7WsDyBkaIEMWXI568mgDyW+t7q5jhGzM0TNtuc8yDt+Vfd3/BLD9prw1rkUPwI+JLrHfW52aBdynmcMzZhPuCRivJJ/2QPCPgnQI/EHj7xc+nCSMMtjFYPJLg9iegrwzVdYT4f/FSDxD4Av50is7sTWUzLtcMjAgkDgUAfuT4m8OaK/gPU7XV0UW8mnyxuCwAAKkDr6Gvxu/aE+I1/qHivUPBGmXpexg1BysqPztPTtzwa9I1v/gpJ8ftb+HUvgu/vAhni2PcByHK54+7gV88Xq3WoSyahAzXEkpzIWB3Z6n6igDvfAfgNF0karpt+8QZTuJBAI/D610/hrwRb3cpXUJbuSVpANtsm7Irzfwn4r8V6JCtvpUrDHWIuQPy716h8Pfi/wCIbDUEXUPCUZY4yzRshI7k8/yxQB2f7VugfCb9k/8AY3179pzxB45jkvbJoNP8K+HorCSSfV9RuCwjUuPlhjQJJK7vgbYiq7naNH/Efxb4r1/xz4mvvF/ijUXu9Q1G5ee7uJDku7HJNfYf/BY79pWT4iePdB+Buha7DcaX4btBe6lbJH81tqMwIMRc9QsWzj1dgegr4roAKKKKACiiigAooooAKKKKACiiigAooooAK7z9nj9oP4ifs6ePofFvgXxRfWNvcMkOuWlqylL603fPE6OCjnGdpYHa2CMVwdFAH9GVh+198CPCP7PmjeJP+CbVpfyWnjTw9a3er+JdWktbjULN5ELSafMIw0cE8LZSQKeGzgkc15h+zh+zr/wvzxNfeJviTrVwlnbM0l0YzlnbOSBxxnJr8rf+Cfn/AAUJ8TfsbaxqfgzxJp13rXw98U7F8TaLZzKlzEy/curVm+VZV/ut8rrlSVyGH7dfs2a38N/Bf7M8vx88H/FXQdf8H+JCIbW9tCZD9qCb2tjsyVlUMNynpjrQB8pftoX3w702+HhP4UfC630SwtW2tczXbzz3LjGXdmPHfgYFeHr9jl0OBTLi5Qkkk43DmvXf2tPGnhr4j67DH4QtZI4Q3+kuEwucnOPrnv6VufBD9i3RPizPZRWevN5dxbl7zbgNCoBJPOeBj0oA+edZvHvngumfZdRAKrqeWA6fjXQeCfHc3hO9Oqa5EXCxtgsfvcYqp4h8N2WgeL9R8JyT+ZHZ3ckMc+chtrlcj64zWLr1swVYGuVeNTyCecZ7UAd38O/FupfELxl/Zxt5orK5dYWkRc7Azjnpiu8+MHx0+Lvwk+Iv2/wF49uYbeILHblSCVCIo2upBXpjjGMVkfs++KdZ1q1tPBujWiW0dze20COyDc2ScZbGccVnftJ+CfiL4T8VXVj428OTwvJKxSSRD0zgHnqMUAc98SP2jvjR8Vbt5fF3i28uFcgFA+2P/vlcCuXhgVcGSPe+dzZHWpxYi3gUFSXI4TPWtq78Iaj4a8KL4h1m1Aa8cLagnnaOpI9PSgDEnkIlhtPNJaZwSVP3favpW1/Zq8PW/wAKtN8e6Gq3013CxdQATEwPOVHP415d4D/Z11zxj8O7jx/bTLi3JO0yDPHPAyT6V6n+z78Rr238HDSl1ELc2E+YYZSP3sZHIIPBHByPegDzTWPB8+n3Czt+7dO4XGOa3viv+3z8MP2L/gOdX8f/AAn0Hxj4x1GPy/Bun6kHXbKCu64uDGyu8Ma5G0EZZ1GeK7D9qj4g/stfAT4QH4zfGH4k2Wm6hqAMmi+B7FzLqWpyHzCBHEqsY4i0Ui+fLtiDLt3biFP44/tAfGjX/j58U9S+I+ul41uJPL06zL5WztVJ8uFfQAEk+rMzHJJNAGF498eeLvih401T4h+PNcl1LWdZvXutRvZgAZZXOScKAqgdAqgKoAAAAArIoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvZv2ZP26Pjb+y9pVx4N8L3dvq3ha91Bb278Mavva2+0gBDcR7WBimMY2bhkEY3K2AK8ZooA/VX4DftK/sx/tYfB+81aLxfp3g3xtpVpe3ut+EtWncRixt1jdruC6MaxuP3gUQlvNJViFIBx6R/wTa/4KA/sneJvFvi34QR/EN9I8SXemf2f4Um1uHyINXuJJDEVtpQzDcdykLJsZg2VB2tj8YqdFLLBKs8EjI6MGR0bBUjoQexoA/YbxD+zN41uNW8QS6rpVws1lbPPIzoScg89M881mfA/wCHPgT4raPd/DHxPt03xE+B4fupSwSWfDAQSHooY7cOelfMHhf/AIL1ftxeE9A0TwzY6b4Dms9I0210+4W78MGV9Ut4URNly7ykneqYZo/Lb5iQVOCPbPhb/wAFRf2Wviv4Ok8a/EzwdpXg7xrYGFY9KtXkis7+YDJmicAiJN38Mh44G40Ad7f6fq37GXjrR/BvxOvbWx12bxBCsFlHdRyTRRL1mYA8LuIGe9Gt/D745fFnxfqsMt3dXUFs8lxeXN1K3lx5bdnJyAMEV8d/G/43+EPiH8XLj40/En4yxaxHfXoUT2U5mnjIUHYsYO4KAAN2AueM5r339mn/AILy6N4D0rUv2fvjB4W1DVPAWp6VNp9vrttbQi/szITtlZcAuqE9N5Yj0wKAOx+GbeBfDeu3Om/FjwtPflXXyHsr3ywhDHPYhgeK9m+Nnwc8A/HDw3o3jj4MeKoLK0OnCO60C/ucTW80eQVQY+ZSO55ry+0tv2cvFGjNrUX7Wfw7ltLeRHn1OXxLDEke4bgrbjlWwclSAw6EA1598a/+CiH7H/7OjP4e+EV/e/ETVYbcSWl3p0qx6aJTuB3S7txGQOAp4INAHu/wO+LvhX9mnwx4jPx3tZE0LTNNuLq68oKZZESEuViV2UPIQvC5GTxXxn4p/wCCp/wX8OeKLzVfhT8J9f1GDe5sY9buIrNe+3esLSnHTIBBPqK+ev2tf23fi5+13rUE/jIWumaRaENZ6DpqYhjkA2mRmI3SMR/eOB2Ayc+N0AdR8YPjN8R/jx43n+IPxR8SzanqUyLEskoAWGJeEiRQAFVRwAPqckk1y9FFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//9k="
What type of MRI is shown in this image?
T2
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"
What scanning plane does this image belong to?
Transverse Plane
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"
Which part do the organs in this image locate from the aspect of the whole body?
Head
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"
Where is the brain edema in this image?
Left Lobe
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SAEDByrB+R27Uz9suH4u6RoetzRxvBo8Nna3UEkExOJSMSoccdQTQB8iftHfCvxn4C1aTUfFlv51rcysYbqK6V94654Jrw1ri2guZJ4YyN3+qJHIrtfF/izWdaa4ttRv3nMQOQ5zjtXnOpXcq3SyxMhRU2kDjvQBJdXVxp1+gaQbWbLknnPpX1Z/wT503xv4v8RXNroWpz21usO2UBvlYHKkH86+MdW1u51W68nbtEbnLLkn86/Rf/gnN4p8J+CPgzBdB1W5maTzJM5PIDDPPvQBraZ4K0Pwn8GPiDa39gZtQmvTaPMwyF2Pkda89/a1eL4Xfs1+HfC2g2cdu2ryi41CSJeSUUAKxB6EHoa2/GHxv0+Oz8UaSmvLEbzXIpEUoWGDy+WPA+teU/tzfFrQtc+HEHhvS7qOeVVHlPnOwEHoRx2FAHzTPqx126SBcbRl5Mn34FaS239oxC2uLkFy4CM3OPpXA+H9TvbC7WOS5AEnyuM9vWvUvhXoDeJPEsUcMiyRCQKkmOM+1AHReA/B/iVZEOp3D/Zyf3cpGcj8q7yw8NT3N6BEnyIDucn7xxwAueT9BXqsHw7sJNBhhKYXy8A+hIrnNV0eXwb4m0nW0iWQ6Vebpd8e4FWGM9OMZ4NAHrPhP9onxX4B+HUXwn8HXEtzbxpujd49gXcP3gZDnoe/etH4PfGv436MjTaHO19EJmOZU2qgJ/wBXxjgEcfWovht4P0fxDp11ciUK8szM4AGTnrzXpvh7wpo3gfwdNFYQbY0jZyxGckc9hQB8O/8ABbTwZbfHv4SS/GPTrCJtT8M2co1GEWuJDEdjOzsOTsZMgnjHtX4+V+4/xP8AGfhfxxD4l8L+JdMeS21y2lsLi3AyHjkBRi3THB61+NHx8+FWo/BT4va58NdSX5tOvCIWxw0TAMh/75IH1FAHH0UUUAFFFFABRRRQAUUUUAFFFFABRRRQB+rH/Buj8OfDK2HiL4zy+E7C91LRL9v9OT95NCWjRbeOQNxGu4XDDGN+RnOwY/WGz+Mf7Qeiaamu6mRcWN2+xwI1A4B/u4PvzX5Pf8EHvB3xr+AXwy8X/FXxDrNnp/g/4jWtr9h0Z9Okmvr2WyklEV0rHCQw/wCkTL/E0hC8KFBP6ifs9/G+y8UO/gnx1cSJZTgrGTCEwu3GCQc44xkUAberfGbUX8ZS6p4L8CajqL3dvEtzHaS5YFAM7E5LHjJxzXm/7Uv7QngXVfhbPqVy1tJ4aZPsmrRG3YXbXWf9Tj+HGcnI/Gsv9qCbxr+z/wCP7XxT8O9SYaaZN9m9vI2AuASp5z3PWl/aI8L6B+1n+zdpmveDY7VNTmvIzqaWyDcs3l87gD1JwM80Afnx8bdZ+D2trJ4k+Gy3VpujZXWVSQZMcAc8ZxXg7anPHE8cx3tkgI5OK91/aN/Z/wDGnwNhjsPFVgsMU5LQeU+QQD1I9a8Ou2t5bET/AGcJJETubH3zmgCjFA4lXzHKiWTlh/Svr79m3x/8OtB8B6Tof9uET37vFqNpI2PJYHCuPZh3r5Ot4pJTHctGQR8y4HH0rrfCTGO+hkWd0kPTtmgD6p+Ntl4ek8FjSdBtUE0jlnZCepyMMD6HBzXyz8XNQvmtx4c843KwALJNu3FiO49q+gPFcHie48BtdSazHJcw6SJ8KwJ2dT+OK+ZddS+t3mvWldpH4O988UAcjEA1/wCbAykp1BFfQf7OLqmoabczTLIkNwjEJ04P/wBavB9I0maXWm8sbRMSpcnjmvoD4E+FNe8K3qw3VqxeIeaoYH5kzzj86APtnU9GstJskYKqxuoZFIAycV5d4+sri6ubxJbcBLi2ARiev0/KvZNJhtviZ8HLHVrCEie2XYyg5ZWwM1ja98KLjxF4Wea1Qma3HygkZYZ5HtQBwv7MXie+i1k+FtXleORZHXc/RgOQfxr6iuoba10FTeFVjEJ3jt+NfOXwO+H+s3Xj43UsCsLZlJcx4ZQDgrnvXs/x81C80D4fs1pkN5QXIPTg/wD1qAPmz9oO+8GDxR5uhWsayGTFxIij5gOvT8K/OX/grj4N09vid4d+Lui2ixQ67oiW14FzzcQlgWPuVI/KvuDxXN/aZnncuZCCSSe9fL3/AAUU8A6n4l/ZutvENlavN/wjerrLO0a7isUmUJPsCfwoA+BaKKKACiiigAooooAKKKKACiiigAq94Y0WfxJ4l07w7awvJLf30NtHHGyhmZ3CgAsQAST3IHrVGrvhvX9S8KeIrDxRo1y0N5pt7FdWkyMQySxuHVgR0IIBzQB+1ek+OIf2bfFGn/Cy90hJfDGhQJptraKxASGILGjKxJI4XdjPtX1B/wAJj8G73w9pepeA/FMV2FvU89wArojAlgTgH8K/PjxL4m8TeNPDek+OPEWh3el3uuWUWoXGmXjtJLbtMPMKMWVS2Nw+baMjBwM1laXqPiPw5fC803WmRW++Ynxt9eDQB+kUF9H4ktp9G8Wokuj3MbfZGnIBQk8OvXPFfL+r/FnxZ+yH8Z106PVTJazSpIY3z5UiEdQM4zWN8Gv2xGsZD4U+Id40tmSFguCSTCOffpzXHftc+MfAfjmS2v8Aw/4gW6khXEO1SCFBPrgjrQB7V/wUu8ZfDv4pfB7w54+8F6gkyzF1lbzdzqxByrDsQSK+BrqU3FyttGmSAABnj3P1rR1fxNrU9j/ZN5qEhtw+fLeQ4BPfBqjolm9+6ywWE80xk/dCFCxb8BQBsabprTwgNsURjGC+a3vBeky6nrkNvDb5ZnAAA4HIFN0T4d+M9Tu9z6Pc24Y/euISnb0OK+s/2IP2ZtO1fxzb3/iO1maCC3Z5dp25fHyjOCOoFAHMx/DbXftlr4cuBKwvITbPnOBujyM+1fN3irw5JpN5eaZqFqyyRs645ypBxX6TeJNN8P6prHim1skUNocyraXCrnMgTKqf5Zr55/ax/Z20TVvBmnfGbwHcNL9vjjGrW8eCIZzndgAcDOOtAHxlbWBa/tw58uMSgOSvQZ6mvtz4DXXgbxj4Xsi/iCGfVrGMIC8YXzoyMEZx2+tfHesWA07UJLYxsMdQR0Ndf8E/GGj+H9ag/tK9eOTd+7kRzgNnNAH6OfBfSWsIb/w9ZSNFA6xywNzhjzuANepeGPCPkaXNECjeerZLLjGa+fv2cfipYXVzFp1xdiUuhIYtk8ckdfavo/TfElpd26fZgFiVcgE/dH1oAzPDPgHSfDktyIYl8yWTcSB17/lWF8X7vwzovhya78VX0X2RVJk85hxxngfhWp4u8XwaNDNePMBtjJU7gM8V8ZftQ/HPWvGevNo1neh7G3b50jc4Zsd+cHGTQBh/Fjxh4Q17U3074caIsCZIa4kkbDe4zXz5+1zd3dh+yB42tb7T3uEeC3EgA5VjdRhX57K2G+gr1HT/ABFaW11aXeo2ok8mVVkIH8OemPXFcB/wV+/aT0S0/Zy8PfD74N2MumW/ia7a38TlLREDxwqsgiLDk7mIPHBCNnrQB+Y9FFFABRRRQAUUUUAFFFFABRRRQAVJZ3lzp95Ff2UzRzQSLJDIvVWU5BH0IqOigD9jfjTrlz8UtZs/ijqMqsfFlhbavEyrjKXMKSrgDtiuatfgH428Y208ulaa5+z43ybCOvTPHuK0v+COhj/by+B9zovi3UIdPuPgnYaXp+q3MiEJcaZKJksyo3lmZPszxv0Hzx4HPH038RNT+FvhiLU9N0L4hWlje3MoJsGJ/dIqgIu4dSQMn0oA+B/H/wAPvE3gm+WDVnaJy2Bk4wfQ1lNZ3+pQkTzkqkZKHBJ4/GvTvjnr2iXd7NBNqS30gJw6njPP59q840+9L8vAFj5VgoxgYoA1vgN8A/GP7QXj5fCGhWPmcbpZsHaqggHPB7Gv0l