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方块数织Nonogram FRVR

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N4IgNglgzgLiBc*UBHBIBMBGArDrAbAOwB0RADAJwD*ALHQViADQgCuCMATuwKZsIAE3QAzAPbiRbAIYwA7l14CQMhIgC6bRfBDM2fdPpAAjI6xDcEWcuTYAHdYhABxfT34sPfLc9HsAO1ZvL2VfEA ... 显示全部

N4IgNglgzgLiBc*UBHBIBMBGArDrAbAOwB0RADAJwD*ALHQViADQgCuCMATuwKZsIAE3QAzAPbiRbAIYwA7l14CQMhIgC6bRfBDM2fdPpAAjI6xDcEWcuTYAHdYhABxfT34sPfLc9HsAO1ZvL2VfEAALQJg+K1DPb3CZIQA3KICYuJDElmc*W4UtXiBHOcTPj4YMEMSkvD7cXkhWODletyQCSkAIUq2hLDOqAiCgG*0rCNAF8WVHQ6ajwyHAJKAA46W1s6XAtOeBCQYXQAY24ICzkdY7UkLRAdPQtDXWMzd4sreBs7EEcSGcAHM+OJJh1nMk0tFWnUyuAZFAIQiIgBPITccQAMQKAFs4dkhs4oGcgvDi*SRA+BgUZTAhAUvT+OF8lBYgBlGByCDiclE1mddGYnH4lk+Tp4iABWqCyXOCBnPgAYQl4SVfAA0*OnwAsCVeCKULnPrgQAJNG6s0GznG+Xhc2c4qOvUGgDqDvaCPNAEllUa8Y4TQrwPqoABRA0ywk+ykVKo1ViiGRgDmQqlnPpy+Om0x8AoptMZhEjS7Bm3gcQmWBxwb5kbjdWzeYgNDvIjYDYkLCUHAbCg7ch0A5KTwnES6KDiCBga4Kccqe6a*mAzr0ybn5/BxOLpF0PhM6Ht3OM7iPFV7h8*Vi/B8R17jc3n86+32PcNGvmB8gV5mG5oAEq3lW5oADKuo*oGla4EGgAslcR7usCAaqpeIZniA/rKlWibVLUqbplM+Z4uIyaoeUhZxCRpaUmcER8NKsAAIIZC2cwLO8WBENQJDrDg5C0JQYliXQGxjkc7STug1ILrcskro8zzGG8Lxs*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*FjacYoNq/uN4eSnSIfqIX4/jyf7vtZ7JctvDvWVAI8ACIQJ7Ge+qHPnWlT/u5xc+2s/tHPW2zh3HX+*VuWECJynGsz4xagAlrKM4PI4gy3HqoSeTxFabjnt8VWBkNaRH5HwNErsxhX0pOaVaAcujiG4AQ3O8hiGkPqIPCWEQMF32gT9ZccC1KvEQSrX4YN1bOFobKLBMgcEVzwQaShCJyEkP6MfbMEju5SxEQmWiZsR5hyodxIeJx8KyG+ncZhCCgZILYAvVBipAwEXYNwAIzsXD*RNZTUbEqyalPpcMA85bHKjrg3XBr*4dhAEwIgdAcAkEYDYagdBxI0BerJCWbhFIwJXJdDAUk2CHFelOVQECejsHoWPRhbARhLlUak6J6T2D2HsZo2WKgCmMKKTAiWZSLRxLyVSCIhSFZAxnlpdhu5waGRcHZAeqjfF8XIFEicMS7IMO0UgS6GwcDjJUBLYmMAsk5K0bJGp3g6ktIaeU5pxwtnKGGZuYpEzSn2CaZUmBRz+AzA6dPNhIMUF9LQS4agICOD1PSe8g5yl1CgDOUs9JKy1l/InLcvgOy0noDKRU6Zmy2m1LbECwQFyrkIohUi7ZDz1JPJ0oY15Pj0AEAIIstF6BQTGkxUw2Z7YSVkpSd89AoLsnguqdi45bYRnkrUXC9l+TOV3JRcy3Qj*WtPaVPPFeiemcPlic3QBApmorUSeKBuSZnIHpUqlVoqMmrLZdclpkLoUlNhfs41hyhVQpFbs9FErTW4tYbK55HDF4PEVSAagYymX2rEIeGlE86W+J9by5ZmSjVBslciwF+r+VWsRYUu1MKxWXMdTa+50qXU6X0bpd1qDqHpLAFrCVCSvn+rTfCzV*Y0VtTRwdNiasVSvgZ0/F88XnqyLecS8ZaAX1vNVWjNya42V*RimtLbanO*rm9hHrNCqIlsvftdLVV7OrRs6d2yU1DonSOmd2a53KzdYuntuh2Rru1Rui5W6qmCtHYO85FrJ3bo5a2lhJ7Z4LsLcu9J2MxQIzhNG8tt6LX*uZmvdL601vofTGnFx7cIduQfAc9/70DmzRtwK2oGB3geHc2j9dbCMHuI4+o9bbHmuoJQgDD4sAO*1e+4NN742WujaamDwLX2HqQ9RmV86z1/sYyy1IhsWMIbAxxyDJroNjobeKijiHjmzpQ7Rzt6HROXT7OG9JpJPpTtpdqkZlB9MssjeshD3HdMWaI1xhTz7eNwf42p5DXTgZ0YLa85wDliykRUWJ6cR1aTXsU/uhNjmn1keU9FqjX6*e84uvzFjHKTSC6A0p6Xr3qc83mn4qWQBmQslZIZwWSvFTK3ljzqGDH0Z02qrCT5Mj213vhh4dXNNoeK85B+WW1HL03u1ozrHYFdcEzm09KWjG4QNHlc6mHL1IgPm+Mb0mdHtp6w17Tvn5vAkKhV7L6BAPw21p11cU3v3dJE/t80ZUYIXoBE7b2tXrtJZm1pvrdoBuJGeyfTa59L5SYQJlibV3EsFblT9/yyj/vLerJ7Z2rsfaymaeDv6H3odut6V*7McnuI+lOj41mOts0eS1pvH+5zRxyJ5VnhmDsEgdyeTybUP6v5th3I7xiPNRqjJznNj+WudFbm3hTCACGcnd0JqHUQvAsQ9Fzt/NNPDKS8+RLEwZiLEGisUiGxDD2eQ90VT3rc3U49T6ktyr/XwvOYpQ54zlHd0Rdg+R+LAnOeq/F/tzKZMZdqMgsUS77uXONrk9a*HH4NQc/Wbr7Fv/cdSO0HiWD3rPxII7Jtzwrw9O89y71TdyVfm928VzKj2drPedNS4vMnx1ReL7Zx3fKm1e/c9jsXjWU/VT+9MRHFMPJh7b5uvPtqC/t7j/JhP23y/c7m7lYO6f0l05Q*4XEOp/j5U632LHeW+ZrL0nivS+Or05r0Pu0oe2db8b0pzjR+Y9N8P+Np13WF9+/xxVeHg+7eej17fQm4753oT5moe5xbP4JaJ4/p3Y/4dSE5X4AHAjN*5K4P6RZP7v5OYH4z7R4wHz6n6L595Fy5iELzTcCLTLTNSZYI4oFdToEZ*5j5gF764Gx7gEn5*zakHJyr7oCS7RQY73456v5R61pu6sF8bsFz6U7EHf77iZQJwxTIGy7hhJTW6pQiEYFiGP4SE7pcqgEyGd6l6f4KG94IElRaFeI+DPYB5AGbYc6*3a8HdqI4FS37jZY4+5f6WEKqVZV5Z4tI+EuFebfZNYSwVSOHZ7OFEE8ERFEoeEdSLaXbcGuGJHuGBEX4b5366FxHyEJHJ5ZHqG/46HMGhHxEZHFEBGlGIExHwAm7pHhE1GerZElRoF5EVEU5CYWF7YlFqLKEaJMEmbNGFb+FtF1ElQqHlGjHmFFFn5JHtEyA2Gg6NGiEFG9ELEkEDESz5CFBeFOH*iHgE8aF5QE4FyFbHVG7bq5oJZx8AAByfAP8tu6hDxDuB+BhJGUheBXB8xNxau8qhkDxzxrxx2aitM9MT4hcnctQo+XxpxxhrmshhBhRgJihkxaioJLxZ0CJueqJvxnBhJXevhfRdxNESYmEYA/Id8EJexA0Q0I0nxBJphk+0hK*JWa3evuXatR2JxcNQRoNJAQwRWqyJkeSJHJRelxaJ1xLRtxwJS6lWjQzQrO3hehWB3xr*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*WI3CpV+RRZxWhSObpUqc9k/AdKFidK8cZaxVBRwWZWeRWauf0a+QZqMNwBMMxY2e*BehecYGVhTJfKS6RSa0uMIMjudFb5VMg2f2apRJQGZpT+dyYBXJemQpeknYmRSZWpZJVxTRbhV2Woo4s4q4o5SFc5XaVgelR/u5UBZ5blegLXPXEZUlZBaZUueZfBaOW1boI0NAAAAoEzvZZWRW8UjVQDjUWyxWEItCiD9xrRCDQAyiiC4nrZwlVg9ytxYhcxRklzdwtx9ycTWRcx8A8x8y2F5mI6zXzUZCJV9kWXU5WXJErUXU1Xt51UcV9VuVTUIVeViBnV4bdUBl/WLkNUlWyW0XlUSxXU3UuLqlHFvWtFoJCysQwCrVqFqrMTY3g0HmQ29Uw39XNXZWXlREbUBBbWwA7WCn3nrH5HJWFWpV/lUXaWlWDXKnqH7VVCHUdyM2zFsY9VFVpWw0RXA1DUgBY2nS9lo0DWWVU1r4AAeIYaRSt71l5ZGJUGtENZGrKYpjpXNcNZVAxutG*gYIBVEeRtktIZLVelwVai9gusxg*+q9t5NQNPFOt+q*0QL1s50p3tgNOl2tTWutMgI+nt46YdQV6Nip/t46oFttheCdnNcFFN01KdDa9gwIG2EFodVmDtN22Vzt6l6S9gUARdIRLFGdpdPtEdaGldEp9gogdd4pJdhqxtyZ2dvtytUdAd6qXd/yAV+6mdQZ2F3NQ95VutJaeIY9csE9HuU9YVptUtftw9qdqObS/lrNdtTd4ds9kd89Ad0*WqNxdhtx9idWtrdH1Vd*7km86dkJd9WdmVLdydO9+dUEHIax3dt9vdZdn2Hlbd0ply*DRwDXtn9094VjtFdT97dT1XVxNIDYKzdp9j9ed+6UAZS9gAA+t0KPJg/A6Azg2bdvefeOoQ/YCQxcLkRQ/HQgxvQPT/SaX/QQ0Q8QzOHOO/RGlQyfTQ*RbfqgwyQ+QlIEIyCuw+xTPWI2fRI/Q3w4DuQyHVg1GvfTnebfyWRreKIIAGAagApQFyOWYiO6OD0qMGP6pGOAB9PoAD0OFjug69ijSD5dudPDH*jgAA/aACSiq4watg6I1veI3Y+OkY4ACw2gAn+rBPuMEFKPhO2NYmGOiCiCACznoALCWCTCjSTnj4DTtqD0pRjPU9uB9EpiTJtnDuDv9dDDaZTBow+eTVjX9Sd3DDT+6TToIN8lTPdoT1jXDL5aT9jGT5TcEfdJmVT+TNT39dTnTqjjT4zzTv2rTgz7TD99TSz3TKzvTcO6zOjmzejtDOzvjez5o9UP1wjGziDm9yD3jXT5zogEzLsLDWjlDtzHD8zyjeDPjEePT+C+5HzbD*dztTvz2zkTyzLzqz6EgYbU/T2jUzWlELKTfzTzALFzBo*cdDa1T/dPz6LULozUTezVuKU199dq9R9YL3zHTIzvNpTGTp8xUDhhzKLGVDL8lTL6TogrL9gy+sdrD+LszhL3LOVvLYz/LbLqe4F1Lh9jddLHj9zXj+jpL*ArQRHLYDOOETGruzMrgrHUlU1z8jyr*qrRTKD+DzzWrJr8rcDoLXzKraLDz6r*ZLRrmUVzeLk9Yr0lVrerqTnrmrsrJUjUZrljLrlrbrarpz0Lhr9rHRwLN9nzRz4LRL7rCbBrdr4bnUCLylfra9AbqLWb8b+rob*+buLIr/rFrczErkDfLybKxlLQD49irH9Db4rWzizibHu9gf4BIrTHoBQ+tX9z9bjECY73AE7mbU7Bqs7879LfbjLg8utw7fALOHbK9XbNzGbq7JzlbG7AdW7PQG0flUb07Pbgbcb1rjzZzEe4*AzE3AEEgAOOGABA4Tq9Q8S/27m8+6+7EBBIAO62gA0La/thPZsnsu0SwvtvsQSABMroANZhUHQzCz67cH6SYiYAQgWSc45c6HxzNjGLT7heuH+HVQGDILort7Z*bH1jw7IcAvwOAYSGwyqYkGwWAN0bAZwZi6AN0WwNAGAo4bAkAW16AvqbaoAQQugFol4FpcC3abArHxxRCsjGRj0OnMnwI5gOyrgHyrh2wFg+nXw3JV4k2pa1nqnHAhwV2S*n84vwbAOCxUYOOccwIAAQOg2q8nIAgA1RGAD4hoAMvmgAIW4AAEgA/+6ACOOpF+F9E4AG5m1w6gIAJO8J6+F*UYUjw+OzDFgGAwSIA4QMj0s5AJAUk4QH0FgFXVXjw6nY6mn0sc8unj0ZnBndqRnPBpnbA5nLwlnYhAIs4c1E1rhwktgHXFnjwNnV2ZScC7ADnzgj1Y3mAunJXnQK3C1hXO*