Datasets:

taesiri

/

BlindTest-GeneratedData

like 0

2024-07-30T01:04:30.591Z

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

sonnet-3.5

describe the image

The provided image appears to be completely black with no discernible details or content visible. Since it's a solid black square or rectangle, there is nothing further I can describe about the image itself based on the information given.

<svg xmlns="http://www.w3.org/2000/svg" id="svgCanvas" width="512" height="512" class="border-2 border-gray-200" style="width: 512px; height: 512px; display: block;"><rect width="100%" height="100%" fill="#ffffff"/><rect x="100" y="100" width="50" height="50" fill="#000000" data-id="1722301464639" style="cursor: move;"/></svg>

2024-07-30T01:04:38.051Z

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

sonnet-3.5

describe the image

The image is very minimalistic and contains only two solid color squares against a white background. One square is red, and the other square is black. The squares are aligned horizontally with some space between them. The image has a simple geometric design with a high contrast between the colored squares and the plain white background.

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2024-07-30T01:12:15.969Z

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

sonnet-3.5

describe the image

The image is a minimalist design consisting of a solid red background with a single black circle in the center. The color contrast between the bright red and black is stark and eye-catching. The image is simple yet striking in its bold use of color and geometric shapes. Despite its simplicity, the image conveys a sense of emphasis or focus on the centered black circle against the vivid red backdrop.

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2024-07-30T03:15:07.411Z

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

sonnet-3.5

are two shape touching?

Yes, the two shapes - a large gray circle and a smaller red square - are touching each other in the given image.