0r9hjw98N/BelaDpeor51vEsbXBiUliOc8/dFeIf8ABHqLRT441mPUxGbnyl8gMvOMsDz+K1+iOueGLDUrHy7k7YwQ5JbAOPX1oA+aT8BPAOnzh10RZjDCTLcn7skh5JJxk4r53+Mf7dK/A3Ub/wAI+BRELuF2Tz4Ru57c5HHSuq/4KFft7WPw91r/AIU/8E9SgmntrQx6jeQsf3UzdgcYJwR0PFfniBrfi7XXnublnmuJSZZbiQke5JNAHoPiX9sj45a9rNzqv/CXT27Xku6Y2xCq/XGR3rpfBf7bnxM07Q4vDGuSW95ZklXEtvuLAknnsevBxxXkmseBbHTJdMe48XWUNvf3Pk/bJg4iSQ9AxC8Z6A+9X9Z+HWpeGT9na/t7pkB3SW0gZcZ6j1/CgD3e3+Eun/HS0TxJ4ZsY4JLsHeIzuXOTleT8p61SvP2E/H8ZX+zoLiOWR2CZg3qCOeqZ/OsT9jv44P8ACX4j2uleJS50u+uI47lJCf3ILY8zHbGTnFfph4B1vwz4lsY5rCwSRVlwA7HaU6h1JByDQB8Tfs9eEfH/AMPvEDab4nEsJt5SiSOuAecZGecHmvsHwP4l8nTo5Lp2ICckn2qv+0z8GbuNF8Y6DppktWXezxqAYsY6+3WvMvEfxLh8L/Ds3klwoeK3kViT/FjigDnv2nf2i7fRY7mxgui08pKQqh5Pv2x3r5hPiCaaQT3km8M2+Zt2TVRotZ+LnjG71O5umCeYxiJYdM5zmu78J/CDwXOjDWvEkcBSPIJGdx9OcUAc3rHjC01yzTRtA0izs1UgvcmIl345JOe9eG/8FMdCk8P/ALNnh++mt4rldR8TiKO52gm3ZIHYgZOQWB6jsCO9fTvi34UeA9G0tJvDXic3d2XyYBCQAMdc18P/APBUr4hJc+LPDPwetLncND09r6/jVgQlxcbQAcN18uNThlBAcEEhqAPlGiiigAooooAKKKKACiiigAooooAKKKKAPof/AIJnftU+Lv2Zv2kdMsLDV71PDvjO5h0bxPp1tciNLlJGKQSyZB3CGWRZccZCsMjOa++v2ifh/f8AhHx5f2Wq30omNy4KMSSpLZwfzFfkDbXNxZXMd5ZzvFLE4eKWNiGRgcggjoQe9frV+zZ8Vbj9sr9n7R/jFrOoyXGv6SlvoviwzXjXE7XNvbIi3kpPzZnVC5LZJffyTzQBwcPhF73X4rGRd0sjYVfXNfT3wz/Yc8PS/CG/+JXjWWSOzNq6WxdQoaUjgjJ6Akc1zXwL+DZ+KXx2sbDT7J5LOOdBI6Af6pTuZvqcEV71+2f8fvDWr+Jbf4SeFNTe28L6DBHaxxLGq+dsA+Y9zjp+FAHyD8AvirN+zb8bxrdvdubZZDHMA2coWB/pXvf7Wf8AwUu8WeJvBy+CPhbey2r3SbLm8jZ1kVD2QgjB49K+XPitdaRfeMJ77w9YPFbFsfPzkjjrgdag8Pmzu9etJ9bt0lQfKYySMnHHT3oAufDv9mH4x/GK+jk0Twle3st7Jn7YynHrksTjv1qp8T/2Wfit8G4ptQ8Y+Gri0SGcKN6cTdM4I68GvTND/aI+JX2ez+HOm+KZdAsYOHtbO6eMTHsWwRu44rr7Xx/HreiXHgPxndHVYLgFx5zFirccg9elAHhsHhP4b+OfAei6DeJhbnVlXUV6mFCQAy57/qMVd8S/Brwp4a8NW1pbeO7d5IYXbyriVi/3ztGcYJxjrW/4++EXhe68Ca7p/grVLi1vpbYG0R3HyMZOSCMdBTfGX7NPxQk12y0iHwfqc1uttDI7WsDyBkaIEMWXI568mgDyW+t7q5jhGzM0TNtuc8yDt+Vfd3/BLD9prw1rkUPwI+JLrHfW52aBdynmcMzZhPuCRivJJ/2QPCPgnQI/EHj7xc+nCSMMtjFYPJLg9iegrwzVdYT4f/FSDxD4Av50is7sTWUzLtcMjAgkDgUAfuT4m8OaK/gPU7XV0UW8mnyxuCwAAKkDr6Gvxu/aE+I1/qHivUPBGmXpexg1BysqPztPTtzwa9I1v/gpJ8ftb+HUvgu/vAhni2PcByHK54+7gV88Xq3WoSyahAzXEkpzIWB3Z6n6igDvfAfgNF0karpt+8QZTuJBAI/D610/hrwRb3cpXUJbuSVpANtsm7Irzfwn4r8V6JCtvpUrDHWIuQPy716h8Pfi/wCIbDUEXUPCUZY4yzRshI7k8/yxQB2f7VugfCb9k/8AY3179pzxB45jkvbJoNP8K+HorCSSfV9RuCwjUuPlhjQJJK7vgbYiq7naNH/Efxb4r1/xz4mvvF/ijUXu9Q1G5ee7uJDku7HJNfYf/BY79pWT4iePdB+Buha7DcaX4btBe6lbJH81tqMwIMRc9QsWzj1dgegr4roAKKKKACiiigAooooAKKKKACiiigAooooAK7z9nj9oP4ifs6ePofFvgXxRfWNvcMkOuWlqylL603fPE6OCjnGdpYHa2CMVwdFAH9GVh+198CPCP7PmjeJP+CbVpfyWnjTw9a3er+JdWktbjULN5ELSafMIw0cE8LZSQKeGzgkc15h+zh+zr/wvzxNfeJviTrVwlnbM0l0YzlnbOSBxxnJr8rf+Cfn/AAUJ8TfsbaxqfgzxJp13rXw98U7F8TaLZzKlzEy/curVm+VZV/ut8rrlSVyGH7dfs2a38N/Bf7M8vx88H/FXQdf8H+JCIbW9tCZD9qCb2tjsyVlUMNynpjrQB8pftoX3w702+HhP4UfC630SwtW2tczXbzz3LjGXdmPHfgYFeHr9jl0OBTLi5Qkkk43DmvXf2tPGnhr4j67DH4QtZI4Q3+kuEwucnOPrnv6VufBD9i3RPizPZRWevN5dxbl7zbgNCoBJPOeBj0oA+edZvHvngumfZdRAKrqeWA6fjXQeCfHc3hO9Oqa5EXCxtgsfvcYqp4h8N2WgeL9R8JyT+ZHZ3ckMc+chtrlcj64zWLr1swVYGuVeNTyCecZ7UAd38O/FupfELxl/Zxt5orK5dYWkRc7Azjnpiu8+MHx0+Lvwk+Iv2/wF49uYbeILHblSCVCIo2upBXpjjGMVkfs++KdZ1q1tPBujWiW0dze20COyDc2ScZbGccVnftJ+CfiL4T8VXVj428OTwvJKxSSRD0zgHnqMUAc98SP2jvjR8Vbt5fF3i28uFcgFA+2P/vlcCuXhgVcGSPe+dzZHWpxYi3gUFSXI4TPWtq78Iaj4a8KL4h1m1Aa8cLagnnaOpI9PSgDEnkIlhtPNJaZwSVP3favpW1/Zq8PW/wAKtN8e6Gq3013CxdQATEwPOVHP415d4D/Z11zxj8O7jx/bTLi3JO0yDPHPAyT6V6n+z78Rr238HDSl1ELc2E+YYZSP3sZHIIPBHByPegDzTWPB8+n3Czt+7dO4XGOa3viv+3z8MP2L/gOdX8f/AAn0Hxj4x1GPy/Bun6kHXbKCu64uDGyu8Ma5G0EZZ1GeK7D9qj4g/stfAT4QH4zfGH4k2Wm6hqAMmi+B7FzLqWpyHzCBHEqsY4i0Ui+fLtiDLt3biFP44/tAfGjX/j58U9S+I+ul41uJPL06zL5WztVJ8uFfQAEk+rMzHJJNAGF498eeLvih401T4h+PNcl1LWdZvXutRvZgAZZXOScKAqgdAqgKoAAAAArIoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvZv2ZP26Pjb+y9pVx4N8L3dvq3ha91Bb278Mavva2+0gBDcR7WBimMY2bhkEY3K2AK8ZooA/VX4DftK/sx/tYfB+81aLxfp3g3xtpVpe3ut+EtWncRixt1jdruC6MaxuP3gUQlvNJViFIBx6R/wTa/4KA/sneJvFvi34QR/EN9I8SXemf2f4Um1uHyINXuJJDEVtpQzDcdykLJsZg2VB2tj8YqdFLLBKs8EjI6MGR0bBUjoQexoA/YbxD+zN41uNW8QS6rpVws1lbPPIzoScg89M881mfA/wCHPgT4raPd/DHxPt03xE+B4fupSwSWfDAQSHooY7cOelfMHhf/AIL1ftxeE9A0TwzY6b4Dms9I0210+4W78MGV9Ut4URNly7ykneqYZo/Lb5iQVOCPbPhb/wAFRf2Wviv4Ok8a/EzwdpXg7xrYGFY9KtXkis7+YDJmicAiJN38Mh44G40Ad7f6fq37GXjrR/BvxOvbWx12bxBCsFlHdRyTRRL1mYA8LuIGe9Gt/D745fFnxfqsMt3dXUFs8lxeXN1K3lx5bdnJyAMEV8d/G/43+EPiH8XLj40/En4yxaxHfXoUT2U5mnjIUHYsYO4KAAN2AueM5r339mn/AILy6N4D0rUv2fvjB4W1DVPAWp6VNp9vrttbQi/szITtlZcAuqE9N5Yj0wKAOx+GbeBfDeu3Om/FjwtPflXXyHsr3ywhDHPYhgeK9m+Nnwc8A/HDw3o3jj4MeKoLK0OnCO60C/ucTW80eQVQY+ZSO55ry+0tv2cvFGjNrUX7Wfw7ltLeRHn1OXxLDEke4bgrbjlWwclSAw6EA1598a/+CiH7H/7OjP4e+EV/e/ETVYbcSWl3p0qx6aJTuB3S7txGQOAp4INAHu/wO+LvhX9mnwx4jPx3tZE0LTNNuLq68oKZZESEuViV2UPIQvC5GTxXxn4p/wCCp/wX8OeKLzVfhT8J9f1GDe5sY9buIrNe+3esLSnHTIBBPqK+ev2tf23fi5+13rUE/jIWumaRaENZ6DpqYhjkA2mRmI3SMR/eOB2Ayc+N0AdR8YPjN8R/jx43n+IPxR8SzanqUyLEskoAWGJeEiRQAFVRwAPqckk1y9FFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//9k="
Is this a study of the pelvic cavity?
No
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"
Is this image normal?
No
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"
What is the color of abnormality in this image?
Light grey
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SAEDByrB+R27Uz9suH4u6RoetzRxvBo8Nna3UEkExOJSMSoccdQTQB8iftHfCvxn4C1aTUfFlv51rcysYbqK6V94654Jrw1ri2guZJ4YyN3+qJHIrtfF/izWdaa4ttRv3nMQOQ5zjtXnOpXcq3SyxMhRU2kDjvQBJdXVxp1+gaQbWbLknnPpX1Z/wT503xv4v8RXNroWpz21usO2UBvlYHKkH86+MdW1u51W68nbtEbnLLkn86/Rf/gnN4p8J+CPgzBdB1W5maTzJM5PIDDPPvQBraZ4K0Pwn8GPiDa39gZtQmvTaPMwyF2Pkda89/a1eL4Xfs1+HfC2g2cdu2ryi41CSJeSUUAKxB6EHoa2/GHxv0+Oz8UaSmvLEbzXIpEUoWGDy+WPA+teU/tzfFrQtc+HEHhvS7qOeVVHlPnOwEHoRx2FAHzTPqx126SBcbRl5Mn34FaS239oxC2uLkFy4CM3OPpXA+H9TvbC7WOS5AEnyuM9vWvUvhXoDeJPEsUcMiyRCQKkmOM+1AHReA/B/iVZEOp3D/Zyf3cpGcj8q7yw8NT3N6BEnyIDucn7xxwAueT9BXqsHw7sJNBhhKYXy8A+hIrnNV0eXwb4m0nW0iWQ6Vebpd8e4FWGM9OMZ4NAHrPhP9onxX4B+HUXwn8HXEtzbxpujd49gXcP3gZDnoe/etH4PfGv436MjTaHO19EJmOZU2qgJ/wBXxjgEcfWovht4P0fxDp11ciUK8szM4AGTnrzXpvh7wpo3gfwdNFYQbY0jZyxGckc9hQB8O/8ABbTwZbfHv4SS/GPTrCJtT8M2co1GEWuJDEdjOzsOTsZMgnjHtX4+V+4/xP8AGfhfxxD4l8L+JdMeS21y2lsLi3AyHjkBRi3THB61+NHx8+FWo/BT4va58NdSX5tOvCIWxw0TAMh/75IH1FAHH0UUUAFFFFABRRRQAUUUUAFFFFABRRRQB+rH/Buj8OfDK2HiL4zy+E7C91LRL9v9OT95NCWjRbeOQNxGu4XDDGN+RnOwY/WGz+Mf7Qeiaamu6mRcWN2+xwI1A4B/u4PvzX5Pf8EHvB3xr+AXwy8X/FXxDrNnp/g/4jWtr9h0Z9Okmvr2WyklEV0rHCQw/wCkTL/E0hC8KFBP6ifs9/G+y8UO/gnx1cSJZTgrGTCEwu3GCQc44xkUAberfGbUX8ZS6p4L8CajqL3dvEtzHaS5YFAM7E5LHjJxzXm/7Uv7QngXVfhbPqVy1tJ4aZPsmrRG3YXbXWf9Tj+HGcnI/Gsv9qCbxr+z/wCP7XxT8O9SYaaZN9m9vI2AuASp5z3PWl/aI8L6B+1n+zdpmveDY7VNTmvIzqaWyDcs3l87gD1JwM80Afnx8bdZ+D2trJ4k+Gy3VpujZXWVSQZMcAc8ZxXg7anPHE8cx3tkgI5OK91/aN/Z/wDGnwNhjsPFVgsMU5LQeU+QQD1I9a8Ou2t5bET/AGcJJETubH3zmgCjFA4lXzHKiWTlh/Svr79m3x/8OtB8B6Tof9uET37vFqNpI2PJYHCuPZh3r5Ot4pJTHctGQR8y4HH0rrfCTGO+hkWd0kPTtmgD6p+Ntl4ek8FjSdBtUE0jlnZCepyMMD6HBzXyz8XNQvmtx4c843KwALJNu3FiO49q+gPFcHie48BtdSazHJcw6SJ8KwJ2dT+OK+ZddS+t3mvWldpH4O988UAcjEA1/wCbAykp1BFfQf7OLqmoabczTLIkNwjEJ04P/wBavB9I0maXWm8sbRMSpcnjmvoD4E+FNe8K3qw3VqxeIeaoYH5kzzj86APtnU9GstJskYKqxuoZFIAycV5d4+sri6ubxJbcBLi2ARiev0/KvZNJhtviZ8HLHVrCEie2XYyg5ZWwM1ja98KLjxF4Wea1Qma3HygkZYZ5HtQBwv7MXie+i1k+FtXleORZHXc/RgOQfxr6iuoba10FTeFVjEJ3jt+NfOXwO+H+s3Xj43UsCsLZlJcx4ZQDgrnvXs/x81C80D4fs1pkN5QXIPTg/wD1qAPmz9oO+8GDxR5uhWsayGTFxIij5gOvT8K/OX/grj4N09vid4d+Lui2ixQ67oiW14FzzcQlgWPuVI/KvuDxXN/aZnncuZCCSSe9fL3/AAUU8A6n4l/ZutvENlavN/wjerrLO0a7isUmUJPsCfwoA+BaKKKACiiigAooooAKKKKACiiigAq94Y0WfxJ4l07w7awvJLf30NtHHGyhmZ3CgAsQAST3IHrVGrvhvX9S8KeIrDxRo1y0N5pt7FdWkyMQySxuHVgR0IIBzQB+1ek+OIf2bfFGn/Cy90hJfDGhQJptraKxASGILGjKxJI4XdjPtX1B/wAJj8G73w9pepeA/FMV2FvU89wArojAlgTgH8K/PjxL4m8TeNPDek+OPEWh3el3uuWUWoXGmXjtJLbtMPMKMWVS2Nw+baMjBwM1laXqPiPw5fC803WmRW++Ynxt9eDQB+kUF9H4ktp9G8Wokuj3MbfZGnIBQk8OvXPFfL+r/FnxZ+yH8Z106PVTJazSpIY3z5UiEdQM4zWN8Gv2xGsZD4U+Id40tmSFguCSTCOffpzXHftc+MfAfjmS2v8Aw/4gW6khXEO1SCFBPrgjrQB7V/wUu8ZfDv4pfB7w54+8F6gkyzF1lbzdzqxByrDsQSK+BrqU3FyttGmSAABnj3P1rR1fxNrU9j/ZN5qEhtw+fLeQ4BPfBqjolm9+6ywWE80xk/dCFCxb8BQBsabprTwgNsURjGC+a3vBeky6nrkNvDb5ZnAAA4HIFN0T4d+M9Tu9z6Pc24Y/euISnb0OK+s/2IP2ZtO1fxzb3/iO1maCC3Z5dp25fHyjOCOoFAHMx/DbXftlr4cuBKwvITbPnOBujyM+1fN3irw5JpN5eaZqFqyyRs645ypBxX6TeJNN8P6prHim1skUNocyraXCrnMgTKqf5Zr55/ax/Z20TVvBmnfGbwHcNL9vjjGrW8eCIZzndgAcDOOtAHxlbWBa/tw58uMSgOSvQZ6mvtz4DXXgbxj4Xsi/iCGfVrGMIC8YXzoyMEZx2+tfHesWA07UJLYxsMdQR0Ndf8E/GGj+H9ag/tK9eOTd+7kRzgNnNAH6OfBfSWsIb/w9ZSNFA6xywNzhjzuANepeGPCPkaXNECjeerZLLjGa+fv2cfipYXVzFp1xdiUuhIYtk8ckdfavo/TfElpd26fZgFiVcgE/dH1oAzPDPgHSfDktyIYl8yWTcSB17/lWF8X7vwzovhya78VX0X2RVJk85hxxngfhWp4u8XwaNDNePMBtjJU7gM8V8ZftQ/HPWvGevNo1neh7G3b50jc4Zsd+cHGTQBh/Fjxh4Q17U3074caIsCZIa4kkbDe4zXz5+1zd3dh+yB42tb7T3uEeC3EgA5VjdRhX57K2G+gr1HT/ABFaW11aXeo2ok8mVVkIH8OemPXFcB/wV+/aT0S0/Zy8PfD74N2MumW/ia7a38TlLREDxwqsgiLDk7mIPHBCNnrQB+Y9FFFABRRRQAUUUUAFFFFABRRRQAVJZ3lzp95Ff2UzRzQSLJDIvVWU5BH0IqOigD9jfjTrlz8UtZs/ijqMqsfFlhbavEyrjKXMKSrgDtiuatfgH428Y208ulaa5+z43ybCOvTPHuK0v+COhj/by+B9zovi3UIdPuPgnYaXp+q3MiEJcaZKJksyo3lmZPszxv0Hzx4HPH038RNT+FvhiLU9N0L4hWlje3MoJsGJ/dIqgIu4dSQMn0oA+B/H/wAPvE3gm+WDVnaJy2Bk4wfQ1lNZ3+pQkTzkqkZKHBJ4/GvTvjnr2iXd7NBNqS30gJw6njPP59q840+9L8vAFj5VgoxgYoA1vgN8A/GP7QXj5fCGhWPmcbpZsHaqggHPB7Gv0l0r9hjw98N/BelaDpeor51vEsbXBiUliOc8/dFeIf8ABHqLRT441mPUxGbnyl8gMvOMsDz+K1+iOueGLDUrHy7k7YwQ5JbAOPX1oA+aT8BPAOnzh10RZjDCTLcn7skh5JJxk4r53+Mf7dK/A3Ub/wAI+BRELuF2Tz4Ru57c5HHSuq/4KFft7WPw91r/AIU/8E9SgmntrQx6jeQsf3UzdgcYJwR0PFfniBrfi7XXnublnmuJSZZbiQke5JNAHoPiX9sj45a9rNzqv/CXT27Xku6Y2xCq/XGR3rpfBf7bnxM07Q4vDGuSW95ZklXEtvuLAknnsevBxxXkmseBbHTJdMe48XWUNvf3Pk/bJg4iSQ9AxC8Z6A+9X9Z+HWpeGT9na/t7pkB3SW0gZcZ6j1/CgD3e3+Eun/HS0TxJ4ZsY4JLsHeIzuXOTleT8p61SvP2E/H8ZX+zoLiOWR2CZg3qCOeqZ/OsT9jv44P8ACX4j2uleJS50u+uI47lJCf3ILY8zHbGTnFfph4B1vwz4lsY5rCwSRVlwA7HaU6h1JByDQB8Tfs9eEfH/AMPvEDab4nEsJt5SiSOuAecZGecHmvsHwP4l8nTo5Lp2ICckn2qv+0z8GbuNF8Y6DppktWXezxqAYsY6+3WvMvEfxLh8L/Ds3klwoeK3kViT/FjigDnv2nf2i7fRY7mxgui08pKQqh5Pv2x3r5hPiCaaQT3km8M2+Zt2TVRotZ+LnjG71O5umCeYxiJYdM5zmu78J/CDwXOjDWvEkcBSPIJGdx9OcUAc3rHjC01yzTRtA0izs1UgvcmIl345JOe9eG/8FMdCk8P/ALNnh++mt4rldR8TiKO52gm3ZIHYgZOQWB6jsCO9fTvi34UeA9G0tJvDXic3d2XyYBCQAMdc18P/APBUr4hJc+LPDPwetLncND09r6/jVgQlxcbQAcN18uNThlBAcEEhqAPlGiiigAooooAKKKKACiiigAooooAKKKKAPof/AIJnftU+Lv2Zv2kdMsLDV71PDvjO5h0bxPp1tciNLlJGKQSyZB3CGWRZccZCsMjOa++v2ifh/f8AhHx5f2Wq30omNy4KMSSpLZwfzFfkDbXNxZXMd5ZzvFLE4eKWNiGRgcggjoQe9frV+zZ8Vbj9sr9n7R/jFrOoyXGv6SlvoviwzXjXE7XNvbIi3kpPzZnVC5LZJffyTzQBwcPhF73X4rGRd0sjYVfXNfT3wz/Yc8PS/CG/+JXjWWSOzNq6WxdQoaUjgjJ6Akc1zXwL+DZ+KXx2sbDT7J5LOOdBI6Af6pTuZvqcEV71+2f8fvDWr+Jbf4SeFNTe28L6DBHaxxLGq+dsA+Y9zjp+FAHyD8AvirN+zb8bxrdvdubZZDHMA2coWB/pXvf7Wf8AwUu8WeJvBy+CPhbey2r3SbLm8jZ1kVD2QgjB49K+XPitdaRfeMJ77w9YPFbFsfPzkjjrgdag8Pmzu9etJ9bt0lQfKYySMnHHT3oAufDv9mH4x/GK+jk0Twle3st7Jn7YynHrksTjv1qp8T/2Wfit8G4ptQ8Y+Gri0SGcKN6cTdM4I68GvTND/aI+JX2ez+HOm+KZdAsYOHtbO6eMTHsWwRu44rr7Xx/HreiXHgPxndHVYLgFx5zFirccg9elAHhsHhP4b+OfAei6DeJhbnVlXUV6mFCQAy57/qMVd8S/Brwp4a8NW1pbeO7d5IYXbyriVi/3ztGcYJxjrW/4++EXhe68Ca7p/grVLi1vpbYG0R3HyMZOSCMdBTfGX7NPxQk12y0iHwfqc1uttDI7WsDyBkaIEMWXI568mgDyW+t7q5jhGzM0TNtuc8yDt+Vfd3/BLD9prw1rkUPwI+JLrHfW52aBdynmcMzZhPuCRivJJ/2QPCPgnQI/EHj7xc+nCSMMtjFYPJLg9iegrwzVdYT4f/FSDxD4Av50is7sTWUzLtcMjAgkDgUAfuT4m8OaK/gPU7XV0UW8mnyxuCwAAKkDr6Gvxu/aE+I1/qHivUPBGmXpexg1BysqPztPTtzwa9I1v/gpJ8ftb+HUvgu/vAhni2PcByHK54+7gV88Xq3WoSyahAzXEkpzIWB3Z6n6igDvfAfgNF0karpt+8QZTuJBAI/D610/hrwRb3cpXUJbuSVpANtsm7Irzfwn4r8V6JCtvpUrDHWIuQPy716h8Pfi/wCIbDUEXUPCUZY4yzRshI7k8/yxQB2f7VugfCb9k/8AY3179pzxB45jkvbJoNP8K+HorCSSfV9RuCwjUuPlhjQJJK7vgbYiq7naNH/Efxb4r1/xz4mvvF/ijUXu9Q1G5ee7uJDku7HJNfYf/BY79pWT4iePdB+Buha7DcaX4btBe6lbJH81tqMwIMRc9QsWzj1dgegr4roAKKKKACiiigAooooAKKKKACiiigAooooAK7z9nj9oP4ifs6ePofFvgXxRfWNvcMkOuWlqylL603fPE6OCjnGdpYHa2CMVwdFAH9GVh+198CPCP7PmjeJP+CbVpfyWnjTw9a3er+JdWktbjULN5ELSafMIw0cE8LZSQKeGzgkc15h+zh+zr/wvzxNfeJviTrVwlnbM0l0YzlnbOSBxxnJr8rf+Cfn/AAUJ8TfsbaxqfgzxJp13rXw98U7F8TaLZzKlzEy/curVm+VZV/ut8rrlSVyGH7dfs2a38N/Bf7M8vx88H/FXQdf8H+JCIbW9tCZD9qCb2tjsyVlUMNynpjrQB8pftoX3w702+HhP4UfC630SwtW2tczXbzz3LjGXdmPHfgYFeHr9jl0OBTLi5Qkkk43DmvXf2tPGnhr4j67DH4QtZI4Q3+kuEwucnOPrnv6VufBD9i3RPizPZRWevN5dxbl7zbgNCoBJPOeBj0oA+edZvHvngumfZdRAKrqeWA6fjXQeCfHc3hO9Oqa5EXCxtgsfvcYqp4h8N2WgeL9R8JyT+ZHZ3ckMc+chtrlcj64zWLr1swVYGuVeNTyCecZ7UAd38O/FupfELxl/Zxt5orK5dYWkRc7Azjnpiu8+MHx0+Lvwk+Iv2/wF49uYbeILHblSCVCIo2upBXpjjGMVkfs++KdZ1q1tPBujWiW0dze20COyDc2ScZbGccVnftJ+CfiL4T8VXVj428OTwvJKxSSRD0zgHnqMUAc98SP2jvjR8Vbt5fF3i28uFcgFA+2P/vlcCuXhgVcGSPe+dzZHWpxYi3gUFSXI4TPWtq78Iaj4a8KL4h1m1Aa8cLagnnaOpI9PSgDEnkIlhtPNJaZwSVP3favpW1/Zq8PW/wAKtN8e6Gq3013CxdQATEwPOVHP415d4D/Z11zxj8O7jx/bTLi3JO0yDPHPAyT6V6n+z78Rr238HDSl1ELc2E+YYZSP3sZHIIPBHByPegDzTWPB8+n3Czt+7dO4XGOa3viv+3z8MP2L/gOdX8f/AAn0Hxj4x1GPy/Bun6kHXbKCu64uDGyu8Ma5G0EZZ1GeK7D9qj4g/stfAT4QH4zfGH4k2Wm6hqAMmi+B7FzLqWpyHzCBHEqsY4i0Ui+fLtiDLt3biFP44/tAfGjX/j58U9S+I+ul41uJPL06zL5WztVJ8uFfQAEk+rMzHJJNAGF498eeLvih401T4h+PNcl1LWdZvXutRvZgAZZXOScKAqgdAqgKoAAAAArIoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvZv2ZP26Pjb+y9pVx4N8L3dvq3ha91Bb278Mavva2+0gBDcR7WBimMY2bhkEY3K2AK8ZooA/VX4DftK/sx/tYfB+81aLxfp3g3xtpVpe3ut+EtWncRixt1jdruC6MaxuP3gUQlvNJViFIBx6R/wTa/4KA/sneJvFvi34QR/EN9I8SXemf2f4Um1uHyINXuJJDEVtpQzDcdykLJsZg2VB2tj8YqdFLLBKs8EjI6MGR0bBUjoQexoA/YbxD+zN41uNW8QS6rpVws1lbPPIzoScg89M881mfA/wCHPgT4raPd/DHxPt03xE+B4fupSwSWfDAQSHooY7cOelfMHhf/AIL1ftxeE9A0TwzY6b4Dms9I0210+4W78MGV9Ut4URNly7ykneqYZo/Lb5iQVOCPbPhb/wAFRf2Wviv4Ok8a/EzwdpXg7xrYGFY9KtXkis7+YDJmicAiJN38Mh44G40Ad7f6fq37GXjrR/BvxOvbWx12bxBCsFlHdRyTRRL1mYA8LuIGe9Gt/D745fFnxfqsMt3dXUFs8lxeXN1K3lx5bdnJyAMEV8d/G/43+EPiH8XLj40/En4yxaxHfXoUT2U5mnjIUHYsYO4KAAN2AueM5r339mn/AILy6N4D0rUv2fvjB4W1DVPAWp6VNp9vrttbQi/szITtlZcAuqE9N5Yj0wKAOx+GbeBfDeu3Om/FjwtPflXXyHsr3ywhDHPYhgeK9m+Nnwc8A/HDw3o3jj4MeKoLK0OnCO60C/ucTW80eQVQY+ZSO55ry+0tv2cvFGjNrUX7Wfw7ltLeRHn1OXxLDEke4bgrbjlWwclSAw6EA1598a/+CiH7H/7OjP4e+EV/e/ETVYbcSWl3p0qx6aJTuB3S7txGQOAp4INAHu/wO+LvhX9mnwx4jPx3tZE0LTNNuLq68oKZZESEuViV2UPIQvC5GTxXxn4p/wCCp/wX8OeKLzVfhT8J9f1GDe5sY9buIrNe+3esLSnHTIBBPqK+ev2tf23fi5+13rUE/jIWumaRaENZ6DpqYhjkA2mRmI3SMR/eOB2Ayc+N0AdR8YPjN8R/jx43n+IPxR8SzanqUyLEskoAWGJeEiRQAFVRwAPqckk1y9FFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//9k="
How many kinds of abnormalities are there in this image?
1
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"
How to treat the most severe disease in this image?
Pharmacotherapy, rehabilitation
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"
What modality is shown in this image?
MRI
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"
Is this an MRI image with T2 weighted?
Yes
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"
Which plane is the image scanned, transverse plane or coronal plane?
Transverse Plane
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"
Do the organs in the image exist in the head?
Yes
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"
Where are the abnormalities in this image?
Right Lobe
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"
Which organ system is imaged?
Head
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"
What diseases are included in the picture?
