{"group":{"id":1,"name":"Community","lockable":false,"created_at":"2012-01-18T18:02:15.000Z","updated_at":"2025-12-14T01:33:56.000Z","description":"Problems submitted by members of the MATLAB Central community.","is_default":true,"created_by":161519,"badge_id":null,"featured":false,"trending":false,"solution_count_in_trending_period":0,"trending_last_calculated":"2025-12-14T00:00:00.000Z","image_id":null,"published":true,"community_created":false,"status_id":2,"is_default_group_for_player":false,"deleted_by":null,"deleted_at":null,"restored_by":null,"restored_at":null,"description_opc":null,"description_html":null,"published_at":null},"problems":[{"id":46903,"title":"Sudoku","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none solid rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 20.8px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 10.4px; transform-origin: 407px 10.4px; vertical-align: baseline; \"\u003e\u003cdiv style=\"font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.4px; text-align: left; transform-origin: 384px 10.4px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003ebuild a Sudoku square of 9*9\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = Sudoku(x)\r\n  y = gallery('circul',x)\r\nend","test_suite":"%%\r\nx = 1:9;\r\ny_correct = gallery('circul',x);\r\nassert(isequal(Sudoku(x),y_correct))\r\n","published":true,"deleted":false,"likes_count":0,"comments_count":1,"created_by":430136,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":58,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2020-10-18T10:18:09.000Z","updated_at":"2026-02-18T21:52:49.000Z","published_at":"2020-10-18T10:18:09.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003ebuild a Sudoku square of 9*9\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":null}],\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"target\":\"/matlab/document.xml\",\"relationshipId\":\"rId1\"}]}"},{"id":50048,"title":"Number Puzzles - 016","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none solid rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 413px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 206.5px; transform-origin: 407px 206.5px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eA smaller Sudoku problem is of interest. The numbers involved are from 1 through 6. The sum of each row as well as each column is 21. 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data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eThe Sudoko board in this problem has \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003ethree\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003e numbers not in the right position. Please help fixing it.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = puzzle_016(x)\r\n  y = ones(6);\r\nend","test_suite":"%%\r\nx = [4\t1\t6\t5\t3\t4\r\n2\t3\t5\t6\t1\t4\r\n5\t3\t2\t1\t4\t3\r\n3\t4\t1\t2\t6\t5\r\n1\t2\t3\t4\t5\t6\r\n6\t5\t4\t6\t2\t1];\r\ny=puzzle_016(x);\r\nassert(unique(sum(y,1))==21)\r\nassert(unique(sum(y,2))==21)\r\nassert(length(unique(y-x))==4)\r\n","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":180632,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":22,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2021-01-29T16:07:44.000Z","updated_at":"2026-01-29T21:36:36.000Z","published_at":"2021-01-29T16:07:44.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eA smaller Sudoku problem is of interest. The numbers involved are from 1 through 6. The sum of each row as well as each column is 21. In addition, the sum of the numbers in each colored block shown in the diagram below is also 21.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"326\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"377\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe Sudoko board in this problem has \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003ethree\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e numbers not in the right position. Please help fixing 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/vNtGCMr865YfNtFvJ28rOm3S+ZC8rZaL92y7sRnD/ebaMEZX51yw+bbboq+V9/y/yI5l2/P/MqLeTt5WdNul8yF5Wy0X7tl3YjOH+820YIyvzrlh820W8nbys6bdL5kLytlov3bLuxGcP95towRlfnXLD5ttuijlff8v8AIOZdvz/zMvTp5Y7dFGl+WJPtE7C2njkSN/MkIjY+Y371sDIBKq0mCUAISyt5O3lZ026XzIXlbLRfu2XdiM4f7zbRgjK/OuWHzbTTV2WrjybeH/SJjtt5fMU5lY7idzYY9WXPysWGFxtFuohF8q1/L/IuclzPT8yot5O3lZ026XzIXlbLRfu2XdiM4f7zbRgjK/OuWHzbRbydvKzpt0vmQvK2Wi/dsu7EZw/3m2jBGV+dcsPm226Kvlff8v8AIjmXb8/8yot5O3lZ026XzIXlbLRfu2XdiM4f7zbRgjK/OuWHzbey+G+qXcPgq1jj0HUJ1ebUJmljktwsbi7uD5R3Sg7yQBkArlhlgMkcxXc/C/8A5EKH/r+v/wD0smrz8amorU7sG029DWXWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNtF1q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbdiivNPRMddav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh820XWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNt2KKAOT8OaneQ6ZsXwzdKJbi+uG+yXNtIkb/aZ28tybgnzWIG4LlFd8ZUAhdRdav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh8208Lrs0iceTbw/8AExvjtt5fMU5upTuJ3Nhj1Zc/KxYYXG0bFJbDe5jrrV+3lZ8MaqvmQvK2ZbX92y7sRnE/3m2jBGV+dcsPm2i61ft5WfDGqr5kLytmW1/dsu7EZxP95towRlfnXLD5tuxRTEY661ft5WfDGqr5kLytmW1/dsu7EZxP95towRlfnXLD5tuX4c1O8h0zYvhm6US3F9cN9kubaRI3+0zt5bk3BPmsQNwXKK74yoBC9ZWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42hdR9AXWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNtF1q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbdiimIx11q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbRdav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh823YooA5D9nz/khPh7/t5/8ASmWvSa82/Z8/5IT4e/7ef/SmWvSa5jpCiiigAoorPv8AX9H0qdYNT1axs5WXeI7i5SNiuSM4JHGQefamk3sF7D7qws7vVLK4uQrz2u94FY9CQAWA9QDj/gX0q7Xl/wARPGFnFcaHe+HNWsru5tLl5ClvcLJ8u3BDBSeCMj8a9A0PWbXX9Ft9Ssj+7mXJU9Ubup9weK2nSnGnGb2ZnGcXJxRoUUUVgaBRRRQAUUUUAFFFFABRRRQB8q/Db/knum/9tf8A0a9dTXLfDb/knum/9tf/AEa9dTX1FD+FH0X5HzVb+LL1YUUUVsZBVTTV2WrjybeH/SJjtt5fMU5lY7idzYY9WXPysWGFxtFuqmmrstXHk28P+kTHbby+YpzKx3E7mwx6suflYsMLjaIfxr5/oUvhf9dy3RRRVkhRRRQBU01dlq48m3h/0iY7beXzFOZWO4nc2GPVlz8rFhhcbRbqppq7LVx5NvD/AKRMdtvL5inMrHcTubDHqy5+ViwwuNot1FP4EVP4mFFFFWSFdz8L/wDkQof+v6//APSyauGrufhf/wAiFD/1/X//AKWTV52O+GJ34LdnXUUUV5Z6QUUUUAY/hddmkTjybeH/AImN8dtvL5inN1KdxO5sMerLn5WLDC42jYrH8Lrs0iceTbw/8TG+O23l8xTm6lO4nc2GPVlz8rFhhcbRsULYHuFFFFABWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42jYrH8Lrs0iceTbw/wDExvjtt5fMU5upTuJ3Nhj1Zc/KxYYXG0HUOhsUUUUAFFFFAHIfs+f8kJ8Pf9vP/pTLXpNebfs+f8kJ8Pf9vP8A6Uy16TXMdIUUUUAFeJ/F/wD5HqH/ALBsX/o2WvbK8s+JXhHX9c8Vw3mj6a13biyjiLrNGmGDyEjDMD0YV3YCcYV05OyObExcqdkeWV2nwz8TS6L4iTTpA8llqLhCiKWKS9FcAdux9sHtXPax4b1rw+kL61p72iTMVjYyxvkgZP3WNekfCnwl9mt/+Ei1CPE06lbNT/BGer/Vu3t/vV7WMrUXh227329TgoQmqq6HpdFFFfLnsBVLVhqjWO3Qms47pnUeZeKzRxrn5m2KQXOOi7lz6irtYfjDX7nw34bnv9P0q71a7yI4La1geUlmOAzBFZgg6kgHgcZJApPYaKPhjxBq1z4k13w/ry2c13pSwTJdWMbRJNHKrEAxs7FGBRv4iCCDxVPwx4s8Qap4+1bRde0q10yG2sobu2hSXzZlV3df3rg7M/JnC5Azjc1L8PBZ21rdh21S51i8f7Zqd7eaTdWizSEAYTzY1G1QAqoOQB06msrSNZjl+M2paiNO1tLO90y1tIJ5dEvI0MqySFgS0Q2gBl+ZsDnrVfaS/rZ/qS/hbX9ar9D0qiiikMKKKKAPlX4bf8k903/tr/6NeuprM+FXgwat8MtKvTruqWnm+d+5gFvsXEzjjfEzds8k9a6//hXa/wDQza1/3zaf/GK96lioxpxVnsv63PDq4aUqkndbsw6K3P8AhXa/9DNrX/fNp/8AGKP+Fdr/ANDNrX/fNp/8YrT63Ds/w/zM/qs+6/H/ACMOqmmrstXHk28P+kTHbby+YpzKx3E7mwx6suflYsMLjaOn/wCFdr/0M2tf982n/wAYrM8P/DwnTZfM8R6mh+3XeBbvaSKR9okwSRE3zEYLDPDEjC42ifrUOZOz/D/Mr6tLlauv6+RWorc/4V2v/Qza1/3zaf8