{"group":{"id":1,"name":"Community","lockable":false,"created_at":"2012-01-18T18:02:15.000Z","updated_at":"2026-04-06T14:01:22.000Z","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":"2026-04-06T00:00:00.000Z","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":55510,"title":"Congruent","description":"Given two numbers, check whether they are congruent to each other or not for a particular value N.","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: 21px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 10.5px; transform-origin: 407px 10.5px; 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 10.5px; 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=\"\"\u003eGiven two numbers, check whether they are congruent to each other or not for a particular value N.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = congruent(a,b,N)\r\n  y = x;\r\nend","test_suite":"%%\r\na=10;\r\nb=11;\r\nN=8;\r\ny_correct = 0;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=32;\r\nb=25;\r\nN=4;\r\ny_correct = 0;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=32;\r\nb=25;\r\nN=8;\r\ny_correct = 0;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=46;\r\nb=25;\r\nN=3;\r\ny_correct = 1;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=46;\r\nb=25;\r\nN=7;\r\ny_correct = 1;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=1011228;\r\nb=1109;\r\nN=229;\r\ny_correct = 1;\r\nassert(isequal(congruent(a,b,N),y_correct))","published":true,"deleted":false,"likes_count":1,"comments_count":0,"created_by":363598,"edited_by":363598,"edited_at":"2022-09-07T09:56:32.000Z","deleted_by":null,"deleted_at":null,"solvers_count":43,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2022-09-07T09:54:28.000Z","updated_at":"2026-02-17T14:30:47.000Z","published_at":"2022-09-07T09:56:32.000Z","restored_at":null,"restored_by":null,"spam":null,"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\u003eGiven two numbers, check whether they are congruent to each other or not for a particular value N.\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":751,"title":"Implement simple rotation cypher","description":"If given a letter from the set:\r\n\r\n  [abc...xyz]\r\n\r\nand a shift, implement a shift cypher.\r\n\r\nExample:\r\n\r\n  'abc' \r\n\r\nwith a shift of -1 yields\r\n\r\n  'zab'\r\n\r\n\r\n\r\n\r\n","description_html":"\u003cp\u003eIf given a letter from the set:\u003c/p\u003e\u003cpre class=\"language-matlab\"\u003e[abc...xyz]\r\n\u003c/pre\u003e\u003cp\u003eand a shift, implement a shift cypher.\u003c/p\u003e\u003cp\u003eExample:\u003c/p\u003e\u003cpre class=\"language-matlab\"\u003e'abc' \r\n\u003c/pre\u003e\u003cp\u003ewith a shift of -1 yields\u003c/p\u003e\u003cpre class=\"language-matlab\"\u003e'zab'\r\n\u003c/pre\u003e","function_template":"function outStr = cypher(inStr, shift)\r\n  outStr = inStr;\r\nend","test_suite":"%%\r\ninStr = 'doug';\r\nshift = 10;\r\noutStr = 'nyeq';\r\n\r\nassert(isequal(cypher(inStr, shift),outStr))\r\n\r\n%%\r\ninStr = 'thequickbrownfox';\r\nshift = 5;\r\noutStr = 'ymjvznhpgwtbsktc';\r\n\r\nassert(isequal(cypher(inStr, shift),outStr))\r\n\r\n%%\r\ninStr = 'thecrowfliesatmidnight';\r\nshift = 22;\r\noutStr = 'pdaynksbheaowpiezjecdp';\r\n\r\nassert(isequal(cypher(inStr, shift),outStr))","published":true,"deleted":false,"likes_count":13,"comments_count":2,"created_by":240,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":1096,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":6,"created_at":"2012-06-06T15:38:43.000Z","updated_at":"2026-02-19T13:12:57.000Z","published_at":"2012-06-08T19:08:23.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"targetMode\":\"\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"targetMode\":\"\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\\n\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\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eIf given a letter from the set:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[[abc...xyz]]]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eand a shift, implement a shift cypher.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eExample:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA['abc']]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003ewith a shift of -1 yields\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA['zab']]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":45363,"title":"Exponentiation","description":"Given 3 integers b,e,k;  find -- \r\n\r\n  mod(b^e,k)","description_html":"\u003cp\u003eGiven 3 integers b,e,k;  find --\u003c/p\u003e\u003cpre class=\"language-matlab\"\u003emod(b^e,k)\r\n\u003c/pre\u003e","function_template":"function x = mod_expo(b,e,k)\r\nend","test_suite":"%%\r\nassert(isequal(mod_expo(5,3,13),8))\r\n%%\r\nassert(isequal(mod_expo(10,4,11),1))\r\n%%\r\nassert(isequal(mod_expo(4,13,497),445))\r\n%%\r\nassert(isequal(mod_expo(4,311,497),464))\r\n%%\r\nassert(isequal(mod_expo(50,300,13),1))\r\n%%\r\nassert(isequal(mod_expo(1000,300,23),3))\r\n%%\r\nassert(isequal(mod_expo(64,43,4),0))\r\n%%\r\nassert(isequal(mod_expo(644,43,5),4))\r\n%%\r\nassert(isequal(mod_expo(327,211,56),47))\r\n%%\r\nassert(isequal(mod_expo(3277,211,234),1))","published":true,"deleted":false,"likes_count":1,"comments_count":0,"created_by":363598,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":31,"test_suite_updated_at":"2020-03-14T15:29:04.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2020-03-13T18:57:51.000Z","updated_at":"2026-01-25T09:46:56.000Z","published_at":"2020-03-13T18:58:07.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"targetMode\":\"\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"targetMode\":\"\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\\n\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\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven 3 integers b,e,k; find --\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[mod(b^e,k)]]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":59212,"title":"Primitive Root Modulo n","description":"Given a positive integer n \u003e 2, return a vector, v, of positive integers smaller than n that are primitive roots modulo n. If no integers satisfy the requirements, return an empty variable.\r\n\r\nExample:\r\nn = 5;\r\nv = [2, 3]","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: 152.898px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 406.989px 76.4489px; transform-origin: 406.996px 76.4489px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 42.017px; 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: 383.991px 21.0085px; text-align: left; transform-origin: 383.999px 21.0085px; white-space-collapse: preserve; 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=\"\"\u003eGiven a positive integer n \u0026gt; 2, return a vector, v, of positive integers smaller than n that are \u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://en.wikipedia.org/wiki/Primitive_root_modulo_n\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"\"\u003eprimitive roots modulo n\u003c/span\u003e\u003c/span\u003e\u003c/a\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. If no integers satisfy the requirements, return an empty variable.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21.0085px; 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: 383.991px 10.4972px; text-align: left; transform-origin: 383.999px 10.5043px; white-space-collapse: preserve; 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=\"\"\u003e\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21.0085px; 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: 383.991px 10.4972px; text-align: left; transform-origin: 383.999px 10.5043px; white-space-collapse: preserve; 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=\"\"\u003eExample:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"background-color: rgb(247, 247, 247); block-size: 40.8807px; border-bottom-left-radius: 4px; border-bottom-right-radius: 4px; border-end-end-radius: 4px; border-end-start-radius: 4px; border-start-end-radius: 4px; border-start-start-radius: 4px; border-top-left-radius: 4px; border-top-right-radius: 4px; margin-block-end: 10px; margin-block-start: 10px; margin-bottom: 10px; margin-inline-end: 3px; margin-inline-start: 3px; margin-left: 3px; margin-right: 3px; margin-top: 10px; perspective-origin: 403.991px 20.4403px; transform-origin: 403.999px 20.4403px; margin-left: 3px; margin-top: 10px; margin-bottom: 10px; margin-right: 3px; \"\u003e\u003cdiv style=\"background-color: rgba(0, 0, 0, 0); block-size: 20.4403px; border-bottom-left-radius: 0px; border-bottom-right-radius: 0px; border-end-end-radius: 0px; border-end-start-radius: 0px; border-inline-end-color: rgb(233, 233, 233); border-inline-end-style: solid; border-inline-end-width: 0.909091px; border-inline-start-color: rgb(233, 233, 233); border-inline-start-style: solid; border-inline-start-width: 0.909091px; border-left-color: rgb(233, 233, 233); border-left-style: solid; border-left-width: 0.909091px; border-right-color: rgb(233, 233, 233); border-right-style: solid; border-right-width: 0.909091px; border-start-end-radius: 0px; border-start-start-radius: 0px; border-top-left-radius: 0px; border-top-right-radius: 0px; 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; min-block-size: 18px; min-height: 18px; padding-inline-start: 4px; padding-left: 4px; perspective-origin: 403.991px 10.2131px; text-wrap: nowrap; transform-origin: 403.999px 10.2202px; \"\u003e\u003cspan style=\"block-size: auto; border-inline-end-color: rgb(0, 0, 0); border-inline-end-style: none; border-inline-end-width: 0px; border-inline-start-color: rgb(0, 0, 0); border-inline-start-style: none; border-inline-start-width: 0px; border-left-color: rgb(0, 0, 0); border-left-style: none; border-left-width: 0px; border-right-color: rgb(0, 0, 0); border-right-style: none; border-right-width: 0px; display: inline; margin-inline-end: 45px; margin-right: 45px; min-block-size: 0px; min-height: 0px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 0px 0px; tab-size: 4; transform-origin: 0px 0px; white-space-collapse: preserve; margin-right: 45px; \"\u003e\u003cspan style=\"margin-inline-end: 0px; margin-right: 0px; \"\u003en = 5;\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"background-color: rgba(0, 0, 0, 0); block-size: 20.4403px; border-bottom-left-radius: 0px; border-bottom-right-radius: 0px; border-end-end-radius: 0px; border-end-start-radius: 0px; border-inline-end-color: rgb(233, 233, 233); border-inline-end-style: solid; border-inline-end-width: 0.909091px; border-inline-start-color: rgb(233, 233, 233); border-inline-start-style: solid; border-inline-start-width: 0.909091px; border-left-color: rgb(233, 233, 233); border-left-style: solid; border-left-width: 0.909091px; border-right-color: rgb(233, 233, 233); border-right-style: solid; border-right-width: 0.909091px; border-start-end-radius: 0px; border-start-start-radius: 0px; border-top-left-radius: 0px; border-top-right-radius: 0px; 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; min-block-size: 18px; min-height: 18px; padding-inline-start: 4px; padding-left: 4px; perspective-origin: 403.991px 10.2131px; text-wrap: nowrap; transform-origin: 403.999px 10.2202px; \"\u003e\u003cspan style=\"block-size: auto; border-inline-end-color: rgb(0, 0, 0); border-inline-end-style: none; border-inline-end-width: 0px; border-inline-start-color: rgb(0, 0, 0); border-inline-start-style: none; border-inline-start-width: 0px; border-left-color: rgb(0, 0, 0); border-left-style: none; border-left-width: 0px; border-right-color: rgb(0, 0, 0); border-right-style: none; border-right-width: 0px; display: inline; margin-inline-end: 45px; margin-right: 45px; min-block-size: 0px; min-height: 0px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 0px 0px; tab-size: 4; transform-origin: 0px 0px; white-space-collapse: preserve; margin-right: 45px; \"\u003e\u003cspan style=\"margin-inline-end: 0px; margin-right: 0px; \"\u003ev = [2, 3]\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function v = primroots(n)\r\n  v = 1:n;\r\nend","test_suite":"%%\r\nfiletext = fileread('primroots.m');\r\nassert(isempty(strfind(filetext,'regexp')))\r\nassert(isempty(strfind(filetext,'assign')))\r\nassert(isempty(strfind(filetext,'eval')))\r\nassert(isempty(strfind(filetext,'echo')))\r\nassert(isempty(strfind(filetext,'!')))