Brain Edema, Brain Enhancing Tumor
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9Q8PJZPIuY8HBHOcYrP0O0S30dbUvtIJCkU3xNqbwKCrbgcZGar6Dq8U9wttydzgA+tAHV/EqzgsPhXDYaXaI9/dzR7nIAJHUjn1wPzrwT4l/DSz0rRJPEnjyTz0gQtb2/mHa8nUg45P4V7N418UvLPb6DYweYYzmeTqUAUH8Ov6V598Yvh74i+IOkacv2yZNNi3vdy+WSqc4UfiaAPlTxdqE2t3U3labFbWSOy2gjjwoUcAc9frXsPwL8A+Nvi1ocOg+FtZg0/UdK0qW5giaX/j7kiJIjxngsp6+1eRfErV4LzxI+n6Xb+Rp9m/lwRkYLgcbvqetdt8AfEmu+DNck13TphGwsZViZWPAdcE/lQBvftlfE/UfG1lpGgJqzXf9ng/aEWQvgjjHsB1ryLwzqV5ohW4jncZAZ1X+71wRWj4i1u41PVriG/jKqFUpMST17Vh31spjEYcNNGWKqR94deDQB2sviC9uGS+tp8Ryw8kdcHtXoHwk1rXdLtTBZy5yuDOMjyhj8+c14t4a1i4SOEGFPkfJZ1JB56V7N8FfFk/hy4N+kymdmyHKg7RnjHHPSgD7O/Zr8TeAvBnwKbxx8Z/Bxvbj+1mtfDl0YjuuI/K3yBWb+DcAuR3Jry3xL4u8U67rF5q2mSyppdjMZ0hPDIu8YU88j5hyfSvZ/hR8OvFf7T/wcF7qOuBrXwrL5lrYwW6xqkcihmckcschsk8DaeK+Xv2hfi9ZWXiebSPB6pHZsRZy+RNnzgvBPHXJx+QoA+Uv+C1P7GHgnTfC2j/tf/BbwpDp8N9cm38cW1pG217uUB0uuu0Z5VlAGDg85OPzhr95/DPgHxX+2L+zN4s+AmpaLaroTRia9u7yLLWznCJIvGSQwGBkV+Ifxz+GmpfB34v+I/hlqyBZtG1aa2OBgFVc7SPwxQBylFFFABRRRQAUUUUAFFFFABRRRQAUUUUAfob/AMG/uraXH8YNZ0e+sRl7q1d7h2G3yyHBGD0wQDn39q/XX4keKfB9kqw6dqEAfJBVexwa/CT/AIJ/fGrW/hB4Z1m98N6S1zf3N8sUJjBJWMJuc8e5UfjX383inU54rWZruY3E1qssjLKThiMkEfXNAHt/iPWxqN3Mbi8ACsdoznPPWqWl+ILbUpTYoo3BcAZ615b4Z1fWdRt0vnu3ImTjc5/rW1pN4NK1eO8uLwbT1IagDrPEyniBPTpWJ4elmtvEtuskhVepUc5rsk0STVLJbk4YGPIYHrXMa0kOiyNfsygKD07UAdDpVxbrqc9xqkkKwSyYeZ2+6mef0Fc1+058aNP1vSIPhH4Fu7b7Hb4llKKWaaX0JBHQkYryv4p/HCSwsTZRXGVkO0qrDla8l1f4oeZK50C3VJZGzJJKuSG9R6UAZGtWRXWmhlUEK/PPAOa7nwbZrp2k3M6KOLUbcdsnA/nXJ6H4cudauDNNL+8lJZmZhgtnPevb/C/wg1r/AIV7ealcaayK09rDAzrguFYM+B1xgUAeP6vZSx3DLNGjB0yBisiPSEa6EkZYHIALduK7rxN4Zk1DVJNPtpEiMTcMWx2xiuUks7y01B4Dl5dxChBlcUAU4tNmFzFCspVN/IUcD3r6M/Zq+Aeq/FTTbj+y2i8+1t/tUjzybEWE55LduhP4V4HZSC5nWzVgqzToXyewOSM9q9RufjXrHw68DxeBvBGuy273rRyajJZzFZJQkRjSEsDnbhmJ9zQB6T4n/aq8f/AHUZvAvwW+IUgS5s2ttcswgltrsfMoVAcFcK7jd3Jz2qL9nn4N+AbC11D4oftMTXlpp6xi4srGA4mvZSSVUei8jJrzf4af8I78PtNb4j+O4ItY1SdZRZ6bPz+9bGyV887V+Y474HrWf4t+KvjfxhYTS69f3EsTTfuoiQFUZzgKOi+w4oA+tPBH7QX7Pvi8XvwvT4aWljpdzF5y3onaSdnUhgCcAryMfQ1+NP8AwU3+Fw8K/tFaz4gh1xblbiG3eVps+ZKxXbu6YJIUE5x1r9Cv2evBHiHxl4ja50LTJ5nSCNW8vGQS3IAJ57dK/Of/AIKU+KLjVP2jNS0pllVYkXek2Q0ZV5E2EHocKD+NAHzxRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH1z/wSqsNM8TeMdZ0LU7mJTb2Zlhj2ZdixUH9VAr66OuXWg67LahiVEhCqewPavzW/ZV+PF9+z78WLLxfEjvayzwx36pJtxGJkctzwcBTweME1+pEWn+H/EHi2LU5pIltL2FLiC4A+Uqygg8eo/nQBBD4xSVBBZZjWMfKm7vSjXbi9vYluZ2ygYkde1a+ueDtF0dG1C1vYriKQ4iWMndjtu4wO1cxeS2q3BgNqImZhiQyYOOeP60AfUvw6u1v/AtreXEnzfZhvJ78V5/8R3e6sJI7RPMkyRHGO5PGBXYfAy7ivvBMFiQG8q0f7pznAqp8MPCl944+MGlaNbRK8aTiSZWXjG7nj6ZoA+ZfiB+zr4h1LQG8QahaX8M8cgEcIhJVl6Zz+teZReHU8LXP2LV2ZiH3sUiJx7V++ejeCfDnh74f2HhbxJ8K57mzSxWeS8aBGUsVGSOSQOT19K/Gr9vfx94T8Q/H7xHYfDvRLeDTba/CJJAF3ORnP3QABk9PagDzbTfiJpPh25W+tdEe62lSYLrhGAIyOCCM+3au++Hn7Z/jnRNYsD4o8MadqGm2sssktkWZN2+NUADZ4AKhvxNeN3mha1dSXEckLKYrM3I8wgBkzjIPtkfnUNhpmp/2QurRxu1uGMZlRsqWHVQehxQB9Lap8MtX8dCfxX4F0O/u9JvB5lne28BkVFP8LkDqvQnA6ZwK4m8+Bnxgv3ebT/h3rdwkQJElpZySKRjrwvTrXuH/AASE/bS1D4JfHbQfhZ4xnt5PCer6h9mljvFykUspVFIPYZP61+33hL4HfCm38bzeJ9B8F2ttcqzCd4R8rEnqVPBH86AP5pPEOn3+jamtjqGkSWM0aZMbxkHPrzVnw1d2FhN/aWrxy3F47kwKp4XH3d3PTpX6Zf8ABwT+z18OvD+peHvin4b0mzsNTvWktrpbS1SITCNd24hRyfevzA0q4FtIsjxlsHIGP0oA7fRdDi1K7/tfx1qy2u9N8iKNxz2G0e2PzqW8uLfW7f8Asvw1pMjsBuJb5mP5AViWcet+IC81tCxTH7wseAcdDW/4V1/xj4bgOm6Jpe+Yv/rFHIGfXtQB65+yx8C/i7D430m5i1qHRWmnWeH+0bnyDtRWfcAx5Hy4B71+Ln7QHxJuvi/8avE/xLu717htZ1q4uVlfPzKzkg4PTjtX63+MR43+HXwe8U/GbxfeTW8Ol6HcXDTsxVVkK7IxuJ5Jd1A9SRX4wUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFfq7+wr4+8JftG/sx6fFpniYf8JF4TtYLfXLWeNgUZvNVCrE/MpWMH23AV+UVeh/s5ftMfEb9mTxXc+J/AU0MiX9obbULG6BMVxGTkZAPDA8g9qAP1Y1i08Q+EY/O1XZNbZAIDD8Olc/quv8AgXVFVmdiWHzL82Qf9nHX8a3vhR4OvfiX8IvCnxE8erNbnxB4ZstY+zibNuBcRCQCMk5OMkEdiCK07kfCTRozatZL5sP3dsYwfyyaAML4NfGTxH8OdRaz1KJo9MmjdIJJiwJBzgfWvSfgZ+1Fp3w71m5+Ikwjee1nQQ20p5cEH9M14t8RfHuneIoodO0uwMUMUuXd1wTjpWPaz2jQmWGNmG352ZeM+lAH1l+2b/wWg+KPxb8PW3wl+CME3h+w/s42urXse0yXTMoB2EDKKBkCvieKyEbyyXDebdli0jy8lmzySTya7Xwf4asrxG8SRRRSSrISsR6nFO199OlfzJtJBldiAAehPagDgvizFfP8HZPHem2cF1e6Vex+QjpuVQx2k4HPp+ddjfWt14R8LaP4X0ixWRIrPzru22kqJZFDyHH41d8K+AdQutBvLO7sQ1lcOjCI4IGCDnB+ldzrljouhxSyNYGe9WAIGIPy/Jt7e1AHgzRXmlalB4j0R2tpo5xLH5JwYmByCpHQg1+mn7C3/Be5PBXh1/DX7WOj6pqWoW8ax6f4g04KWMQAAWWMKN54zu5OSa/OjTrOE6i8Fwny+YxVFHv0q5qGg2Vlbpf3Vu0aO2E8wc0AfVP/AAU8/b+8P/tr+K7BPh9ZXsWiabG/kfbowjzSvwzYBOBjivkmw8P6rqWqrbWFkrmFR5wC5Cj3rUgvtAtmCFCSvRQuBn616D+zdfeHrPxvcL4ls0mgvY/LfIP3WPJGD1GaAMDwZHpkF4mla/IbODfliHxu9sEj09a9E0e4+EfhiNruO8muJiQw2x8qR07nPNeiftIfCb4PeJfETz/Crw7Pa2EcabbWQCUE4OWDtzj29q838AeHPCfhJ7tfHejtHp1oGnu7yNfnghQFmYZOCQBwMigD59/4K4/th+HbT9mpf2XPD2tQvrmvara3fiHTzE4kt7FVSeBs4Cnc8cfAJ4r8xq9F/ay+OZ/aP/aD8TfF2Cya1sdRvymj2jpteCxiAitkcBmG8RIm7BI3bscYrzqgAooooAKKKKACiiigAooooAKKKKACiiigAooooA/Ur/glr8bNJ+M37L0Xwl1PU2k13wLI8P2Ulg8ljIWeIqSTvwfMXAxgLjGAK9i1yPwVYQNJa2s9xdEFVWQnaD9Mf1r8e/g58YvH/wACPiDpvxL+HGuSWWpaZcrNHg5jlABBSRejKVZlIPZjjB5r9cP2bP2h/gz+1/4Qfxv8PbkQa3a20T+JtAmUiWxkYYOMj97HkHDrkYIzg5AAOG1LQZr7WF02GKNZZ5M89AOTW/4s0CLwt4SstOWALK6GaQkdQRgV2uj+D7a6+JV7PFEGitbNQm4YAJ61B8YNB/tH7PqMKAqlskTBRkAg4oA8z8E6k2k6nHaHaY2yMt7iuy1bwxJqdoXsoVJdcAowP48dDXP33hk7FNqwEgPBxyKn0TxHrujaxHpt1dtHuUkFuhoA2/DOg6jZWM9rd6kR8vyRu2NpHfmqnifX5NN1Wae4mnJ8kZCP9449K2dVkS81aTUPJ2qPJzhuGJOG/wA+9dHqHhHwXN4guIdSkkZ4pSI0QDL4PAOe2MUAcF8Bfg/e+O/F/wDbPiWN7PS7aTzbmeRgoROSce5GABVH48DR08YnRtAjP2O0lEcIduWVeN31PJ/GvWvEfj9dPU+HtI06K0hEYzHEMLnuTxyf8K8i8f2y6n4rg1RItsMzIXB9d2DQB1njX4YpD8CbDxjDo4hMjugnMeBJt3nH/oP5V5z4T1jUbGWCe2lKzRuMc/eXA+X9K92+Kc2rwfs9+HdA37badXaOMHqSVBOPxNeS6z4Rl8O+VJBu83GV+X04oA9D8DfFvx3ZyHETzRFBhJIw4/XpXmH/AAVQ/bH+HXw6/ZR1D4I6Ksa/EPxZNbC6FvclJLLTX80tJgc/MYFXr/y1r1LT/GvgX4WfDS++K/xVD2WjeH7Q3OozAAGTA+WNMkbnd9sajPLOB3r8b/jz8X/Efx5+Lmu/FbxRcmS51a+aRF27RFEOI4wo4UKoAwO+T3oA5CiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK7v9nv8AaO+Kf7MnjpfHnws1w2s7p5V7ayDdDeRc/u5F/iHOR6HBrhKKAP1g/Zc/bj+D37R1tZLpviKDRPHMlrHFrGgauvkJeTBYw0tq+Sjo0jlVTcJcKSUAwT9AQ+EtTls7mG5IMbqxbcyjZ+Zr8I7W6urG5S8srmSGaJg0UsTlWRh0II5Br2L4Yf8ABQD9q74VW1vpOi/Fa7vNMgOG03VYo7lJEzkqXdTIB9GFAH6vr8Myt0q3Go2ypGu/92+4t7DHU+1ch8UfCq3c2dOm8u4tlLZAwWA/rxXx/wCDP+CyfijRVH/CTfBOyu2EgY/YdYaEH8HjetfxT/wWH8J6/m5sfgTd2k4G5Q+rLIN+OPm2rxn2/CgD6T8V/F7QPhf4N0qXxW8bajPd2zqrx5zFvOckd8I1ereJfEl14xMXi7QvCttcwXC+bHc2MDDdlQRnkgcEH8a/Jn4x/tqax8X/ABM/ii88Fx2bybc2sWoOY0K5wy4UYPPpX1F+xR/wU++G3g/wCPBPjbW7zw1dLqO+Vp7yW6guIfLC7RlcJ06e1AH1VF8KfiT45M3i+x8P3HlQ5VwsLEYHXoKXS/2avjB8SbiCDwt4Pu7pvM+Rooz2PPJ98Vr6P+0/8H/EGlSeJNL+M1xYotv5ij92YQuMkhh90d8GuX8af8Fq/Af7KMNyPC/xGbxHfJEWsbLRdS4eUqCpkCAqB0PzcEj2oA9Y/aP8E32gS6H8OX0qSKbQ7QQ3QYcGUNhvryhr59+M/wC0b+zp8B9SF18avH8EeoNtjj0TTx9ouowV3bpI05jGCCN2M7hjNfBn7bn/AAVK/au/bk+Kln8UfHvjy/0aXTrN7awstC1KeBEDytI0jEMC0jblDN32DAFfO+qapqeualcazrWoz3l5dzNNdXd1M0ks0jHLO7MSWYkkkk5JNAHu37Z/7ePj/wDan1hdB00TaH4RslaG20S0vZNl4PMVxLcLwrtlEKgr8mODXgVFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFACpI8ZJjcqSMEg44pKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP/2Q=="
How much damage will be caused to the body taking such an image?
None
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What modality is used to take this image?
MRI
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"
Which part of the body does this image belong to?
Brain
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What is the mr weighting in this image?
T2
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"
What is the main organ in the image?
Brain
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"
What is the largest organ in the picture?
Brain
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"
Does the picture contain brian?