35QSISo58i0tN21O8AQoERuYyeZJ6xn4Ave7ngIk0qiAXgAAUaAD05jF/F4AFxygAxQapdIDpe+*BIQb4mAHdnBHebWnf/gXfZc5Ebf7YFd*YAkB0ildSy1eVd7ddCBCY9VfDBHQWAo8LLXcgCNcVrNcJFtfDhTcDdde/Imd6cGePBWcadbffXaQTdM/TcpKs8zd2eLf7js94kYDrcNAjfoNTKi+TfhBg+LQQ80102Hz8iw9*XePBKy3cuf/APeeekTPfoCACmmYAP6ZkXgANoqAC3apF4AJz5gABPn/dXb45kOY8fLhDmkWCu9Si*PGFclcNdDfenjfc909NfO/afU+Td9eddNcM9ea9cgD9fMCDfWd88pIC9LcFhUmq8gDq8nrGDa9ueVCPdeePA3jIh0oSwUQYDZ9BWVbmk1+Ttmne8N8Lvv*1ehaepVvlUn2iCPi3d9ET4Voj03VW1/qHQi7X9/pIPEt96/MGt6KU+VjAXfB3fOVZNi+Wz+uuI4GXPhb+xuI5KX2D79zOVY2UABSNYJ/hL6/hYW/4OC/eVyoK/UpE*o9/W+j/6ASNvMKN3A1/d7RHPzTbhHUABZbSrHL0O6K9oeKvF4iLQyoQDgQ1AMAQgPeLAhq+cAqfugBMBBwjcY/K8hAAu45hV+2/SrBuVvJEDU2pA8fqkAVpr82+fAD/kri/66AhoF3QsK/zXwpBKI7AM7pwMEKkgZA9gaABdnwHLItoQ7dbPwN0B*l20gyI*AwF4DG+aiN9udSECPEmg8g0rJZBQEsDVAqQDaMqCEAQQXiM4ZeoAJVLsATAkAM4KYKgDmD5BAAVWvJUFby8g6kPqD/AbwzgdcV9p3zEHpJMo3AGIASAyBQA9*mDPJS1iCRCn0E*DHELrQ0IYGSQqQgyQiGYCu+6SZeGkN1ISwbYeQ/0hnnVqxB/4XgooeyQSFl8/woISocTmJgRBCBWQwIfJHsCMCWhKgg/EGDMDi0eUheYCOJ1Sr9C1EwEEgQf25*gJYwEJwfYA9oqCJYFoaI*PkFLCMgwEeYa32lIegNhpND3MBFu74CRh0wzYfQJ1Q6Rph58EIeWUFbScLAlHAACr7Q2IzIZmswT4Dq0nhJgF4XPxUB4gXOOfCwBEBgCvDwcJUdgByF+FsAIgtdKEQn17gAA1BaNJ1R4kAFkbAcQEOyuDwBQAzEZIK0HgA4A2AW0XynCIhEyBsQxCPEHIF+EzAZgQAA===

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偷偷的告诉大家,点一下放大缩小会变颜色 显示全部

偷偷的告诉大家,点一下放大缩小会变颜色

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我色弱啊。。。数字和背景融合的真完美。。 显示全部

我色弱啊。。。数字和背景融合的真完美。。

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辨认颜色好辛苦,-1星;没有标记功能好辛苦,-1星;不过关卡似乎是无限的不错,+1星;但是似乎没有具体是什么图形有点遗憾,-1星。综上,就我个人打分的话,3星。 显示全部

辨认颜色好辛苦,-1星;

没有标记功能好辛苦,-1星;

不过关卡似乎是无限的不错,+1星;

但是似乎没有具体是什么图形有点遗憾,-1星。

综上,就我个人打分的话,3星。

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数字颜色和背景色融合的可真棒,我瞎了你们呢 显示全部

数字颜色和背景色融合的可真棒,我瞎了你们呢

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没有标记功能 显示全部

没有标记功能

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能做标记么? 显示全部

能做标记么?

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数独游戏,可以一玩 显示全部
数独游戏,可以一玩
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