\r\nassert(isempty(strfind(filetext,'switch')))\r\n\r\n%%\r\nn = 3;\r\nv = 2;\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 11;\r\nv = [2, 6, 7, 8];\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 17;\r\nv = [3, 5, 6, 7, 10, 11, 12, 14];\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 24;\r\nassert(isempty(primroots(n)))\r\n\r\n%%\r\nn = 27;\r\nv = [2, 5, 11, 14, 20, 23];\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 31;\r\nv = [3, 11, 12, 13, 17, 21, 22, 24];\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 102;\r\nassert(isempty(primroots(n)))\r\n\r\n%%\r\nn = 103;\r\nv = [5, 6, 11, 12, 20, 21, 35, 40, 43, 44, 45, 48, 51, 53, 54, 62, 65, 67, 70, 71, 74, 75, 77, 78, 84, 85, 86, 87, 88, 96, 99, 101];\r\nassert(isequal(primroots(n),v))","published":true,"deleted":false,"likes_count":1,"comments_count":1,"created_by":15521,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":5,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2023-11-25T12:13:45.000Z","updated_at":"2023-11-25T12:13:45.000Z","published_at":"2023-11-25T12:13:45.000Z","restored_at":null,"restored_by":null,"spam":null,"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\u003eGiven a positive integer n \u0026gt; 2, return a vector, v, of positive integers smaller than n that are \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://en.wikipedia.org/wiki/Primitive_root_modulo_n\\\"\u003e\u003cw:r\u003e\u003cw:t\u003eprimitive roots modulo n\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e. If no integers satisfy the requirements, return an empty variable.\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:r\u003e\u003cw:t\u003e\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:r\u003e\u003cw:t\u003eExample:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[n = 5;\\nv = [2, 3]]]\u003e\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":51461,"title":"Pass the cards in Fitch Cheney's five-card trick","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.4333px; 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: rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 135px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 67.5px; transform-origin: 407px 67.5px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 84px; 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 42px; text-align: left; transform-origin: 384px 42px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003ca target='_blank' href = \"https://www.mathworks.com/matlabcentral/cody/problems/51451-guess-the-card-in-fitch-cheney-s-five-card-trick\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"text-decoration: underline; text-decoration-line: underline; \"\u003eCody Problem 51541\u003c/span\u003e\u003c/span\u003e\u003c/a\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: 303.542px 7.91667px; transform-origin: 303.542px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e asked solvers to guess the card in Fitch Cheney's five-card trick. This problem is the counterpart: Write a function that takes five cards, selects four of them, and puts them in order to pass to the partner. See the previous problem for the rules. If the input string is '5C 7C 6S 4H 3D', the output string should be '5C 3D 6S 4H'. Some hands will have multiple possible answers. Your function needs only to provide one of them. \u003c/span\u003e\u003c/span\u003e\u003c/div\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: 136.142px 7.91667px; transform-origin: 136.142px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThe motivation for this problem arose when \u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://www.mathworks.com/matlabcentral/cody/players/18927291\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"text-decoration: underline; text-decoration-line: underline; \"\u003eEmilyR\u003c/span\u003e\u003c/span\u003e\u003c/a\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: 64.95px 7.91667px; transform-origin: 64.95px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e and I tried to dazzle \u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://www.mathworks.com/matlabcentral/cody/players/8608872-jessicar\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"text-decoration: underline; text-decoration-line: underline; \"\u003eJessicaR\u003c/span\u003e\u003c/span\u003e\u003c/a\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: 127.45px 7.91667px; transform-origin: 127.45px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e with card wizardry, and I misordered the four cards—twice. \u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function s4 = passFitchCheney(s5)\r\n  s4 = f(s5);\r\nend","test_suite":"%%\r\ns5 = '5C 7C 6S 4H 3D';\r\ns4_correct = '5C 3D 6S 4H';\r\nassert(isequal(passFitchCheney(s5),s4_correct))\r\n\r\n%%\r\ns5 = 'JD 4C 10S 3S AH';\r\ns4_correct = '10S AH JD 4C';\r\nassert(isequal(passFitchCheney(s5),s4_correct))\r\n\r\n%%\r\ns5 = '6H 8C 8S 3D 9H';\r\ns4_correct = '6H 3D 8C 8S';\r\nassert(isequal(passFitchCheney(s5),s4_correct))\r\n\r\n%%\r\ns5 = 'AH 9S JH 3C QD';\r\ns4_correct = 'JH QD 3C 9S';\r\nassert(isequal(passFitchCheney(s5),s4_correct))\r\n\r\n%%\r\ns5 = '8D 2C AD JC 6H';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'JC 8D 6H AD', '8D 6H JC 2C'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = '6S 2H 9C QH 2C';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'9C 6S QH 2H', 'QH 9C 2C 6S'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = 'JS KD 10D 9C QD';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'10D 9C JS KD', '10D QD 9C JS', 'QD 9C 10D JS'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = '2H AH 7S 6H KH';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'2H KH 7S AH', 'AH 6H KH 7S', 'KH 2H 6H 7S', 'KH 7S 2H AH'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = '4H 6C QC 9C 6H';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'4H 6C QC 9C', '6C 4H QC 6H', '6C 6H 4H 9C', '9C 4H 6C 6H'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = '2S 4S 8S 10S KS';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'2S 8S KS 10S', '2S KS 10S 4S', '4S 10S KS 2S', '4S KS 8S 2S', '8S 2S KS 4S', '8S 10S 2S 4S', ...\r\n              '10S 4S 2S 8S', '10S KS 4S 8S', 'KS 4S 10S 8S', 'KS 8S 10S 2S'};\r\nassert(ismember(s4,s4_correct))","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":46909,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":2,"test_suite_updated_at":"2021-04-18T15:56:52.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2021-04-18T03:32:51.000Z","updated_at":"2021-04-18T15:56:52.000Z","published_at":"2021-04-18T03:37:18.000Z","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:hyperlink w:docLocation=\\\"https://www.mathworks.com/matlabcentral/cody/problems/51451-guess-the-card-in-fitch-cheney-s-five-card-trick\\\"\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:u/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eCody Problem 51541\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e asked solvers to guess the card in Fitch Cheney's five-card trick. This problem is the counterpart: Write a function that takes five cards, selects four of them, and puts them in order to pass to the partner. See the previous problem for the rules. If the input string is '5C 7C 6S 4H 3D', the output string should be '5C 3D 6S 4H'. Some hands will have multiple possible answers. Your function needs only to provide one of them. \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:r\u003e\u003cw:t\u003eThe motivation for this problem arose when \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://www.mathworks.com/matlabcentral/cody/players/18927291\\\"\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:u/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eEmilyR\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e and I tried to dazzle \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://www.mathworks.com/matlabcentral/cody/players/8608872-jessicar\\\"\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:u/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eJessicaR\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e with card wizardry, and I misordered the four cards—twice. \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":51451,"title":"Guess the card in Fitch Cheney’s five-card trick","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.4333px; 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: rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 630.917px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 315.458px; transform-origin: 407px 315.458px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 84px; 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 42px; text-align: left; transform-origin: 384px 42px; 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: 130.708px 7.91667px; transform-origin: 130.708px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eMatilda and Labrun decide to amaze their \u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://www.mathworks.com/matlabcentral/cody/problems/51251\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"\"\u003emany neighbors\u003c/span\u003e\u003c/span\u003e\u003c/a\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: 176.967px 7.91667px; transform-origin: 176.967px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e with a card trick. Matilda draws five cards, chooses one, arranges the others as shown below, and hands them to her brother. Labrun considers them for a moment and announces, “Two of clubs!” The neighbors are suitably impressed but wary that the wily siblings are probably up to their usual mathematical tricks.