Yes
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Ilv5jrGksTZXkbGDBCGGTxgDngA/RvV9E1mz0eCV7VWIt0wZGKgjb1GOSPQ9DmvPdYZop2kktSWUffjY5z9eleqa14xEssll4ll3PvKvdy5aRyDyScjPPc5rivFmo+HLIk2rx3Ecv3kBOBx64HI9vXrQByjyNfy4ZIwwXlmUDj9KW404xuVebI42nzRg/THbFNu2hlmVLVTDlhkq5wR+P9anhsZzHHcShiu44ctkYx0HPWgCzbWf2q1L5BIPG7qwrrvgvo327xJJE+5/LljMUeevJ4P8AnvWDZ2Il07ckRQFz0GQO3evR/wBlLSRqPjq8gjYMlvaNNIxGdig8n/PegDhfGY+z/FOeVY1iKoxUEH5Tn0rRj8QtH4b1DTWYkXEUT4ByEZPNAP4+aasfGGbT734q3jWkAjKxYCD05yPrxXKPJcTTXOnREB3t4wm8gZ+Yn6dKAPWf2IvhNN43+I0V3PbZRbgFfl96+mP+CinhN/CXwetdLjIRkQucD/YNXf8Agll8B5I7aLWrxBtSISEkevQfrWz/AMFh9GuNG+GllMkgWNi8UxxzztAA98k0AflpdhiPLZM5HJ/+vXU+Dfgpr3ixI7iwMUhkTMSidNzNngYznNc/ewkRM2SCV+YCk0HxP4g0eeN7K82mNvlBbGfcEd+KAPfvgV8JviF4b8a2MHxBs5dN8Ow3iPqtzq1uY4RCpy33h8zY6AZPNfQviv8AaN8B3H23wp8FDBbWJtJ47cW8Zj3/ACEAkHqf/rV8Oan8YfH3iRF0281q5njQfKJZ3dV/Bjium+G2p6lYX1vdkt56NlWYnJP+c0AfkdqjF9TuGbqZ3J/76NQVLfNuvZmPeVj+tRUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFfcP/BCjwBJ4l+Pnj3xc8sEcejfDieOCSXJZbma8tdu1QCW/dxz9Oc7fXj4er7u/4N//ABZbaL+1F440DXLq4j0rUfhdetcNBA8ggmS8s/KnKorH5d7r0wfMx3FAH1d8WPB91p5aOW0eOUA5MiHaxHoSPmHv7V5sji0Q29/EUQn5WyTg+owPY17x8VNO8T+H7ttNeW5MU2Wh8yNts6DhXxIoJHuQPz4rxzxPputK5cWIDbifuBcfTHagDnbm/j80xwor8/Ic8AD2zj16U+01NWsXtGU5H3CBk/r/AJ4qKLWEgf7JfWypIeobI9qjumiume7gckDHykgYPoMdeuP8KAO+8I21pe+FLgzbjLGcfX8q9H/ZGji0fWfFerzRFFh8PvHtIOd5bI/VcV5P4Iurj+zrmFmAZgBtB6nGPT2/WvWfgdeDwt8LvHHjm9b+CO3t2boS2/P5f0NAHk+o3ba/4/1G+8zO652xrnkj/Hn9KXX9HmtpLfUZYnRbqZVRwvBxjP1x8v4/Sqvw4ZdS1GXUL2Pd5shYHoTzj+vWuz/aK/suz8SaZpPhuQNY6TpllGWPDNI0Yd3YY4JfP549qAP0l/4Jqw/2V8Po7l2DK8K555GB2/IV5N/wWs8VH/hXei6LAxBvNQDIWOD8mCf6V3P/AATt8W2cfw2j23YYCEMQD2weP8+leD/8FgfF0evan4a0m35WCSbCk9MgZ/n+tAHwpdwSbgN4KlsjscHt/KqdlZiaQYUvydoxV7WYjEmI1Yehx1PSuk+Gfw717XdTgK6c8caYdi64CrkYJoA7T9lD4H+HfiV47/s/4gap/ZGjxQtNf6nIVDRxLxhA3DMcjj6+1e4a/wDCr9iP4b6syxfHzUdeiiOI5dF0/DoRnkF+Mg4xkYzjNebahrvgnwppq6Dodpcazrtwm1o4ULRxkY4AH3z0/KudsPDs7eIoNP8AFWkTWRmKyyQNgORuzjHYkZH40AfjVdFWupCpJBkbBP1qOnSnMjEf3jTaACiiigAooooAKKKKACiiigAooooAKKKKACvor/glt4ruvDf7WlhpkF+0Ka3o17ZXCJHuMyLGLkJ04+a3Vsgj7mM84PzrXpn7GXi3TPA/7V3w98R67q7WGnR+LLOLU7sXgtxHayyCKYtIThU8t3DE8bSc5GRQB+ruq/FPVvCc8mn280stqeWtLwrcRNgYBMUoYHHbuOMVy+r/ABS0XV38v/hHIo2z+8KXdyuffDSkL9AAK9C8e3vwp8Q2oTRPDl3Zxrnct3eiaRzk5JbYoB9cADsABgDyvUNC8Oya0sNhO8agbzJIm5RjnnaPXigDnvHc1jc3vmWNg4jIBCzHLKcd2AGRn2z65rH02JpJiqghSwyMAFe/+TW14q2WN1JZxGKUbvlkhh2jH06VW0O0ae3dIIHd1G47RnAHU/TvQB0GhwfZpobZZCjMS230wP1rrviN40l0j4OW3w+04FRNK13fOCPmZlwAfpk1xNtqzSTKfK2ui4OcjknNV9all1VLiY3CqTkFnPy9v/rCgBvw11e4sbiSS0VC0emysEdcgHGef0/OrHxMvru68RXiCVnZIV8xm/iw5HX/AD0qz8K9O02P7dLfOrj7NKj7BkMPLbGD9f51X+IFv5HjS5u1gZ4suGTngb26/pQB9A/sRftL/wDCBKfDV5e7CiDyQ7cYOfX0NZH7Z3xFT4heMba5EgZbaNxhjn7x6/kK8AF61pqUGsaPKyeWQGO7r/kfyrW8Q+IrnUo1kmuCX2gkuckjH/1qAOc1S7b7SZI14Q4UnpnPX+VaGifFTxF4eDCG+Z/MG0xnknjv/nvWdbpdam7WOn2nnOeGd+dv/wBfpXSaP4Hg0dVv9SiEjLgyyP8AdHTjNAFOw8TeM5N+p6fLJbIXz9pUlSD16jp1ropPiX4gtPDGoeNfEmqxyx6Lps11LeTSE+XHEpYknqcD9Kr3OoXOqaJcWemMiOXyI414Yd8D6V5z+1H8Zvh/8Jv2TvEnhrW7aYa94n0yTS9HghkChy+FmkPcqqNk/UDvQB+bHWiiigAooooAKKKKACiiigAooooAKKKKACiiigAoBIOQaKKAP0u/Yk+L+rftHfBKytH1Mz+INF26fq8bSl5ZCqjyrg7nZiJExudsAyLLgACvSNc0bxPp9w2g6XHukUN5hRA/Izkgj8elfEn/AASq+Pa/B/8AaSg8LasV/srxZD9inLSInl3ChjA43Y3nJaMJuUMZR1IAr9Kvi/eeBvCWjyax4YvJpH1GB/ISRhuj4HmbsDgfNwATx3PBIB4XdahcwaaqrYB5o5GWWRm3A9MDB4HU/wCRWQNYvcCe2t2VAfn2A/Xn1rrfh14Tv9SjfUdYkaO1nZiX2btik54BIya6TxfcfDrwsIvDum6bcpLJtWc3UysyE/w4VRjAwT3BOM0Aee6VePcSNI0mXZQcsemfSm3V3Al9HBJDvgM375fWqb/aRrradYoJDJJtVS2BxwP8fwpsguvD3ihNL8Q2jo7PskjccE5x3oA9g8J2nwoTTrmK1tNStnksJfLka5jIWUxNsGAnILHGOOO9J8S/H2iPquo3EPg2wLXd7K7LFAflQuSADnK9fxql4Y8I3EWpRW3m/aLKW8sguMALHJPHGRj/AIGP1rrfGuh+GNIvdSu/D3gvzRbyuVfUJml8lAOMj7rcY5NAHiGt6rZR3SRW9kIBL/yzRiQPz9uKz9bmllmgsLNx5k+FUdcE/wCf0pfEOqSa14nlvWIG1yoUAAD6AdPT8KrNeiz1e21BQGa3dWHPUAmgD6O+BPwx8K+EtDfT/GiNDqWpW8bwNLFxDGeQTn1yD9CK8s+LbatpXjz/AIR+6vFNqsoELQ/dkDHg+/cfhX1j8M/EXw4/aN+Dem3XiJ4rPV9F0+KwvdQgUZUINsTSqOq7QoLe1fL37Rfwx8R+EPF7WU8hmRZC9lcIPlYbt3B7cnpQB9HfAv8AZ1+E+qadb+CvjA48NXmqSRjTtYaZJbaZZAGicsvzRHDANkYBzzivyf8A+CzeiXnw7/b88YfA2LxRBqmleCksrPSp7VgYyJrK3uZTlSQzeZMylvRFHYV9bXfj7xP4a8Lan8QPE3iGWHT9D057q+nbnZEi5CgEjJOAAo6nAHNfmD8WfiX4j+MXxI1j4m+LLlpb/WLxppSzZ2LgKiA+ioqqPZRQBztFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBp+C/FepeBfF+l+NdGWM3ek6hDeWolB2mSNw65wQcZA6EV+kf7HX7Rll+2jpNv8AD14LeHxdbw4n01p1j84DrJFvI3JxkrnKnOeMGvzJrT8HeMvFHw/8TWfjLwZrlxp2p6fOJbS8tZCjxuO4IoA/Zb4rajqXwjs7b4eaG1v9psGxqF5a4fzLg8bVcj7qDgEdSWPcV478RNC8UaVeRa1qH7xLrDiUZYkseue/PWvH/gL/AMFA7D4zTW/hj49619k1qW8AS/WEmC5XkgELkq3RQOcnFfW37Vdv4V/4RjwxpPgPWrLVI5NCguri5sZxIBLLhgjY+6yoVyhwVJ5FAHj3gyB7/WFvCQVU9/xz+ldJ8YvDEr6Pb67CxcLKuyQ8nld3P0IYU34Z+GtN1KyMcV9ElzDnzYZZFQk+oLEZ9Mda9C8c+HbQ/DCIx3PnCMgThSPlkwxAHrwT+VAEPwR8S2t1YWdpPbsZ59X0iEO2MJt1O0Z8/wDAA1cx498e6tqtzcaBYyO93dyBGSHJBzx/MVofC/RtV1TSEsfD1nJNqEuoq9rFH94+XBJdHHvi2Y/hSaVpGm+HJpZ7nyzdRb3uboncFc52qMcHHtQB5VeaXLZ6w2kJKZJ95VmU9fX9a9O/4Zl1X/hVUXxBRpZYmkZbwp0gkUAgN7YYc/WuX+GmjjWPGV74ovUzZadC0ruw4yPuj8Wr7W/ZDufCXin9jz4wXnirU7GJrPw48+lwXVyiGWcgjCBjz8oA49aAPlT9mLxbN8O/ifDpGq6l5el6rC9jfmQnb5UgKEt/ukg+2K+htV/Z9+LXjHQ47VPC8+pyaeyvHNb4kV4QOJNwPC4B5OOK+Lbf4mfDy/1Ca/1bxnZ6dOs3Fnd3aRyY5y+GIyvBGfan/tW/8FVJfB/7Ed/+zd8A/i9eGTxnGUm1fRbhkd7UTR+dBI2Q8ald6AcbgWoA+Z/+Cm3xx8R698cdV+Ceg65ZDwtoJtvLj0a8WWC+ma3jlMruhKyFWkKADhSp75r5ioooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAktLu6sLqO+sbh4ZoXDxSxsVZGByCCOhr0nwR+138dPBF1DcWvjGa7WELiO9JcPtbK7z1kxkjDZGDivMqKAPqj4c/wDBSA6Rr7ah468BNcwlGYtZXAV3ctxkbQoGCRwOwr0O4/4K3+BLDwHqHh7Sfg/qN1d3VzG9sbrUkSOEKG5OEJbJbGBjjvXwpRQB7748/wCCjH7Qmt3lpJ8NvEMvguOycvDJ4fuHiuGZoZYWLS53YMc8qlRgENyOKreCP+ChP7QXhbQz4a1zU7XXrLYcf2pBmYsW3bmmXDueSMMSMH2FeF0UAfWt1/wVM1YeC4/Bej/CSys4d2+5ljvGLTt2LH+lcFqv/BQ/9oK+1jT7jTdabTdKs5P9L0CwuZEtb+PKlo5hnLA7cHnOCa8HooA3fiT46vPiV41vvGl9YQ2sl66sba3ZikeFC4XcSccZ+pNYVFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAf/9k="
What diseases are included in the picture?
None
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Is the brain healthy?
Yes
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How was this image taken?
MRI
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"
What type of MRI is shown in this image?
T2
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"
In what plane is this image scanned?
Transverse Plane
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"
Where does the image represent in the body?
Head
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"
Where is the brain edema?
Right Lobe
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"
What organ system is primarily present in this image?
Head
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"
What disease is/are shown on the right of brain?
Brain Edema
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"
Is the abnormality hyperdense or hypodense?
Hypodense
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"
How many kinds of abnormalities are there in this image?
1
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How to prevent the occurrence of the disease on the right lobe of brain in this image?
Treat brain diseases promptly, keep healthy
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"
Is this an MRI?
Yes
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"
Is this an MRI image with T2 weighted?
Yes
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"
What scanning plane does this image belong to?
Transverse Plane
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RLwQRLGXLhonZMke9AHqupS+GfiB8Nn1/wvdJ58AC3thNFtkiIyM5HUZxWH8FzfTXV3p7XBt5BPbzRuDk/upVcpk9mUFT9aSa105FXxj4V1lIp9Qt5DqVgrDIIxuXGe5yRxWn8GbJWv7jUnXeCAoGec80AfUXx9+MPwy0/wDZm8M/DXR9HRdas431TUdTJVpHSWLaYVbHTzAzYz/EK8a+AWka5Iba40fR3mupNzBgN2Sx69OtZf7QckzRaTbMCqxWCAqBxw+DXofwt8az/DDQ7fxNod6yXSRjylO0q2c4I9O1AHGf8Fkv2ZPHX7Qv7KVl8Q7/AMJpJrvgRVEt26BZXtHXDAkY3FXw3OTya/E3UrC40vUJ9NukKyQStG4I7g4r+hTxN+3d498YiHwN4ttdJ1bTriB1u9PktwfNT0fJ5B69O1fi/wD8FKvgvbfBH9rfxHoWmLGthqbR6pp6xLhVhuFEgUD2zj8KAPBKKKKACiiigAooooAKKKKACiiigAooooA/QL/gl94b/wCEq8HXdzZRZeS4itS68lwkfI/M19PeFtHvtC+IgtAZF3XMabeR0Yda+df+CWWtQ+DvgJDrocRzDxDcHfjsU4zX2N4Zfw1461CHxAJViv1lVmQScMQc0Ae3wv4b0O2N7q0bsI0UPGX43cdvWotWk0LUVhuNJ1BDNES6kBWbHpjqB1rD8UPpN5bJcTRT5Zsu8bhlPb04rasb/QNF01bjTtPjjeX5WnQ7jwehB7UAY3xG1+Kx0S0id28zDscHGSR6H6Vx3g/wbC7HVr9FM01vcPLNjkZRsZ/StnxZ5eoamt7q9wJBgmJXyMD+lV9N+3w6ZNCIR5YVIiyHIZXOP60AfNNr4qufC7z3tpfmKcu6rIRkdD1/HFck/wC0X4oh1u4N5eR+Zbs8EYa3GAjc7/x7fStD4haBe2HiK80hmffG4ZEfgksN2MewIrh9e8MLa3UOqy2wljuiI5wOPKbcFGfzFAFXxXpUmqXw8RzxM0U5EqMD989fyzXQ+A9dvLXwhr8M3z+clsmMDu5yKg1N9RezHh2S3CJaLsUYwMD6VvaD4d8LWXw3u5Lm/MeoTahHst2HPlAHn86APPPEGnS6jd5hiZTuLA5PAz0rrdG0Syt9JF3erumRPlkXrnFQrYSpA00VuxTcRGNudx71Ra9viGtZ3K8HKZwV+tAF7wxN9i1hrrzg0cxO5iefr+or0v4PX1u+o3NgkY8tZSxO7uTgV4odVmiuljhbYMHKnv75FdF4I8Q6lp1y7QkAt1JyQR1zxQB7t+0f8S9BGnHRNOs4RKlvFArqBuL9fw715HYeKvFF5Kmk3fiOUQqMgA88dqreHdH1Dxt4odryRpd75clcjHQYr2fwp+zn4cuYX1XxJr+n6acbYY7tSrMeudqgn8aAOc+H+hWEMq6y+pO0sjDIz82M45JH1r5T/wCC2NnbH4xeGNVNsomm8IWu59oyQXcrz+BH4V+m3wu/Yz8K3/hdPHOp/F/wraaPbyBpZLe4llmIU5YeWY1OQD2zX5xf8HDeq+AdH/bctfhJ8LdXg1TRfDngbR4f7URiWnnKTSP3wB++HGARigD4JooooAKKKKACiiigAooooAKKKKACiiigD70/4J3+LLDU/wBm288PxWSNNpmunz2brtePIP0GD+dfUHwp1a8sdTgjliMe2X5GbuOMV+ev/BPn476X8OvF998MteiHkeLWjtra5kkVUgm5CltxA5OFHfJFfor8NIbfxC9k7TrHK5EbhiBtccc+nIoA9/sCNU00kkDaBu+bIP4dqgeAtKkCTMVTICqeOtTeHvD2uaFbvb63ZP8AMBtaOQMGHrxT7S9sIZzEvDB+hGTQBg+I/MS/EVxNwEGPTmrOgiK7u7vQbubEUkYZU6E4PY1B8Ure4tJrfVoonMBdMsFwB1/xrsfhn8K7n4makTo96kcqRozyAEkJuyeKAPnj44/CebR/FcmsxafNFbXcQe3llOVOBg8/hXkV3Bb6hqpslmAjkYJIgUH5s9a+rP29dP1DwHpen+CbDxKpeC3dn8088pgjHbk5r42ZbiTUBJb3BMqRBC+7sP6+9AHr0fwSsNQCW2uX5tL+ygMscM6Bf7Uj7svPO3jpmuk8O+DvDt9dvYeKxZpZ/ZV3ySwAeUxJZRnGc8k8V9cfsrfC/wAF/tI/swxeIYNQtIJNNkEF49xGrNbTJDGDMhPK5IYEDqMVwP7VPwx8MfAT4SHWYtU0691jXbqSHT9QhAc/ZUgZfMAI+VhIRgj+71oA+SvEnwwa0vGh8Oa1G+lgssMsg2yTsc8qp5A4xzzXGXnw21qfU00vT7J5