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2024-07-30T03:15:19.234Z

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akp797ZUgtUQINBZgc3N1P/885SfHGghQKBbApMNAFXVHPxd+NetncBoCJQUaC4I/PzzlOq65GasmwCBEQUmGgCq48cH3/4tBAiEEmjOAnz/faiaFUug6wKTCwB5xr/XXkv53n8LAQKxBPKcAP3PPjNDYKy2q7bjAhMLANWpU6l3/nzHOQyPAIFSAv2vvkr1jRulVm+9BAiMKDCZALC8PPj277a/Edvj7QTmRyDfFticBVhbm5+iVEJghgUmEgDM9z/De4ihE2hRwHMCWsS0KgK7FCgfAFZWUu/y5ZQn/7EQIBBbIE8K1P/005RWV2NDqJ5ABwSKB4Dq5ZdT75VXOlCqIRAg0AWB/jffpPrbb7swFGMgEFqgbADw7T/0zqV4As8ScBbAfkGgGwJFA4Bv/91oslEQ6JqAswBd64jxRBQoFwCWllLv9ddTtX9/RFc1EyDwHIH60aPU/+STlNbXOREgMCWBYgEgP+wnP/THQoAAgWcJ5IcE5YcFWQgQmI5AmQCwZ0/qvfFGqg4enE5VtkqAQOcF6gcPUv/jj1N68qTzYzVAAvMoUCQAVCdOpN6lS/PopSYCBFoU6F+5kupbt1pco1URIDCsQJEA0Hz7P3Jk2DF4HwECQQXqu3cHZwEsBAhMXKD1AJAP/DkAWAgQIDCMQA4AOQhYCBCYrEDrAaB38WKqXnppslXYGgECMytQf/dd6n/xxcyO38AJzKpAqwEgT/fbe/PNlBYXZ9XDuAkQmLTAxkbqf/RRyhMEWQgQmJxAuwHgzJnUO3t2cqO3JQIE5kLAQ4Lmoo2KmDGB9gJAr9d8+68OHZoxAsMlQGDaAvX9+81ZgNTvT3sotk8gjEBrAaA6erSZ+c9CgACBcQTyzID1nTvjfNRnCBAYQ6C1AODivzH0fYQAgb8JuBjQzkBgsgLtBIDl5bSQL/5bXp7s6G2NAIH5EVhbS1v5Z4C1tfmpSSUEOizQSgDIt/3lMwAWAgQI7EYg3w6YzwRYCBAoL9BKAOhdvpyqY8fKj9YWCBCYa4H69u3U//TTua5RcQS6IrDrANDc+//WWynt3duVmoyDAIFZFdjcTP0PPzQnwKz2z7hnSmD3AeDkydS7cGGmijZYAgS6K9D/8stU37zZ3QEaGYE5Edh1AMi3/uVbAC0ECBBoQyDfCphvCbQQIFBWYFcBoDn9//bbKe3ZU3aU1k6AQByBJ09S/4MP/AwQp+MqnZLA7gKAq/+n1DabJTDfAu4GmO/+qq4bArsKAL3XXkvViy92oxKjIEBgbgTqH35I/c8+m5t6FEKgiwLjB4DFxbTwzjspLS11sS5jIkBglgXW19PWX/+a0sbGLFdh7AQ6LTB2AMj3/ef7/y0ECBAoIZDnA8jzAlgIECgjMHYA6J07l6rTp8uMyloJEAgvUF+/nvpXr4Z3AECglMD4AeCdd1J18GCpcVkvAQLBBeoHD1I//wxgIUCgiMBYAaDavz/13n03paoqMigrJUCAQKrr1H///VQ/etRJjH/+93/v5LjmZVD/9d5781JKZ+sYLwC4/a+zDTUwAvMk0OXbAQWAsnuaAFDWN699rACQn/yXnwBoIUCAQEmB/GTAHAK6uAgAZbsiAJT1HT8A/OpXKf8MYCFAgEBJgXz6v/+Xv5TcxNjrFgDGphvqgwLAUEy7etPIZwCa3/9/9atdbdSHCRAgMKxADgBdvA5AABi2g+O9TwAYz22UT40eAI4fT71XXx1lG95LgACBsQX6n3+e6u+/H/vzpT4oAJSSHaxXACjrm9c+cgDonT+fqlOnyo/MFggQIJBSqm/cSP2vvuqchQBQtiUCQFnf8QLAW2+l6vDh8iOzBQIECOQAcO9e6n/4YecsBICyLREAyvqOHgD27k0Lv/51Snv3lh+ZLRAgQCALbG6mrT//ufnbpUUAKNsNAaCs78gBoDp0KPXefrv8qGyBAAECTwn0P/gg1ffvd8pEACjbDgGgrO/oAcAEQOU7YgsECPw/gS5OCCQAlN1RBYCyviMHABcAlm+ILRAg8P8FunghoABQdk8VAMr6jh4A3nwzVS+8UH5UtkCAAIGnBOoff0z9jz7qlIkAULYdAkBZ39ECQFWlhd/+NqWlpfKjsgUCBAg8LbC+nrb++MeUHxDUlUUAKNsJAaCs72gBYGUlLfzmN+VHZAsECBB4hsDWn/6U0upqZ2wEgLKtEADK+o4UAKojR1LvjTfKj8gWCBAg8AyB/scfp/ru3c7YCABlWyEAlPUdLQCcPJl6Fy6UH5EtECBA4FkB4MsvU33zZmdsBICyrRAAyvqOFAB6586l6vTp8iOyBQIECDxDoL5+PfWvXu2MjQBQthUCQFnf0QLA5cupOnas/IhsgQABAs8KALdvp/6nn3bGRgAo2woBoKzvaAHg3XdTdeBA+RHZAgECBJ4VAB4+TP333++MjQBQthUCQFnf4QNAvgXwH/4hpcXF8iOyBQIECDxLYGMjbf3hD525FVAAKLubCgBlfYcPAIuLaeF3vys/GlsgQIDAcwS2fv/7lDY2OmEkAJRtgwBQ1nfoAJBP/ffefbf8aGyBAAECzxHIPwHUDx92wkgAKNsGAaCs7/ABwBwA5TthCwQI7CjQpbkABIAd27WrNwgAu+Ib6sPVv7333o5za1YnTqTepUtDrdCbCBAgUEqgf+VKqm/dKrX6kdYrAIzENfKbBYCRyUb+wHAB4MyZ1Dt7duSV+wABAgTaFOh//XWqr11rc5Vjr0sAGJtuqA8KAEMx7epNQwUAkwDtytiHCRBoSaBLkwEJAC019RdWIwCU9c1rHy4AXLqU8s8AFgIECExTIJ/+zz8DdGERAMp2QQAo6zt8AHj99VQdPVp+NLZAgACB5wjUd+6k/iefdMJIACjbBgGgrO/wAeCtt1J1+HD50dgCAQIEnhcA7t1L/Q8/7ISRAFC2DQJAWd/hA4BpgMt3whYIENhRIM8B0JXpgAWAHdu1qzcIALviG+rDQ10DsPCb36S0sjLUCr2JAAECxQRWV9PWn/5UbPWjrFgAGEVr9PcKAKObjfqJ4QJAfg7A0tKo6/Z+AgQItCuwvj54HkAHFgGgbBMEgLK+ee3DBYB//MeU9u4tPxpbIECAwPMENjfT1v/8TyeMBICybRAAyvoOHwD+6Z9SWlgoPxpbIECAwPMEtrbS1n//dyeMBICybRAAyvoOHwD++Z9T6vXKj8YWCBAg8DyBfj9t/dd/dcJIACjbBgGgrO/wAeBf/iWlqio/GlsgQIDA8wTqOm395392wkgAKNsGAaCs7/AB4F//tfxIbIEAAQJDCGz9x38M8a7ybxEAyhoLAGV9BYDyvrZAgEDLAgJAy6AdXZ0AUL4xw90F4CeA8p2wBQIEdhbwE8DORnPyDgGgfCOHCwAuAizfCVsgQGBnARcB7mw0J+8QAMo3crgA4DbA8p2wBQIEdhZwG+DORnPyDgGgfCOHCwAmAirfCVsgQGBnARMB7Ww0J+8QAMo3crgAYCrg8p2wBQIEdhYwFfDORnPyDgGgfCOHCwAeBlS+E7ZAgMDOAh4GtLPRnLxDACjfyKECQM/jgMt3whYIENhRwOOAdySamzcIAOVbOVwAeOutVB0+XH40tkCAAIHnCNT37qX+hx92wshEQGXbIACU9c1rHy4AvP56qo4eLT8aWyBAgMDzAsCdO6n/ySedMBIAyrZBACjrO3wAuHQpVSdOlB+NLRAgQOB5AeDWrdS/cqUTRgJA2TYIAGV9hw8A586l6vTp8qOxBQIECDwvAFy/nvpXr3bCSAAo2wYBoKzv0AGgOnMm9c6eLT8aWyBAgMBzBPpff53qa9c6YSQAlG2DAFDWd/gAcOJE6l26VH40tkCAAIHnBYArV1J961YnjASAsm0QAMr6Dh8AjhxJvTfeKD8aWyBAgMDzAsDHH6f67t1OGAkAZdsgAJT1HT4AHDiQ8lwAFgIECExToP/++ynPBdCFRQAo2wUBoKzv0AEgLS6mhd/9rvxobIEAAQLPEdj6/e9T2tjohJEAULYNAkBZ3+EDQFWlhfw8gMXF8iOyBQIECDxLYGMjbf3hDynVdSd8BICybRAAyvoOHwBSan4CqA4cKD8iWyBAgMAzBLo0DXAengBQdjcVAMr6jhYALl9O1bFj5UdkCwQIEHhWALh9O/U//bQzNgJA2VYIAGV9RwsAJgMq3w1bIEDgFwXqDk0C5AxA+R1VAChvPNSzAJqkcPJk6l24UH5EtkCAAIFnCPS//DLVN292xsYZgLKtEADK+o50BqAyF0D5btgCAQK/KNDv0BwAzgCU31EFgPLGQ58BSCsraeE3vyk/IlsgQIDAMwS2/vSnlFZXO2PjDEDZVggAZX1HOgOQ8q2Av/1tSktL5UdlCwQIEHhaYH09bf3xj525BdAZgPK7pwBQ3nj4MwD5VsA330zVCy+UH5UtECBA4CmB+scfU/+jjzpl4gxA2XYIAGV9RzsDkAPA+fOpOnWq/KhsgQABAk8HgBs3Uv+rrzplIgCUbYcAUNZ35ABQvfRS6l28WH5UtkCAAIGnBPpffJHq777rlIkAULYdAkBZ39EDwKFDqff22+VHZQsECBB4OgB88EGq79/vlIkAULYdAkBZ35EDQNq7Ny38+tcp/7UQIEBgIgKbm2nrz39OaXNzIpsbdiMCwLBS471PABjPbZRPjXQRYF5x7623UnX48Cjb8F4CBAiMLVDfu5f6H3449udLfVAAKCU7WK8AUNZ39DMALgQs3xFbIEDg7wTqDl4AmAcoAJTdUQWAsr5jBYDq+PHUe/XV8iOzBQIECKSU+p9/nurvv++chQBQtiUCQFnf8QLA/v2p96tflR+ZLRAgQCAHgL/8JdWPHnXOQgAo2xIBoKzvWAEgfygHgGr//vKjswUCBEIL5AN/DgBdXASAsl0RAMr6jh8ALl5MeU4ACwECBEoK5Hv/8xwAXVwEgLJdEQDK+o4dAEwIVL4xtkCAQGoO/l2bAGi7LwJA2T1UACjrO34AyNcBvPtuyg8IshAgQKCIQF2n/vvvd/L3/1yvAFCk639bqQBQ1nfsAJA/2HvnnVQdPFh+hLZAgEBIgfrBg9T/6187W7sAULY1AkBZ390FgHPnUnX6dPkR2gIBAiEF6uvXU//q1c7WLgCUbY0AUNZ3VwGgOnYs9S5fLj9CWyBAIKRA/9NPU337dmdrFwDKtkYAKOu7qwCQFhfTwjvvpLS0VH6UtkCAQCyB9fW0lU//b2zEqlu1BCYoMPKzAJ4eW++111L14osTHK5NESAQQaD+4YfU/+yzCKWqkcDUBHYVANwOOLW+2TCBuRbo8u1/cw2vuFACuwsA+/al3ttvp7RnTyg0xRIgUFDgyZPU/+CDVD9+XHAjVk2AwK4CQObrvf56qo4eJUmAAIFWBOo7d1L/k09aWZeVECDwywK7DgDVyZOpd+ECYwIECLQi0P/yy1TfvNnKuqyEAIGSASD/DPDWWynt3cuZAAECuxPY3Ez9Dz90+n93ij5NYCiBXZ8BaH4GuHw55XkBLAQIENiNQL7vP9//byFAoLxAKwHA3QDlG2ULBCIIuPo/QpfV2BWBVgJAWl5OC2++mfJfCwECBMYSWFtLWx99lNLa2lgf9yECBEYTaCcA5J8BLl5M+UyAhQABAuMI5Mf+5jMAFgIEJiPQWgDItwLmWwItBAgQGEcg3/qXbwG0ECAwGYHWAkDq9VLvzTdTdejQZEZuKwQIzI1Aff9+6ufT//3+3NSkEAJdF2gvAKSUqjNnUu/s2a7XbHwECHRMoP/116m+dq1jozIcAvMt0G4AyHMC5IsBFxfnW011BAi0J7Cx0Xz7N/Vve6TWRGAYgVYDQN6giwGHYfceAgS2BVz8Z18gMB2B1gNAdeRI6r3xxnSqsVUCBGZOoP/xx6m+e3fmxm3ABGZdoPUA0JwFeOONlIOAhQABAs8TyAf+HAAsBAhMXqBIAKhOnEi9S5cmX40tEiAwUwL9K1dSfevWTI3ZYAnMi0CRAJD27BlsTlQEAAASJklEQVScBTh4cF6c1EGAQMsC9YMHg2//T560vGarI0BgGIEyASDfEnj6dOqdOzfMGLyHAIGAAv2rV1N9/XrAypVMoBsCxQJAWlpqZgas9u/vRqVGQYBAZwTqR49Snvkvra93ZkwGQiCaQLkAkM8CvPxy6r3ySjRT9RIgsINA/5tvUv3tt5wIEJiiQNEAkFZWUu/y5VTt2zfFEm2aAIEuCeQJf/qffprS6mqXhmUsBMIJlA0AzgKE26EUTGAnAd/+dxLy7wQmI1A8ADgLMJlG2gqBWRDw7X8WumSMUQTKBwAPCYqyL6mTwI4CHvqzI5E3EJiYwEQCQFpeTr3XXkvVgQMTK8yGCBDolkD98GHqf/ZZSmtr3RqY0RAIKjCZAJDPApw6lXrnzwdlVjYBAv2vvkr1jRsgCBDoiMDEAkDau3dwFuDw4Y6UbhgECExKoL53b/Dtf3NzUpu0HQIEdhCYXADIZwGOH0+9V1/VFAIEggn0P/881d9/H6xq5RLotsBEA0CqqiYAVC++2G0VoyNAoDWB+ocfUg4Aqa5bW6cVESCwe4HJBoB8FuCFFwZnAfbu3f3orYEAgW4LbG42B//6xx+7PU6jIxBQYOIBIBvnhwTlhwVZCBCYb4H8sJ/80B8LAQLdE5hKAMhTA1eXLrktsHv7gxERaE0g3/ZXX7mS8uQ/FgIEuicwlQCQGaqTJ1PvwoXuiRgRAQKtCPS//DLVN2+2si4rIUCgfYGpBYDU66VePgvggsD2u2qNBKYs0Fz4d+VKSv3+lEdi8wQI/JLA9AJAPgtw+HATAtLSkg4RIDAvAuvrzcE/3/tvIUCguwJTDQDNTwFnzqTe2bPdFTIyAgRGEjDf/0hc3kxgagJTDwDNDIEXL6bq6NGpIdgwAQLtCNR37qT+F1+Y8