{"status": "success", "data": {"description_md": "**Welcome to Tops Online Judge (TopsOJ)!**\nThis website is designed for **anyone** interested in math. TopsOJ has the ability to create unlimited problems and contests. The problems will be mostly math based.\n\nIn each problem you will have to answer an interesting math question. We hope you enjoy your stay here!\n\nIf you aren't sure what to do after this, try out our [Classics](https://www.topsoj.com/problems?category=Classics) or join our [discord server](https://discord.gg/zUdmCWPT3f)!\n***\nHere is the hello world question:\nWhat is $1+1$?", "description_html": "<p><strong>Welcome to Tops Online Judge (TopsOJ)!</strong><br/>&#10;This website is designed for <strong>anyone</strong> interested in math. TopsOJ has the ability to create unlimited problems and contests. The problems will be mostly math based.</p>&#10;<p>In each problem you will have to answer an interesting math question. We hope you enjoy your stay here!</p>&#10;<p>If you aren&#8217;t sure what to do after this, try out our <a href=\"https://www.topsoj.com/problems?category=Classics\">Classics</a> or join our <a href=\"https://discord.gg/zUdmCWPT3f\">discord server</a>!</p>&#10;<hr/>&#10;<p>Here is the hello world question:<br/>&#10;What is <span class=\"katex--inline\">1+1</span>?</p>&#10;", "hints_md": "Let $x$ be our answer.\n$x$ is the first and only even prime number. It is also the atomic number of helium.\nThe binary version of $x$ is `10`.\nThe ancient greeks considered $x$ to be the _\u201cfirst female number\"_.\n$x$ is the $3^{rd}$ fibonacci number.", "hints_html": "<p>Let <span class=\"katex--inline\">x</span> be our answer.<br/>&#10;<span class=\"katex--inline\">x</span> is the first and only even prime number. It is also the atomic number of helium.<br/>&#10;The binary version of <span class=\"katex--inline\">x</span> is <code>10</code>.<br/>&#10;The ancient greeks considered <span class=\"katex--inline\">x</span> to be the <em>&#8220;first female number&#34;</em>.<br/>&#10;<span class=\"katex--inline\">x</span> is the <span class=\"katex--inline\">3^{rd}</span> fibonacci number.</p>&#10;", "editorial_md": "**Author: fireheartjerry**\nThis is quite a tricky problem!\nThe following expressions all equate to $1+1$:\n\n- $(6t^3 + 1)^3 - (6t^3 - 1)^3 - (6t^2)^3$, $t \\in  \\mathbb{Z}$.\n- $(9t^3+1)^3+(9t^4)^3+(-9t^4-3t)^3$, $t \\in  \\mathbb{Z}$.\n- $\\phi^2-\\phi+1$, $\\phi$ is the golden ratio.\n- $\\sqrt{-4e^{\\pi i}}$\n\nThe proof of the above is left as an exercise to the reader.\nYou can also read on the proof of arithmetic and the result of $1+1$ [here](https://en.wikipedia.org/wiki/Principia_Mathematica).", "editorial_html": "<p><strong>Author: fireheartjerry</strong><br/>&#10;This is quite a tricky problem!<br/>&#10;The following expressions all equate to <span class=\"katex--inline\">1+1</span>:</p>&#10;<ul>&#10;<li><span class=\"katex--inline\">(6t^3 + 1)^3 - (6t^3 - 1)^3 - (6t^2)^3</span>, <span class=\"katex--inline\">t \\in  \\mathbb{Z}</span>.</li>&#10;<li><span class=\"katex--inline\">(9t^3+1)^3+(9t^4)^3+(-9t^4-3t)^3</span>, <span class=\"katex--inline\">t \\in  \\mathbb{Z}</span>.</li>&#10;<li><span class=\"katex--inline\">\\phi^2-\\phi+1</span>, <span class=\"katex--inline\">\\phi</span> is the golden ratio.</li>&#10;<li><span class=\"katex--inline\">\\sqrt{-4e^{\\pi i}}</span></li>&#10;</ul>&#10;<p>The proof of the above is left as an exercise to the reader.<br/>&#10;You can also read on the proof of arithmetic and the result of <span class=\"katex--inline\">1+1</span> <a href=\"https://en.wikipedia.org/wiki/Principia_Mathematica\">here</a>.</p>&#10;", "flag_hint": "", "point_value": 1, "problem_name": "Hello, World!", "can_next": false, "can_prev": false, "nxt": "", "prev": ""}}