Axij/AIV2v/Qza1/3zaf/ABiq+tw7P8P8yfqs+6/H/Iw6K3P+Fdr/ANDNrX/fNp/8Yo/4V2v/AEM2tf8AfNp/8Yo+tw7P8P8AMPqs+6/H/I5jTV2WrjybeH/SJjtt5fMU5lY7idzYY9WXPysWGFxtFurPh/4eE6bL5niPU0P267wLd7SRSPtEmCSIm+YjBYZ4YkYXG0af/Cu1/wChm1r/AL5tP/jFTDFQUUrP8P8AMqWGk5N3X9fIw6K3P+Fdr/0M2tf982n/AMYo/wCFdr/0M2tf982n/wAYqvrcOz/D/Mn6rPuvx/yMOu5+F/8AyIUP/X9f/wDpZNWF/wAK7X/oZta/75tP/jFZ3hSy1e10Wa3s/FWq28MOo30axpDaEcXcoJy0BOSRk84yTgAYA5sRU9tZRR00Kbo3cmeuUV575Ov/APQ5av8A+A9l/wDI9Hk6/wD9Dlq//gPZf/I9cvsZnT7WJ6FRXnvk6/8A9Dlq/wD4D2X/AMj0eTr/AP0OWr/+A9l/8j0exmHtYnVeF12aROPJt4f+JjfHbby+YpzdSncTubDHqy5+ViwwuNo2K8p8PWevW+mTIPFuoRZvrx9sCWMindcyNknyWwxzllz8rErhcbRqeTr/AP0OWr/+A9l/8j0lRnYbqRuehUV575Ov/wDQ5av/AOA9l/8AI9Hk6/8A9Dlq/wD4D2X/AMj0/YzF7WJ6FWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42jlfJ1//octX/8AAey/+R6y/D1nr1vpkyDxbqEWb68fbAljIp3XMjZJ8lsMc5Zc/KxK4XG0L2M7j9pGx6tRXnvk6/8A9Dlq/wD4D2X/AMj0eTr/AP0OWr/+A9l/8j0/YzF7WJ6FRXnvk6//ANDlq/8A4D2X/wAj0eTr/wD0OWr/APgPZf8AyPR7GYe1iaf7Pn/JCfD3/bz/AOlMtek15t+z5/yQnw9/28/+lMtek1wHcFFFFABRRRQBzPizwqPFN9pEdycWVrM81wM/fGAAn4nr7Z9q6VVVFCoAqqMAAYAFRSXcEN1DbSyqks4bylJxv2jJA98c49M+lTVblJxSeyJSSbYUUUVBQUUUUAFFFFABRRRQAUUUUAeIfBP/AJI9on/bf/0okrvK4P4J/wDJHtE/7b/+lEld5XoQ+FHBP4mFFFFUSFZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq1leHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0LqPoatFFFMQUUUUAZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq1leHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atJbDe4UUUUxBXGeGv+Qdd/wDYV1D/ANLJq7OuM8Nf8g67/wCwrqH/AKWTVdP4iZ/Ca9FFFdBiFFFFAGdoS7NPlHk28P8Apl0dtvL5inNxIdxO5sMerLn5WLDC42jRrO0JdmnyjybeH/TLo7beXzFObiQ7idzYY9WXPysWGFxtGjUx+FDluwoooqhBWdoS7NPlHk28P+mXR228vmKc3Eh3E7mwx6suflYsMLjaNGs7Ql2afKPJt4f9Mujtt5fMU5uJDuJ3Nhj1Zc/KxYYXG0T9ofQ0aKKKoQUUUUATfs+f8kJ8Pf8Abz/6Uy16TXm37Pn/ACQnw9/28/8ApTLXpNeEeyFFFFABWFrfjTQfDt8tnrF60Fw8YlCLbySfKSQDlVI6qfyrdrxP4v8A/I9Q/wDYNi/9Gy11YSjGvVUJGNao6cOZFz4g+ONN1VtHn8M38j3dlcNNu+zyR7Pl4+8oBB6EelekeFvEVv4n0GHUIMLJ9yeIHPlSDqv9R7EV8411vw31q90vxfBbWkUlxDfnyp4Ex0HIk5/u8k+2favVxOBjGh7m8Tio4lup73U95ooorwD0wooqlq2j2Gu2P2LV7Zbq1Lq7QOTskKnIDrnDLn+Fsg9xQBdorz74dWtonibxXN4ZiW18NNPFDaRwDbAbhFIneFcbQudikrwWRqq+EdFi0L41+IoI7q8vZJtItJprm9mMkkrmWUEk8ADAACqAoA4AoWrS7/5XB6J+X+dj0uiiigAooooA8Q+Cf/JHtE/7b/8ApRJXeV5j8H/Eeiaf8INLW/1nT7U27yRzCa6RPKZ5pWRWyeCyqxAPUAkdK7mfxT4ftftP2nXdNh+yTC3uPMvI18mU7sRvk/K3yPweflb0Nd8GuVHDJPmZq0VlT+KfD9r9p+067psP2SYW9x5l5GvkyndiN8n5W+R+Dz8rehon8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DVXRNmatZXh1dmlzDybeH/T7w7beXzFObmQ7idzYY9WXPysWGFxtBP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6Gs7Stf0XStPvo9R1LSNOe21K5jnjF+hETyTzOm8lztd1VnKkjB3gKu3aFdXHZ2OmorKn8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DRP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6GndCszVorKn8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DRP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6Gi6CzDw6uzS5h5NvD/p94dtvL5inNzIdxO5sMerLn5WLDC42jVrmdK1/RdK0++j1HUtI057bUrmOeMX6ERPJPM6byXO13VWcqSMHeAq7do0Z/FPh+1+0/add02H7JMLe48y8jXyZTuxG+T8rfI/B5+VvQ0k1YbTuatFZU/inw/a/aftOu6bD9kmFvceZeRr5Mp3YjfJ+Vvkfg8/K3oaJ/FPh+1+0/add02H7JMLe48y8jXyZTuxG+T8rfI/B5+VvQ07oVmatcZ4a/5B13/wBhXUP/AEsmren8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DXJ6Nrmk6fYamt/qllatbazfRTie4RDE73c7IrZPykhWIB6hSR0q4SXNuTJPlOlorOn8RaJa/aftOsWEP2SYW9x5l0i+TKd2I3yflb5H4PPyt6GifxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oa35o9zHll2NGis6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8reho5o9w5Zdg0JdmnyjybeH/TLo7beXzFObiQ7idzYY9WXPysWGFxtGjWBp+s6Vpdjex6he6Xp7W2oTxzxi9QiJ3mlZQ5LnbI4VmKEgg7xtXbtF6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oamMo8q1KlF3eho0VnT+ItEtftP2nWLCH7JMLe48y6RfJlO7Eb5Pyt8j8Hn5W9DRP4i0S1+0/adYsIfskwt7jzLpF8mU7sRvk/K3yPweflb0NVzR7k8suxo1naEuzT5R5NvD/pl0dtvL5inNxIdxO5sMerLn5WLDC42gn8RaJa/aftOsWEP2SYW9x5l0i+TKd2I3yflb5H4PPyt6GqOn6zpWl2N7HqF7pentbahPHPGL1CIneaVlDkudsjhWYoSCDvG1du0TzR5tyuV22N+is6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8rehquaPcnll2NGis6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8reho5o9w5ZdjX/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvEPYCiiigArznx94A1jxP4ki1DTJrFIltEgK3Erq24O7Z4RuMOK9GorWlVlRlzw3InBTjyyPnfxN4N1XwnDby6rJZOlwzKv2eV2IIGedyLXpfww8I/2Ppn9r6hHi/vUGxWHMMR5C+xPBP4DtXQ6/wCGoPEOo6VJfYa2sJWnaI/8tGwAoPtnk/THetyuutjZ1aSg9+phTw8YTckFFFFeedQVh+MNE1HxF4bn0vSdY/seWcgSXIgMhMefmQYdCNw4yDkDOOeRuUUmk9GNO2xg+GtH1fRLOOxurzSXsLeERW1vYaZJbeVjpktPJkY7YB96ydP8I+JLXxzP4kufEGlTPdW8VrcQR6PIgMUbMw2k3J2sd55IYdOK7Siqu783UmytYKKKKQwooooA8Q+Cf/JHtE/7b/8ApRJXeVwfwT/5I9on/bf/ANKJK7yvQh8KOCfxMKKKKokKyvDq7NLmHk28P+n3h228vmKc3Mh3E7mwx6suflYsMLjaNWsrw6uzS5h5NvD/AKfeHbby+YpzcyHcTubDHqy5+ViwwuNoXUfQ1aKKKYgooooAyvDq7NLmHk28P+n3h228vmKc3Mh3E7mwx6suflYsMLjaNWsrw6uzS5h5NvD/AKfeHbby+YpzcyHcTubDHqy5+ViwwuNo1aS2G9wooopiCuM8Nf8AIOu/+wrqH/pZNXZ1xnhr/kHXf/YV1D/0smq6fxEz+E16KKK6DEKKKKAM7Ql2afKPJt4f9Mujtt5fMU5uJDuJ3Nhj1Zc/KxYYXG0aNZ2hLs0+UeTbw/6ZdHbby+YpzcSHcTubDHqy5+ViwwuNo0amPwoct2FFFFUIKztCXZp8o8m3h/0y6O23l8xTm4kO4nc2GPVlz8rFhhcbRo1naEuzT5R5NvD/AKZdHbby+YpzcSHcTubDHqy5+ViwwuNon7Q+ho0UUVQgooooAm/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvCPZCiiigAooryz4leLtf0PxXDZ6PqTWlubKOUosMb5YvICcspPRRW1GjKtPkjuZ1Kipx5mdb4t8U/8Itf6PJcY+xXUzw3JxygwCHH0PX2z3xXSqyuoZCGVhkEHIIr5t1jxJrXiBIU1rUHu0hYtGpijTBIwfuqK9I+FPi37Tbjw7qEmZoFLWbH+OMdU+q9vb6V218DOlRU+q3OeniYzqcp6XRRRXmHYFFFUtW1I6XY+eljeahIzrGlvZxhpHYnHViFUdyzMAO5oAu0VhaB4rtddutRsms7zTNQ01kF1Z3yoHRXGUcFGZGUgHkMehziqvhz4gaN4q8QX+laMt1IbKFJvtTwFIZ0ZmUNEx5cZVhuA2nHBNHWwdLnT0UUUAFFFFAHiHwT/AOSPaJ/23/8ASiSu8rg/gn/yR7RP+2//AKUSV3lehD4UcE/iYUUUVRIVleHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbQuo+hq0UUUxBRRRQBleHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq0lsN7hRRRTEFcZ4a/5B13/2FdQ/9LJq7OuM8Nf8g67/AOwrqH/pZNV0/iJn8Jr0UUV0GIUUUUAZ2hLs0+UeTbw/6ZdHbby+YpzcSHcTubDHqy5+ViwwuNo0aztCXZp8o8m3h/0y6O23l8xTm4kO4nc2GPVlz8rFhhcbRo1MfhQ5bsKKKKoQVnaEuzT5R5NvD/pl0dtvL5inNxIdxO5sMerLn5WLDC42jRrO0JdmnyjybeH/AEy6O23l8xTm4kO4nc2GPVlz8rFhhcbRP2h9DRoooqhBRRRQBN+z5/yQnw9/28/+lMtek15t+z5/yQnw9/28/wDpTLXpNeEeyFFFFABXifxf/wCR6h/7BsX/AKNlr2ys+/0DR9VnWfU9JsbyVV2CS4tkkYLknGSDxknj3rpwtZUKnO1cxrU3UhynzTXafDPwzLrXiJNRcvHZac4cujFS8vVUBH5n2wO9dH8RPB1pLcaJZeG9Is7S5url0Z7e3WPC7eSxUdB1rv8AQtGtfD+i2+m2Q/dwrgsesjd2PuTzXqYjHqVD3dG/yOOlhWqmuyNCiiivCPSCs/XNcsPDmjz6nq03lW0IGSAWZ2Jwqqo5ZiSAAOSTWhVPVNH0zXLP7JrWnWmo224P5N3Asqbh0O1gRnnrSd+g0c94J0nUftWp+J9fh+zalrZjIs85+x28YIiib1f5mZj6sR2qlpn/ACXjX/8AsB2f/o2auk0rwp4e0KaSXRNB0zTpJU2SPZ2ccRdeuCVAyPaq1t4D8IWV5Fd2fhXRLe5hcPHNFp0KujDkEMFyD71WnMn2/wAmidWmu/8Amn+ljfooopDCiiigD5X+Gvj7UdE+Hum6fbaJa3UcPm7ZpNQaJmzK7fdETY646npXU/8AC09W/wChbsv/AAav/wDGK8z8Ff8AIn2X/bT/ANGNW7X0VHC05Uot9keBVxM41JJd2df/AMLT1b/oW7L/AMGr/wDxij/haerf9C3Zf+DV/wD4xXIUVr9Up+Zl9aqHX/8AC09W/wChbsv/AAav/wDGKp6Z8RtUsLR4Y/DWmANcTzHyNYZlzJKznJ8t/myx3DIw2RtTGxecqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEvC0+ZL+uhf1mfK2dp/wtPVv+hbsv/Bq/wD8Yo/4Wnq3/Qt2X/g1f/4xXIUVX1Sn5kfWqh1//C09W/6Fuy/8Gr//ABij/haerf8AQt2X/g1f/wCMVyFFH1Sn5h9aqHR6Z8RtUsLR4Y/DWmANcTzHyNYZlzJKznJ8t/myx3DIw2RtTGxbn/C09W/6Fuy/8Gr/APxiuLtl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUwwtNxTLniZqTR1/8AwtPVv+hbsv8Awav/APGKP+Fp6t/0Ldl/4NX/APjFchRVfVKfmR9aqHX/APC09W/6Fuy/8Gr/APxiuV0r4m31jb3MI0G3kzfXcpP9oMMF7iRyP9UehbGe+M4HSoq5SD71x/19T/8Ao1qxqUIwa5TanXlNO533/C2b/wD6F22/8GTf/GaP+Fs3/wD0Ltt/4Mm/+M1w1FRyeZfP5Hc/8LZv/wDoXbb/AMGTf/GaP+Fs3/8A0Ltt/wCDJv8A4zXDUUcnmHP5HY2XxLvdPt2hTw5p6hppJsQaqzLmR2kOTsf5st8wyMNkbUxsWx/wtm//AOhdtv8AwZN/8ZrhQuwY8m3h5ztt5fMU553E7mwx6suflYsMLjaFqYx91ajlP3nodz/wtm//AOhdtv8AwZN/8Zo/4Wzf/wDQu23/AIMm/wDjNcNRVcnmLn8juf8AhbN//wBC7bf+DJv/AIzVey+Jd7p9u0KeHNPUNNJNiDVWZcyO0hydj/NlvmGRhsjamNi8dSBdgx5NvDznbby+YpzzuJ3Nhj1Zc/KxYYXG0Ty+8tR8/u7Hdf8AC2b/AP6F22/8GTf/ABmj/hbN/wD9C7bf+DJv/jNcNRVcnmLn8juf+Fs3/wD0Ltt/4Mm/+M0f8LZv/wDoXbb/AMGTf/Ga4aijk8w5/I+i/wBnz/khPh7/ALef/SmWvSa82/Z8/wCSE+Hv+3n/ANKZa9JrwT2wooooAKKKwtb8aaD4dvls9YvWguHjEoRbeST5SSAcqpHVT+VVGMpO0VcTaSuzVlntYr63imZFuJlcQhurAYLAfkDj29qsV4/8QfHGm6q2jz+Gb+R7uyuGm3fZ5I9ny8feUAg9CPSvSPC3iK38T6DDqEGFk+5PEDnypB1X+o9iK2qYecKam1uZxqxlJxRsUUUVzmoUUUUAFFFFABRRRQAUUUUAfGngr/kT7L/tp/6Mat2sLwV/yJ9l/wBtP/RjVu19Zh/4MPRfkfL1/wCLL1f5hRRRWxiFRWy7ImHk28P7xztt5fMU5YncTubDHqy5+ViwwuNolqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEP416P9C18D+X6ktFFFWQFFFFAEVsuyJh5NvD+8c7beXzFOWJ3E7mwx6suflYsMLjaJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUU/gXoXU+NhRRRVkBXKQfeuP8Ar6n/APRrV1dcpB964/6+p/8A0a1c1fdHTR2ZLRRRXObBRRRQAgXYMeTbw85228vmKc87idzYY9WXPysWGFxtC0gXYMeTbw85228vmKc87idzYY9WXPysWGFxtC1MPhRUviYUUUVRIUgXYMeTbw85228vmKc87idzYY9WXPysWGFxtC0gXYMeTbw85228vmKc87idzYY9WXPysWGFxtE/aRX2RaKKKokKKKKAPov9nz/khPh7/t5/9KZa9Jrzb9nz/khPh7/t5/8ASmWvSa+ePfCiiigArxP4v/8AI9Q/9g2L/wBGy17ZXnPj7wBrHifxJFqGmTWKRLaJAVuJXVtwd2zwjcYcV24GpGnWUpuyOfERlOnaJ4/XW/DfWr3S/F8FtaRSXEN+fKngTHQciTn+7yT7Z9qoeJvBuq+E4beXVZLJ0uGZV+zyuxBAzzuRa9L+GHhH+x9M/tfUI8X96g2Kw5hiPIX2J4J/Adq9nF4ik8O2tb7HBQpTVW21jvaKKK+ZPXCqWrWl7e2PkabqTabKzruuEhWR1TPIQPlQx6ZYMB6GrtYfjC816y8Nzv4S0z+0dUciOJC8aiME8yHeyhto525GTgcDJCew0ZPhLU9W/wCEt8S6BqGotrEOl/Z3t72WJI5AZUYtE5jVUJXaDkKDhxmqnhXV/FMnxN1rSPE97ZyxR6fb3cFrZQ4jti7yLtDsN8hwgyxwCeiir/gOzk0fTHsH8P6tZSEtcXN/qMtq73s7H5nYxTOdx9wAAAAeAKytK/t7/ha9/rlx4R1W3sL6wtrJZJLizJiZJJGZ2Czk7cOPu5PB4qvtL+uj/X5kv4X/AF1X6f5HodFFFIYUUUUAfGngr/kT7L/tp/6Mat2sDwcgl8K6dKxYNHDNAArFVKs8mSQOC3znDn5hhcEbVxtLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauPqaDn7KOnRdfL0Pmqyj7WWvV/wBbktFRLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauBbZE8rDS/uoXgXMrHKvuyTk/M3znDnLLhcEbVxtefZff/wDG0O/4f8ABJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbQLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauI7a2VY4/3UUJijlgVba5aRGVmfLsd7ZlO8sWJ3I3A2bFVYbnzrTv19PItKPK9e3T18yzRUS2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2rgW2RPKw0v7qF4FzKxyr7sk5PzN85w5yy4XBG1cXefZff/AMAi0O/4f8EloqJbZE8rDS/uoXgXMrHKvuyTk/M3znDnLLhcEbVwLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauC8+y+//AIAWh3/D/ghbLsiYeTbw/vHO23l8xTlidxO5sMerLn5WLDC42iWq1tbKscf7qKExRywKttctIjKzPl2O9syneWLE7kbgbNiqsi2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2riKbnyLT8f+AXNR5nr+H/BJaKiW2RPKw0v7qF4FzKxyr7sk5PzN85w5yy4XBG1cC2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2ri7z7L7/APgEWh3/AA/4JLXKQfeuP+vqf/0a1dMtsieVhpf3ULwLmVjlX3ZJyfmb5zhzllwuCNq45i3+Vmx/yxe5t1zzlWllBLf3n+c4dssMLgjauOau5XWn9fcdFHls9f6+8mopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4w97sbe73FopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4Pe7B7vcAuwY8m3h5ztt5fMU553E7mwx6suflYsMLjaFpFXZ5X7m3h8qB4FW3l8xWV92XY7mzKd5JJO5G4GzYqqKNnlYz+6heBcnOVfdknP3m+c4c5ZcLgjauJjzcq0Kly8zFopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4r3uxPu9xaQLsGPJt4ec7beXzFOedxO5sMerLn5WLDC42gUbPKxn91C8C5Ocq+7JOfvN85w5yy4XBG1cCrs8r9zbw+VA8Crby+YrK+7LsdzZlO8kkncjcDZsVVn3uZaFe7yi0UijZ5WM/uoXgXJzlX3ZJz95vnOHOWXC4I2rgUbPKxn91C8C5Ocq+7JOfvN85w5yy4XBG1cV73Yn3e4tFIo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4FGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXB73YPd7n0Z+z5/yQnw9/wBvP/pTLXpNebfs+f8AJCfD3/bz/wClMtek14B7oUUUUAFFFFAGHr/hqDxDqOlSX2GtrCVp2iP/AC0bACg+2eT9Md63KzNT1210nU9NtLz5BqMjQxyZ4DgAgH69Prj1rTq5OVlfYlWu7BRRRUFBRRRQAUUUUAFFFFABRRRQB8aeCv8AkT7L/tp/6Mat2sLwV/yJ9l/20/8ARjVu19Zh/wCDD0X5Hy9f+LL1f5hRRRWxiFRWy7ImHk28P7xztt5fMU5YncTubDHqy5+ViwwuNolqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEP416P9C18D+X6ktFFFWQFFFFAEVsuyJh5NvD+8c7beXzFOWJ3E7mwx6suflYsMLjaJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUU/gXoXU+NhRRRVkBXKQfeuP+vqf/wBGtXV1ykH3rj/r6n/9GtXNX3R00dmS0UUVzmwUUUUAIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtTD4UVL4mFFFFUSFIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbRP2kV9kWiiiqJCiiigD6L/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvnj3wooooAK4fxn8Rn8J67Hp0ekreb7ZZzI115WNzOuMbG/udc967ivE/i//wAj1D/2DYv/AEbLXZgqUKtZRmtDDETlCnzRM7xl45l8YQWcT6YtiLWRn3rdGQkkY/uLj616d8PPFv8AwkuieTePnUbMBJ89ZR2k/Hv7g+1eEV1Pw4ttSn8cWr6S3l+SC1zIykr5PdT65OMe/PavYxWEpLD2jpbU4KNebq663PfaKKK+bPWCq99f2el2Ul5qV3BZ2sQzJPcSCNEGcZLHgc1YqC7gtJo1e/ihkS3cTq0ygiNl5DjPQj17UmBFpesaZrdn9r0XUbTUbbcU860nWVNw6jcpIzz0p8WpWM+oz6fDe28l7bqrzWySqZIlb7pZc5APbPWuN8BoNX8TeJvFdlCYNK1h4IrM42m6EKsrXOPRi2AepCA9xVHwnoem+HvjTr9no9qttCdGtJXwSzSO00xZ3ZiWdj3ZiSfWn9pLv/lcHom+3+aR6TRRRQAUUUUAfGngr/kT7L/tp/6Ma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Puzzles - 015","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none solid rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 413px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 206.5px; transform-origin: 407px 206.5px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eA smaller Sudoku problem is of interest. The numbers involved are from 1 through 6. The sum of each row as well as each column is 21. In addition, the sum of the numbers in each colored block shown in the diagram below is also 21.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 332px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 166px; text-align: left; transform-origin: 384px 166px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cimg class=\"imageNode\" style=\"vertical-align: baseline\" 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data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eThe Sudoko board in this problem has two numbers not in the right position. Please help fixing it.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = puzzle_015(x)\r\n  y = min(floor(rand(6).*6)+1,6);\r\nend","test_suite":"%%\r\nx = [1\t2\t3\t4\t5\t6\r\n6\t5\t1\t3\t2\t1\r\n5\t6\t2\t1\t4\t3\r\n3\t4\t1\t2\t6\t5\r\n4\t1\t6\t5\t3\t2\r\n2\t4\t5\t6\t1\t4];\r\ny=puzzle_015(x);\r\nassert(unique(sum(y,1))==21)\r\nassert(unique(sum(y,2))==21)\r\nassert(length(unique(y-x))==3)\r\n","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":180632,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":22,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2021-01-29T16:01:59.000Z","updated_at":"2026-01-29T21:35:30.000Z","published_at":"2021-01-29T16:01:59.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eA smaller Sudoku problem is of interest. The numbers involved are from 1 through 6. The sum of each row as well as each column is 21. In addition, the sum of the numbers in each colored block shown in the diagram below is also 21.