a8dTmshUFRg+gEgnwU4cqQJAWlxsWixVk6AQEGBjY3m4F/fvVtwI1ZNgEBbAp0IAH4KaKud1kNgegJO/U/P3pYJjCPQmQCQ9uwZ/BRw7Ng4dfgMAQJTFKhv3x6c+n/yZIqjsGkCBEYR6E4AyD8FHDo0+ClgZWWUGryXAIFpCqyuDk79378/zVHYNgECIwp0KgA0PwWYIGjEFno7gekKmPBnuv62TmBcgc4FgFxIniEwBwELAQLdFsgz/eUAYCFAYPYEOhkA8k8AvfPnmycHWggQ6KZAfsJf/6uvUlpd7eYAjYoAgecKdDMAbN8aeP58SsvLWkiAQNcE1taag79b/rrWGOMhMLxAZwNALqG5HiCHgKoaviLvJECgrEBdDw7+HvRT1tnaCRQW6HQAyLX3zp1L1enThRmsngCBYQXq69dT/+rVYd/ufQQIdFSg8wEgzw7YhABPDezoLmRYkQSap/zlg//GRqSy1UpgLgW6HwDyTwEHDqQqh4BDh+ayCYoiMAsC+T7/+urVVD98OAvDNUYCBHYQmIkAkGvIDwvKZwJcFGifJjAFgXzRXz7437kzhY3bJAECJQRmJgA0IeCllwYhYGGhhIV1EiDwLIGtrcHB/7vv+BAgMEcCMxUAmhBw5kzqnT07Ry1QCoFuC3jIT7f7Y3QExhWYuQCQC3VnwLjt9jkCowm44n80L+8mMEsCMxkAmicHnj3b/CRgIUCgjEA+5Z+//XvCXxlfayUwbYHZDABZbWlpEALcHjjtfcj251Cgud0vH/zX1+ewOiURIJAFZjcA5MHv25eqV15p7hCwECDQjkC+0r/+5ptUP37czgqthQCBTgrMdABoEsz+/anKZwI8OKiTO5hBzZZAfsBP/fXXqX70aLYGbrQECIwsMPMBoAkBBw8OzgQcPjwygA8QIDAQqO/dG3zzf/AACQECAQTmIgA0IeDQoVS9/LIQEGCnVWL7As3B/9tvU57tz0KAQAyBuQkAQkCMHVaV7Qs4+Ldvao0EZkFgrgKAEDALu5wxdknAwb9L3TAWApMVmLsA0ISAfE1A/jnAhYGT3ZtsbaYEmgv+8ml/v/nPVN8MlkBbAnMZAJoQkO8OyCHALYJt7SvWM0cCza1++eDvav856qpSCIwmMLcBoAkBeZ6AM2dMFjTaPuHdcy6QJ/mpr11zn/+c91l5BHYSmOsA0BSfZwzMIcC0wTvtC/49gEAzve+1a2b4C9BrJRLYSWD+A0AWyM8OyCHg9OmdPPw7gbkVaB7skw/+T57MbY0KI0BgeIEYAeAnj+ZRwmfOpLSwMLyQdxKYdYGtrebAn0/7WwgQILAtECoA5KLzTwG9fCZgedleQGD+BdbWUv/69ZRP/VsIECDwtEC4ANCEgKNHU3XqVDN7oIXAvArkWf3qGzdSvuLfQoAAgf8rEDIANCHgwIFBCPA4Yf9XzKFAc6V/Pvg/fDiH1SmJAIE2BMIGgAZvcTH1cgg4dSqlqmrD0zoITFegrpsDf//GjZQ2NqY7FlsnQKDTArEDwE+tqU6ebIKA6wI6va8a3E4C+ff+/K3/5s2d3unfCRAgkASA7RBw5EjKQcD0wf6vmEWBZlrfmzdTfffuLA7fmAkQmIKAAPA0+spK6uUQcPLkFFphkwTGE8gH/n7+1r+6Ot4KfIoAgZACAsAz2t78JJBDwMpKyJ1C0TMisLraHPid8p+RfhkmgY4JCAC/0JB8i2Dzk8CxYx1rmeEQSKm+fXtwyv/+fRwECBAYS0AAeB7bnj2DiYPy2YDFxbGAfYhAqwIbG4Nv/XliH1P6tkprZQSiCQgAQ3S8yhcInjjh0cJDWHlLOYHmEb63brnQrxyxNRMIJSAADNvuvXubENDLTxVcWhr2U95HYPcC6+up/913zcE/bW7ufn3WQIAAgTwh3r+9915NYniB6vDhwdkAMwgOj+adYws0M/rlb/337o29Dh8kQIDAswQEgHH2i15vEAKOH2+mFLYQaFsgT+Fbf//94Ft/v9/26q2PAAECzgDsZh+o9u0bhIDjx1Pau3c3q/JZAgOBzc3BgT+/Hj+mQoAAgWICzgC0QJtnD2yCgJ8FWtCMu4rmdH8+8P/4Y1wElRMgMDEBAaAt6qpqAkATBA4fbmut1hNAIP++3xz4f/ghpdolOQFarkQCnRAQANpuQ75bIAeB/HJ9QNu6c7W+5nf+/K0/H/hd3T9XvVUMgVkQEABKdWl5uZlFsAkC+/aV2or1zqBA/m2/OfDfvp3S2toMVmDIBAjMg4AAULqLKyuDIJBfgkBp7U6vvznw5yl884Hfg3s63SuDIxBBQACYVJe3g8DRo6nav39SW7WdDgjUjx6lZhY/B/4OdMMQCBDYFhAAJr0vLC0NzgbkIHDw4KS3bnsTFKgfPPj5wL++PsEt2xQBAgR2FhAAdjYq8478oKEcAvLryJEy27DWqQjUd+8ODvx37nhgz1Q6YKMECAwjIAAMo1T4Pc3Dhn56eepgYexSq9/YaB7Ss/0qtRnrJUCAQFsCAkBbki2sp7lIMAeBPLHQoUMtrNEqSgvU9+8PJu7JB38z95Xmtn4CBFoUEABaxGxtVflZAzkE5FeeVGh5ubVVW1ELAmtrzcN58oG/Ofibq78FVKsgQGDSAgLApMVH3V6eTyA/gTC/8lkBzxwYVbCd9+c5+vO3/Xzgz0/mc/9+O67WQoDA1AQEgKnRj77h5ieCQ4d+DgN79oy+Ep8YXuDJk78d9FM++DvFP7yddxIg0HkBAaDzLXr2AJswcPBgc1aguZ1waWlGK+nYsNfXU3P73v37KeW/Dvoda5DhECDQloAA0JbkNNezuNiEgObZA9t/q2qaI5qdbdd1ynPyNwf7PDf/gwcpbWzMzviNlAABAmMKCABjwnX5Y81MgwcODGYc3P7b5QFPeGx5Zr6UD/ZP/53wGGyOAAEC0xYQAKbdgQlsvwkC+/YNAkH+m38+iHIxYb54L5/Gz/Pw5wP+9t8JuNsEAQIEuiwgAHS5O6XGlh9ZvLKSUn4+wdN/Z/06gvz7fX7Izurq3//1qN1Se5L1EiAwwwICwAw3r9Wh52sG8i2Hec6B/LyCHAZ+elWLi6kzMxTmGffyb/R5bv18wN/+m2/Ly6+6bpXFyggQIDCvAgLAvHa2zbpyOMhnDXIQyD8d/PSq8m2I26+FhZQWFlKV//Z6P7/yZ7dfeUz5AL39yhPo/PSqt7ZS2n49edLMoV/nv/nb+0+v5sCf/9tBvs3uWhcBAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFhAAYvdf9QQIECAQVEAACNp4ZRMgQIBAbAEBIHb/VU+AAAECQQUEgKCNVzYBAgQIxBYQAGL3X/UECBAgEFRAAAjaeGUTIECAQGwBASB2/1VPgAABAkEFBICgjVc2AQIECMQWEABi91/1BAgQIBBUQAAI2nhlEyBAgEBsAQEgdv9VT4AAAQJBBQSAoI1XNgECBAjEFvhfgyxP07qft0cAAAAASUVORK5CYII=