rqU4MUSFmPtgda09Z8U3eoTRw3d6/wBnidRuViDge4r9bv8Agn3+yD+y94S+CkXxdm0bTtR1XWbVETVtQmZvs4aGLzEU5BU5Zs85oA/MvwT/AME6Pjr8QfAd38R49Ae2soX8pY7iB1diOe68CvITpl34Y1m50zUVEU0EzRmPr93Ir+lTwF8M/CuhfDC/8KtpNsmk+UZtPMGWVi0ZLH52YkZPUmv55f2lLXT7r9ovxW8AVYIteuljRR/CrsB0oAyvhn4j1DRo55NJt9szjakgGSoJJJrvvD3gf4leNtKn8SIkht9OmVHlVsYZxwOfxrgvgra6FdeIrq317WDbRKgaMMhJI3dBgjJxX1F4Iu/BD+Bl0TwdcXly7SF9WDKFXKnEcqjJ4AJyPpQBjfDi2m0rwVq/w8vblopPEFpNGZt2TEsiMhK88Hn86/IL/goV4rg8Uftf+N49NObDTNWOn6bvUF/IgRYl3N1b7meSetftjp2m+H7fQPEvxT1yRTo/gTwPqGp39zHjDi2tTKQp4BLSYUepNfz+eP8Axbd+PfG+reNb9Ss2qahLcyKTnBdicZ/GgDIooooAKKKKACiiigAooooAKKKKACiiigABIOQcEdDX37/wTu+KPxF+IN1Dp2uXsut272aQ6ncCLL2WMiKWQjqeACx5JJ5zXwFXsn7D/wC1J4h/Zd+M1rrUWtC28Pa1JFY+LI3iaQNYmRS8gCAtvQZZcA5xjHNAH6rad4v+JGgWNxp+ma4xjtZAAkshOc8nrXO618Y/iN4a1WO9uZPMhYiRWUD7vcY/Oukgi0HUdKtPiBpesC90vW7JL7S7lG+SSJ1D9ODkZwQQCCCDXnHjjxdFq32jTtC0i4u3HS5WIsp9QD04oA+moPjR4T+I3wdn0u8uYo7u2t45o1Y4ZiCcj34Nes/sN+N/CfhDw5qvjfV3im8i1ZY45GHzfvAf5E/lX5t2V/4t0W523UlxbxyjYFY4B9q9f+CnxSWx0G48M63qTxmTcsfPJ38UAc98f/i3rfxp+Lt54g1WYPJe3LCGPeSkIzwBnsP6VgXPg6zstOSGwSKW7ZgXdXB6HJ5rL1/Srqx1+5jlQxuszYLj7v41JpcupWV9FJ9qY7iFJIxmgD7K/wCCWf7TPw6+D8niv4cfFfVUtNB1WCO4sDMCVimVgHB9MiuX/wCCjnxz8B/FbxRb2nwtv7b/AIR/RtMMGmm2TCSEnJYfVs187+KvAzeNfBV/Hbaj9hnaJpElhkwdwU45Hr/StnSPh7DDo2laHfXskq2NlFFI8j8M20HJz15NAHLaT8Pb3WdNST7Z5VvKmXlc4CH3+pr7V/4I4ftJaH4a8R67+yX8a9Sk/sfUYjqGi3c0hdLaZFBkT2DLyMdxXy+03w6s9LuLTU/EcsE+dkKwRbgxHbr0rD8EyHRvHa694X1Bz5AP75sgkHAP6UAfuv8AH79oL4Y/s3fAbXZ5vHH2i4XSZpNPhZicfIEjVR9WFfz8eJNZvvFfirUvEt5MS17dvIWJ6szEk/nXsf7Qf7R/jP4rxpoE2tTNHBbLAIvOJDcg85PsK8gg0rPl29uE8xmCsrk5b6UAaXg7wbpuuO0WpaisOR8rON3A9PSvUfAct74N1aOz0XVY5tzLGhWXaAemD65rktC+HN42lwn7IzGQliEzk+ldt4a0/TtNIvtetltLbT0a4vr6VtqwxRjczMTwAAOtAHB/8Fifi/rH7Nn7JWn/AAgtNUmsda+JA/fWkH3G07y4Z3LEH+NJ4CPZq/IWvVv21/jndftDftLeKfiSurTXNhc3yxaUrzs6R28MMVvGEB6Dy4UHHYD0rymgAooooAKKKKACiiigAooooAKKKKACiiigAooooA++P+CfP/BQC28RaL4S/ZJ+LGmXd3eC8bTvC+sCVBGkTjdHbSBiCWaQeWuOpdRX3BH4c1OSAWuj+FmjjAyxERzj681+H/w88b658NPHmjfEPw1cGHUNE1OG+s5VxlZInDqRkEdR6Gv2M+EH7Y9l+0v8PJ/H3wU8SFJ/JRfEehlNklhLIu4oQMBlzuwy8HBA6UAcz+0DPcQtZ6JsSBgTJ8igN9TXI6FO6yxXq+ZviI3kHjjnmvYvCvwR1j4nrc+ItYv4nuoYssJ32BUHBwMc9K47V/hNq1rqskWlRs0KMRI20AZoAPFN3pWvGLWFiO6aNRKFPTA7+tZU2gwMFu7IuzRNkxNjp6itC38Nah4Ymg03xFp5lguCVglDEBWOf8aW90a88N6oLQzB42iEkZ7EGgCv/Z2oWqpFfSTRGVf9XITyvp9K1dQ1q61ZptNjuVRduQoOOigAU2Szu/ElwNY1rX0SSRdsMMYJZV6D5cdaPE+meGLXVfM0LV7rz4nUvFcwld2AOgPvQBhNoVvp1p/aGoxFnditvG4zhu7H2qfz5dEsBHp8CNcXOS7AcKD0xU09trXiPVmlt4ZJCoA3BDgcYrpIfBttZLHHqWoIs0wGW2khPxFAHM3Hw+K6BFqFuxaeZixdn796wbVZbfWof7Qby2hYfMR94D+ZrvtbvBp91FoFvMkhimO2VO/0z9f0rGn8KajrereXdx7ZCmUyuOOnegDvfh/4iuZIFNjpjSiJQpOQc4rzr/gqT+0l4a+Dv7IN58PdGWC38YeMitlLG2XkgspAHlOAcJuVSAT/AHq9L+GWvan8JvDl/wCKfEawWek6E7XOpanOgIhjjG8nng8DGPwr8h/2uf2i/En7V/7Rniz49+Jsxv4g1iaeytMKFs7XefJt1CgAKke1ePSgDzeiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK7L4H/H34o/s7+MV8a/C3xG9lcsFS8t3XfBeRBw/lSp/EpIxxhgCcEZrjaKAP1g/ZK/4KGeFf2jPBkltcRWfhfxbp0aJqOmPfDydQyoHnQF8HDPnMR3FOMM2cj1e78f6LrWnW9ldh7ecr5dw69Qctzj8vyr8S7a5uLO4ju7Sd4pYnDxSxsVZGByCCOQQec17t8EP+Chnx2+EwTSPEmoJ4s0ZVcGy1sBplZmDFxcgecSOcKzMoz04FAH6Y6d4Zs/Feopotr4wSXMitskJzwe2elUfHdm0+sWXhXSE2y2KbJrqQ4EnI7+leEfDL/gp/8AsyeN3g03xHFqfg3VLXfJFrF/YK9tIvyjyi0DO+/JJG5AuFOWBwD6zD+1t+yP448My65f/HrwpZX1lHuZpNVVHlXr8sb4d2wD8oBJOOKAF8V2EXwt8OXPjXXL+PZHPGkcmcKS0iD5T6gEn8K6jXPh4bPU5Dq3idZ7meIS6aY2Do6sSRlsDggfrXxB+1l/wUU8I+ONQufh58P9Fl1jwtbXANrJcuYPPYKv73lSR827AI6V7t/wTM+NPhX9pTRrnwV4o8R22malobNNFp1zdbpp4DtUCLgb8ZzgcgK2RgZIB7okHi7TfAxsZLG3tmtLpnE4Cg3KFSR35xjt61l2niK22RnVtOadUAZwrYJ9RXf6R8HILnwjqfjTxT4yjtbC2unTR7a6dvNu1ULnaoHAG9Qc47+lc7H4am8PeFh8Zp47f+w9OlU61LfkRwW8bFghdzgKGKkAkj2oAk1X4faPeJpPizw9ExgmvWjkjcZK4VXIPuAf0NSfHfx98Ef2UvEWjXn7RXje08PrrWgw6hptuymWea2KhmkWOPLEjoFxknAAOa4f/gol/wAFuv2bPhJ8C7P9mv8A4Jx+B9Ol1XVZ01TxJ431GNp5tNuQMCOzZvuEqckgnGcV+SHxF+JXjv4s+LLvxx8RvFV9rGqX0zST3d/ctKxJPQFicAdAOwFAH0b+33/wUR1P9oXVtR+F/wAHLy8sPh2JlCx3UCxz6m6MSJ5OrIDnhM9AMgHIHytRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABVrRdd1vw3qUes+HdYurC8hz5V3ZXDRSJkYOGUgjIJHXvVWigD6EX/gqZ+2/P4UsfBetfGAanY6XY/ZNN/tDRbR5beLAGBKIg7HgHczMSeSSTXnPxD/AGpv2iviv4ebwj8QfjJr2paRJKkkukPfMlpI6fcd4U2o7Lk4Ygkbmxjcc8DRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB//2Q=="
Which part do the organs in this image locate from the aspect of the whole body?
Head
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"
Where are the abnormalities in this image?
Right Lobe
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"
Is this a study of the neck?
No
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"
What diseases are included in the picture?
Brain Edema, Brain Enhancing Tumor, Brain Non-enhancing Tumor
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"
How much damage will be caused to the body taking such an image?
None
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"
What modality is used to take this image?
MRI
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"
Is this an MRI image with T1 weighted?
No
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"
What scanning plane does this image belong to?
Transverse Plane
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"
Do the organs in the image exist in the head?
Yes
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RmvVfCXhk28K3/iDV9xBG6JT0H5UAfj1410/UdL8XalY6sgW5S8kMyjsxYn+tZdfQn/BSj4NQfCv9oy91XQoT/Y+vwR3dlLvU5covmLgcjacda+e6ACiiigAooooAKKKKACiiigAooooAKKKKAPb/APgnh4P07xl+1d4Us7+4nQ22pw3UCwyhBI8UiyBXyrZQhDkDBx3Ffrvp/wAW9C1LxFL4L+IqF7Fn8tJWwrBe5Un+R4Nfkb/wTV1mz0H9tnwLqOoRNJD9uniaMMRkyW0sSk+u1nDY/wBmv1G+JWh6fr1rqFl5apLBIWikY4Kn65oA09f0f9nzS9duNN0qGWeOZT5LyeWjKezEKMY+lcLrugxeArwaxpU/n6dK+H+Yny896Z8GtH8N6reT6d4oDefGrBPl3FyBwOT39qveKdG17X5T4U0nQ3sLXOZJ5DuXHtQBy3iUWs2qC9sQWimHzAkHJ9RWcts9pLvnPynhDitfV/Btx4XhDRapDfQgYlaL/lmf8ayxMLm3278qp4LdRQB0SGxTwxcBFJby8lskYrjtCXfqf+twM89c1fvPEr2Vm1qFbbIMYUZBrBt7/wAjVo2m+VC4yScUAdXfWFsmlTWZQNgllOOv/wCqvMPIa11SaeBjkSZG2vaNc/svULYyWMH3bPDMsmQ5+v0ryGNoTqc6xhlDN8uKAPRvhb+0FeeFhHDqLMyDgsCcivffAPx88N61GjyaohDHkM+Cv518h2+noUdJ25Y5AHao4NSvtImEtmOQeCAeKAPurUvHOgRwtcjU4ipXjLA181/tJePbLxVrCaRZ6mhRWG87hge9ea3/AI98VahbLC2oSqq9AuRisYaTc6vPHAqGaV3zlhk/nQB2GmeI/D/haxa00VvtN3IuS0fIH1Nbc/xBEGhpBHIr3c4AfBzt9qwfDfwjcg3Ova5BZRkf8tZAuPau7+HHwk+HGtazb2b+O7SICQDfIjMuc+v/ANagD5X/AOCnHw11XxB8NPD/AMUpfu6dLJbswQnO8Kdvt91fyr4ar9Uf+ClOn+Hm/Zv8T+GtH1CSS20VleCY7fnfcvPGRyBjr0NfldQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB2v7OvxRHwW+Nnh34ntpn2waRf+abbzAm/KsnU8DG7P4V+wHiPwf4k8ZyPqnhCVbm2v4lmhlQlhJGwyGGAeCCCDX4lV+zv7Gv7Tcnxn/Zo8PeLNC0yOC+0+xbSJlSMJKgh+UAlfvAqFYY7Ed6AK3ij4Pa/wCDfDv/AAlCanJHdWwDMMFcj2NQ+H9c+OHijRpZNGtWlt1T/WPwSK3viP488S+LfDh8P3NpO2ZAWdUJx7Z/pW/p97fad8OUsPCssiE23+mjpkA8UAcB8O7qDVm1Hw34jmZL2Vjnzjzu7Cuc1XTLzRNUm0W6QAhjjI61buNUtIPESaou5XUnzWIxuNZmteIP7b12TUZm3L2JNAGddRL9rUKeWyBnsaz50xq0MGoq5XepZQCM89B6mtLUAy3CJASGzkEds0+z8L6rf3i6gNUIlVvkUAEZ9aAPRYV01tJtltdNlt0uD9nhTAAZmB65Ga83uPBUuk+JWsrh1jcSHAPcE9q9V0PXPEF3odpBqkEO4XGwkQBjuAwGHGV69a5Dxv4cv38U2smqyxuI325iPJXPegDmtW0BvD2obJgDFOPlbtVG60u1dMwSBtoycV2vxO0pLfSYJ7eMkKcb2JzXJ2kESW5LSEZPGaAKNvpsW0u6bs8bT1xWppeqTWkvk6Z4aaWReN0Sk4q/pfhLUNdIZLRlgbjzCPvfSu98LeG7bwhppnWeLeDuIfqcfUUAcF4a07T/ABLqvl+MLueMq37qB2KjA9a9JsvgbZ61aRXHhc+WwceW8Mn3vX/9VFx4c8PfECJLq309BdBsiSA9fwFdbBpV94Hh0+FbN3wd8kSnIPHGaAPK/wBsD9nfxt4N/ZP8ReK/FXhi7k02ORHurq7gIjmA6KD37flX49sdzFsdT2r9bf8AgrF+0Fqcn7L8Wj6r4paza+vWt7W1SMbZsQyHysAgAZA55Ix3r8kaACiiigAooooAKKKKACiiigAooooAKKKKACvqD/glX+0x4a/Z/wDj3Np3j7yG0TxFYiyZrlmxDOZE8tlwcKSeCSOgr5fp0UskMizQuVdGBVlOCCO9AH773vjr4bWcS2d74ZX7NcctdhCXx/ssRt/TNcvrnxQ+F/hu6nsdBdprKRSpM8asxX8OlfH/APwTY/bSX4qabD+zl8WZVa/tYC2m6vdXeXu13/cbcOGXIGc8jHHFfT3jvwTBpMlpc2GloQ3zo4wQVB65/CgAvdd8N3Fo91p3w6mniOG3unP1HfmuB8aQ6Teal/aegaMbWMpmWLHANe8SLYeK/Cllp+hTRRTxQbCioQXOc5Y+vauei+GsWgm81PXow4MDZB5BOO1AHiemyWVvfW91en9yHG/jPB716/afDLwx4gs4dX8OahE+Iw5MU+Np75BxXnOi+AtT8VJqd7piYhtiSFTnAp3hLRtcgtZodI1uWF0ciSLcR9eKAPSFgtbERQWdzI0sbMDsjwpB6ksD7VysvhPxsb97zSZLactMQROwPPpW14WW0s20/T725mVGSV5wjcy4Xv6jOKk1HUPBtypebxdLbybTiNWYP+AxzQBw+q+LNR1DSb3w94nsokmjbafLPQj0rlo7QeUVLZ+Xhj61qXOmwXmpSFp5GjebO+RSCRnrUusWVlZobdJw6I3EiDh6AOv+FvjODVdKPhfV7mOGSIbYyVxkeorXv/h2L3Fve66pQk7XWYH+VcL4Q8N21/eqk0zRM7DZIpxgV6SfhJpmlLb3t14hMiSkGRjdcqPbHf2NAHK+LPh9r/wut4L/AMOeIZGNyf3aYDAiukt7X4ytp1ra6oITFPGGFx1ZV9RXX+IPh3ofizwpBBoWpvcyxRgxDy+VbP615R+1h+1xd/sj/BSfTfFFvaTavfW722jC7tHk2TCN2XG37udvU8cc0AfFP/BV744+HvGfi/RPhJ4T1OO9tvD6yz3l1DKHDXDMYyhweGXYcjtmvkOrWt6ve+INZu9e1Jw1zfXUlxcMBgF3Ysx/MmqtABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBPpmp3+j38Wp6XdyQTwuHiljYgqQcg1+gf7Cn/AAUnsdesLb4PfHVd+wbbbUGYDAzgBSTk/wC6fqDzx+etOjkkhkWWGRkdTlWU4IPqDQB+63gmLTLrxHb3fhXxCsmnXrBYJUb5XJ7EjofY1uftFaa3hW8bQbQM1vFGDvzw+RlhkdRk1+Pn7Pf7fXxq+AMtvawG117T4bhpGtdXLs5BXG0SBgQB1HofbivuH4Nf8FbPg/4y1O0sPEemy3NrPxeaBq0ixyRlhyYZ2ODt5470AemfB3xBJ4X8Uz6Rfbvst9yVHT/69afj3wRc6H4lOq6LE7R3ZO71IPQn0qnH48/Zs8WBPEGh/EOz06FZjNi6mUNCvJ2YGdx+leT/ABj/AOChOmtf3uh/DexsfKtZPJ0ye8uf3l1GpB8xuwJ5GKAPb/DsVrpPjS1tbmFZriHRpJGiIyV3OMcfStka9o9zOok0a3R4x8wZdpH59a+CfBf7aPxA0H9oB/il47mih05rbybuxeX5ViHICjPbrXu/g39vL9mH40ah/Z0l5JYXjIwZ7lwqghsL8wOMEc0Aer/FbRNKutMi1jT/ALPFc7woEJxlT6gVX1b4eWun+GrdmQ7ZYwxZu5PvUukeDdH8VabZ+JPB3iOPUrIOM7J8lD6H1rufGOkTDQLSya/iEiFS8TONyr67euMUAef+BNFTUNQOncrPFjyy4xx6ivWH8M6Xb+HPJuVledW+YcOCB6ema5C71r4SeBb2DxH4r+JWkaZsXEhmvF3L9VHNfO37WP8AwWC+H/gZpvDXwKEfiG9lhZRqMbj7NCQdoJYffJwTxxjHPNAHs3xY+N3gf9mbwndeN/E/icWsu/EWniUYQscKcDnkkc1+W/7XP7W/i79p/wAUCbUpp49Ls7qR7O3e5dlckkCQoeFbacfia4v4tfG74jfGnxHc+IvHPiK4uDcS7xa+afJjP+yvQfXrXJUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFKrMpDKSCOhFJRQBbg1/XbZdltrV3GPRLlgP0NVpZppzummZz6sxNNooAcZZCuwyNtHQZ4qSw1C90u5W80+5eKRejoeahooA77wl+1D8e/AyND4W+JmpWkTnLwxSAIT9AMVs+IP21/2ivFcCReIfHtxctGmyOYyOrqvplWH615RRQBs+I/iD4x8V5TXPEN1OhIJjediCR3OTzWNRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//2Q=="
Which hemisphere is normal?