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"326\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"377\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe Sudoko board in this problem has two numbers not in the right position. Please help fixing 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/vNtGCMr865YfNtFvJ28rOm3S+ZC8rZaL92y7sRnD/ebaMEZX51yw+bbboq+V9/y/yI5l2/P/MqLeTt5WdNul8yF5Wy0X7tl3YjOH+820YIyvzrlh820W8nbys6bdL5kLytlov3bLuxGcP95towRlfnXLD5ttuijlff8v8AIOZdvz/zMvTp5Y7dFGl+WJPtE7C2njkSN/MkIjY+Y371sDIBKq0mCUAISyt5O3lZ026XzIXlbLRfu2XdiM4f7zbRgjK/OuWHzbTTV2WrjybeH/SJjtt5fMU5lY7idzYY9WXPysWGFxtFuohF8q1/L/IuclzPT8yot5O3lZ026XzIXlbLRfu2XdiM4f7zbRgjK/OuWHzbRbydvKzpt0vmQvK2Wi/dsu7EZw/3m2jBGV+dcsPm226Kvlff8v8AIjmXb8/8yot5O3lZ026XzIXlbLRfu2XdiM4f7zbRgjK/OuWHzbey+G+qXcPgq1jj0HUJ1ebUJmljktwsbi7uD5R3Sg7yQBkArlhlgMkcxXc/C/8A5EKH/r+v/wD0smrz8amorU7sG029DWXWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNtF1q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbdiivNPRMddav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh820XWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNt2KKAOT8OaneQ6ZsXwzdKJbi+uG+yXNtIkb/aZ28tybgnzWIG4LlFd8ZUAhdRdav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh8208Lrs0iceTbw/8AExvjtt5fMU5upTuJ3Nhj1Zc/KxYYXG0bFJbDe5jrrV+3lZ8MaqvmQvK2ZbX92y7sRnE/3m2jBGV+dcsPm2i61ft5WfDGqr5kLytmW1/dsu7EZxP95towRlfnXLD5tuxRTEY661ft5WfDGqr5kLytmW1/dsu7EZxP95towRlfnXLD5tuX4c1O8h0zYvhm6US3F9cN9kubaRI3+0zt5bk3BPmsQNwXKK74yoBC9ZWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42hdR9AXWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNtF1q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbdiimIx11q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbRdav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh823YooA5D9nz/khPh7/t5/8ASmWvSa82/Z8/5IT4e/7ef/SmWvSa5jpCiiigAoorPv8AX9H0qdYNT1axs5WXeI7i5SNiuSM4JHGQefamk3sF7D7qws7vVLK4uQrz2u94FY9CQAWA9QDj/gX0q7Xl/wARPGFnFcaHe+HNWsru5tLl5ClvcLJ8u3BDBSeCMj8a9A0PWbXX9Ft9Ssj+7mXJU9Ubup9weK2nSnGnGb2ZnGcXJxRoUUUVgaBRRRQAUUUUAFFFFABRRRQB8q/Db/knum/9tf8A0a9dTXLfDb/knum/9tf/AEa9dTX1FD+FH0X5HzVb+LL1YUUUVsZBVTTV2WrjybeH/SJjtt5fMU5lY7idzYY9WXPysWGFxtFuqmmrstXHk28P+kTHbby+YpzKx3E7mwx6suflYsMLjaIfxr5/oUvhf9dy3RRRVkhRRRQBU01dlq48m3h/0iY7beXzFOZWO4nc2GPVlz8rFhhcbRbqppq7LVx5NvD/AKRMdtvL5inMrHcTubDHqy5+ViwwuNot1FP4EVP4mFFFFWSFdz8L/wDkQof+v6//APSyauGrufhf/wAiFD/1/X//AKWTV52O+GJ34LdnXUUUV5Z6QUUUUAY/hddmkTjybeH/AImN8dtvL5inN1KdxO5sMerLn5WLDC42jYrH8Lrs0iceTbw/8TG+O23l8xTm6lO4nc2GPVlz8rFhhcbRsULYHuFFFFABWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42jYrH8Lrs0iceTbw/wDExvjtt5fMU5upTuJ3Nhj1Zc/KxYYXG0HUOhsUUUUAFFFFAHIfs+f8kJ8Pf9vP/pTLXpNebfs+f8kJ8Pf9vP8A6Uy16TXMdIUUUUAFeJ/F/wD5HqH/ALBsX/o2WvbK8s+JXhHX9c8Vw3mj6a13biyjiLrNGmGDyEjDMD0YV3YCcYV05OyObExcqdkeWV2nwz8TS6L4iTTpA8llqLhCiKWKS9FcAdux9sHtXPax4b1rw+kL61p72iTMVjYyxvkgZP3WNekfCnwl9mt/+Ei1CPE06lbNT/BGer/Vu3t/vV7WMrUXh227329TgoQmqq6HpdFFFfLnsBVLVhqjWO3Qms47pnUeZeKzRxrn5m2KQXOOi7lz6irtYfjDX7nw34bnv9P0q71a7yI4La1geUlmOAzBFZgg6kgHgcZJApPYaKPhjxBq1z4k13w/ry2c13pSwTJdWMbRJNHKrEAxs7FGBRv4iCCDxVPwx4s8Qap4+1bRde0q10yG2sobu2hSXzZlV3df3rg7M/JnC5Azjc1L8PBZ21rdh21S51i8f7Zqd7eaTdWizSEAYTzY1G1QAqoOQB06msrSNZjl+M2paiNO1tLO90y1tIJ5dEvI0MqySFgS0Q2gBl+ZsDnrVfaS/rZ/qS/hbX9ar9D0qiiikMKKKKAPlX4bf8k903/tr/6NeuprM+FXgwat8MtKvTruqWnm+d+5gFvsXEzjjfEzds8k9a6//hXa/wDQza1/3zaf/GK96lioxpxVnsv63PDq4aUqkndbsw6K3P8AhXa/9DNrX/fNp/8AGKP+Fdr/ANDNrX/fNp/8YrT63Ds/w/zM/qs+6/H/ACMOqmmrstXHk28P+kTHbby+YpzKx3E7mwx6suflYsMLjaOn/wCFdr/0M2tf982n/wAYrM8P/DwnTZfM8R6mh+3XeBbvaSKR9okwSRE3zEYLDPDEjC42ifrUOZOz/D/Mr6tLlauv6+RWorc/4V2v/Qza1/3zaf8Axij/AIV2v/Qza1/3zaf/ABiq+tw7P8P8yfqs+6/H/Iw6K3P+Fdr/ANDNrX/fNp/8Yo/4V2v/AEM2tf8AfNp/8Yo+tw7P8P8AMPqs+6/H/I5jTV2WrjybeH/SJjtt5fMU5lY7idzYY9WXPysWGFxtFurPh/4eE6bL5niPU0P267wLd7SRSPtEmCSIm+YjBYZ4YkYXG0af/Cu1/wChm1r/AL5tP/jFTDFQUUrP8P8AMqWGk5N3X9fIw6K3P+Fdr/0M2tf982n/AMYo/wCFdr/0M2tf982n/wAYqvrcOz/D/Mn6rPuvx/yMOu5+F/8AyIUP/X9f/wDpZNWF/wAK7X/oZta/75tP/jFZ3hSy1e10Wa3s/FWq28MOo30axpDaEcXcoJy0BOSRk84yTgAYA5sRU9tZRR00Kbo3cmeuUV575Ov/APQ5av8A+A9l/wDI9Hk6/wD9Dlq//gPZf/I9cvsZnT7WJ6FRXnvk6/8A9Dlq/wD4D2X/AMj0eTr/AP0OWr/+A9l/8j0exmHtYnVeF12aROPJt4f+JjfHbby+YpzdSncTubDHqy5+ViwwuNo2K8p8PWevW+mTIPFuoRZvrx9sCWMindcyNknyWwxzllz8rErhcbRqeTr/AP0OWr/+A9l/8j0lRnYbqRuehUV575Ov/wDQ5av/AOA9l/8AI9Hk6/8A9Dlq/wD4D2X/AMj0/YzF7WJ6FWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42jlfJ1//octX/8AAey/+R6y/D1nr1vpkyDxbqEWb68fbAljIp3XMjZJ8lsMc5Zc/KxK4XG0L2M7j9pGx6tRXnvk6/8A9Dlq/wD4D2X/AMj0eTr/AP0OWr/+A9l/8j0/YzF7WJ6FRXnvk6//ANDlq/8A4D2X/wAj0eTr/wD0OWr/APgPZf8AyPR7GYe1iaf7Pn/JCfD3/bz/AOlMtek15t+z5/yQnw9/28/+lMtek1wHcFFFFABRRRQBzPizwqPFN9pEdycWVrM81wM/fGAAn4nr7Z9q6VVVFCoAqqMAAYAFRSXcEN1DbSyqks4bylJxv2jJA98c49M+lTVblJxSeyJSSbYUUUVBQUUUUAFFFFABRRRQAUUUUAeIfBP/AJI9on/bf/0okrvK4P4J/wDJHtE/7b/+lEld5XoQ+FHBP4mFFFFUSFZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq1leHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0LqPoatFFFMQUUUUAZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq1leHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atJbDe4UUUUxBXGeGv+Qdd/wDYV1D/ANLJq7OuM8Nf8g67/wCwrqH/AKWTVdP4iZ/Ca9FFFdBiFFFFAGdoS7NPlHk28P8Apl0dtvL5inNxIdxO5sMerLn5WLDC42jRrO0JdmnyjybeH/TLo7beXzFObiQ7idzYY9WXPysWGFxtGjUx+FDluwoooqhBWdoS7NPlHk28P+mXR228vmKc3Eh3E7mwx6suflYsMLjaNGs7Ql2afKPJt4f9Mujtt5fMU5uJDuJ3Nhj1Zc/KxYYXG0T9ofQ0aKKKoQUUUUATfs+f8kJ8Pf8Abz/6Uy16TXm37Pn/ACQnw9/28/8ApTLXpNeEeyFFFFABWFrfjTQfDt8tnrF60Fw8YlCLbySfKSQDlVI6qfyrdrxP4v8A/I9Q/wDYNi/9Gy11YSjGvVUJGNao6cOZFz4g+ONN1VtHn8M38j3dlcNNu+zyR7Pl4+8oBB6EelekeFvEVv4n0GHUIMLJ9yeIHPlSDqv9R7EV8411vw31q90vxfBbWkUlxDfnyp4Ex0HIk5/u8k+2favVxOBjGh7m8Tio4lup73U95ooorwD0wooqlq2j2Gu2P2LV7Zbq1Lq7QOTskKnIDrnDLn+Fsg9xQBdorz74dWtonibxXN4ZiW18NNPFDaRwDbAbhFIneFcbQudikrwWRqq+EdFi0L41+IoI7q8vZJtItJprm9mMkkrmWUEk8ADAACqAoA4AoWrS7/5XB6J+X+dj0uiiigAooooA8Q+Cf/JHtE/7b/8ApRJXeV5j8H/Eeiaf8INLW/1nT7U27yRzCa6RPKZ5pWRWyeCyqxAPUAkdK7mfxT4ftftP2nXdNh+yTC3uPMvI18mU7sRvk/K3yPweflb0Nd8GuVHDJPmZq0VlT+KfD9r9p+067psP2SYW9x5l5GvkyndiN8n5W+R+Dz8rehon8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DVXRNmatZXh1dmlzDybeH/T7w7beXzFObmQ7idzYY9WXPysWGFxtBP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6Gs7Stf0XStPvo9R1LSNOe21K5jnjF+hETyTzOm8lztd1VnKkjB3gKu3aFdXHZ2OmorKn8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DRP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6GndCszVorKn8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DRP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6Gi6CzDw6uzS5h5NvD/p94dtvL5inNzIdxO5sMerLn5WLDC42jVrmdK1/RdK0++j1HUtI057bUrmOeMX6ERPJPM6byXO13VWcqSMHeAq7do0Z/FPh+1+0/add02H7JMLe48y8jXyZTuxG+T8rfI/B5+VvQ0k1YbTuatFZU/inw/a/aftOu6bD9kmFvceZeRr5Mp3YjfJ+Vvkfg8/K3oaJ/FPh+1+0/add02H7JMLe48y8jXyZTuxG+T8rfI/B5+VvQ07oVmatcZ4a/5B13/wBhXUP/AEsmren8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DXJ6Nrmk6fYamt/qllatbazfRTie4RDE73c7IrZPykhWIB6hSR0q4SXNuTJPlOlorOn8RaJa/aftOsWEP2SYW9x5l0i+TKd2I3yflb5H4PPyt6GifxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oa35o9zHll2NGis6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8reho5o9w5Zdg0JdmnyjybeH/TLo7beXzFObiQ7idzYY9WXPysWGFxtGjWBp+s6Vpdjex6he6Xp7W2oTxzxi9QiJ3mlZQ5LnbI4VmKEgg7xtXbtF6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oamMo8q1KlF3eho0VnT+ItEtftP2nWLCH7JMLe48y6RfJlO7Eb5Pyt8j8Hn5W9DRP4i0S1+0/adYsIfskwt7jzLpF8mU7sRvk/K3yPweflb0NVzR7k8suxo1naEuzT5R5NvD/pl0dtvL5inNxIdxO5sMerLn5WLDC42gn8RaJa/aftOsWEP2SYW9x5l0i+TKd2I3yflb5H4PPyt6GqOn6zpWl2N7HqF7pentbahPHPGL1CIneaVlDkudsjhWYoSCDvG1du0TzR5tyuV22N+is6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8rehquaPcnll2NGis6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8reho5o9w5ZdjX/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvEPYCiiigArznx94A1jxP4ki1DTJrFIltEgK3Erq24O7Z4RuMOK9GorWlVlRlzw3InBTjyyPnfxN4N1XwnDby6rJZOlwzKv2eV2IIGedyLXpfww8I/2Ppn9r6hHi/vUGxWHMMR5C+xPBP4DtXQ6/wCGoPEOo6VJfYa2sJWnaI/8tGwAoPtnk/THetyuutjZ1aSg9+phTw8YTckFFFFeedQVh+MNE1HxF4bn0vSdY/seWcgSXIgMhMefmQYdCNw4yDkDOOeRuUUmk9GNO2xg+GtH1fRLOOxurzSXsLeERW1vYaZJbeVjpktPJkY7YB96ydP8I+JLXxzP4kufEGlTPdW8VrcQR6PIgMUbMw2k3J2sd55IYdOK7Siqu783UmytYKKKKQwooooA8Q+Cf/JHtE/7b/8ApRJXeVwfwT/5I9on/bf/ANKJK7yvQh8KOCfxMKKKKokKyvDq7NLmHk28P+n3h228vmKc3Mh3E7mwx6suflYsMLjaNWsrw6uzS5h5NvD/AKfeHbby+YpzcyHcTubDHqy5+ViwwuNoXUfQ1aKKKYgooooAyvDq7NLmHk28P+n3h228vmKc3Mh3E7mwx6suflYsMLjaNWsrw6uzS5h5NvD/AKfeHbby+YpzcyHcTubDHqy5+ViwwuNo1aS2G9wooopiCuM8Nf8AIOu/+wrqH/pZNXZ1xnhr/kHXf/YV1D/0smq6fxEz+E16KKK6DEKKKKAM7Ql2afKPJt4f9Mujtt5fMU5uJDuJ3Nhj1Zc/KxYYXG0aNZ2hLs0+UeTbw/6ZdHbby+YpzcSHcTubDHqy5+ViwwuNo0amPwoct2FFFFUIKztCXZp8o8m3h/0y6O23l8xTm4kO4nc2GPVlz8rFhhcbRo1naEuzT5R5NvD/AKZdHbby+YpzcSHcTubDHqy5+ViwwuNon7Q+ho0UUVQgooooAm/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvCPZCiiigAooryz4leLtf0PxXDZ6PqTWlubKOUosMb5YvICcspPRRW1GjKtPkjuZ1Kipx5mdb4t8U/8Itf6PJcY+xXUzw3JxygwCHH0PX2z3xXSqyuoZCGVhkEHIIr5t1jxJrXiBIU1rUHu0hYtGpijTBIwfuqK9I+FPi37Tbjw7qEmZoFLWbH+OMdU+q9vb6V218DOlRU+q3OeniYzqcp6XRRRXmHYFFFUtW1I6XY+eljeahIzrGlvZxhpHYnHViFUdyzMAO5oAu0VhaB4rtddutRsms7zTNQ01kF1Z3yoHRXGUcFGZGUgHkMehziqvhz4gaN4q8QX+laMt1IbKFJvtTwFIZ0ZmUNEx5cZVhuA2nHBNHWwdLnT0UUUAFFFFAHiHwT/AOSPaJ/23/8ASiSu8rg/gn/yR7RP+2//AKUSV3lehD4UcE/iYUUUVRIVleHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbQuo+hq0UUUxBRRRQBleHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq0lsN7hRRRTEFcZ4a/5B13/2FdQ/9LJq7OuM8Nf8g67/AOwrqH/pZNV0/iJn8Jr0UUV0GIUUUUAZ2hLs0+UeTbw/6ZdHbby+YpzcSHcTubDHqy5+ViwwuNo0aztCXZp8o8m3h/0y6O23l8xTm4kO4nc2GPVlz8rFhhcbRo1MfhQ5bsKKKKoQVnaEuzT5R5NvD/pl0dtvL5inNxIdxO5sMerLn5WLDC42jRrO0JdmnyjybeH/AEy6O23l8xTm4kO4nc2GPVlz8rFhhcbRP2h9DRoooqhBRRRQBN+z5/yQnw9/28/+lMtek15t+z5/yQnw9/28/wDpTLXpNeEeyFFFFABXifxf/wCR6h/7BsX/AKNlr2ys+/0DR9VnWfU9JsbyVV2CS4tkkYLknGSDxknj3rpwtZUKnO1cxrU3UhynzTXafDPwzLrXiJNRcvHZac4cujFS8vVUBH5n2wO9dH8RPB1pLcaJZeG9Is7S5url0Z7e3WPC7eSxUdB1rv8AQtGtfD+i2+m2Q/dwrgsesjd2PuTzXqYjHqVD3dG/yOOlhWqmuyNCiiivCPSCs/XNcsPDmjz6nq03lW0IGSAWZ2Jwqqo5ZiSAAOSTWhVPVNH0zXLP7JrWnWmo224P5N3Asqbh0O1gRnnrSd+g0c94J0nUftWp+J9fh+zalrZjIs85+x28YIiib1f5mZj6sR2qlpn/ACXjX/8AsB2f/o2auk0rwp4e0KaSXRNB0zTpJU2SPZ2ccRdeuCVAyPaq1t4D8IWV5Fd2fhXRLe5hcPHNFp0KujDkEMFyD71WnMn2/wAmidWmu/8Amn+ljfooopDCiiigD5X+Gvj7UdE+Hum6fbaJa3UcPm7ZpNQaJmzK7fdETY646npXU/8AC09W/wChbsv/AAav/wDGK8z8Ff8AIn2X/bT/ANGNW7X0VHC05Uot9keBVxM41JJd2df/AMLT1b/oW7L/AMGr/wDxij/haerf9C3Zf+DV/wD4xXIUVr9Up+Zl9aqHX/8AC09W/wChbsv/AAav/wDGKp6Z8RtUsLR4Y/DWmANcTzHyNYZlzJKznJ8t/myx3DIw2RtTGxecqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEvC0+ZL+uhf1mfK2dp/wtPVv+hbsv/Bq/wD8Yo/4Wnq3/Qt2X/g1f/4xXIUVX1Sn5kfWqh1//C09W/6Fuy/8Gr//ABij/haerf8AQt2X/g1f/wCMVyFFH1Sn5h9aqHR6Z8RtUsLR4Y/DWmANcTzHyNYZlzJKznJ8t/myx3DIw2RtTGxbn/C09W/6Fuy/8Gr/APxiuLtl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUwwtNxTLniZqTR1/8AwtPVv+hbsv8Awav/APGKP+Fp6t/0Ldl/4NX/APjFchRVfVKfmR9aqHX/APC09W/6Fuy/8Gr/APxiuV0r4m31jb3MI0G3kzfXcpP9oMMF7iRyP9UehbGe+M4HSoq5SD71x/19T/8Ao1qxqUIwa5TanXlNO533/C2b/wD6F22/8GTf/GaP+Fs3/wD0Ltt/4Mm/+M1w1FRyeZfP5Hc/8LZv/wDoXbb/AMGTf/GaP+Fs3/8A0Ltt/wCDJv8A4zXDUUcnmHP5HY2XxLvdPt2hTw5p6hppJsQaqzLmR2kOTsf5st8wyMNkbUxsWx/wtm//AOhdtv8AwZN/8ZrhQuwY8m3h5ztt5fMU553E7mwx6suflYsMLjaFqYx91ajlP3nodz/wtm//AOhdtv8AwZN/8Zo/4Wzf/wDQu23/AIMm/wDjNcNRVcnmLn8juf8AhbN//wBC7bf+DJv/AIzVey+Jd7p9u0KeHNPUNNJNiDVWZcyO0hydj/NlvmGRhsjamNi8dSBdgx5NvDznbby+YpzzuJ3Nhj1Zc/KxYYXG0Ty+8tR8/u7Hdf8AC2b/AP6F22/8GTf/ABmj/hbN/wD9C7bf+DJv/jNcNRVcnmLn8juf+Fs3/wD0Ltt/4Mm/+M0f8LZv/wDoXbb/AMGTf/Ga4aijk8w5/I+i/wBnz/khPh7/ALef/SmWvSa82/Z8/wCSE+Hv+3n/ANKZa9JrwT2wooooAKKKwtb8aaD4dvls9YvWguHjEoRbeST5SSAcqpHVT+VVGMpO0VcTaSuzVlntYr63imZFuJlcQhurAYLAfkDj29qsV4/8QfHGm6q2jz+Gb+R7uyuGm3fZ5I9ny8feUAg9CPSvSPC3iK38T6DDqEGFk+5PEDnypB1X+o9iK2qYecKam1uZxqxlJxRsUUUVzmoUUUUAFFFFABRRRQAUUUUAfGngr/kT7L/tp/6Mat2sLwV/yJ9l/wBtP/RjVu19Zh/4MPRfkfL1/wCLL1f5hRRRWxiFRWy7ImHk28P7xztt5fMU5YncTubDHqy5+ViwwuNolqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEP416P9C18D+X6ktFFFWQFFFFAEVsuyJh5NvD+8c7beXzFOWJ3E7mwx6suflYsMLjaJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUU/gXoXU+NhRRRVkBXKQfeuP8Ar6n/APRrV1dcpB964/6+p/8A0a1c1fdHTR2ZLRRRXObBRRRQAgXYMeTbw85228vmKc87idzYY9WXPysWGFxtC0gXYMeTbw85228vmKc87idzYY9WXPysWGFxtC1MPhRUviYUUUVRIUgXYMeTbw85228vmKc87idzYY9WXPysWGFxtC0gXYMeTbw85228vmKc87idzYY9WXPysWGFxtE/aRX2RaKKKokKKKKAPov9nz/khPh7/t5/9KZa9Jrzb9nz/khPh7/t5/8ASmWvSa+ePfCiiigArxP4v/8AI9Q/9g2L/wBGy17ZXnPj7wBrHifxJFqGmTWKRLaJAVuJXVtwd2zwjcYcV24GpGnWUpuyOfERlOnaJ4/XW/DfWr3S/F8FtaRSXEN+fKngTHQciTn+7yT7Z9qoeJvBuq+E4beXVZLJ0uGZV+zyuxBAzzuRa9L+GHhH+x9M/tfUI8X96g2Kw5hiPIX2J4J/Adq9nF4ik8O2tb7HBQpTVW21jvaKKK+ZPXCqWrWl7e2PkabqTabKzruuEhWR1TPIQPlQx6ZYMB6GrtYfjC816y8Nzv4S0z+0dUciOJC8aiME8yHeyhto525GTgcDJCew0ZPhLU9W/wCEt8S6BqGotrEOl/Z3t72WJI5AZUYtE5jVUJXaDkKDhxmqnhXV/FMnxN1rSPE97ZyxR6fb3cFrZQ4jti7yLtDsN8hwgyxwCeiir/gOzk0fTHsH8P6tZSEtcXN/qMtq73s7H5nYxTOdx9wAAAAeAKytK/t7/ha9/rlx4R1W3sL6wtrJZJLizJiZJJGZ2Czk7cOPu5PB4qvtL+uj/X5kv4X/AF1X6f5HodFFFIYUUUUAfGngr/kT7L/tp/6Mat2sDwcgl8K6dKxYNHDNAArFVKs8mSQOC3znDn5hhcEbVxtLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauPqaDn7KOnRdfL0Pmqyj7WWvV/wBbktFRLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauBbZE8rDS/uoXgXMrHKvuyTk/M3znDnLLhcEbVxtefZff/wDG0O/4f8ABJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbQLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauI7a2VY4/3UUJijlgVba5aRGVmfLsd7ZlO8sWJ3I3A2bFVYbnzrTv19PItKPK9e3T18yzRUS2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2rgW2RPKw0v7qF4FzKxyr7sk5PzN85w5yy4XBG1cXefZff/AMAi0O/4f8EloqJbZE8rDS/uoXgXMrHKvuyTk/M3znDnLLhcEbVwLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauC8+y+//AIAWh3/D/ghbLsiYeTbw/vHO23l8xTlidxO5sMerLn5WLDC42iWq1tbKscf7qKExRywKttctIjKzPl2O9syneWLE7kbgbNiqsi2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2riKbnyLT8f+AXNR5nr+H/BJaKiW2RPKw0v7qF4FzKxyr7sk5PzN85w5yy4XBG1cC2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2ri7z7L7/APgEWh3/AA/4JLXKQfeuP+vqf/0a1dMtsieVhpf3ULwLmVjlX3ZJyfmb5zhzllwuCNq45i3+Vmx/yxe5t1zzlWllBLf3n+c4dssMLgjauOau5XWn9fcdFHls9f6+8mopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4w97sbe73FopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4Pe7B7vcAuwY8m3h5ztt5fMU553E7mwx6suflYsMLjaFpFXZ5X7m3h8qB4FW3l8xWV92XY7mzKd5JJO5G4GzYqqKNnlYz+6heBcnOVfdknP3m+c4c5ZcLgjauJjzcq0Kly8zFopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4r3uxPu9xaQLsGPJt4ec7beXzFOedxO5sMerLn5WLDC42gUbPKxn91C8C5Ocq+7JOfvN85w5yy4XBG1cCrs8r9zbw+VA8Crby+YrK+7LsdzZlO8kkncjcDZsVVn3uZaFe7yi0UijZ5WM/uoXgXJzlX3ZJz95vnOHOWXC4I2rgUbPKxn91C8C5Ocq+7JOfvN85w5yy4XBG1cV73Yn3e4tFIo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4FGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXB73YPd7n0Z+z5/yQnw9/wBvP/pTLXpNebfs+f8AJCfD3/bz/wClMtek14B7oUUUUAFFFFAGHr/hqDxDqOlSX2GtrCVp2iP/AC0bACg+2eT9Md63KzNT1210nU9NtLz5BqMjQxyZ4DgAgH69Prj1rTq5OVlfYlWu7BRRRUFBRRRQAUUUUAFFFFABRRRQB8aeCv8AkT7L/tp/6Mat2sLwV/yJ9l/20/8ARjVu19Zh/wCDD0X5Hy9f+LL1f5hRRRWxiFRWy7ImHk28P7xztt5fMU5YncTubDHqy5+ViwwuNolqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEP416P9C18D+X6ktFFFWQFFFFAEVsuyJh5NvD+8c7beXzFOWJ3E7mwx6suflYsMLjaJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUU/gXoXU+NhRRRVkBXKQfeuP+vqf/wBGtXV1ykH3rj/r6n/9GtXNX3R00dmS0UUVzmwUUUUAIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtTD4UVL4mFFFFUSFIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbRP2kV9kWiiiqJCiiigD6L/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvnj3wooooAK4fxn8Rn8J67Hp0ekreb7ZZzI115WNzOuMbG/udc967ivE/i//wAj1D/2DYv/AEbLXZgqUKtZRmtDDETlCnzRM7xl45l8YQWcT6YtiLWRn3rdGQkkY/uLj616d8PPFv8AwkuieTePnUbMBJ89ZR2k/Hv7g+1eEV1Pw4ttSn8cWr6S3l+SC1zIykr5PdT65OMe/PavYxWEpLD2jpbU4KNebq663PfaKKK+bPWCq99f2el2Ul5qV3BZ2sQzJPcSCNEGcZLHgc1YqC7gtJo1e/ihkS3cTq0ygiNl5DjPQj17UmBFpesaZrdn9r0XUbTUbbcU860nWVNw6jcpIzz0p8WpWM+oz6fDe28l7bqrzWySqZIlb7pZc5APbPWuN8BoNX8TeJvFdlCYNK1h4IrM42m6EKsrXOPRi2AepCA9xVHwnoem+HvjTr9no9qttCdGtJXwSzSO00xZ3ZiWdj3ZiSfWn9pLv/lcHom+3+aR6TRRRQAUUUUAfGngr/kT7L/tp/6Ma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style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none