sonnet-3.5

are two shape touching?

No, the two shapes - the large gray circle and the smaller red rectangle - are not touching each other in the image. There is a visible gap or space separating them.

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2024-07-30T03:15:23.398Z

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

sonnet-3.5

are two shape touching?

No, the two shapes - the large gray circle and the smaller red square - are not touching each other in the image. There is a noticeable gap or space between them on the reddish-brown background.

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2024-07-30T03:15:27.808Z

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

sonnet-3.5

are two shape touching?

Yes, the two shapes - a large gray circle and a smaller red square - are touching each other in the image against a reddish-brown background.

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2024-07-30T03:15:38.025Z

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

sonnet-3.5

are two shape touching?

Yes, the two shapes - a large black circle and a smaller brown square - are touching each other in the image.

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2024-07-30T03:15:41.826Z

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

sonnet-3.5

are two shape touching?

No, the two shapes (a large black circle and a smaller brown square) are not touching each other in the image. There is a gap or space between them, so they are separate and not making contact.

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2024-07-30T03:15:57.914Z

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

sonnet-3.5

are two shape touching?

No, the two shapes - a black circle and a smaller brown square - are not touching each other in the image. There is clear space separating the two geometric figures.

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2024-07-30T03:16:01.026Z

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

sonnet-3.5

are two shape touching?

Yes, the two shapes - a large black circle and a smaller brown square - are touching each other in the provided image.

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2024-07-30T03:16:08.734Z

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

sonnet-3.5

are two shape touching?

Yes, the two shapes - a solid black circle and a smaller solid gray square - appear to be touching or connected at their edges in the image.

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2024-07-30T03:16:16.903Z

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

sonnet-3.5

are two shape touching?

The image provided shows a single solid black circle on a white background. There are no other shapes visible, so it's not possible for any shapes to be touching each other in this particular image.

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2024-08-01T01:55:21.879Z

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

sonnet-3.5

describe the image

The image is very minimalistic and geometric in nature. It consists of three simple shapes - two black circles and one red square. These basic shapes are arranged horizontally across a white background. The composition is quite minimal and abstract, without any additional details or embellishments. It appears to be a deliberate arrangement of basic geometric forms using contrasting colors of black and red against the stark white backdrop.

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2024-08-01T01:55:42.978Z

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

sonnet-3.5

describe the image

The image is very minimalistic and consists of three geometric shapes against a white background. There are two solid black circles of different sizes, with the larger one placed below and to the right of the smaller circle. Below the larger black circle is a solid rectangular shape filled with a deep red or maroon color. The composition is simple yet striking with its bold use of basic shapes and high-contrast colors.

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2024-08-01T15:49:46.446Z

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

sonnet-3.5

describe the image

The image consists of two geometric shapes on a white background. One shape is a solid red circle, and the other is a solid black square. The circle and square are positioned side by side, creating a simple and minimalist composition.