Right
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RmvVfCXhk28K3/iDV9xBG6JT0H5UAfj1410/UdL8XalY6sgW5S8kMyjsxYn+tZdfQn/BSj4NQfCv9oy91XQoT/Y+vwR3dlLvU5covmLgcjacda+e6ACiiigAooooAKKKKACiiigAooooAKKKKAPb/APgnh4P07xl+1d4Us7+4nQ22pw3UCwyhBI8UiyBXyrZQhDkDBx3Ffrvp/wAW9C1LxFL4L+IqF7Fn8tJWwrBe5Un+R4Nfkb/wTV1mz0H9tnwLqOoRNJD9uniaMMRkyW0sSk+u1nDY/wBmv1G+JWh6fr1rqFl5apLBIWikY4Kn65oA09f0f9nzS9duNN0qGWeOZT5LyeWjKezEKMY+lcLrugxeArwaxpU/n6dK+H+Yny896Z8GtH8N6reT6d4oDefGrBPl3FyBwOT39qveKdG17X5T4U0nQ3sLXOZJ5DuXHtQBy3iUWs2qC9sQWimHzAkHJ9RWcts9pLvnPynhDitfV/Btx4XhDRapDfQgYlaL/lmf8ayxMLm3278qp4LdRQB0SGxTwxcBFJby8lskYrjtCXfqf+twM89c1fvPEr2Vm1qFbbIMYUZBrBt7/wAjVo2m+VC4yScUAdXfWFsmlTWZQNgllOOv/wCqvMPIa11SaeBjkSZG2vaNc/svULYyWMH3bPDMsmQ5+v0ryGNoTqc6xhlDN8uKAPRvhb+0FeeFhHDqLMyDgsCcivffAPx88N61GjyaohDHkM+Cv518h2+noUdJ25Y5AHao4NSvtImEtmOQeCAeKAPurUvHOgRwtcjU4ipXjLA181/tJePbLxVrCaRZ6mhRWG87hge9ea3/AI98VahbLC2oSqq9AuRisYaTc6vPHAqGaV3zlhk/nQB2GmeI/D/haxa00VvtN3IuS0fIH1Nbc/xBEGhpBHIr3c4AfBzt9qwfDfwjcg3Ova5BZRkf8tZAuPau7+HHwk+HGtazb2b+O7SICQDfIjMuc+v/ANagD5X/AOCnHw11XxB8NPD/AMUpfu6dLJbswQnO8Kdvt91fyr4ar9Uf+ClOn+Hm/Zv8T+GtH1CSS20VleCY7fnfcvPGRyBjr0NfldQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB2v7OvxRHwW+Nnh34ntpn2waRf+abbzAm/KsnU8DG7P4V+wHiPwf4k8ZyPqnhCVbm2v4lmhlQlhJGwyGGAeCCCDX4lV+zv7Gv7Tcnxn/Zo8PeLNC0yOC+0+xbSJlSMJKgh+UAlfvAqFYY7Ed6AK3ij4Pa/wCDfDv/AAlCanJHdWwDMMFcj2NQ+H9c+OHijRpZNGtWlt1T/WPwSK3viP488S+LfDh8P3NpO2ZAWdUJx7Z/pW/p97fad8OUsPCssiE23+mjpkA8UAcB8O7qDVm1Hw34jmZL2Vjnzjzu7Cuc1XTLzRNUm0W6QAhjjI61buNUtIPESaou5XUnzWIxuNZmteIP7b12TUZm3L2JNAGddRL9rUKeWyBnsaz50xq0MGoq5XepZQCM89B6mtLUAy3CJASGzkEds0+z8L6rf3i6gNUIlVvkUAEZ9aAPRYV01tJtltdNlt0uD9nhTAAZmB65Ga83uPBUuk+JWsrh1jcSHAPcE9q9V0PXPEF3odpBqkEO4XGwkQBjuAwGHGV69a5Dxv4cv38U2smqyxuI325iPJXPegDmtW0BvD2obJgDFOPlbtVG60u1dMwSBtoycV2vxO0pLfSYJ7eMkKcb2JzXJ2kESW5LSEZPGaAKNvpsW0u6bs8bT1xWppeqTWkvk6Z4aaWReN0Sk4q/pfhLUNdIZLRlgbjzCPvfSu98LeG7bwhppnWeLeDuIfqcfUUAcF4a07T/ABLqvl+MLueMq37qB2KjA9a9JsvgbZ61aRXHhc+WwceW8Mn3vX/9VFx4c8PfECJLq309BdBsiSA9fwFdbBpV94Hh0+FbN3wd8kSnIPHGaAPK/wBsD9nfxt4N/ZP8ReK/FXhi7k02ORHurq7gIjmA6KD37flX49sdzFsdT2r9bf8AgrF+0Fqcn7L8Wj6r4paza+vWt7W1SMbZsQyHysAgAZA55Ix3r8kaACiiigAooooAKKKKACiiigAooooAKKKKACvqD/glX+0x4a/Z/wDj3Np3j7yG0TxFYiyZrlmxDOZE8tlwcKSeCSOgr5fp0UskMizQuVdGBVlOCCO9AH773vjr4bWcS2d74ZX7NcctdhCXx/ssRt/TNcvrnxQ+F/hu6nsdBdprKRSpM8asxX8OlfH/APwTY/bSX4qabD+zl8WZVa/tYC2m6vdXeXu13/cbcOGXIGc8jHHFfT3jvwTBpMlpc2GloQ3zo4wQVB65/CgAvdd8N3Fo91p3w6mniOG3unP1HfmuB8aQ6Teal/aegaMbWMpmWLHANe8SLYeK/Cllp+hTRRTxQbCioQXOc5Y+vauei+GsWgm81PXow4MDZB5BOO1AHiemyWVvfW91en9yHG/jPB716/afDLwx4gs4dX8OahE+Iw5MU+Np75BxXnOi+AtT8VJqd7piYhtiSFTnAp3hLRtcgtZodI1uWF0ciSLcR9eKAPSFgtbERQWdzI0sbMDsjwpB6ksD7VysvhPxsb97zSZLactMQROwPPpW14WW0s20/T725mVGSV5wjcy4Xv6jOKk1HUPBtypebxdLbybTiNWYP+AxzQBw+q+LNR1DSb3w94nsokmjbafLPQj0rlo7QeUVLZ+Xhj61qXOmwXmpSFp5GjebO+RSCRnrUusWVlZobdJw6I3EiDh6AOv+FvjODVdKPhfV7mOGSIbYyVxkeorXv/h2L3Fve66pQk7XWYH+VcL4Q8N21/eqk0zRM7DZIpxgV6SfhJpmlLb3t14hMiSkGRjdcqPbHf2NAHK+LPh9r/wut4L/AMOeIZGNyf3aYDAiukt7X4ytp1ra6oITFPGGFx1ZV9RXX+IPh3ofizwpBBoWpvcyxRgxDy+VbP615R+1h+1xd/sj/BSfTfFFvaTavfW722jC7tHk2TCN2XG37udvU8cc0AfFP/BV744+HvGfi/RPhJ4T1OO9tvD6yz3l1DKHDXDMYyhweGXYcjtmvkOrWt6ve+INZu9e1Jw1zfXUlxcMBgF3Ysx/MmqtABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBPpmp3+j38Wp6XdyQTwuHiljYgqQcg1+gf7Cn/AAUnsdesLb4PfHVd+wbbbUGYDAzgBSTk/wC6fqDzx+etOjkkhkWWGRkdTlWU4IPqDQB+63gmLTLrxHb3fhXxCsmnXrBYJUb5XJ7EjofY1uftFaa3hW8bQbQM1vFGDvzw+RlhkdRk1+Pn7Pf7fXxq+AMtvawG117T4bhpGtdXLs5BXG0SBgQB1HofbivuH4Nf8FbPg/4y1O0sPEemy3NrPxeaBq0ixyRlhyYZ2ODt5470AemfB3xBJ4X8Uz6Rfbvst9yVHT/69afj3wRc6H4lOq6LE7R3ZO71IPQn0qnH48/Zs8WBPEGh/EOz06FZjNi6mUNCvJ2YGdx+leT/ABj/AOChOmtf3uh/DexsfKtZPJ0ye8uf3l1GpB8xuwJ5GKAPb/DsVrpPjS1tbmFZriHRpJGiIyV3OMcfStka9o9zOok0a3R4x8wZdpH59a+CfBf7aPxA0H9oB/il47mih05rbybuxeX5ViHICjPbrXu/g39vL9mH40ah/Z0l5JYXjIwZ7lwqghsL8wOMEc0Aer/FbRNKutMi1jT/ALPFc7woEJxlT6gVX1b4eWun+GrdmQ7ZYwxZu5PvUukeDdH8VabZ+JPB3iOPUrIOM7J8lD6H1rufGOkTDQLSya/iEiFS8TONyr67euMUAef+BNFTUNQOncrPFjyy4xx6ivWH8M6Xb+HPJuVledW+YcOCB6ema5C71r4SeBb2DxH4r+JWkaZsXEhmvF3L9VHNfO37WP8AwWC+H/gZpvDXwKEfiG9lhZRqMbj7NCQdoJYffJwTxxjHPNAHs3xY+N3gf9mbwndeN/E/icWsu/EWniUYQscKcDnkkc1+W/7XP7W/i79p/wAUCbUpp49Ls7qR7O3e5dlckkCQoeFbacfia4v4tfG74jfGnxHc+IvHPiK4uDcS7xa+afJjP+yvQfXrXJUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFKrMpDKSCOhFJRQBbg1/XbZdltrV3GPRLlgP0NVpZppzummZz6sxNNooAcZZCuwyNtHQZ4qSw1C90u5W80+5eKRejoeahooA77wl+1D8e/AyND4W+JmpWkTnLwxSAIT9AMVs+IP21/2ivFcCReIfHtxctGmyOYyOrqvplWH615RRQBs+I/iD4x8V5TXPEN1OhIJjediCR3OTzWNRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//2Q=="
What is the organ system visualized?
Head
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"
Does the patient have brain tumor?
Yes
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"
Is the abnormality hyperdense or hypodense?
Hyperdense
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How to treat the most severe disease in this image?
Medical treatment, supportive treatment, surgical treatment
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Is this image taken via CT?
No
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What is the mr weighting in this image?
T2
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"
Which plane is the image scanned, transverse plane or coronal plane?
Transverse Plane
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Where does the picture show?
Head
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Where is the brain edema located?
Upper Left Lobe
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What is the organ system visualized?
Head
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"
What disease is/are shown on the upper left of brain?
Brain Edema
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"
How many kinds of abnormalities are there in this image?
1
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"
How to treat the most severe disease in this image?
Pharmacotherapy, rehabilitation
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"
Is this an MRI?
Yes
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"
Which kind of weighting is this image generated with, t1 or t2?