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 84px; 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 42px; text-align: left; transform-origin: 384px 42px; 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: 379.65px 7.91667px; transform-origin: 379.65px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThis card trick exploits the pigeonhole principle, modular arithmetic, and permutations. With five cards (“pigeons”) and four suits (“holes”), a repeated suit is guaranteed. The first card below indicates the suit. The remaining three cards indicate the distance of the chosen card from the first card. If the cards in a suit are ordered clockwise in a circle--ace, 2 through 10, jack, queen, and king, then a 2 is four cards from the jack. \u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 84px; 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 42px; text-align: left; transform-origin: 384px 42px; 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: 381.575px 7.91667px; transform-origin: 381.575px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eBecause each suit has thirteen cards, one can always choose a card that is six cards or fewer in a clockwise direction from the other card of the same suit. The remaining three cards of the four handed to the partner are labeled bottom (B), middle (M), and top (T) by sorting first alphabetically by suit (clubs, diamonds, hearts, spades) and then numerically as above. Then the distance can be signaled as BMT = 1, BTM = 2, MBT = 3, MTB = 4, TBM = 5, TMB = 6. \u003c/span\u003e\u003c/span\u003e\u003c/div\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: 368.725px 7.91667px; transform-origin: 368.725px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eIn the example below, the bottom, middle, and top cards are the ace of diamonds, eight of diamonds, and six of hearts, respectively. Therefore, the arrangement is MTB, or a distance of four. \u003c/span\u003e\u003c/span\u003e\u003c/div\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: 382.6px 7.91667px; transform-origin: 382.6px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eWrite a function that takes a string of four cards and determines the chosen card. The input string for the example would be ‘JC 8D 6H AD’, and the output should be ‘2C’.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 249.917px; 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 124.958px; text-align: left; transform-origin: 384px 124.958px; 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\u003c/div\u003e\u003c/div\u003e","function_template":"function c = guessFitchCheney(s)\r\n  c = f(s);\r\nend","test_suite":"%%\r\nassert(isequal(guessFitchCheney('JC 8D 6H AD'),'2C'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('3C 8D 6H AD'),'7C'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('6C 8D 6H AD'),'10C'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('10C 8D 6H AD'),'AC'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('5H 2S JC 10D'),'10H'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('9S AC 2H QC'),'JS'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('10D 9D 3D 2H'),'KD'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('QS KS JS AS'),'5S'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('QH JC KS 10S'),'AH'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('4H 9S 3H QS'),'7H'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('5S 4S AC 7S'),'8S'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('JS 8H QD 7H'),'3S'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('2C 3S 8S 4D'),'6C'))","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":46909,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":4,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2021-04-14T13:07:47.000Z","updated_at":"2021-04-17T14:45:49.000Z","published_at":"2021-04-14T13:12:25.000Z","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\u003eMatilda and Labrun decide to amaze their \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://www.mathworks.com/matlabcentral/cody/problems/51251\\\"\u003e\u003cw:r\u003e\u003cw:t\u003emany neighbors\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e with a card trick. Matilda draws five cards, chooses one, arranges the others as shown below, and hands them to her brother. Labrun considers them for a moment and announces, “Two of clubs!” The neighbors are suitably impressed but wary that the wily siblings are probably up to their usual mathematical tricks.\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:r\u003e\u003cw:t\u003eThis card trick exploits the pigeonhole principle, modular arithmetic, and permutations. With five cards (“pigeons”) and four suits (“holes”), a repeated suit is guaranteed. The first card below indicates the suit. The remaining three cards indicate the distance of the chosen card from the first card. If the cards in a suit are ordered clockwise in a circle--ace, 2 through 10, jack, queen, and king, then a 2 is four cards from the jack. \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:r\u003e\u003cw:t\u003eBecause each suit has thirteen cards, one can always choose a card that is six cards or fewer in a clockwise direction from the other card of the same suit. The remaining three cards of the four handed to the partner are labeled bottom (B), middle (M), and top (T) by sorting first alphabetically by suit (clubs, diamonds, hearts, spades) and then numerically as above. Then the distance can be signaled as BMT = 1, BTM = 2, MBT = 3, MTB = 4, TBM = 5, TMB = 6. \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:r\u003e\u003cw:t\u003eIn the example below, the bottom, middle, and top cards are the ace of diamonds, eight of diamonds, and six of hearts, respectively. Therefore, the arrangement is MTB, or a distance of four. \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:r\u003e\u003cw:t\u003eWrite a function that takes a string of four cards and determines the chosen card. The input string for the example would be ‘JC 8D 6H AD’, and the output should be ‘2C’.\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=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" 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Quantum Knight's Tour on a Toroidal Hexagonal Board","description":"In this challenge, you must navigate a knight on a Toroidal Hexagonal Grid of size \r\nThe grid:\r\nWe use the Axial Coordinate System (q,r)\r\nThe grid is Toroidal: any move that goes off the edge wraps around to the opposite side. Formally, a position (q,r) is always treated as (mod(q,N),mod(r,N)).\r\nThe knight's move:\r\nOn a hexagonal grid, a \"Knight's move\" is defined by 12 possible jumping vectors (). These represent moving 2 steps in one axial direction and 1 step in another, or similar symmetries:\r\n\r\nThe goal:\r\nGiven the board size ,a starting position start_pos, an ending position end_pos, and a list of obstacles, find the minimum number of moves required to reach the destination.\r\nInput:\r\nN: Scalar ( board size )\r\nstart_pos: 1x2 vector []\r\nend_pos: 1x2 vector []\r\nobstacles: Mx2 matrix where each row is a blocked [ ]\r\nOutput:\r\nmin_steps: The shortest distance ( integer ). Return Inf if the destination is unreachable.\r\n\r\n","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(33, 33, 33); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none; white-space: normal; \"\u003e\u003cdiv style=\"block-size: 589.467px; display: block; min-width: 0px; padding-block-start: 0px; padding-inline-start: 2px; padding-left: 2px; padding-top: 0px; perspective-origin: 468.5px 294.733px; transform-origin: 468.5px 294.733px; vertical-align: baseline; \"\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eIn this challenge, you must navigate a knight on a \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eToroidal Hexagonal Grid\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e of size \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"32\" height=\"18\" style=\"width: 32px; height: 18px;\"\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eThe grid:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cul style=\"block-size: 61.3px; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 451.5px 30.65px; transform-origin: 451.5px 30.65px; margin-top: 10px; margin-bottom: 20px; \"\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eWe use the \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eAxial Coordinate System \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-style: italic; \"\u003e(q,r)\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 40.8667px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 20.4333px; text-align: left; transform-origin: 423.5px 20.4333px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThe grid is \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eToroidal:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e any move that goes off the edge wraps around to the opposite side. Formally, a position \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-style: italic; \"\u003e(q,r)\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e is always treated as \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-style: italic; \"\u003e(mod(q,N),mod(r,N))\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e.\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003c/ul\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eThe knight's move:\u003c/span\u003e\u003c/span\u003e\u003c/div\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 21px; text-align: left; transform-origin: 444.5px 21px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eOn a hexagonal grid, a \"Knight's move\" is defined by 12 possible jumping vectors (\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"38.5\" height=\"18\" style=\"width: 38.5px; height: 18px;\"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e). These represent moving 2 steps in one axial direction and 1 step in another, or similar symmetries:\u003c/span\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg 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\" width=\"522\" height=\"18\" style=\"width: 522px; height: 18px;\"\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eThe goal:\u003c/span\u003e\u003c/span\u003e\u003c/div\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 21px; text-align: left; transform-origin: 444.5px 21px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eGiven the board size \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"font-family: STIXGeneral-webfont, serif; font-style: italic; font-weight: 400; color: rgb(33, 33, 33);\"\u003eN\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e,a starting position \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003estart_pos\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e, an ending position \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eend_pos\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e, and a list of \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eobstacles\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e, find the \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eminimum number of moves\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e required to reach the destination.