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2024-08-02T02:22:24.317Z

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AQJVF6hsAHjhhRdi0KBB8eyzz1bdUH8E/p/ANttsEytWrIgtt9ySDgECBCopUNkA8PDDD8duu+1WSTRNEeiKwEMPPRS77rprV17qNQQIEOh1gcoGgJ/85Cdx0EEH9TqIggTaJXDrrbfGRz7ykXYdznEIECDQVoHKBoBrrrnGcqptnWoH622Bsoz10Ucf3dtl1SNAgECXBCobAM4555yYOnVqlwbhRQSqKDBt2rQ4++yzq9ianggQIBCVDQBTpkyxnroTtNYC5TkW06dPr/UYNE+AQOcKVDYAjBkzJm688cbOlTeyjhc47LDDYv78+R0/TgMkQKCeApUNAP/xH/8RixcvrqeqrglExPDhw+M///M/WRAgQKCSApUNAEOHDo0HHnigkmiaItAVgSFDhsSyZcu68lKvIUCAQK8LVDYA7LzzzrFq1apeB1GQQLsEBgwYEI899li7Duc4BAgQaKtAZQPA1ltvHc8//3xbB+tgBHpTYKuttornnnuuN0uqRYAAgS4LVDYA9O/fP9asWdPlgXghgaoJ9OvXL1avXl21tvRDgACBlkAlA8D69etj8803j5deesk0EaitwKabbhpr166tbf8aJ0CgswUqGwD69OnT2fJG1wiBEmZtBAgQqKKAAFDFWdFTxwgIAB0zlQZCoOMEKhsA/ATQceda4wbkJ4DGTbkBE6iVQCUDQBF0EWCtziPNvoqAiwCdFgQIVFmgsgHAbYBVPm301hUBtwF2RclrCBDIEqhsALAQUNYpoW67BCwE1C5JxyFAYGMIVDYAWAp4Y0y3Y/amgKWAe1NbLQIEuitQ2QDgYUDdnUqvr5qAhwFVbUb0Q4DAKwUqGwA8DtiJWncBjwOu+wzqn0BnC1Q2AEyZMiWuvPLKztY3uo4WOO6442L69OkdPUaDI0CgvgKVDQDnnHNOTJ06tb6yOm+8wLRp0+Lss89uvAMAAgSqKVDZAHDNNdfEMcccU001XRHogsDVV18dRx99dBde6SUECBDofYHKBoCf/OQncdBBB/W+iIoE2iRw6623xkc+8pE2Hc1hCBAg0F6BygaAhx9+OHbbbbf2jtbRCPSiwEMPPRS77rprL1ZUigABAl0XqGwAeOGFF2LQoEHx7LPPdn00XkmgIgLbbLNNrFixIrbccsuKdKQNAgQI/LNAZQNAaXPfffeNpUuXmjMCtRPYZ5994u67765d3xomQKA5ApUOABMmTIg5c+Y0ZzaMtGMExo8fH7Nnz+6Y8RgIAQKdJ1DpAHDhhRfG6aef3nnqRtTxAhdccEGcdtppHT9OAyRAoL4ClQ4ACxcujEMPPbS+ujpvrMBNN90Uo0aNauz4DZwAgeoLVDoArFy5MgYPHhwvvvhi9SV1SOAfAltssUUsX748Bg4cyIQAAQKVFah0AChqe++9d9x7772VBdQYgX8V2GuvveKee+4BQ4AAgUoLVD4AlPXUr7rqqkojao7AKwWOPfZYz7FwShAgUHmBygeAspzqpEmTKg+pQQL/KzBz5kzLWDsdCBCovEDlA8CyZcvi/e9/f6xbt67ymBok0Ldv3/jlL38ZQ4cOhUGAAIFKC1Q+ABQ9CwJV+hzS3CsELADkdCBAoC4CtQgAp5xySlxyySV1MdVngwVOPvnkuPjiixssYOgECNRFoBYB4MYbb4wxY8bUxVSfDRaYP39+HHbYYQ0WMHQCBOoiUIsA8Mwzz8SwYcOirAtgI1BVgXLf/5IlS2Lbbbetaov6IkCAwP8J1CIAlG4/85nPxKxZs0wdgcoKTJw4Mb7zne9Utj+NESBA4JUCtQkAc+fOjaOOOsrsEaiswLXXXhvjxo2rbH8aI0CAQC0DwJNPPhkHHHBAPPLII2aQQOUEdtlll7jjjjtihx12qFxvGiJAgMCrCdTmG4DS/JQpU6yw5jyupEBZsXL69OmV7E1TBAgQqH0A+OEPfxijR482kwQqJ7BgwYL4+Mc/Xrm+NESAAIHXEqjVNwCrV6+OkSNHxl133WVGCVRGYL/99ovbbrst+vfvX5meNEKAAIE3EqhVACiDOf/88+NLX/rSG43LvyfQawJf+9rX4owzzui1egoRIECgHQK1CwAPPvhgHHzwwfHUU0+1Y/yOQWCDBLbffvu45ZZbYvfdd9+g43gzAQIEelugdgGgAB1//PEuuOrtM0W9VxUoF6ZeccUVdAgQIFA7gVoGgPJ766hRo2Lt2rW1A9dw5whsttlmsXDhwtZ1KTYCBAjUTaCWAaAgH3nkkXH99dfXzVu/HSRwxBFHxHXXXddBIzIUAgSaJFDbAFAeunL44Yc3aa6MtWICN9xwg4dUVWxOtEOAQNcFahsAXn755db/fMv91zYCvS1Q1qMoIbRPnz69XVo9AgQItEWgtgGgjL78BFB+CrAR6G2B8tV/+QnARoAAgboK1DoArFu3Lj71qU/FvHnz6uqv7xoKjB07Nr73ve9F3759a9i9lgkQIPB3gVoHgDKAchX2Jz/5yVizZo05JbDRBfr16xff//73W3eh2AgQIFBngdoHgII/efLkmDlzZp3nQe81EZg0aVLMmDGjJt1qkwABAq8t0BEBYMmSJa3nsD/++OPmmsBGE9hpp51i7ty5MWzYsI1Ww4EJECDQWwIdEQAK1le+8pWYNm1ab7mp00CBqVOnts4zGwECBDpBoGMCwKpVq2LChAmxePHiTpgXY6iYwPDhw2P27NkxYMCAinWmHQIECPRMoGMCQBl++Xr26KOPtkRwz84F73oNgbLk7zXXXNP6mclGgACBThHoqABQJsWDgjrl1KzOODzwpzpzoRMCBNon0HEB4IEHHohjjz027rvvvvYpOVJjBfbcc8+46qqrYsiQIY01MHACBDpToOMCQJmm8lttCQGeFtiZJ21vjap89V/++JdrS2wECBDoNIGODABlkk466aT45je/2WnzZTy9KPD5z38+Lr300l6sqBQBAgR6T6BjA8CKFSvis5/9bCxatKj3NFXqGIERI0bEt7/97Rg0aFDHjMlACBAg8EqBjg0AZZA333xznHjiifHoo4+adQJdFnjXu94Vl112WRxyyCFdfo8XEiBAoG4CHR0AymRcfvnlUb7KXb9+fd3mRr8JAptssknrp6MTTjghobqSBAgQ6D2Bjg8AhfLUU0+Niy++uPdUVaqtwCmnnBIXXXRRbfvXOAECBLoq0IgA8PTTT7dCwPXXX99VF69roMARRxzR+uO/3XbbNXD0hkyAQNMEGhEAyqT++te/ji9+8Ytx5513Nm2OjbcLAvvvv398/etfj/e+971deLWXECBAoP4CjQkAZapuu+22OP300+M3v/lN/WfOCNom8J73vCcuuOCCGDlyZI+O+be//S3uv//+WLZsWTz88MOxcuXKeOyxx+KPf/xjay/b2972tta+8847x8CBA2PXXXeNoUOHxh577BGbb755j+p6EwECBDZEoFEBoECVnwHOPPNMdwZsyFnTQe8tV/yfd955Ub7+7+72i1/8Im6//fbWt0pLly7t7ttbr99nn32ifPtw4IEHxgc+8IEeHcObCBAg0BOBxgWAglQe7FJCwHPPPdcTM+/pEIGtt9669ce/PECqO9tNN90UCxYsiB/96Efxl7/8pTtvfc3XvvnNb46PfexjMXr06Dj00EPbckwHIUCAwOsJNDIAFJCyyMvZZ58df/rTn5whDRR461vfGuecc05rsaiubnfffXfMmTOn9dTJ8rX