T2
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7uLKKAPNBCP30p+Zvm445/Sqn7Q2vaH4+1jUfFPgax1R7a20+Pz3fKeS446gncteVapqTam0VqsrtLFEpZ5B8zNjqT1NAFrxP8TtY1nxBJd+Kp3kllncW8pwqRoSSAQOvU9c17N+wjd6vr/7Q3hTR9HIm+0a9ao20ZUp5qkg+3FfLnxJvJNQ1GLTrOxeAwqCyshUlsdea+zP+CLfxX+CXwy8VX2r/ABV0+aTVrS9i/s65MJdIMZOTg8UAfU3xo/4Jxfsz+Mv26rjwgNGWBrvbqt7a28uBs5Z1A7btp/76r5R/be+MUkPxXfwFpfhC30fSNBSWx03T4YioEYd08w45LFEQZ9q+k/ht+1b4U+K3/BVu/wBW0PxV9ohmZrG3XDBfLRDkc/Q18/8A/Bceb4VeFPH1t45+EutL/aN2iLcJbjKo2SWY+5yaAPl26+Jh0rxGIBpaXSOw3pISCoJ9O/HrXTXXibw/4RjePwpD5kZk3RvcKMlXHzKQPfP6V4b4T8T3V5qg13xiZbjfIpWdlxt967HW/FIvvMm0+4EkUe3EgUAkfTtQB02haff+Kg8mlzxQlZ84a5Hy89q67T9LuvC1m9xeSq0hTIHm4JYd8DrXGeB4r+aae805xODCHkMUOCvOMGt6y1HxdrMtpDHpLSKHIQMMsR1P4YoAqfbvFOpX/wDpt/cLaD5vJjYnp068D613f7O3xA0v4cfFHSfFuu6LJqKafqMc72bzECVVOdue3I60l5qmgxiHw1daeRd6hZIYTawltp+9u3dCCD2rX0v4TaiI1vraykM2TsWSEr+dAHwx/wAFg/gRrHxN/bP8WfGj4O+DnNhrmm22s32nW4G60HlCORj6gNHye+4V8NV+rf7Tvi2PwZ8atO1G7clb/wAIXdndRuAQ/kpJJtPtlRX5T3M32i5kn8sJvctsUcLk5wKAGUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB75+xB+zf8Rvi94oi1Xw8/2ew1O5uNHt5UlTfcXEcAu5E2kEqqxopLfKSXQKW+cD98fEOt6Lrn2H4W+HtCtG8PaHYw6Rp7QWiljFEPL3Fj824lCSTX5Zf8G51/p3jH9paT4ZeKr4LYaVBeaxZRmBflmktWtnO7qScxDB4AUkY5z+m3xm/Zq+N37N0d78VNV1qKXTZpmu44dKl3+WhckB/VvnoAz/ANpv9nz4vaf8K1v/AAfq9/qmiSbRc228uIV2/LkdfvAgfSqXg34X6l40/YpvvB2prBZ3tl41jubGW8uEiyDCVcZcjIG5OM961Pgr/wAFDJ7FdQ0+w0BXv5rAxwJq1oZrJ5AODNGHyV3YPygHriu8+PniDRvj7+xRaeJfBVloqeJ7LWkfXbXw7Yva2oYuy5SNySPk8snJ5INAH53/ABS0208CeK00SCa2uY3uCWuY3JyNw9Oo9q4jxP40d9Zv9Zks90r7olG8gLxtBH0rtPiLpEVxqXk6lG6XMEoCuABgFgTnHtXD+MtCfTr6fT2vFnt2fIYp/wAC5/HigDnnu7i5ZX1K9mlduBJLLubjtzXTfD/VtY8KajbeIdK1JoJILjzFwcKSOu4fxVy0NtdPcvfWsJckgFSuQOK6zTbG6ezi07ySyMhySuNp680AfXmkan4T8CeANP8A2t9D0G3tPEFldbWjjGxbm5lWaPHHIxskYn2r5B/aB+I3iH4wa6us6/eC4WPAVFJKgnngH616dr+r61J8GLXQW8wQNeowYyHapxNzj1+c/nXjWu6ELWCKONpN2CUaTAyM0AUoJotR09bm0s9lvDCFuGjhDfNjlsdifSo/CXiPTdGv/L1K1a4t2J+VjjGQcEj2JB/CqFn/AGn4f1EJC0qxSj5ljbA6EHjvVweGVTVBcTSKVeZNqAc4PrQB6r8Gr6eGy1DUXZ1hkjWOR1TGDv4H+fSuw+GvxX+IXwd1+w8VeF9Ihuo/togLXMIfaH2pnnv+9P5Vz+h+G9b0nwkshk3QTTlkCoF3sOM/QDP516P+z78LtX+IfiLT4rwKdKtb1HukC/fI+b+aCgD6H+Ev7Mvg3wr4QT4vfECON9SvIPPELyYjjLMT93twRWH8RP2gfDujxJ/Y9nA0cZ2lkTpn3rqP2lNc17S9Ls9GtYxa6cvyiU85wigA9gM5r5z1JLe7eSO7kjdflyAvBPuQaAPln9v7S/GfjXSYviHoFgnl2kt5CZxOF2m42RLn0GZev19K/N/UtO1DSNRn0rVrKa2uraZorm3uIyjxSKcMrKeQQQQQeRX65ftF2um678LvFPhLT5kYz6VI8KqvKug3gD8VFfmZ+1lPot78f9e1TQrNYIb9bO8mRWJzcTWkMs7c/wB6Z5G/4FQB51RRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH6X/wDBCG20f4Y2XiH41G2juL82cyosn8CjcoH4kZ/Cv0B/Zs/as8e+MfEsen+MzdaloOo3xh1LT7pzNA0TcNhWyBjPH0r89f2ENMj0D9mm31/wreJFBfxwpN9lOVeRIQ0wYkn5vMdwemCCMCvp79mX9qbTfg/ajw94o0eOeCZ3JaQJiMtjvt3Hoe9AHp37XvwJ8G/ADxe2qfC/V3vtP1ZpJ7RWwogjz9wkcEjPQVF+xj+07bfB6+1rSvEVtBdW2o2+Ht7s5jMg6Hv+ddBrPxp+Hvx6s4/Afi/UbZbZz/oV1CAjWzEYBGOo6ZFfM37U/wACPFHwj1qHUPDt++o6HqKGSz1O1LGJsdUJHAcd160AdT+2x4STwv8AEU+IY7a3tYtUtYdRW1s5fMjRH5IVujCvGficLFJrS6sLvzJJ7YtOjJjB4wKj1f4m+M9Y8KW3hbX70XFpax7Ld5WLGJOTtUnoMk8VzQvZ9Qkjk852jRgBu5wM9PpigDX8M2kFxbukg2Ddkkd66bRLWO7eKKzdQ6vtVCfvDPNZel+XFaAWiq5kbqB06cV7X+zT8KPDGo+P9O1/4oxLbeH7fddaivJaSGMbtigf3sUAenfEX9lm+8Nfsf2Xjq5ZDcG5guljEg+VGDAp9fmzivk3xBYWNvqsVrebfKRSFye5r7G1j9sj9n3xR8GPFjTS38llZ+L4LvS9HuJefsyLgxKD2KnGPUV8+ftD2fwy8Q6vpPxI+FllJbaL4lsEu47CbraTdJIvwPI+tAHiPiuwjR2kjiLeUCYyOmK2PgV4X0bx54lFhcXMi3EaqY0JyG+YVD4iCXCXGnqyLIPuhz/PFV/gR4vsfAfxHhvNSlXDEqrjoDn+VAH3Zonwc0698J2en6hpeViiJVvLBOSa7j4K+ANK+H0BS1tVCmQsVKY5xwKo/BL4s6P4q8G2tyssMh2bSwPeuo1bWIoc3EbFTtxgE4+tAHEftOeJmvfDD6bKE/eyfId3K4PPSvmPxzrX9nLustRjhyMkJjPHrXpH7Ver6vJZWgs0kfe0mVVsEGvD9M8Er4qRv7aunhJIG1ySTQByK69/betT2hl87zIZFYMMZypzXxn+3tZ6TaL4IS0tLSO7/sif7Y8FsqPLiRVUuwGXwqgAk5Ffev8AwpSa08RI+hqJAVKgIrd+OtfE/wDwUCsdY0DwzovhbVYpM2PiC9jDkEoQqRgYP1J/KgD5cooooAKKKKACiiigAooooAKKKKACiiigD9cP+CNngbwj4o/Ywv5fHELPBpd9JPAgJziZpyW+n7n9a6b476N8HJvPu/hzeXFrPCgza3a5RiAwLK31xx7GvDv+CPHxYOv/AAt1v4QT6+ba5nUWVpHsCo5+d0UnucPJz74r0jx14dbVdQm0V/LgNtJm4n3nd1PHYHr60Ac94S+Ky+Ere6Ty9081uUhZzlY2PBbrngZx71p6R+0b47060n0yw1sSWd0CJreeEMrE5BIBHHBIzUNj8DtN1BUvBK4iLbDKRlQffBOKw/FvgHUPBWrR2jW0ggd8RSsOB659qAKmpNPqJCkqvmyDEadia+sP2Hf+Cdc3xy0TVfiD42jvE0DSVQtBaoA97NgMsCYy2TxkgHC5r540nwHFdeI9OWWSMiaSMB1fC89q/ef9gj4SzfD39mqz0Hw/pypcXrLNmTncTFGpIP0BoA/PPxT+w7o3g3wnq3jLSfhreRQaRFPP5N44RI4Y1JjzuQFmYLknvzwK+Fvif8efFviaeaC01FrSFyAYraQqNvOAfwI/Kv0f/wCC2H7YmnfDV4/2Zvhlr8d1qt1FLP4ynik3eU0kZjWDI4BCk8V+XfhzQPDuqeIo4vFN3JDHgGZYiN2MdBnjNAHOSXd1OrRJNKEc5YFjhznmul0Hxt4j0XT4LFbzzbVMBLacb0X1Kg5APuK6L4w+KtB+Gy+H/EHh3wzpdvo8dz5V1Z3Wnid7tgoI3SfKcHHOBR4o0y38TpbeKNN0K0sRewLJ/Z9rCUWMEdQCT16/jQBFqNz4d1mI3Suba4dBiMDcCf6f/WrA1fwffadZpriQlpIphjZj7p7n8a3fBNjHfeMbDRZoSzT3KxNkdNxxj619YWP7HFw/w81LV/tHm21pIgmBg3bexHfFAHC/sceMpbfwsIbm4Rv3+HRk6HI6V9Majeyz6LvhYksobKjjmvmDwDpFn4U8QajpFmDGqSjy124wQcZAr3+XxB/Zeh2djcT/ADC2Uvu68jNAHD/G/wAKa1qegQ61CJXW2kImkC8IpHU/jXm2i6Orssd1qK4LgnCbiO1fUHgTWPD+qRNpF/cW8vngZhkUEMPcHrWnrP7NfgLxMn9oJoEFq7fN5tmNm4euBxQB5N4K8D6QunG+F6ZGRCS4UbQuRnHvjNflb/wUg8d2F3ov/CNeQWuNQ8a3t1C4IIhigUqVPfLGdenH7s+1frX4m8M/8Kxluora4ml0+KEoTIMbup6/gK/FH9ua+kv/ABPY3HkMkcuqapLHuB5DTR8j16CgDwiiiigAooooAKKKKACiiigAooooAKKKKAOg+GHxO8YfCHxrp/j3wRqbW99p10k8YLN5cpU52uoI3KehHvxiv6D/AIQ/sd/DX4y/sj+Df23br4jouj+N9ChvodEitUNzHOygy25fcVXY24EsOMV/OhX6V/8ABGn9tLxJ4z8F3n/BPzxf4g8qzuLUXHgyMzNvmuUlnlkgXPHzLM3yjqE9qAPtzx/8Q/gH8LfADaL4b8H2d15k4817q7DyY9yoAA+nNfLPxU+KGo/GLxFFb2GnQ2Fqz+WmyP5QucZ6dAB1r6N1T9i+48J2cHi7436lPp2mXBZLJbiLe10wOD5cYOWC926DBHWvJ/iRqem63qFv4M+Fvw9xaWh8sTlt8kjbg2WIAB6HhRgZ70AYNz4b1LwodPnu7suIJFImJOWHGCAe3Svr/Wv+Cs3xL+FX7MNp8PPh9qk8Piie6YRamVBFtbjHQepwBXxXrfirxFruuXdh4pvJ5LxJv3rSH+IdB+A4H0pNYlPiSGER4Ei5A3Hrj1/D+VAFfV7XxZ8WvFt9468QXT3t/qV2Zbu5u3O6WRjkt7811V5+y94x0XwbN8TtbhWFZI8WSyOB5p56L1HA74rqvhn8SPEfhPww/iTQbm005NKaMBvssJmLZAzuZS3U9M96+o9An8LftM/D2PTPixrltZTXMKyw31tbKrSSEkHIQAcigD4J8eWEPxD+CNloMOmRpe2fiKO4kuWYjEexlK/mBUnxGitIPGFnDpUzpbWlpHHIEf0XGTXv3xp/ZZk+DGk3euaZr9tqWiRvAXkHyuGclQNv+9mvKtM8P2upeJ76GbS963c+xJJj9wAHJ+lAHmdrqNymoGWALDLDcBopg+WJDZB9jX6C/sYftDeG/iJ4U134ZfEO3aC/1DTM2d0Ls+VM6Mo2lScbsc18kX3wy8Lyxz6dFPC1yqtg27fxAZyCRWL8P/Fuu+FdFvDYXTxXVleI9tdI43LvUgj06UAez/EptO0f48LpensjLI8SMEI65ySak+N+pavqMJfT7+RA8wUJGuNqge1eLf8ACwL/AFj4kweNLu4DyidC/HPpmvrFPBPhvx94bil0q9V7iS3EjBGyOn8zQB4D4KuNYttaRVuZSqLukIY5UV9q/s4ePdCj8Dl9av8A7SEUBVkOSuO1fLXi34aat4X1RItMM9resufLdcgL71X0PxTq2mzx22o2GpWLRSnzby1mKpKByTsxz+fegD1v9u34q6DbeBrhtJRVY5+SIYJYrhR19WFfhn+2b4stNf8AisNI0XXLe903TrNBbNbSq6JJIA8o3L1O7rzxjFfXv/BQ39tTT/B8V54U8M6p/aGs3UkkVsROCLI+WmZXCtlXUONg7tz0XB/OiWWSeVppnLO7FmYnkk9TQA2iiigAooooAKKKKACiiigAooooAKKKKACuh+EvxK8RfBr4oeHvi14RdF1Tw1rNtqenNKuVE0MiyISBjuornqKAP6Ef2Uv2rPhf/wAFavhXJ8WNZ8T2HhrWNCYW/jPw1eTGNIJix8maDHLI6ALkcblwQMgnE8Y6jo3g3Ub3wp8JfDTxW5Zh9quV3zzdtwYdBjPT1r8lv+CbH7afh/8AYy+LGqax438N3GpaB4k06Ow1VbUjzIFWUOsoB+9tOTgc8cZr9Tdc8ZXsekQ+Ofhvq8Go6Jf2C3Wm6layK8c8Ei5VwR7HkdjmgDwa00XVfHPxOGkwDE95eNu+YDvjGTV/4k+CtR+Hvid9Bv7YwzIR/rAM5xz+hrrPgR8GvG3xN8VP4h8Iw+fJFcbnUSAFVY53Y9M16X+03+zP441HUtKupoDNdy6XG90sbZKyAkEUAfPUt3PL4fudKj3H7SyvkdiMZH6V0fwr/aB1T4ZoLHWrB763CBYYjclDGwJII/OqF/4f1rwnrD+G/E+nyW06rgFl6jsaTwP4l0P4f+OIfE2seDbXWoInP+jX8TGAt/tAdfzoA9Om+Ni/E7TQmpaNL9he6QzW1w5eNtisV4BXuc9axfiT8f8AWb25lg+G3h630u0ijaN4LWABX5OSTyScZ5Jr0LxB8c/A3xr8N6Zolt8NPDHgiDSo55Q2j2rRjUJZOAXyT90DivPfBEQkbUvA81nFdGTzNl/DGWBwM9qAPKrnXNS1iT7RprSxXLN+9cMQBnrVoQLoOjpAJN7SSbpWbkn0610zeG7LR2nvZIVCoTu4xuqtp/w/8R/ENppNDgVIosHLg8/SgDhbaNjrkKR3LK8sw2svG0Zr2r4ceP8A4jfDLUkvYrk31ggAcIM7VBzzivLPGHgW/wDB3iWHTL1yJ9gZWU/drvPDNt8R/C0EOpX9ksti8YIbzFbcv0zz+NAHtZ+Ofgvxxs1TxJIIrtV2gj5SVz0weDXzt+27+1Hovw18BazqVoFbUTpr/wBlW8khVVBwqluOrc4HfFeo3nxF/Zy8G/Di/wDiJ8a7GPSYrRGFg9u5jNxNtLBNucdu1fkd+05+1R4y/aC8aapftO1no11cDyNNQ5Uoh/d7s88dvSgDzHVtV1DXdUuNZ1W5aa5upmlnlbqzMck1XoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvdf2PP27fib+y3rsGjXup6jrXgaQXA1LwgbtVikaRDiSIurCFxIEfKgZww/iNeFUUAf0E/wDBFfx98EviX8UdV+M2heNo38GaNod/qPiW381ftNvElsGaPyskhx5sXHY1xv7Wnx/vr79pfxHrfwE8Varc+H5tQlexW4XDRwF8xqQeAdtfiZ8K/i/8Tfgh4rHjb4UeNL3Q9T+zvbyXNlIAJoXxuikRgVljJCko4KkqCRwK+uv2Xv8Agq5ceF9PlsvjfNfR6u8hJ8RaNYwhbxS2VE0C7FRlyRvjGCoXKbgWYA+tLDw78Vvjf4hS71h2dpBt+0SYBUDHoOOvavR9V+GPgLwJo+labrl7FfPNfkatGRnyYFRdz7scEHdWN4K/af8AHOvXGm+LfCPirStX0m2hSZLjTVidbkBcjcAMlsEZDAHjkCuX/bi+NfxF8UfAlPhzN4C0XRdX8Sa4k0OpaUhjuha7SXj3ByFViRkYB4oAl8fN4Gury8m+Hbu2kwamLWHLZ2hI13E5xgFi2PYV1F146tPhlrK+H/h5oVtJGYEX7bMdxfeg3MDnHJ4HH415l+x6kXhvRV+DnjGwsrzVLiaC7N7qMkjFEcbBFuB2sWyG53EY7dK9k1z9noaP4avfEHiTxNb2lxCzG100ybZVUEbABjjjPfOKAPPtX2XWpxS3gTyoyZbiNTxgckV6F4K8Q6Vq3g+5/sTRpLeO0mQo8XOSFbJYj3WvPL/wzLqXh64utCkkllhX97D1yDgE/hXTfDz4heIP2eNCF74v1fS7Tw3qln5t7JqUqRxBAT5iFmIO4KW6HIyeKAOL8ReFbq/8UxXN9cyG4ubgBUkUlUQkj8/8a6L4seFrL9mz4YTfGD4q688Gh20Ya3SQhZLw7dwWNTjfkY5HqPWvC/2u/wDgrh+zp4Q8b3+g/s2+HrjxqLSKL7B4jui1tYySEFuI3USsEyq5O3cQeMcn4S/aS/a7+On7VmuW2rfF3xfLdwWCPHpmmwkpbWiM5baqZxxkDJ5wooA6n9uP9sS7/aj8aW9p4ctp7Dwro6mPSrGR+ZmzzO4/vH07ACvCaKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDT8N+NPGPg27F/4Q8WanpU6hgs2m38kDgMMHlCDyOD61r6p8dPjdrdg+la18Y/FV5ayrtktrrxDcyRuvoVZyCK5WigDd8MfE74ieDNQfVfCvjXU7C5kAEk1veOrNg5GTnnGK+lfBn/BYb9pnRdLh07x3pmjeLHhjWMXerxOsrqqhV3NGRuIA6nk96+TaKAPrfxZ/wAFjv2k7qyW2+GPhXwp4SleMpd3Vvo0d88wJHG27WSIAgEfcJ5yCDzXz58Yv2iPjV8fdVTVvi58RdR1loXdrW1mkCW1ruxuEMCARwqcD5UVR7VxdFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH/9k="
Is this a coronal section?
No
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"
Which part do the organs in this image locate from the aspect of the whole body?
Head
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"
Where is the brain edema?
Left Lobe
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"
What organ system is primarily present in this image?
Head
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"
What diseases are included in the picture?
Brain Edema
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"
What kind of symptoms will the disease on the left lobe of brain in the picture bring to the patient?
Encephalomalacia, local edema, confusion, increased intracranial pressure
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"
How was this image taken?
MRI