\u003c/span\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eInput:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cul style=\"block-size: 81.7333px; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 451.5px 40.8667px; transform-origin: 451.5px 40.8667px; margin-top: 10px; margin-bottom: 20px; \"\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eN\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e: Scalar ( board size \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEYAAAAkCAYAAAA0EkzVAAAHYklEQVR4AeyYa2xUVRDHb5/pw1SpdLGIpa9UCSqPIqIEkNCEREMwYpSgQjTEmCBfDIkhJhCIiBrjB9EEjTGI4iuagIAkgqGAgICFGiPQpu22tYpQLYK2aLul/v6Xe2/u7p67uxL4xDYznTlz5sw5Z87MmbM300r/GT2QdozRLZaVdkzaMQEeCBCnIybtmAAPBIjTEXM5jhk1alR+RUXFErARHHIwUl5ePj/AnoXOHHALOAC6Y05UVlY+FjTmcuWsYzxzvA+eB+25kO1nrutNNqurq0voXwu2uPrQPnDj6NGjS/1jEkZMV1fXhXA4/FZGRsYMBu0EBVm0H4LJBuMA/a3gg3SsBwWfFhcX39nW1rZJjSuJ7e3tjcy1iPU8id0LoAU/DnoHGActLS3djFmelZWl9Z1B4Tw4GxsLOzo6TsF7kNAxrhabOgdfD7owo6qq6ja3YaBDyPLA/qGhoQ0NDQ0D8FcNMjMzD2H8N1BQyJyPwmSARhgcHNShZuLE/QMDA9+blFJyDKGnTd7jMxBi8od97Si2pKTkOvorETYz+THoVYWLFy/qkG72TfIAqVHua0exrKkMwTDWuF1ZAR8HKTmGiUcyUiGqdFL4WRidR26OQB4HBQUFtzD5GHSOEKYK2TidKylgnplgNzYPgoIKouh+MQE4C/l5dL6DGiElx5CTtzN6OLiODe+HCrTxmWJiEf2JyEqZ+Buo0gpydcCJzims6xjOeZVZ+kEd3ALTJVxWVjaM/rvBZtKoDWqElBzDSHn4FwwdJXo20h4Es9j4QlUu+ChggZMRnCKXj0L9kE1aziXSdoN2FXHoTuh0NlJG/yb4iINHoHP8BmJ5X3TuYz27mdu+M3DUJNbqT397KPKbYJRKhzo7O8/CGyGpY3wePkY+nsbwbiydAHUqU4mO8eJddPXRa8Qx7a7coRGqwhYcrDDf4shUSTaEw+G9bW1tnWzsTeR/gcuRTQ6Hw1vhA4H5FZ1FOOUA488x70eOci70CVAXLeQSOPo3Ms+OSxLz/6SOycnJ0SVagyGlRYTFyjlfOOa0oAXwXgVw9Tmtehxpl1D6o0ByNrIMYSdoofuUUkLRh/x5ZHtwnhyULA0zGKtobs3Ozj7JONn6ChoG5fC6mOrp6ndGIpEfpROESR3DqU9icC4L/glqA6fyOYx7qd5HuIdo2+DTP2ALAv61tra24Oy1dA9ib0ZhYeHjOHUe7VpO9QU5Dz4h1NTU3MjYWpSampub/4RavEcUpdvFgyEcpzcYrGX59O3ot4UB/5I5JpuJo05EdlpbW+Wkz8SD/kvYqI+OEXp7ez+kYxeoR+Nr0Ddw1hoeYrJPMzFw6irTVYyxo9nRHuIQ34a3D44+7xIO0Ec1HhI6htBWOZ6A8QZO5A/f8CFOQrms0u1dwpzIDejcatBHHA/d3d1/o7uSHl2ChdDjbOpjaErAGu5FsZ8Isy9ceBs4uJPYlcOVTt4ljP5YFOL0kcVBQsfk5uaOYUQZi9WJROU7KdNINNmlm0XYl7BzInpYfc24KH3aRuAyPoydd5zOidjyQt+RGUl5eXke46bRaSq7EeQfgCrd9iXMIeejPwv7J8AW+hJCQsdgQO+UXgzaF5vfku4ATsAt3fYlTHsqOuegh6EpASW6iHlUWaSfz7/VVVVV3p1F2wjMYT86GXucsmvfL35FDvMgfXYksf46Lmc5fAJ8vaqXX9fEBzpGVQLDUxhkOhHElsLUK92WZT3CpIuhP7CoX6GpQAZzPA3q983LDND7aBybXgrvVTr4OCB99OgcyVxx0SxlbZ71KN3VDKG3BmYEMq0ZNjEEOsZ9ODE88CEUU7p1ytVsch/p8Q/jkkJFRcVdKC1lsa+wcDlmH23BElJFj0TxQaiicIaUjn1Eevo42CvdrEtRebq/v99+g3lKAUygYzgRGSpl0XsCxtpi+v2lu5cNJizT9iD+kUL6ZvIiC95VXFy8QyeMeAWoC30YdlcpamnHgfuIpKM5Ly+vC2qEmNItnaRlWkrCIMdks+C5KJxlgR3QQPBXAJS8hxZ8IrBTCIVqDuAl97MEEfgt876HXFCnt42YWOS+GItMqdTe1NSkVzJNI/irp17qSjtdzEZlv9DoGEJcvzFmo6jvKP9CE4EmcitAPWX990TK6sO+UmgZTliPY/0VQhtZh87PoN42q9CNSqna2tocxj1Lv8q7nJLwLiLV3Op5inF7GZcSRDmGbxilLORdRurlWAQNYXgz+b5WnwVpG4H00c99fSzSiRh1JFTJJIWeg98GhojGabS9r230FxMNi+gbDgp0b21j/hX05UPn9/T0HKFDH6Ig1jOsdzMY+EPTVz2P9/X1yeEalxSjHNPB5z3CeTFYBGYIuUirweW8RvW9w2hQ9wO608EvjQqOUItE93X0QqDsz6Ht/Wahv4f2SvoKQPULQ8y/mr4L0E+QjwclF+bAzwW3OlMYiTOuTg9Ko4JBGOUYQ/81K/ofjrm2fJR2TMB5px2TdkyABwLE6YhJOybAAwHidMQEOOY/AAAA//8MHhnPAAAABklEQVQDAKUXaHbB/AIKAAAAAElFTkSuQmCC\" width=\"35\" height=\"18\" style=\"width: 35px; height: 18px;\"\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e)\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003estart_pos:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e 1x2 vector [\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"23.5\" height=\"18\" style=\"width: 23.5px; height: 18px;\"\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e]\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eend_pos\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e: 1x2 vector [\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"23.5\" height=\"18\" style=\"width: 23.5px; height: 18px;\"\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e]\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eobstacles: \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eMx2 matrix where each row is a blocked [ \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"23.5\" height=\"18\" style=\"width: 23.5px; height: 18px;\"\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e]\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003c/ul\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eOutput:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cul style=\"block-size: 20.4333px; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 451.5px 10.2167px; transform-origin: 451.5px 10.2167px; margin-top: 10px; margin-bottom: 20px; \"\u003e\u003cli style=\"display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003emin_steps:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e The shortest distance ( integer ). Return \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eInf\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e if the destination is unreachable.\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003c/ul\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003e\u003c/span\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function min_steps = solve_knight(N,start_pos,end_pos,obstacles)\r\n  min_steps = N*start_pos*end_pos*obstacles;\r\nend","test_suite":"%%\r\nassert(isequal(solve_knight(10, [0,0], [2,1], []), 1))\r\n\r\n%%  \r\nassert(isequal(solve_knight(5, [0,0], [4,3], []), 1))\r\n\r\n%%  \r\nobs = [1,2; 2,1; 3,-1; 3,-2; 2,-3; 1,-3; -1,-2; -2,-1; -3,1; -3,2; -2,3; -1,3];\r\nassert(isinf(solve_knight(10, [5,5], [0,0], obs + 5)))\r\n\r\n%% Test Case 4: \r\nrand_N = randi([15, 25]);\r\nrand_start = randi([0, rand_N-1], 1, 2);\r\ntarget = mod(rand_start + [2, 4], rand_N);\r\nactual = solve_knight(rand_N, rand_start, target, []);\r\nassert(actual \u003c= 2);\r\n\r\n%% \r\nN_large = 200;\r\ns_large = [0, 0];\r\ne_large = [100, 100];\r\nres = solve_knight(N_large, s_large, e_large, []);\r\nassert(res \u003e 0 \u0026\u0026 ~isinf(res));\r\n\r\n\r\n%% \r\nN1 = 10; s1 = [0,0]; e1 = [0,0]; obs1 = [];\r\nassert(solve_knight(N1, s1, e1, obs1) == 0);\r\n\r\n%% \r\nN2 = 10; s2 = [0,0]; e2 = [2,1]; obs2 = [2,1];\r\nassert(isinf(solve_knight(N2, s2, e2, obs2)));\r\n\r\n%% \r\nN3 = 10; s3 = [1,2]; e3 = [5,5]; obs3 = [1,2];\r\nassert(isinf(solve_knight(N3, s3, e3, obs3)));\r\n\r\n%% \r\nN4 = 10; s4 = [0,0]; e4 = [1,2]; obs4 = [];\r\nassert(solve_knight(N4, s4, e4, obs4) == 1);\r\n\r\n%% \r\nN5 = 5; s5 = [0,0]; e5 = [1,2]; obs5 = [];\r\nassert(solve_knight(N5, s5, e5, obs5) == 1);\r\n\r\n%% \r\nN6 = 10; s6 = [5,5]; e6 = [0,0]; \r\nmoves = [1, 2; 2, 1; 3, -1; 3, -2; 2, -3; 1, -3; -1, -2; -2, -1; -3, 1; -3, 2; -2, 3; -1, 3];\r\nobs6 = [5,5] + moves; \r\nassert(isinf(solve_knight(N6, s6, e6, obs6)));\r\n\r\n%% \r\nN7 = 20; s7 = [0,0]; e7 = [2,0];\r\nobs7 = [1,2; 2,1; 3,-1; 3,-2; 2,-3; 1,-3; -1,-2; -2,-1; -3,1; -3,2; -2,3; -1,3]; \r\nres7 = solve_knight(N7, s7, e7, []);\r\nassert(res7 \u003e 0 \u0026\u0026 res7 \u003c Inf);\r\n\r\n%% \r\nN8 = 100; s8 = [0,0]; e8 = [50,50]; obs8 = [];\r\ntic;\r\nres8 = solve_knight(N8, s8, e8, obs8);\r\nt = toc;\r\nassert(res8 \u003e 0);\r\n\r\n%% \r\nN9 = 15; s9 = [-1,-1]; e9 = [14,14]; obs9 = [];\r\nassert(solve_knight(N9, s9, e9, obs9) == 0);\r\n\r\n%% \r\nN10 = 30; s10 = [5,5]; e10 = [25,5];\r\nobs10 = [(0:29)', ones(30,1)*15];\r\nres10 = solve_knight(N10, s10, e10, obs10);\r\nassert(res10 \u003e 0 \u0026\u0026 ~isinf(res10));\r\n","published":true,"deleted":false,"likes_count":1,"comments_count":2,"created_by":4945722,"edited_by":4945722,"edited_at":"2026-03-21T02:40:32.000Z","deleted_by":null,"deleted_at":null,"solvers_count":7,"test_suite_updated_at":"2026-03-21T02:40:32.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2026-03-17T12:48:56.000Z","updated_at":"2026-04-07T00:48:02.000Z","published_at":"2026-03-17T12:48:56.000Z","restored_at":null,"restored_by":null,"spam":null,"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\u003eIn this challenge, you must navigate a knight on a \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eToroidal Hexagonal Grid\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e of size \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$NxN$\u003c/w:t\u003e\u003c/w:r\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:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eThe grid:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eWe use the \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eAxial Coordinate System \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:i/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e(q,r)\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe grid is \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eToroidal:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e any move that goes off the edge wraps around to the opposite side. Formally, a position \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:i/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e(q,r)\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e is always treated as \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:i/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e(mod(q,N),mod(r,N))\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e.\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:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eThe knight's move:\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:r\u003e\u003cw:t\u003eOn a hexagonal grid, a \\\"Knight's move\\\" is defined by 12 possible jumping vectors (\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$dq,dr$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e). These represent moving 2 steps in one axial direction and 1 step in another, or similar symmetries:\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=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"true\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e\\\\text{moves} = \\\\left[1,2; 2,1; 3,-1; 3,-2; 2,-3; 1,-3; -1,-2; -2,-1; -3,1; -3,2; -2,3; -1,3 \\\\right]\u003c/w:t\u003e\u003c/w:r\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:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eThe goal:\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:r\u003e\u003cw:t\u003eGiven the board size \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$N$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e,a starting position \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003estart_pos\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e, an ending position \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eend_pos\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e, and a list of \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eobstacles\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e, find the \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eminimum number of moves\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e required to reach the destination.