/xtjKzwHlqYPjx4+Pfffdd2OUcEwCBAi0BBobAMrgy/3eU6dOjb/+9a9OhwYJvOlNb4pp06a11ofoylb+2M+YMSNmzpwZDz30UFfessGv2W233WLSpEkxefJk1whssKYDECDwagKNDgD/GwLKJ0HfBDTjP5Dyyb9889PVP/5PPPFE69bAb33rWylAn/vc51q3sO64444p9RUlQKBzBRofAMrUlp8Dzj33XNcEdO553hpZ+c3/rLPO6vLX/uWq/gsvvDDmzZuXKjN27Ng47bTTWncN2AgQINAuAQHgH5LlwsDzzz/f3QHtOrMqdpxytf8ZZ5zR5Qv+li9fHl/+8pdj4cKFlRjJqFGj4qtf/WoMHjy4Ev1oggCB+gsIAK+Yw3KLYLkf3DoB9T+xXzmCcp9/Wf+hq7f6lfv4y10i2Z/8/3UWyjcB5a6Fso6AjQABAhsqIAD8i2BZLOgb3/iGFQM39MyqyPvLPfZf+MIXurzIT3loVHmCZNZv/m/EVq4JKE8qLA8tshEgQGBDBASAV9ErywaXC788O2BDTq3895ZP/OUCuu4s71ueHlkCQJW3EgA8rbDKM6Q3AvUQEABeY57KA4QuvfTSuOSSSzxKuB7n8v91WT4dn3zyyXHSSSd168E+5T7/iRMnxiOPPFLpEe+yyy4xa9Ys6wRUepY0R6D6AgLAG8xR+URYPnE9+uij1Z9NHUa52K98gu/JJ+Ryz325178OW1kjoKxNYCNAgEBPBQSALsjdfPPNrVsFFy1a1IVXe0mWwIgRI1q3+B1yyCHdbqEs63v44YdvtBX+ut3QG7yhrBh4ww03tJYPthEgQKAnAgJAF9VWrFgRV1xxRUyfPj3Wrl3bxXd5WW8IbLbZZjFlypQ4/vjjY9CgQT0qedRRR7WW+K3TVpYMvvbaa+vUsl4JEKiQgADQzcmYPXt266vX++67r5vv9PKNIbDnnnu2lsudMGFCjw9fnupXvj148cUXe3yMjDduscUWrW+lPEUwQ19NAvUXEAB6MIcPPPBAXH311a2nCvo2oAeAbXhL+dRfnuJ3zDHHxJAhQzboiGV1wLLITh23slhRWcXSRoAAge4KCADdFXvF68tXxuVq7MWLF2/AUby1uwLDhw9vXa1fvgJvx1aeurd06dJ2HKrXj7HPPvtEuXvBRoAAge4KCADdFfuX169atar1iNiyP/744xt4NG9/PYGddtqp9Zjcsg8YMKAtWPfcc0+UP6J13kp42Xvvves8BL0TIJAgIAC0CX3JkiXx3e9+t7WvWbOmTUd1mCLQr1+/+PSnP93ahw0b1laUK6+8snUBYZ23cmHqcccdV+ch6J0AgQQBAaDN6OXhMdddd13l1pFv8zB77XBl/fsjjzwyysNwNsZWbhssd3fUeSt3P5TbVG0ECBDojoAA0B2tLr523bp1MX/+/Na+YMGCLr7Ly14pMHr06BgzZkxr79u370bDOeCAA+JnP/vZRjt+bxz4Qx/6UNxxxx29UUoNAgQ6SEAA2IiT+fLLL8cPfvCDVggouzsGXh+7XNlf/vCX/ROf+ET06dNnI87O3w/97ne/O/7rv/5ro9fZmAX+/d//PX77299uzBKOTYBABwoIAL00qeUpgz/+8Y+jrDj31FNP9VLVepTZfvvtWyvaffSjH+3yU/vaNbJ/+7d/ixdeeKFdh0s5zpZbbhn//d//nVJbUQIE6isgAPTy3D344INxyy23xK233hp33XVXL1evVrn99tsvDjrooDj44INj99137/Xm/va3v7UuMCzf1NR5K9+UlJ+dbAQIEOiOgADQHa02vnb16tXx05/+NG6//fbWb9BVfwJdu4ZenmRXfrM+8MAD48Mf/nD079+/XYfu9nEEgG6TeQMBAh0kIABUYDKffPLJ1mJCZf/5z38eK1eurEBX7Wth4MCB8cEPfjDKAj5l32GHHdp38A08kp8ANhDQ2wkQqK2AAFCxqXvmmWdaK7uVBWruvffe1jMH6vb1brlqv6zRv9dee7UWqCkr7W277bYVk/57Oy4CrOS0aIoAgV4QEAB6AXlDSixbtix+9atfxf333x/lGQRlr9pDa8pDacp6/GXfY4894n3ve18MHTp0Q4bda+91G2CvUStEgEDFBASAik3IG7VTfh5Yvnx567avspdrB8o/e/bZZ9/orW3599tss02Ur/TLb/nl03PZBw8e3PpnddwsBFTHWdMzAQLtEBAA2qGYfIxyG9sTTzzRehbB008/Hb/73e/i97//fTz//PPxhz/8If785z+39nK77AN4AAAQVElEQVThYdlfeuml1l62TTfdtLWXi/HK/pa3vKW1v/3tb4+tttoq3vGOd8Q73/nO2G677aKsxb/jjjtGue2sUzZLAXfKTBoHAQLdFRAAuivm9R0l4GFAHTWdBkOAQDcEBIBuYHlpZwp4HHBnzqtRESDw+gICgDOk8QJnnXVWfPWrX62lw5e//OU499xza9m7pgkQyBUQAHL9Va+AwC9+8YsYMWJE5e6ueCOacvfFokWL4gMf+MAbvdS/J0CAwP8TEACcFAQi4qijjoq5c+fWymLcuHFx7bXX1qpnzRIgUB0BAaA6c6GTRIHykKbDDz88yvLAddg233zzuOGGG1oPUbIRIECgJwICQE/UvKcjBSZPnhwzZ86sxdgmTZoUM2bMqEWvmiRAoJoCAkA150VXCQJlCeaJEydW/sFMZRGmWbNmtZZYthEgQKCnAgJAT+W8ryMFLr/88jjxxBMrPbbLLrssTjjhhEr3qDkCBKovIABUf4502IsC69evbwWAb33rW71YteulPve5z0UJAJtssknX3+SVBAgQeBUBAcBpQeBfBMqzFc4888yYN29epWzGjh0b5513Xm2fu1ApTM0QIBACgJOAwKsIlAculUV2Fi5cWAmfUaNGtRYrKg9eshEgQKAdAgJAOxQdoyMFyqOYL7zwwvRvAson/9NOO602j1juyJPBoAh0oIAA0IGTakjtEyhPWbzooovSrgkov/mfeuqpracw2ggQINBOAQGgnZqO1ZECZXGgcs99WSPgoYce6pUx7rbbblHu9S9rE5RFf2wECBBot4AA0G5Rx+tYgbJOwJw5c1pLBm+sFQPLH/uyxO/48ePd59+xZ5KBEaiGgABQjXnQRY0EbrrppliwYEGU5YP/8pe/tKXzN7/5za1lfUePHh2HHnpoW47pIAQIEHg9AQHA+UGghwLlKYK333573HnnnbF06dIeHWWfffaJ/fffPw488EBP9euRoDcRINBTAQGgp3LeR+AfAuXngPvvvz/KXQMPP/xwlHUEHnvssfjjH//Y2sv2tre9rbXvvPPOrfv4d91119ZV/XvssYff+J1JBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIFBIBcf9UJECBAgECKgACQwq4oAQIECBDIFRAAcv1VJ0CAAAECKQICQAq7ogQIECBAIFdAAMj1V50AAQIECKQICAAp7IoSIECAAIFcAQEg1191AgQIECCQIiAApLArSoAAAQIEcgUEgFx/1QkQIECAQIqAAJDCrigBAgQIEMgVEABy/VUnQIAAAQIpAgJACruiBAgQIEAgV0AAyPVXnQABAgQIpAgIACnsihIgQIAAgVwBASDXX3UCBAgQIJAiIACksCtKgAABAgRyBQSAXH/VCRAgQIBAioAAkMKuKAECBAgQyBUQAHL9VSdAgAABAikCAkAKu6IECBAgQCBXQADI9VedAAECBAikCAgAKeyKEiBAgACBXAEBINdfdQIECBAgkCIgAKSwK0qAAAECBHIF/gf0Le/ikRgSFgAAAABJRU5ErkJggg==