solid rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 20.8px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 10.4px; transform-origin: 407px 10.4px; vertical-align: baseline; \"\u003e\u003cdiv style=\"font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.4px; text-align: left; transform-origin: 384px 10.4px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003ebuild a Sudoku square of 9*9\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = Sudoku(x)\r\n  y = gallery('circul',x)\r\nend","test_suite":"%%\r\nx = 1:9;\r\ny_correct = gallery('circul',x);\r\nassert(isequal(Sudoku(x),y_correct))\r\n","published":true,"deleted":false,"likes_count":0,"comments_count":1,"created_by":430136,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":58,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2020-10-18T10:18:09.000Z","updated_at":"2026-02-18T21:52:49.000Z","published_at":"2020-10-18T10:18:09.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003ebuild a Sudoku square of 9*9\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":null}],\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"target\":\"/matlab/document.xml\",\"relationshipId\":\"rId1\"}]}"},{"id":50048,"title":"Number Puzzles - 016","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none solid rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 413px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 206.5px; transform-origin: 407px 206.5px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eA smaller Sudoku problem is of interest. The numbers involved are from 1 through 6. The sum of each row as well as each column is 21. In addition, the sum of the numbers in each colored block shown in the diagram below is also 21.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 332px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 166px; text-align: left; transform-origin: 384px 166px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cimg class=\"imageNode\" style=\"vertical-align: baseline\" 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data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eThe Sudoko board in this problem has \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003ethree\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003e numbers not in the right position. Please help fixing it.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = puzzle_016(x)\r\n  y = ones(6);\r\nend","test_suite":"%%\r\nx = [4\t1\t6\t5\t3\t4\r\n2\t3\t5\t6\t1\t4\r\n5\t3\t2\t1\t4\t3\r\n3\t4\t1\t2\t6\t5\r\n1\t2\t3\t4\t5\t6\r\n6\t5\t4\t6\t2\t1];\r\ny=puzzle_016(x);\r\nassert(unique(sum(y,1))==21)\r\nassert(unique(sum(y,2))==21)\r\nassert(length(unique(y-x))==4)\r\n","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":180632,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":22,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2021-01-29T16:07:44.000Z","updated_at":"2026-01-29T21:36:36.000Z","published_at":"2021-01-29T16:07:44.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eA smaller Sudoku problem is of interest. The numbers involved are from 1 through 6. The sum of each row as well as each column is 21. In addition, the sum of the numbers in each colored block shown in the diagram below is also 21.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"326\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"377\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe Sudoko board in this problem has \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003ethree\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e numbers not in the right position. Please help fixing 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Puzzles - 015","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none solid rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 413px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 206.5px; transform-origin: 407px 206.5px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eA smaller Sudoku problem is of interest. The numbers involved are from 1 through 6. The sum of each row as well as each column is 21. In addition, the sum of the numbers in each colored block shown in the diagram below is also 21.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 332px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 166px; text-align: left; transform-origin: 384px 166px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cimg class=\"imageNode\" style=\"vertical-align: baseline\" 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2XdiM4f7zbRgjK/OuWHzbRbydvKzpt0vmQvK2Wi/dsu7EZw/3m2jBGV+dcsPm226Kvlff8v8AIjmXb8/8yot5O3lZ026XzIXlbLRfu2XdiM4f7zbRgjK/OuWHzbey+G+qXcPgq1jj0HUJ1ebUJmljktwsbi7uD5R3Sg7yQBkArlhlgMkcxXc/C/8A5EKH/r+v/wD0smrz8amorU7sG029DWXWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNtF1q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbdiivNPRMddav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh820XWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNt2KKAOT8OaneQ6ZsXwzdKJbi+uG+yXNtIkb/aZ28tybgnzWIG4LlFd8ZUAhdRdav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh8208Lrs0iceTbw/8AExvjtt5fMU5upTuJ3Nhj1Zc/KxYYXG0bFJbDe5jrrV+3lZ8MaqvmQvK2ZbX92y7sRnE/3m2jBGV+dcsPm2i61ft5WfDGqr5kLytmW1/dsu7EZxP95towRlfnXLD5tuxRTEY661ft5WfDGqr5kLytmW1/dsu7EZxP95towRlfnXLD5tuX4c1O8h0zYvhm6US3F9cN9kubaRI3+0zt5bk3BPmsQNwXKK74yoBC9ZWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42hdR9AXWr9vKz4Y1VfMheVsy2v7tl3YjOJ/vNtGCMr865YfNtF1q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbdiimIx11q/bys+GNVXzIXlbMtr+7Zd2Izif7zbRgjK/OuWHzbRdav28rPhjVV8yF5WzLa/u2XdiM4n+820YIyvzrlh823YooA5D9nz/khPh7/t5/8ASmWvSa82/Z8/5IT4e/7ef/SmWvSa5jpCiiigAoorPv8AX9H0qdYNT1axs5WXeI7i5SNiuSM4JHGQefamk3sF7D7qws7vVLK4uQrz2u94FY9CQAWA9QDj/gX0q7Xl/wARPGFnFcaHe+HNWsru5tLl5ClvcLJ8u3BDBSeCMj8a9A0PWbXX9Ft9Ssj+7mXJU9Ubup9weK2nSnGnGb2ZnGcXJxRoUUUVgaBRRRQAUUUUAFFFFABRRRQB8q/Db/knum/9tf8A0a9dTXLfDb/knum/9tf/AEa9dTX1FD+FH0X5HzVb+LL1YUUUVsZBVTTV2WrjybeH/SJjtt5fMU5lY7idzYY9WXPysWGFxtFuqmmrstXHk28P+kTHbby+YpzKx3E7mwx6suflYsMLjaIfxr5/oUvhf9dy3RRRVkhRRRQBU01dlq48m3h/0iY7beXzFOZWO4nc2GPVlz8rFhhcbRbqppq7LVx5NvD/AKRMdtvL5inMrHcTubDHqy5+ViwwuNot1FP4EVP4mFFFFWSFdz8L/wDkQof+v6//APSyauGrufhf/wAiFD/1/X//AKWTV52O+GJ34LdnXUUUV5Z6QUUUUAY/hddmkTjybeH/AImN8dtvL5inN1KdxO5sMerLn5WLDC42jYrH8Lrs0iceTbw/8TG+O23l8xTm6lO4nc2GPVlz8rFhhcbRsULYHuFFFFABWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42jYrH8Lrs0iceTbw/wDExvjtt5fMU5upTuJ3Nhj1Zc/KxYYXG0HUOhsUUUUAFFFFAHIfs+f8kJ8Pf9vP/pTLXpNebfs+f8kJ8Pf9vP8A6Uy16TXMdIUUUUAFeJ/F/wD5HqH/ALBsX/o2WvbK8s+JXhHX9c8Vw3mj6a13biyjiLrNGmGDyEjDMD0YV3YCcYV05OyObExcqdkeWV2nwz8TS6L4iTTpA8llqLhCiKWKS9FcAdux9sHtXPax4b1rw+kL61p72iTMVjYyxvkgZP3WNekfCnwl9mt/+Ei1CPE06lbNT/BGer/Vu3t/