\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:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eInput:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eN\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e: Scalar ( board size \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$N$x$N$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e)\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003estart_pos:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e 1x2 vector [\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$q,r$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eend_pos\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e: 1x2 vector [\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$q, r$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eobstacles: \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003eMx2 matrix where each row is a blocked [ \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$q,r\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e]\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:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eOutput:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003emin_steps:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e The shortest distance ( integer ). Return \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eInf\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e if the destination is unreachable.\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:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e\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:r\u003e\u003cw:t\u003e\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\"}]}"}],"problem_search":{"errors":[],"problems":[{"id":55510,"title":"Congruent","description":"Given two numbers, check whether they are congruent to each other or not for a particular value N.","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: 21px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 10.5px; transform-origin: 407px 10.5px; 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 10.5px; 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=\"\"\u003eGiven two numbers, check whether they are congruent to each other or not for a particular value N.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = congruent(a,b,N)\r\n  y = x;\r\nend","test_suite":"%%\r\na=10;\r\nb=11;\r\nN=8;\r\ny_correct = 0;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=32;\r\nb=25;\r\nN=4;\r\ny_correct = 0;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=32;\r\nb=25;\r\nN=8;\r\ny_correct = 0;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=46;\r\nb=25;\r\nN=3;\r\ny_correct = 1;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=46;\r\nb=25;\r\nN=7;\r\ny_correct = 1;\r\nassert(isequal(congruent(a,b,N),y_correct))\r\n\r\n%%\r\na=1011228;\r\nb=1109;\r\nN=229;\r\ny_correct = 1;\r\nassert(isequal(congruent(a,b,N),y_correct))","published":true,"deleted":false,"likes_count":1,"comments_count":0,"created_by":363598,"edited_by":363598,"edited_at":"2022-09-07T09:56:32.000Z","deleted_by":null,"deleted_at":null,"solvers_count":43,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2022-09-07T09:54:28.000Z","updated_at":"2026-02-17T14:30:47.000Z","published_at":"2022-09-07T09:56:32.000Z","restored_at":null,"restored_by":null,"spam":null,"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\u003eGiven two numbers, check whether they are congruent to each other or not for a particular value N.\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":751,"title":"Implement simple rotation cypher","description":"If given a letter from the set:\r\n\r\n  [abc...xyz]\r\n\r\nand a shift, implement a shift cypher.\r\n\r\nExample:\r\n\r\n  'abc' \r\n\r\nwith a shift of -1 yields\r\n\r\n  'zab'\r\n\r\n\r\n\r\n\r\n","description_html":"\u003cp\u003eIf given a letter from the set:\u003c/p\u003e\u003cpre class=\"language-matlab\"\u003e[abc...xyz]\r\n\u003c/pre\u003e\u003cp\u003eand a shift, implement a shift cypher.\u003c/p\u003e\u003cp\u003eExample:\u003c/p\u003e\u003cpre class=\"language-matlab\"\u003e'abc' \r\n\u003c/pre\u003e\u003cp\u003ewith a shift of -1 yields\u003c/p\u003e\u003cpre class=\"language-matlab\"\u003e'zab'\r\n\u003c/pre\u003e","function_template":"function outStr = cypher(inStr, shift)\r\n  outStr = inStr;\r\nend","test_suite":"%%\r\ninStr = 'doug';\r\nshift = 10;\r\noutStr = 'nyeq';\r\n\r\nassert(isequal(cypher(inStr, shift),outStr))\r\n\r\n%%\r\ninStr = 'thequickbrownfox';\r\nshift = 5;\r\noutStr = 'ymjvznhpgwtbsktc';\r\n\r\nassert(isequal(cypher(inStr, shift),outStr))\r\n\r\n%%\r\ninStr = 'thecrowfliesatmidnight';\r\nshift = 22;\r\noutStr = 'pdaynksbheaowpiezjecdp';\r\n\r\nassert(isequal(cypher(inStr, shift),outStr))","published":true,"deleted":false,"likes_count":13,"comments_count":2,"created_by":240,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":1096,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":6,"created_at":"2012-06-06T15:38:43.000Z","updated_at":"2026-02-19T13:12:57.000Z","published_at":"2012-06-08T19:08:23.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"targetMode\":\"\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"targetMode\":\"\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\\n\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\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eIf given a letter from the set:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[[abc...xyz]]]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eand a shift, implement a shift cypher.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eExample:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA['abc']]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003ewith a shift of -1 yields\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA['zab']]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":45363,"title":"Exponentiation","description":"Given 3 integers b,e,k;  find -- \r\n\r\n  mod(b^e,k)","description_html":"\u003cp\u003eGiven 3 integers b,e,k;  find --\u003c/p\u003e\u003cpre class=\"language-matlab\"\u003emod(b^e,k)\r\n\u003c/pre\u003e","function_template":"function x = mod_expo(b,e,k)\r\nend","test_suite":"%%\r\nassert(isequal(mod_expo(5,3,13),8))\r\n%%\r\nassert(isequal(mod_expo(10,4,11),1))\r\n%%\r\nassert(isequal(mod_expo(4,13,497),445))\r\n%%\r\nassert(isequal(mod_expo(4,311,497),464))\r\n%%\r\nassert(isequal(mod_expo(50,300,13),1))\r\n%%\r\nassert(isequal(mod_expo(1000,300,23),3))\r\n%%\r\nassert(isequal(mod_expo(64,43,4),0))\r\n%%\r\nassert(isequal(mod_expo(644,43,5),4))\r\n%%\r\nassert(isequal(mod_expo(327,211,56),47))\r\n%%\r\nassert(isequal(mod_expo(3277,211,234),1))","published":true,"deleted":false,"likes_count":1,"comments_count":0,"created_by":363598,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":31,"test_suite_updated_at":"2020-03-14T15:29:04.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2020-03-13T18:57:51.000Z","updated_at":"2026-01-25T09:46:56.000Z","published_at":"2020-03-13T18:58:07.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"targetMode\":\"\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"targetMode\":\"\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\\n\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\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven 3 integers b,e,k; find --\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[mod(b^e,k)]]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":59212,"title":"Primitive Root Modulo n","description":"Given a positive integer n \u003e 2, return a vector, v, of positive integers smaller than n that are primitive roots modulo n. If no integers satisfy the requirements, return an empty variable.\r\n\r\nExample:\r\nn = 5;\r\nv = [2, 3]","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: 152.898px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 406.989px 76.4489px; transform-origin: 406.996px 76.4489px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 42.017px; 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: 383.991px 21.0085px; text-align: left; transform-origin: 383.999px 21.0085px; white-space-collapse: preserve; 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=\"\"\u003eGiven a positive integer n \u0026gt; 2, return a vector, v, of positive integers smaller than n that are \u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://en.wikipedia.org/wiki/Primitive_root_modulo_n\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"\"\u003eprimitive roots modulo n\u003c/span\u003e\u003c/span\u003e\u003c/a\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. If no integers satisfy the requirements, return an empty variable.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21.0085px; 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: 383.991px 10.4972px; text-align: left; transform-origin: 383.999px 10.5043px; white-space-collapse: preserve; 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=\"\"\u003e\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21.0085px; 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: 383.991px 10.4972px; text-align: left; transform-origin: 383.999px 10.5043px; white-space-collapse: preserve; 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=\"\"\u003eExample:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"background-color: rgb(247, 247, 247); block-size: 40.8807px; border-bottom-left-radius: 4px; border-bottom-right-radius: 4px; border-end-end-radius: 4px; border-end-start-radius: 4px; border-start-end-radius: 4px; border-start-start-radius: 4px; border-top-left-radius: 4px; border-top-right-radius: 4px; margin-block-end: 10px; margin-block-start: 10px; margin-bottom: 10px; margin-inline-end: 3px; margin-inline-start: 3px; margin-left: 3px; margin-right: 3px; margin-top: 10px; perspective-origin: 403.991px 20.4403px; transform-origin: 403.999px 20.4403px; margin-left: 3px; margin-top: 10px; margin-bottom: 10px; margin-right: 3px; \"\u003e\u003cdiv style=\"background-color: rgba(0, 0, 0, 0); block-size: 20.4403px; border-bottom-left-radius: 0px; border-bottom-right-radius: 0px; border-end-end-radius: 0px; border-end-start-radius: 0px; border-inline-end-color: rgb(233, 233, 233); border-inline-end-style: solid; border-inline-end-width: 0.909091px; border-inline-start-color: rgb(233, 233, 233); border-inline-start-style: solid; border-inline-start-width: 0.909091px; border-left-color: rgb(233, 233, 233); border-left-style: solid; border-left-width: 0.909091px; border-right-color: rgb(233, 233, 233); border-right-style: solid; border-right-width: 0.909091px; border-start-end-radius: 0px; border-start-start-radius: 0px; border-top-left-radius: 0px; border-top-right-radius: 0px; 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; min-block-size: 18px; min-height: 18px; padding-inline-start: 4px; padding-left: 4px; perspective-origin: 403.991px 10.2131px; text-wrap: nowrap; transform-origin: 403.999px 10.2202px; \"\u003e\u003cspan style=\"block-size: auto; border-inline-end-color: rgb(0, 0, 0); border-inline-end-style: none; border-inline-end-width: 0px; border-inline-start-color: rgb(0, 0, 0); border-inline-start-style: none; border-inline-start-width: 0px; border-left-color: rgb(0, 0, 0); border-left-style: none; border-left-width: 0px; border-right-color: rgb(0, 0, 0); border-right-style: none; border-right-width: 0px; display: inline; margin-inline-end: 45px; margin-right: 45px; min-block-size: 0px; min-height: 0px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 0px 0px; tab-size: 4; transform-origin: 0px 0px; white-space-collapse: preserve; margin-right: 45px; \"\u003e\u003cspan style=\"margin-inline-end: 0px; margin-right: 0px; \"\u003en = 5;\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"background-color: rgba(0, 0, 0, 0); block-size: 20.4403px; border-bottom-left-radius: 0px; border-bottom-right-radius: 0px; border-end-end-radius: 0px; border-end-start-radius: 0px; border-inline-end-color: rgb(233, 233, 233); border-inline-end-style: solid; border-inline-end-width: 0.909091px; border-inline-start-color: rgb(233, 233, 233); border-inline-start-style: solid; border-inline-start-width: 0.909091px; border-left-color: rgb(233, 233, 233); border-left-style: solid; border-left-width: 0.909091px; border-right-color: rgb(233, 233, 233); border-right-style: solid; border-right-width: 0.909091px; border-start-end-radius: 0px; border-start-start-radius: 0px; border-top-left-radius: 0px; border-top-right-radius: 0px; 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; min-block-size: 18px; min-height: 18px; padding-inline-start: 4px; padding-left: 4px; perspective-origin: 403.991px 10.2131px; text-wrap: nowrap; transform-origin: 403.999px 10.2202px; \"\u003e\u003cspan style=\"block-size: auto; border-inline-end-color: rgb(0, 0, 0); border-inline-end-style: none; border-inline-end-width: 0px; border-inline-start-color: rgb(0, 0, 0); border-inline-start-style: none; border-inline-start-width: 0px; border-left-color: rgb(0, 0, 0); border-left-style: none; border-left-width: 0px; border-right-color: rgb(0, 0, 0); border-right-style: none; border-right-width: 0px; display: inline; margin-inline-end: 45px; margin-right: 45px; min-block-size: 0px; min-height: 0px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 0px 0px; tab-size: 4; transform-origin: 0px 0px; white-space-collapse: preserve; margin-right: 45px; \"\u003e\u003cspan style=\"margin-inline-end: 0px; margin-right: 0px; \"\u003ev = [2, 3]\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function v = primroots(n)\r\n  v = 1:n;\r\nend","test_suite":"%%\r\nfiletext = fileread('primroots.m');\r\nassert(isempty(strfind(filetext,'regexp')))\r\nassert(isempty(strfind(filetext,'assign')))\r\nassert(isempty(strfind(filetext,'eval')))\r\nassert(isempty(strfind(filetext,'echo')))\r\nassert(isempty(strfind(filetext,'!')))\r\nassert(isempty(strfind(filetext,'switch')))\r\n\r\n%%\r\nn = 3;\r\nv = 2;\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 11;\r\nv = [2, 6, 7, 8];\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 17;\r\nv = [3, 5, 6, 7, 10, 11, 12, 14];\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 24;\r\nassert(isempty(primroots(n)))\r\n\r\n%%\r\nn = 27;\r\nv = [2, 5, 11, 14, 20, 23];\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 31;\r\nv = [3, 11, 12, 13, 17, 21, 22, 24];\r\nassert(isequal(primroots(n),v))\r\n\r\n%%\r\nn = 102;\r\nassert(isempty(primroots(n)))\r\n\r\n%%\r\nn = 103;\r\nv = [5, 6, 11, 12, 20, 21, 35, 40, 43, 44, 45, 48, 51, 53, 54, 62, 65, 67, 70, 71, 74, 75, 77, 78, 84, 85, 86, 87, 88, 96, 99, 101];\r\nassert(isequal(primroots(n),v))","published":true,"deleted":false,"likes_count":1,"comments_count":1,"created_by":15521,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":5,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2023-11-25T12:13:45.000Z","updated_at":"2023-11-25T12:13:45.000Z","published_at":"2023-11-25T12:13:45.000Z","restored_at":null,"restored_by":null,"spam":null,"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\u003eGiven a positive integer n \u0026gt; 2, return a vector, v, of positive integers smaller than n that are \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://en.wikipedia.org/wiki/Primitive_root_modulo_n\\\"\u003e\u003cw:r\u003e\u003cw:t\u003eprimitive roots modulo n\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e. If no integers satisfy the requirements, return an empty variable.\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:r\u003e\u003cw:t\u003e\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:r\u003e\u003cw:t\u003eExample:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[n = 5;\\nv = [2, 3]]]\u003e\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":51461,"title":"Pass the cards in Fitch Cheney's five-card trick","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.4333px; 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: rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 135px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 67.5px; transform-origin: 407px 67.5px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 84px; 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 42px; text-align: left; transform-origin: 384px 42px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003ca target='_blank' href = \"https://www.mathworks.com/matlabcentral/cody/problems/51451-guess-the-card-in-fitch-cheney-s-five-card-trick\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"text-decoration: underline; text-decoration-line: underline; \"\u003eCody Problem 51541\u003c/span\u003e\u003c/span\u003e\u003c/a\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: 303.542px 7.91667px; transform-origin: 303.542px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e asked solvers to guess the card in Fitch Cheney's five-card trick. This problem is the counterpart: Write a function that takes five cards, selects four of them, and puts them in order to pass to the partner. See the previous problem for the rules. If the input string is '5C 7C 6S 4H 3D', the output string should be '5C 3D 6S 4H'. Some hands will have multiple possible answers. Your function needs only to provide one of them. \u003c/span\u003e\u003c/span\u003e\u003c/div\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: 136.142px 7.91667px; transform-origin: 136.142px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThe motivation for this problem arose when \u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://www.mathworks.com/matlabcentral/cody/players/18927291\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"text-decoration: underline; text-decoration-line: underline; \"\u003eEmilyR\u003c/span\u003e\u003c/span\u003e\u003c/a\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: 64.95px 7.91667px; transform-origin: 64.95px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e and I tried to dazzle \u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://www.mathworks.com/matlabcentral/cody/players/8608872-jessicar\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"text-decoration: underline; text-decoration-line: underline; \"\u003eJessicaR\u003c/span\u003e\u003c/span\u003e\u003c/a\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: 127.45px 7.91667px; transform-origin: 127.45px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e with card wizardry, and I misordered the four cards—twice. \u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function s4 = passFitchCheney(s5)\r\n  s4 = f(s5);\r\nend","test_suite":"%%\r\ns5 = '5C 7C 6S 4H 3D';\r\ns4_correct = '5C 3D 6S 4H';\r\nassert(isequal(passFitchCheney(s5),s4_correct))\r\n\r\n%%\r\ns5 = 'JD 4C 10S 3S AH';\r\ns4_correct = '10S AH JD 4C';\r\nassert(isequal(passFitchCheney(s5),s4_correct))\r\n\r\n%%\r\ns5 = '6H 8C 8S 3D 9H';\r\ns4_correct = '6H 3D 8C 8S';\r\nassert(isequal(passFitchCheney(s5),s4_correct))\r\n\r\n%%\r\ns5 = 'AH 9S JH 3C QD';\r\ns4_correct = 'JH QD 3C 9S';\r\nassert(isequal(passFitchCheney(s5),s4_correct))\r\n\r\n%%\r\ns5 = '8D 2C AD JC 6H';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'JC 8D 6H AD', '8D 6H JC 2C'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = '6S 2H 9C QH 2C';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'9C 6S QH 2H', 'QH 9C 2C 6S'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = 'JS KD 10D 9C QD';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'10D 9C JS KD', '10D QD 9C JS', 'QD 9C 10D JS'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = '2H AH 7S 6H KH';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'2H KH 7S AH', 'AH 6H KH 7S', 'KH 2H 6H 7S', 'KH 7S 2H AH'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = '4H 6C QC 9C 6H';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'4H 6C QC 9C', '6C 4H QC 6H', '6C 6H 4H 9C', '9C 4H 6C 6H'};\r\nassert(ismember(s4,s4_correct))\r\n\r\n%%\r\ns5 = '2S 4S 8S 10S KS';\r\ns4 = passFitchCheney(s5);\r\ns4_correct = {'2S 8S KS 10S', '2S KS 10S 4S', '4S 10S KS 2S', '4S KS 8S 2S', '8S 2S KS 4S', '8S 10S 2S 4S', ...\r\n              '10S 4S 2S 8S', '10S KS 4S 8S', 'KS 4S 10S 8S', 'KS 8S 10S 2S'};\r\nassert(ismember(s4,s4_correct))","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":46909,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":2,"test_suite_updated_at":"2021-04-18T15:56:52.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2021-04-18T03:32:51.000Z","updated_at":"2021-04-18T15:56:52.000Z","published_at":"2021-04-18T03:37:18.000Z","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:hyperlink w:docLocation=\\\"https://www.mathworks.com/matlabcentral/cody/problems/51451-guess-the-card-in-fitch-cheney-s-five-card-trick\\\"\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:u/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eCody Problem 51541\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e asked solvers to guess the card in Fitch Cheney's five-card trick. This problem is the counterpart: Write a function that takes five cards, selects four of them, and puts them in order to pass to the partner. See the previous problem for the rules. If the input string is '5C 7C 6S 4H 3D', the output string should be '5C 3D 6S 4H'. Some hands will have multiple possible answers. Your function needs only to provide one of them. \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:r\u003e\u003cw:t\u003eThe motivation for this problem arose when \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://www.mathworks.com/matlabcentral/cody/players/18927291\\\"\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:u/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eEmilyR\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e and I tried to dazzle \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://www.mathworks.com/matlabcentral/cody/players/8608872-jessicar\\\"\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:u/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eJessicaR\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e with card wizardry, and I misordered the four cards—twice. \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":51451,"title":"Guess the card in Fitch Cheney’s five-card trick","description":null,"description_html":"\u003cdiv style = \"text-align: start; line-height: 20.4333px; 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: rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 630.917px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 315.458px; transform-origin: 407px 315.458px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 84px; 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 42px; text-align: left; transform-origin: 384px 42px; 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: 130.708px 7.91667px; transform-origin: 130.708px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eMatilda and Labrun decide to amaze their \u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://www.mathworks.com/matlabcentral/cody/problems/51251\"\u003e\u003cspan style=\"\"\u003e\u003cspan style=\"\"\u003emany neighbors\u003c/span\u003e\u003c/span\u003e\u003c/a\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: 176.967px 7.91667px; transform-origin: 176.967px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e with a card trick. Matilda draws five cards, chooses one, arranges the others as shown below, and hands them to her brother. Labrun considers them for a moment and announces, “Two of clubs!” The neighbors are suitably impressed but wary that the wily siblings are probably up to their usual mathematical tricks.