gemini-1.5-pro-exp-0801

are two circles touching?

Yes, the two circles are touching.

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2024-08-03T01:41:03.967Z

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

sonnet-3.5

What is the situation of the two rectangles compared to each other?

The image shows two black rectangles against a white background. One rectangle is significantly larger than the other, smaller rectangle. The smaller rectangle appears to be positioned slightly apart and to the right of the larger rectangle, suggesting some spatial separation or distinction between the two shapes.

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2024-08-03T01:41:53.492Z

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

sonnet-3.5

Are two circle touching?

No, the two circles in the image are not touching. They are separate and distinctly spaced apart from each other.

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2024-08-03T01:42:09.659Z

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

sonnet-3.5

Are two circle touching?

No, the two circles in the image are not touching each other. They are separate, with one circle being red in color and the other circle being green in color. There is a noticeable gap or space between the two circles preventing them from making contact or touching.

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2024-08-03T01:42:15.700Z

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

gemini-1.5-pro-exp-0801

Are two circle touching?

Yes, the two circles are touching.

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2024-08-03T01:42:24.852Z

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

gemini-1.5-pro-exp-0801

What is the situation of the two circles compared to each other?

The two circles are **externally tangent**, meaning they touch each other at a single point on their outer edges.

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2024-08-03T01:42:43.695Z

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

gemini-1.5-pro-exp-0801

What is the situation of the two circles compared to each other?

The two circles are **separate** from each other. They are not touching or overlapping.

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2024-08-03T01:43:01.177Z

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

sonnet-3.5

What is the situation of the two circles compared to each other?

The image shows two solid circles - one red and one green. The circles are side by side, appearing next to each other horizontally on a plain white background.

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2024-08-03T01:43:11.402Z

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

sonnet-3.5

What is the situation of the two circles compared to each other?

The image shows two solid colored circles, one red and one green, positioned side by side on a white background. Based on the question, it seems you want me to describe the relative situation or positioning of the two circles compared to each other. From the image, the red circle is on the left side, and the green circle is on the right side. They appear to be of similar size and are placed horizontally next to each other with a bit of spacing in between.

<svg xmlns="http://www.w3.org/2000/svg" id="svgCanvas" width="512" height="512" class="border-2 border-gray-200" style="width: 512px; height: 512px; display: block;"><rect width="100%" height="100%" fill="#ffffff"/><circle cx="147" cy="226" r="54" fill="#e60f0f" data-id="1722649278577" style="cursor: move;"/><circle cx="257" cy="230" r="54" fill="#05ff5d" data-id="1722649278742" style="cursor: move;"/></svg>

2024-08-03T01:43:20.730Z

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

gemini-1.5-pro-exp-0801

What is the situation of the two circles compared to each other?

The two circles are **touching** or **tangent** to each other. This means they intersect at exactly one point.

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2024-08-03T01:43:28.916Z

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

gemini-1.5-pro-exp-0801

What is the situation of the two circles compared to each other?

The two circles are **separate** from each other. They are not touching or overlapping.

<svg xmlns="http://www.w3.org/2000/svg" id="svgCanvas" width="512" height="512" class="border-2 border-gray-200" style="width: 512px; height: 512px; display: block;"><rect width="100%" height="100%" fill="#ffffff"/><circle cx="147" cy="226" r="54" fill="#e60f0f" data-id="1722649278577" style="cursor: move;"/><circle cx="296" cy="231" r="54" fill="#05ff5d" data-id="1722649278742" style="cursor: move;"/></svg>