vV7WMrUXh227329TgoQmqq6HpdFFFfLnsBVLVhqjWO3Qms47pnUeZeKzRxrn5m2KQXOOi7lz6irtYfjDX7nw34bnv9P0q71a7yI4La1geUlmOAzBFZgg6kgHgcZJApPYaKPhjxBq1z4k13w/ry2c13pSwTJdWMbRJNHKrEAxs7FGBRv4iCCDxVPwx4s8Qap4+1bRde0q10yG2sobu2hSXzZlV3df3rg7M/JnC5Azjc1L8PBZ21rdh21S51i8f7Zqd7eaTdWizSEAYTzY1G1QAqoOQB06msrSNZjl+M2paiNO1tLO90y1tIJ5dEvI0MqySFgS0Q2gBl+ZsDnrVfaS/rZ/qS/hbX9ar9D0qiiikMKKKKAPlX4bf8k903/tr/6NeuprM+FXgwat8MtKvTruqWnm+d+5gFvsXEzjjfEzds8k9a6//hXa/wDQza1/3zaf/GK96lioxpxVnsv63PDq4aUqkndbsw6K3P8AhXa/9DNrX/fNp/8AGKP+Fdr/ANDNrX/fNp/8YrT63Ds/w/zM/qs+6/H/ACMOqmmrstXHk28P+kTHbby+YpzKx3E7mwx6suflYsMLjaOn/wCFdr/0M2tf982n/wAYrM8P/DwnTZfM8R6mh+3XeBbvaSKR9okwSRE3zEYLDPDEjC42ifrUOZOz/D/Mr6tLlauv6+RWorc/4V2v/Qza1/3zaf8Axij/AIV2v/Qza1/3zaf/ABiq+tw7P8P8yfqs+6/H/Iw6K3P+Fdr/ANDNrX/fNp/8Yo/4V2v/AEM2tf8AfNp/8Yo+tw7P8P8AMPqs+6/H/I5jTV2WrjybeH/SJjtt5fMU5lY7idzYY9WXPysWGFxtFurPh/4eE6bL5niPU0P267wLd7SRSPtEmCSIm+YjBYZ4YkYXG0af/Cu1/wChm1r/AL5tP/jFTDFQUUrP8P8AMqWGk5N3X9fIw6K3P+Fdr/0M2tf982n/AMYo/wCFdr/0M2tf982n/wAYqvrcOz/D/Mn6rPuvx/yMOu5+F/8AyIUP/X9f/wDpZNWF/wAK7X/oZta/75tP/jFZ3hSy1e10Wa3s/FWq28MOo30axpDaEcXcoJy0BOSRk84yTgAYA5sRU9tZRR00Kbo3cmeuUV575Ov/APQ5av8A+A9l/wDI9Hk6/wD9Dlq//gPZf/I9cvsZnT7WJ6FRXnvk6/8A9Dlq/wD4D2X/AMj0eTr/AP0OWr/+A9l/8j0exmHtYnVeF12aROPJt4f+JjfHbby+YpzdSncTubDHqy5+ViwwuNo2K8p8PWevW+mTIPFuoRZvrx9sCWMindcyNknyWwxzllz8rErhcbRqeTr/AP0OWr/+A9l/8j0lRnYbqRuehUV575Ov/wDQ5av/AOA9l/8AI9Hk6/8A9Dlq/wD4D2X/AMj0/YzF7WJ6FWP4XXZpE48m3h/4mN8dtvL5inN1KdxO5sMerLn5WLDC42jlfJ1//octX/8AAey/+R6y/D1nr1vpkyDxbqEWb68fbAljIp3XMjZJ8lsMc5Zc/KxK4XG0L2M7j9pGx6tRXnvk6/8A9Dlq/wD4D2X/AMj0eTr/AP0OWr/+A9l/8j0/YzF7WJ6FRXnvk6//ANDlq/8A4D2X/wAj0eTr/wD0OWr/APgPZf8AyPR7GYe1iaf7Pn/JCfD3/bz/AOlMtek15t+z5/yQnw9/28/+lMtek1wHcFFFFABRRRQBzPizwqPFN9pEdycWVrM81wM/fGAAn4nr7Z9q6VVVFCoAqqMAAYAFRSXcEN1DbSyqks4bylJxv2jJA98c49M+lTVblJxSeyJSSbYUUUVBQUUUUAFFFFABRRRQAUUUUAeIfBP/AJI9on/bf/0okrvK4P4J/wDJHtE/7b/+lEld5XoQ+FHBP4mFFFFUSFZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq1leHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0LqPoatFFFMQUUUUAZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq1leHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atJbDe4UUUUxBXGeGv+Qdd/wDYV1D/ANLJq7OuM8Nf8g67/wCwrqH/AKWTVdP4iZ/Ca9FFFdBiFFFFAGdoS7NPlHk28P8Apl0dtvL5inNxIdxO5sMerLn5WLDC42jRrO0JdmnyjybeH/TLo7beXzFObiQ7idzYY9WXPysWGFxtGjUx+FDluwoooqhBWdoS7NPlHk28P+mXR228vmKc3Eh3E7mwx6suflYsMLjaNGs7Ql2afKPJt4f9Mujtt5fMU5uJDuJ3Nhj1Zc/KxYYXG0T9ofQ0aKKKoQUUUUATfs+f8kJ8Pf8Abz/6Uy16TXm37Pn/ACQnw9/28/8ApTLXpNeEeyFFFFABWFrfjTQfDt8tnrF60Fw8YlCLbySfKSQDlVI6qfyrdrxP4v8A/I9Q/wDYNi/9Gy11YSjGvVUJGNao6cOZFz4g+ONN1VtHn8M38j3dlcNNu+zyR7Pl4+8oBB6EelekeFvEVv4n0GHUIMLJ9yeIHPlSDqv9R7EV8411vw31q90vxfBbWkUlxDfnyp4Ex0HIk5/u8k+2favVxOBjGh7m8Tio4lup73U95ooorwD0wooqlq2j2Gu2P2LV7Zbq1Lq7QOTskKnIDrnDLn+Fsg9xQBdorz74dWtonibxXN4ZiW18NNPFDaRwDbAbhFIneFcbQudikrwWRqq+EdFi0L41+IoI7q8vZJtItJprm9mMkkrmWUEk8ADAACqAoA4AoWrS7/5XB6J+X+dj0uiiigAooooA8Q+Cf/JHtE/7b/8ApRJXeV5j8H/Eeiaf8INLW/1nT7U27yRzCa6RPKZ5pWRWyeCyqxAPUAkdK7mfxT4ftftP2nXdNh+yTC3uPMvI18mU7sRvk/K3yPweflb0Nd8GuVHDJPmZq0VlT+KfD9r9p+067psP2SYW9x5l5GvkyndiN8n5W+R+Dz8rehon8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DVXRNmatZXh1dmlzDybeH/T7w7beXzFObmQ7idzYY9WXPysWGFxtBP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6Gs7Stf0XStPvo9R1LSNOe21K5jnjF+hETyTzOm8lztd1VnKkjB3gKu3aFdXHZ2OmorKn8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DRP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6GndCszVorKn8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DRP4p8P2v2n7Trumw/ZJhb3HmXka+TKd2I3yflb5H4PPyt6Gi6CzDw6uzS5h5NvD/p94dtvL5inNzIdxO5sMerLn5WLDC42jVrmdK1/RdK0++j1HUtI057bUrmOeMX6ERPJPM6byXO13VWcqSMHeAq7do0Z/FPh+1+0/add02H7JMLe48y8jXyZTuxG+T8rfI/B5+VvQ0k1YbTuatFZU/inw/a/aftOu6bD9kmFvceZeRr5Mp3YjfJ+Vvkfg8/K3oaJ/FPh+1+0/add02H7JMLe48y8jXyZTuxG+T8rfI/B5+VvQ07oVmatcZ4a/5B13/wBhXUP/AEsmren8U+H7X7T9p13TYfskwt7jzLyNfJlO7Eb5Pyt8j8Hn5W9DXJ6Nrmk6fYamt/qllatbazfRTie4RDE73c7IrZPykhWIB6hSR0q4SXNuTJPlOlorOn8RaJa/aftOsWEP2SYW9x5l0i+TKd2I3yflb5H4PPyt6GifxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oa35o9zHll2NGis6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8reho5o9w5Zdg0JdmnyjybeH/TLo7beXzFObiQ7idzYY9WXPysWGFxtGjWBp+s6Vpdjex6he6Xp7W2oTxzxi9QiJ3mlZQ5LnbI4VmKEgg7xtXbtF6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oamMo8q1KlF3eho0VnT+ItEtftP2nWLCH7JMLe48y6RfJlO7Eb5Pyt8j8Hn5W9DRP4i0S1+0/adYsIfskwt7jzLpF8mU7sRvk/K3yPweflb0NVzR7k8suxo1naEuzT5R5NvD/pl0dtvL5inNxIdxO5sMerLn5WLDC42gn8RaJa/aftOsWEP2SYW9x5l0i+TKd2I3yflb5H4PPyt6GqOn6zpWl2N7HqF7pentbahPHPGL1CIneaVlDkudsjhWYoSCDvG1du0TzR5tyuV22N+is6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8rehquaPcnll2NGis6fxFolr9p+06xYQ/ZJhb3HmXSL5Mp3YjfJ+Vvkfg8/K3oaJ/EWiWv2n7TrFhD9kmFvceZdIvkyndiN8n5W+R+Dz8reho5o9w5ZdjX/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvEPYCiiigArznx94A1jxP4ki1DTJrFIltEgK3Erq24O7Z4RuMOK9GorWlVlRlzw3InBTjyyPnfxN4N1XwnDby6rJZOlwzKv2eV2IIGedyLXpfww8I/2Ppn9r6hHi/vUGxWHMMR5C+xPBP4DtXQ6/wCGoPEOo6VJfYa2sJWnaI/8tGwAoPtnk/THetyuutjZ1aSg9+phTw8YTckFFFFeedQVh+MNE1HxF4bn0vSdY/seWcgSXIgMhMefmQYdCNw4yDkDOOeRuUUmk9GNO2xg+GtH1fRLOOxurzSXsLeERW1vYaZJbeVjpktPJkY7YB96ydP8I+JLXxzP4kufEGlTPdW8VrcQR6PIgMUbMw2k3J2sd55IYdOK7Siqu783UmytYKKKKQwooooA8Q+Cf/JHtE/7b/8ApRJXeVwfwT/5I9on/bf/ANKJK7yvQh8KOCfxMKKKKokKyvDq7NLmHk28P+n3h228vmKc3Mh3E7mwx6suflYsMLjaNWsrw6uzS5h5NvD/AKfeHbby+YpzcyHcTubDHqy5+ViwwuNoXUfQ1aKKKYgooooAyvDq7NLmHk28P+n3h228vmKc3Mh3E7mwx6suflYsMLjaNWsrw6uzS5h5NvD/AKfeHbby+YpzcyHcTubDHqy5+ViwwuNo1aS2G9wooopiCuM8Nf8AIOu/+wrqH/pZNXZ1xnhr/kHXf/YV1D/0smq6fxEz+E16KKK6DEKKKKAM7Ql2afKPJt4f9Mujtt5fMU5uJDuJ3Nhj1Zc/KxYYXG0aNZ2hLs0+UeTbw/6ZdHbby+YpzcSHcTubDHqy5+ViwwuNo0amPwoct2FFFFUIKztCXZp8o8m3h/0y6O23l8xTm4kO4nc2GPVlz8rFhhcbRo1naEuzT5R5NvD/AKZdHbby+YpzcSHcTubDHqy5+ViwwuNon7Q+ho0UUVQgooooAm/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvCPZCiiigAooryz4leLtf0PxXDZ6PqTWlubKOUosMb5YvICcspPRRW1GjKtPkjuZ1Kipx5mdb4t8U/8Itf6PJcY+xXUzw3JxygwCHH0PX2z3xXSqyuoZCGVhkEHIIr5t1jxJrXiBIU1rUHu0hYtGpijTBIwfuqK9I+FPi37Tbjw7qEmZoFLWbH+OMdU+q9vb6V218DOlRU+q3OeniYzqcp6XRRRXmHYFFFUtW1I6XY+eljeahIzrGlvZxhpHYnHViFUdyzMAO5oAu0VhaB4rtddutRsms7zTNQ01kF1Z3yoHRXGUcFGZGUgHkMehziqvhz4gaN4q8QX+laMt1IbKFJvtTwFIZ0ZmUNEx5cZVhuA2nHBNHWwdLnT0UUUAFFFFAHiHwT/AOSPaJ/23/8ASiSu8rg/gn/yR7RP+2//AKUSV3lehD4UcE/iYUUUVRIVleHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbQuo+hq0UUUxBRRRQBleHV2aXMPJt4f9PvDtt5fMU5uZDuJ3Nhj1Zc/KxYYXG0atZXh1dmlzDybeH/AE+8O23l8xTm5kO4nc2GPVlz8rFhhcbRq0lsN7hRRRTEFcZ4a/5B13/2FdQ/9LJq7OuM8Nf8g67/AOwrqH/pZNV0/iJn8Jr0UUV0GIUUUUAZ2hLs0+UeTbw/6ZdHbby+YpzcSHcTubDHqy5+ViwwuNo0aztCXZp8o8m3h/0y6O23l8xTm4kO4nc2GPVlz8rFhhcbRo1MfhQ5bsKKKKoQVnaEuzT5R5NvD/pl0dtvL5inNxIdxO5sMerLn5WLDC42jRrO0JdmnyjybeH/AEy6O23l8xTm4kO4nc2GPVlz8rFhhcbRP2h9DRoooqhBRRRQBN+z5/yQnw9/28/+lMtek15t+z5/yQnw9/28/wDpTLXpNeEeyFFFFABXifxf/wCR6h/7BsX/AKNlr2ys+/0DR9VnWfU9JsbyVV2CS4tkkYLknGSDxknj3rpwtZUKnO1cxrU3UhynzTXafDPwzLrXiJNRcvHZac4cujFS8vVUBH5n2wO9dH8RPB1pLcaJZeG9Is7S5url0Z7e3WPC7eSxUdB1rv8AQtGtfD+i2+m2Q/dwrgsesjd2PuTzXqYjHqVD3dG/yOOlhWqmuyNCiiivCPSCs/XNcsPDmjz6nq03lW0IGSAWZ2Jwqqo5ZiSAAOSTWhVPVNH0zXLP7JrWnWmo224P5N3Asqbh0O1gRnnrSd+g0c94J0nUftWp+J9fh+zalrZjIs85+x28YIiib1f5mZj6sR2qlpn/ACXjX/8AsB2f/o2auk0rwp4e0KaSXRNB0zTpJU2SPZ2ccRdeuCVAyPaq1t4D8IWV5Fd2fhXRLe5hcPHNFp0KujDkEMFyD71WnMn2/wAmidWmu/8Amn+ljfooopDCiiigD5X+Gvj7UdE+Hum6fbaJa3UcPm7ZpNQaJmzK7fdETY646npXU/8AC09W/wChbsv/AAav/wDGK8z8Ff8AIn2X/bT/ANGNW7X0VHC05Uot9keBVxM41JJd2df/AMLT1b/oW7L/AMGr/wDxij/haerf9C3Zf+DV/wD4xXIUVr9Up+Zl9aqHX/8AC09W/wChbsv/AAav/wDGKp6Z8RtUsLR4Y/DWmANcTzHyNYZlzJKznJ8t/myx3DIw2RtTGxecqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEvC0+ZL+uhf1mfK2dp/wtPVv+hbsv/Bq/wD8Yo/4Wnq3/Qt2X/g1f/4xXIUVX1Sn5kfWqh1//C09W/6Fuy/8Gr//ABij/haerf8AQt2X/g1f/wCMVyFFH1Sn5h9aqHR6Z8RtUsLR4Y/DWmANcTzHyNYZlzJKznJ8t/myx3DIw2RtTGxbn/C09W/6Fuy/8Gr/APxiuLtl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUwwtNxTLniZqTR1/8AwtPVv+hbsv8Awav/APGKP+Fp6t/0Ldl/4NX/APjFchRVfVKfmR9aqHX/APC09W/6Fuy/8Gr/APxiuV0r4m31jb3MI0G3kzfXcpP9oMMF7iRyP9UehbGe+M4HSoq5SD71x/19T/8Ao1qxqUIwa5TanXlNO533/C2b/wD6F22/8GTf/GaP+Fs3/wD0Ltt/4Mm/+M1w1FRyeZfP5Hc/8LZv/wDoXbb/AMGTf/GaP+Fs3/8A0Ltt/wCDJv8A4zXDUUcnmHP5HY2XxLvdPt2hTw5p6hppJsQaqzLmR2kOTsf5st8wyMNkbUxsWx/wtm//AOhdtv8AwZN/8ZrhQuwY8m3h5ztt5fMU553E7mwx6suflYsMLjaFqYx91ajlP3nodz/wtm//AOhdtv8AwZN/8Zo/4Wzf/wDQu23/AIMm/wDjNcNRVcnmLn8juf8AhbN//wBC7bf+DJv/AIzVey+Jd7p9u0KeHNPUNNJNiDVWZcyO0hydj/NlvmGRhsjamNi8dSBdgx5NvDznbby+YpzzuJ3Nhj1Zc/KxYYXG0Ty+8tR8/u7Hdf8AC2b/AP6F22/8GTf/ABmj/hbN/wD9C7bf+DJv/jNcNRVcnmLn8juf+Fs3/wD0Ltt/4Mm/+M0f8LZv/wDoXbb/AMGTf/Ga4aijk8w5/I+i/wBnz/khPh7/ALef/SmWvSa82/Z8/wCSE+Hv+3n/ANKZa9JrwT2wooooAKKKwtb8aaD4dvls9YvWguHjEoRbeST5SSAcqpHVT+VVGMpO0VcTaSuzVlntYr63imZFuJlcQhurAYLAfkDj29qsV4/8QfHGm6q2jz+Gb+R7uyuGm3fZ5I9ny8feUAg9CPSvSPC3iK38T6DDqEGFk+5PEDnypB1X+o9iK2qYecKam1uZxqxlJxRsUUUVzmoUUUUAFFFFABRRRQAUUUUAfGngr/kT7L/tp/6Mat2sLwV/yJ9l/wBtP/RjVu19Zh/4MPRfkfL1/wCLL1f5hRRRWxiFRWy7ImHk28P7xztt5fMU5YncTubDHqy5+ViwwuNolqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEP416P9C18D+X6ktFFFWQFFFFAEVsuyJh5NvD+8c7beXzFOWJ3E7mwx6suflYsMLjaJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUU/gXoXU+NhRRRVkBXKQfeuP8Ar6n/APRrV1dcpB964/6+p/8A0a1c1fdHTR2ZLRRRXObBRRRQAgXYMeTbw85228vmKc87idzYY9WXPysWGFxtC0gXYMeTbw85228vmKc87idzYY9WXPysWGFxtC1MPhRUviYUUUVRIUgXYMeTbw85228vmKc87idzYY9WXPysWGFxtC0gXYMeTbw85228vmKc87idzYY9WXPysWGFxtE/aRX2RaKKKokKKKKAPov9nz/khPh7/t5/9KZa9Jrzb9nz/khPh7/t5/8ASmWvSa+ePfCiiigArxP4v/8AI9Q/9g2L/wBGy17ZXnPj7wBrHifxJFqGmTWKRLaJAVuJXVtwd2zwjcYcV24GpGnWUpuyOfERlOnaJ4/XW/DfWr3S/F8FtaRSXEN+fKngTHQciTn+7yT7Z9qoeJvBuq+E4beXVZLJ0uGZV+zyuxBAzzuRa9L+GHhH+x9M/tfUI8X96g2Kw5hiPIX2J4J/Adq9nF4ik8O2tb7HBQpTVW21jvaKKK+ZPXCqWrWl7e2PkabqTabKzruuEhWR1TPIQPlQx6ZYMB6GrtYfjC816y8Nzv4S0z+0dUciOJC8aiME8yHeyhto525GTgcDJCew0ZPhLU9W/wCEt8S6BqGotrEOl/Z3t72WJI5AZUYtE5jVUJXaDkKDhxmqnhXV/FMnxN1rSPE97ZyxR6fb3cFrZQ4jti7yLtDsN8hwgyxwCeiir/gOzk0fTHsH8P6tZSEtcXN/qMtq73s7H5nYxTOdx9wAAAAeAKytK/t7/ha9/rlx4R1W3sL6wtrJZJLizJiZJJGZ2Czk7cOPu5PB4qvtL+uj/X5kv4X/AF1X6f5HodFFFIYUUUUAfGngr/kT7L/tp/6Mat2sDwcgl8K6dKxYNHDNAArFVKs8mSQOC3znDn5hhcEbVxtLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauPqaDn7KOnRdfL0Pmqyj7WWvV/wBbktFRLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauBbZE8rDS/uoXgXMrHKvuyTk/M3znDnLLhcEbVxtefZff/wDG0O/4f8ABJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbQLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauI7a2VY4/3UUJijlgVba5aRGVmfLsd7ZlO8sWJ3I3A2bFVYbnzrTv19PItKPK9e3T18yzRUS2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2rgW2RPKw0v7qF4FzKxyr7sk5PzN85w5yy4XBG1cXefZff/AMAi0O/4f8EloqJbZE8rDS/uoXgXMrHKvuyTk/M3znDnLLhcEbVwLbInlYaX91C8C5lY5V92Scn5m+c4c5ZcLgjauC8+y+//AIAWh3/D/ghbLsiYeTbw/vHO23l8xTlidxO5sMerLn5WLDC42iWq1tbKscf7qKExRywKttctIjKzPl2O9syneWLE7kbgbNiqsi2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2riKbnyLT8f+AXNR5nr+H/BJaKiW2RPKw0v7qF4FzKxyr7sk5PzN85w5yy4XBG1cC2yJ5WGl/dQvAuZWOVfdknJ+ZvnOHOWXC4I2ri7z7L7/APgEWh3/AA/4JLXKQfeuP+vqf/0a1dMtsieVhpf3ULwLmVjlX3ZJyfmb5zhzllwuCNq45i3+Vmx/yxe5t1zzlWllBLf3n+c4dssMLgjauOau5XWn9fcdFHls9f6+8mopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4w97sbe73FopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4Pe7B7vcAuwY8m3h5ztt5fMU553E7mwx6suflYsMLjaFpFXZ5X7m3h8qB4FW3l8xWV92XY7mzKd5JJO5G4GzYqqKNnlYz+6heBcnOVfdknP3m+c4c5ZcLgjauJjzcq0Kly8zFopFGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXAo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4r3uxPu9xaQLsGPJt4ec7beXzFOedxO5sMerLn5WLDC42gUbPKxn91C8C5Ocq+7JOfvN85w5yy4XBG1cCrs8r9zbw+VA8Crby+YrK+7LsdzZlO8kkncjcDZsVVn3uZaFe7yi0UijZ5WM/uoXgXJzlX3ZJz95vnOHOWXC4I2rgUbPKxn91C8C5Ocq+7JOfvN85w5yy4XBG1cV73Yn3e4tFIo2eVjP7qF4Fyc5V92Sc/eb5zhzllwuCNq4FGzysZ/dQvAuTnKvuyTn7zfOcOcsuFwRtXB73YPd7n0Z+z5/yQnw9/wBvP/pTLXpNebfs+f8AJCfD3/bz/wClMtek14B7oUUUUAFFFFAGHr/hqDxDqOlSX2GtrCVp2iP/AC0bACg+2eT9Md63KzNT1210nU9NtLz5BqMjQxyZ4DgAgH69Prj1rTq5OVlfYlWu7BRRRUFBRRRQAUUUUAFFFFABRRRQB8aeCv8AkT7L/tp/6Mat2sLwV/yJ9l/20/8ARjVu19Zh/wCDD0X5Hy9f+LL1f5hRRRWxiFRWy7ImHk28P7xztt5fMU5YncTubDHqy5+ViwwuNolqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtEP416P9C18D+X6ktFFFWQFFFFAEVsuyJh5NvD+8c7beXzFOWJ3E7mwx6suflYsMLjaJaitl2RMPJt4f3jnbby+YpyxO4nc2GPVlz8rFhhcbRLUU/gXoXU+NhRRRVkBXKQfeuP+vqf/wBGtXV1ykH3rj/r6n/9GtXNX3R00dmS0UUVzmwUUUUAIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtTD4UVL4mFFFFUSFIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbQtIF2DHk28POdtvL5inPO4nc2GPVlz8rFhhcbRP2kV9kWiiiqJCiiigD6L/Z8/5IT4e/7ef/AEplr0mvNv2fP+SE+Hv+3n/0plr0mvnj3wooooAK4fxn8Rn8J67Hp0ekreb7ZZzI115WNzOuMbG/udc967ivE/i//wAj1D/2DYv/AEbLXZgqUKtZRmtDDETlCnzRM7xl45l8YQWcT6YtiLWRn3rdGQkkY/uLj616d8PPFv8AwkuieTePnUbMBJ89ZR2k/Hv7g+1eEV1Pw4ttSn8cWr6S3l+SC1zIykr5PdT65OMe/PavYxWEpLD2jpbU4KNebq663PfaKKK+bPWCq99f2el2Ul5qV3BZ2sQzJPcSCNEGcZLHgc1YqC7gtJo1e/ihkS3cTq0ygiNl5DjPQj17UmBFpesaZrdn9r0XUbTUbbcU860nWVNw6jcpIzz0p8WpWM+oz6fDe28l7bqrzWySqZIlb7pZc5APbPWuN8BoNX8TeJvFdlCYNK1h4IrM42m6EKsrXOPRi2AepCA9xVHwnoem+HvjTr9no9qttCdGtJXwSzSO00xZ3ZiWdj3ZiSfWn9pLv/lcHom+3+aR6TRRRQAUUUUAfGngr/kT7L/tp/6Mat2sXw9pnifSdBt7K58D+Kmki3bjHpEpU5YnuB61p7fEP/Qi+Lf/AAUSV9JRxVGNKKcuiPn62GrSqSaj1ZPRUG3xD/0Ivi3/AMFElG3xD/0Ivi3/AMFEla/W6H8yMvqtb+UnqK2XZEw8m3h/eOdtvL5inLE7idzYY9WXPysWGFxtDdviH/oRfFv/AIKJKit4vEMcZX/hX3ieHLu22HSZipyxO75iTuOcntknAAwBDxVDmT5v60K+rVuVrl/rUuUVBt8Q/wDQi+Lf/BRJRt8Q/wDQi+Lf/BRJV/W6H8yJ+q1v5SeioNviH/oRfFv/AIKJKNviH/oRfFv/AIKJKPrdD+ZB9Vr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data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eThe Sudoko board in this problem has two numbers not in the right position. Please help fixing it.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = puzzle_015(x)\r\n  y = min(floor(rand(6).*6)+1,6);\r\nend","test_suite":"%%\r\nx = [1\t2\t3\t4\t5\t6\r\n6\t5\t1\t3\t2\t1\r\n5\t6\t2\t1\t4\t3\r\n3\t4\t1\t2\t6\t5\r\n4\t1\t6\t5\t3\t2\r\n2\t4\t5\t6\t1\t4];\r\ny=puzzle_015(x);\r\nassert(unique(sum(y,1))==21)\r\nassert(unique(sum(y,2))==21)\r\nassert(length(unique(y-x))==3)\r\n","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":180632,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":22,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2021-01-29T16:01:59.000Z","updated_at":"2026-01-29T21:35:30.000Z","published_at":"2021-01-29T16:01:59.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eA smaller Sudoku problem is of interest. The numbers involved are from 1 through 6. The sum of each row as well as each column is 21. In addition, the sum of the numbers in each colored block shown in the diagram below is also 21.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"326\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"377\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe Sudoko board in this problem has two numbers not in the right position. Please help fixing 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