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 84px; 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 42px; text-align: left; transform-origin: 384px 42px; 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: 379.65px 7.91667px; transform-origin: 379.65px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThis card trick exploits the pigeonhole principle, modular arithmetic, and permutations. With five cards (“pigeons”) and four suits (“holes”), a repeated suit is guaranteed. The first card below indicates the suit. The remaining three cards indicate the distance of the chosen card from the first card. If the cards in a suit are ordered clockwise in a circle--ace, 2 through 10, jack, queen, and king, then a 2 is four cards from the jack. \u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 84px; 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 42px; text-align: left; transform-origin: 384px 42px; 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: 381.575px 7.91667px; transform-origin: 381.575px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eBecause each suit has thirteen cards, one can always choose a card that is six cards or fewer in a clockwise direction from the other card of the same suit. The remaining three cards of the four handed to the partner are labeled bottom (B), middle (M), and top (T) by sorting first alphabetically by suit (clubs, diamonds, hearts, spades) and then numerically as above. Then the distance can be signaled as BMT = 1, BTM = 2, MBT = 3, MTB = 4, TBM = 5, TMB = 6. \u003c/span\u003e\u003c/span\u003e\u003c/div\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: 368.725px 7.91667px; transform-origin: 368.725px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eIn the example below, the bottom, middle, and top cards are the ace of diamonds, eight of diamonds, and six of hearts, respectively. Therefore, the arrangement is MTB, or a distance of four. \u003c/span\u003e\u003c/span\u003e\u003c/div\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: 382.6px 7.91667px; transform-origin: 382.6px 7.91667px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eWrite a function that takes a string of four cards and determines the chosen card. The input string for the example would be ‘JC 8D 6H AD’, and the output should be ‘2C’.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 249.917px; 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 124.958px; text-align: left; transform-origin: 384px 124.958px; 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\u003c/div\u003e\u003c/div\u003e","function_template":"function c = guessFitchCheney(s)\r\n  c = f(s);\r\nend","test_suite":"%%\r\nassert(isequal(guessFitchCheney('JC 8D 6H AD'),'2C'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('3C 8D 6H AD'),'7C'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('6C 8D 6H AD'),'10C'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('10C 8D 6H AD'),'AC'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('5H 2S JC 10D'),'10H'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('9S AC 2H QC'),'JS'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('10D 9D 3D 2H'),'KD'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('QS KS JS AS'),'5S'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('QH JC KS 10S'),'AH'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('4H 9S 3H QS'),'7H'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('5S 4S AC 7S'),'8S'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('JS 8H QD 7H'),'3S'))\r\n\r\n%%\r\nassert(isequal(guessFitchCheney('2C 3S 8S 4D'),'6C'))","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":46909,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":4,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2021-04-14T13:07:47.000Z","updated_at":"2021-04-17T14:45:49.000Z","published_at":"2021-04-14T13:12:25.000Z","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\u003eMatilda and Labrun decide to amaze their \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://www.mathworks.com/matlabcentral/cody/problems/51251\\\"\u003e\u003cw:r\u003e\u003cw:t\u003emany neighbors\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e with a card trick. Matilda draws five cards, chooses one, arranges the others as shown below, and hands them to her brother. Labrun considers them for a moment and announces, “Two of clubs!” The neighbors are suitably impressed but wary that the wily siblings are probably up to their usual mathematical tricks.\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:r\u003e\u003cw:t\u003eThis card trick exploits the pigeonhole principle, modular arithmetic, and permutations. With five cards (“pigeons”) and four suits (“holes”), a repeated suit is guaranteed. The first card below indicates the suit. The remaining three cards indicate the distance of the chosen card from the first card. If the cards in a suit are ordered clockwise in a circle--ace, 2 through 10, jack, queen, and king, then a 2 is four cards from the jack. \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:r\u003e\u003cw:t\u003eBecause each suit has thirteen cards, one can always choose a card that is six cards or fewer in a clockwise direction from the other card of the same suit. The remaining three cards of the four handed to the partner are labeled bottom (B), middle (M), and top (T) by sorting first alphabetically by suit (clubs, diamonds, hearts, spades) and then numerically as above. Then the distance can be signaled as BMT = 1, BTM = 2, MBT = 3, MTB = 4, TBM = 5, TMB = 6. \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:r\u003e\u003cw:t\u003eIn the example below, the bottom, middle, and top cards are the ace of diamonds, eight of diamonds, and six of hearts, respectively. Therefore, the arrangement is MTB, or a distance of four. \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:r\u003e\u003cw:t\u003eWrite a function that takes a string of four cards and determines the chosen card. The input string for the example would be ‘JC 8D 6H AD’, and the output should be ‘2C’.\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=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" 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Quantum Knight's Tour on a Toroidal Hexagonal Board","description":"In this challenge, you must navigate a knight on a Toroidal Hexagonal Grid of size \r\nThe grid:\r\nWe use the Axial Coordinate System (q,r)\r\nThe grid is Toroidal: any move that goes off the edge wraps around to the opposite side. Formally, a position (q,r) is always treated as (mod(q,N),mod(r,N)).\r\nThe knight's move:\r\nOn a hexagonal grid, a \"Knight's move\" is defined by 12 possible jumping vectors (). These represent moving 2 steps in one axial direction and 1 step in another, or similar symmetries:\r\n\r\nThe goal:\r\nGiven the board size ,a starting position start_pos, an ending position end_pos, and a list of obstacles, find the minimum number of moves required to reach the destination.\r\nInput:\r\nN: Scalar ( board size )\r\nstart_pos: 1x2 vector []\r\nend_pos: 1x2 vector []\r\nobstacles: Mx2 matrix where each row is a blocked [ ]\r\nOutput:\r\nmin_steps: The shortest distance ( integer ). Return Inf if the destination is unreachable.\r\n\r\n","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(33, 33, 33); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none; white-space: normal; \"\u003e\u003cdiv style=\"block-size: 589.467px; display: block; min-width: 0px; padding-block-start: 0px; padding-inline-start: 2px; padding-left: 2px; padding-top: 0px; perspective-origin: 468.5px 294.733px; transform-origin: 468.5px 294.733px; vertical-align: baseline; \"\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eIn this challenge, you must navigate a knight on a \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eToroidal Hexagonal Grid\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e of size \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"32\" height=\"18\" style=\"width: 32px; height: 18px;\"\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eThe grid:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cul style=\"block-size: 61.3px; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 451.5px 30.65px; transform-origin: 451.5px 30.65px; margin-top: 10px; margin-bottom: 20px; \"\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eWe use the \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eAxial Coordinate System \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-style: italic; \"\u003e(q,r)\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 40.8667px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 20.4333px; text-align: left; transform-origin: 423.5px 20.4333px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThe grid is \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eToroidal:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e any move that goes off the edge wraps around to the opposite side. Formally, a position \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-style: italic; \"\u003e(q,r)\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e is always treated as \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-style: italic; \"\u003e(mod(q,N),mod(r,N))\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e.\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003c/ul\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eThe knight's move:\u003c/span\u003e\u003c/span\u003e\u003c/div\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 21px; text-align: left; transform-origin: 444.5px 21px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eOn a hexagonal grid, a \"Knight's move\" is defined by 12 possible jumping vectors (\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"38.5\" height=\"18\" style=\"width: 38.5px; height: 18px;\"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e). These represent moving 2 steps in one axial direction and 1 step in another, or similar symmetries:\u003c/span\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg 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\" width=\"522\" height=\"18\" style=\"width: 522px; height: 18px;\"\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eThe goal:\u003c/span\u003e\u003c/span\u003e\u003c/div\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 21px; text-align: left; transform-origin: 444.5px 21px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eGiven the board size \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"font-family: STIXGeneral-webfont, serif; font-style: italic; font-weight: 400; color: rgb(33, 33, 33);\"\u003eN\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e,a starting position \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003estart_pos\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e, an ending position \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eend_pos\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e, and a list of \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eobstacles\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e, find the \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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eminimum number of moves\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e required to reach the destination.\u003c/span\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eInput:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cul style=\"block-size: 81.7333px; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 451.5px 40.8667px; transform-origin: 451.5px 40.8667px; margin-top: 10px; margin-bottom: 20px; \"\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eN\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e: Scalar ( board size \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"35\" height=\"18\" style=\"width: 35px; height: 18px;\"\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e)\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003estart_pos:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e 1x2 vector [\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"23.5\" height=\"18\" style=\"width: 23.5px; height: 18px;\"\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e]\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eend_pos\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e: 1x2 vector [\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"23.5\" height=\"18\" style=\"width: 23.5px; height: 18px;\"\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e]\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eobstacles: \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eMx2 matrix where each row is a blocked [ \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"vertical-align:-5px\"\u003e\u003cimg src=\"data:image/png;base64,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\" width=\"23.5\" height=\"18\" style=\"width: 23.5px; height: 18px;\"\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e]\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003c/ul\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eOutput:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cul style=\"block-size: 20.4333px; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 451.5px 10.2167px; transform-origin: 451.5px 10.2167px; margin-top: 10px; margin-bottom: 20px; \"\u003e\u003cli style=\"display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 423.5px 10.2167px; text-align: left; transform-origin: 423.5px 10.2167px; white-space-collapse: preserve; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003emin_steps:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e The shortest distance ( integer ). Return \u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eInf\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e if the destination is unreachable.\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003c/ul\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003e\u003c/span\u003e\u003c/span\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; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 444.5px 10.5px; text-align: left; transform-origin: 444.5px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\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; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function min_steps = solve_knight(N,start_pos,end_pos,obstacles)\r\n  min_steps = N*start_pos*end_pos*obstacles;\r\nend","test_suite":"%%\r\nassert(isequal(solve_knight(10, [0,0], [2,1], []), 1))\r\n\r\n%%  \r\nassert(isequal(solve_knight(5, [0,0], [4,3], []), 1))\r\n\r\n%%  \r\nobs = [1,2; 2,1; 3,-1; 3,-2; 2,-3; 1,-3; -1,-2; -2,-1; -3,1; -3,2; -2,3; -1,3];\r\nassert(isinf(solve_knight(10, [5,5], [0,0], obs + 5)))\r\n\r\n%% Test Case 4: \r\nrand_N = randi([15, 25]);\r\nrand_start = randi([0, rand_N-1], 1, 2);\r\ntarget = mod(rand_start + [2, 4], rand_N);\r\nactual = solve_knight(rand_N, rand_start, target, []);\r\nassert(actual \u003c= 2);\r\n\r\n%% \r\nN_large = 200;\r\ns_large = [0, 0];\r\ne_large = [100, 100];\r\nres = solve_knight(N_large, s_large, e_large, []);\r\nassert(res \u003e 0 \u0026\u0026 ~isinf(res));\r\n\r\n\r\n%% \r\nN1 = 10; s1 = [0,0]; e1 = [0,0]; obs1 = [];\r\nassert(solve_knight(N1, s1, e1, obs1) == 0);\r\n\r\n%% \r\nN2 = 10; s2 = [0,0]; e2 = [2,1]; obs2 = [2,1];\r\nassert(isinf(solve_knight(N2, s2, e2, obs2)));\r\n\r\n%% \r\nN3 = 10; s3 = [1,2]; e3 = [5,5]; obs3 = [1,2];\r\nassert(isinf(solve_knight(N3, s3, e3, obs3)));\r\n\r\n%% \r\nN4 = 10; s4 = [0,0]; e4 = [1,2]; obs4 = [];\r\nassert(solve_knight(N4, s4, e4, obs4) == 1);\r\n\r\n%% \r\nN5 = 5; s5 = [0,0]; e5 = [1,2]; obs5 = [];\r\nassert(solve_knight(N5, s5, e5, obs5) == 1);\r\n\r\n%% \r\nN6 = 10; s6 = [5,5]; e6 = [0,0]; \r\nmoves = [1, 2; 2, 1; 3, -1; 3, -2; 2, -3; 1, -3; -1, -2; -2, -1; -3, 1; -3, 2; -2, 3; -1, 3];\r\nobs6 = [5,5] + moves; \r\nassert(isinf(solve_knight(N6, s6, e6, obs6)));\r\n\r\n%% \r\nN7 = 20; s7 = [0,0]; e7 = [2,0];\r\nobs7 = [1,2; 2,1; 3,-1; 3,-2; 2,-3; 1,-3; -1,-2; -2,-1; -3,1; -3,2; -2,3; -1,3]; \r\nres7 = solve_knight(N7, s7, e7, []);\r\nassert(res7 \u003e 0 \u0026\u0026 res7 \u003c Inf);\r\n\r\n%% \r\nN8 = 100; s8 = [0,0]; e8 = [50,50]; obs8 = [];\r\ntic;\r\nres8 = solve_knight(N8, s8, e8, obs8);\r\nt = toc;\r\nassert(res8 \u003e 0);\r\n\r\n%% \r\nN9 = 15; s9 = [-1,-1]; e9 = [14,14]; obs9 = [];\r\nassert(solve_knight(N9, s9, e9, obs9) == 0);\r\n\r\n%% \r\nN10 = 30; s10 = [5,5]; e10 = [25,5];\r\nobs10 = [(0:29)', ones(30,1)*15];\r\nres10 = solve_knight(N10, s10, e10, obs10);\r\nassert(res10 \u003e 0 \u0026\u0026 ~isinf(res10));\r\n","published":true,"deleted":false,"likes_count":1,"comments_count":2,"created_by":4945722,"edited_by":4945722,"edited_at":"2026-03-21T02:40:32.000Z","deleted_by":null,"deleted_at":null,"solvers_count":7,"test_suite_updated_at":"2026-03-21T02:40:32.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2026-03-17T12:48:56.000Z","updated_at":"2026-04-07T00:48:02.000Z","published_at":"2026-03-17T12:48:56.000Z","restored_at":null,"restored_by":null,"spam":null,"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\u003eIn this challenge, you must navigate a knight on a \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eToroidal Hexagonal Grid\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e of size \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$NxN$\u003c/w:t\u003e\u003c/w:r\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:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eThe grid:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eWe use the \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eAxial Coordinate System \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:i/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e(q,r)\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe grid is \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eToroidal:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e any move that goes off the edge wraps around to the opposite side. Formally, a position \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:i/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e(q,r)\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e is always treated as \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:i/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e(mod(q,N),mod(r,N))\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e.\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:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eThe knight's move:\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:r\u003e\u003cw:t\u003eOn a hexagonal grid, a \\\"Knight's move\\\" is defined by 12 possible jumping vectors (\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$dq,dr$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e). These represent moving 2 steps in one axial direction and 1 step in another, or similar symmetries:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"true\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e\\\\text{moves} = \\\\left[1,2; 2,1; 3,-1; 3,-2; 2,-3; 1,-3; -1,-2; -2,-1; -3,1; -3,2; -2,3; -1,3 \\\\right]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eThe goal:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven the board size \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$N$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e,a starting position \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003estart_pos\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e, an ending position \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eend_pos\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e, and a list of \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eobstacles\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e, find the \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eminimum number of moves\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e required to reach the destination.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eInput:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eN\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e: Scalar ( board size \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$N$x$N$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e)\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003estart_pos:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e 1x2 vector [\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$q,r$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eend_pos\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e: 1x2 vector [\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$q, r$\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eobstacles: \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003eMx2 matrix where each row is a blocked [ \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"equation\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"displayStyle\\\" w:val=\\\"false\\\"/\u003e\u003c/w:customXmlPr\u003e\u003cw:r\u003e\u003cw:t\u003e$q,r\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e]\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:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eOutput:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003emin_steps:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e The shortest distance ( integer ). Return \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eInf\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e if the destination is unreachable.\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:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e\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 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