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  <updated>2026-02-16T12:50:34+01:00</updated>
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    <title type="html">Broken Sign Games</title>
  

  
    <subtitle>Welcome to Broken Sign Games! We make games and puzzles.</subtitle>
  

  
    <author>
        <name>Menderbug</name>
      
      
    </author>
  

  
  
  
  
  
    <entry>
      
      
      <title type="html">#000: Rorschach’s River: a Collaborative Conundrum</title>
      <link href="https://brokensign.com/puzzle/2025/12/31/rorschachs-river.html" rel="alternate" type="text/html" title="#000: Rorschach’s River: a Collaborative Conundrum" />
      <published>2025-12-31T00:00:00+01:00</published>
      <updated>2025-12-31T00:00:00+01:00</updated>
      <id>https://brokensign.com/puzzle/2025/12/31/rorschachs-river</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/12/31/rorschachs-river.html"><![CDATA[<p>In July 2022, I asked Puzzlers Club whether there would be any interest in writing a big mashup puzzle in an <a href="https://en.wikipedia.org/wiki/Exquisite_corpse">exquisite corpse</a> style. There was. This is that puzzle. Wait, why is it December 2025?</p>

<h2 id="what-is-this">What is this?</h2>

<p>It’s a path puzzle. You draw a path that enters the grid at the top and exits at the bottom. Along the way, there are 50 sections, each following a different ruleset. Consecutive sections overlap by a few rows, creating short hybrid sections in between.</p>

<p>I kicked off the puzzle with the first section at the top and then passed it on to the other authors. Each author could only see the section right before theirs (and the list of all rulesets so far, to avoid duplicates). I’m assuming you’re here to solve a puzzle though, so I will write more about the process in a separate post.</p>

<h2 id="how-do-i-solve-it">How do I solve it?</h2>

<p>There’s a few options:</p>

<ul>
  <li>I think the puzzle is really fun to solve on paper, so I’ve provided printable PDFs.</li>
  <li>If you prefer solving with Penpa+, that is an option, but I’ve had to split the puzzle into 10 parts for performance reasons.</li>
  <li>There are also image versions of the entire puzzle, in case you prefer solving it with image editing software.</li>
</ul>

<p>All of these include self-contained versions that come with all the rules and example puzzles. But if you want those separately, or want solvable links for the examples, please refer to:</p>

<table>
  <thead>
    <tr>
      <th>Rules (PDF)</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river-rules-a4.pdf">A4</a> (2.5M)</td>
    </tr>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river-rules-letter.pdf">Letter</a> (2.5M)</td>
    </tr>
  </tbody>
</table>

<h3 id="printable-pdfs">Printable PDFs</h3>

<p>The printable versions include all the rules (and the Letter format one also had enough room for shape banks on the side) and are split into three sections per page. Each page ends in an overlap section that is included again at the top of the next page, so you can transfer progress over.</p>

<table>
  <thead>
    <tr>
      <th>Printable puzzle (PDF)</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river-print-a4.pdf">A4</a> (11.4M)</td>
    </tr>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river-print-letter.pdf">Letter</a> (11.3M)</td>
    </tr>
  </tbody>
</table>

<h3 id="penpa">Penpa+</h3>

<p>As mentioned above, the Penpa+ version is split into ten parts, made up of five sections each. You’ll be able to see a greyed out version of an additional section above and below each part. In general, answer check should pop up once you’ve determined the entire path before the greyed out section. This part of the solution will already be given in the next Penpa link. In a couple of cases you might have to solve a little bit of the grey section to complete the path above, in which case you’ll have to transfer that progress over manually.</p>

<p>The intended experience here are the Penpa links that include all the rules and examples, but certain input modes might still cause some amount of lag, depending on your setup. If this is an issue, you can try using the version without rules (and refer to the rules document above), as that greatly reduces the underlying grid size.</p>

<table>
  <thead>
    <tr>
      <th>With rules</th>
      <th>Without rules</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <td><a href="https://m-ender.github.io/penpa-edit/#m=solve&amp;p=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&amp;a=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">Part 1</a></td>
      <td><a href="https://m-ender.github.io/penpa-edit/#m=solve&amp;p=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&amp;a=TZltruu4DgT3Mr/vDx/r02sZvP1vY7p0iroPCMC2IrPpqMTYyb///u/Pv//8PM/88/O87c/PP384Wjl6dh1FPM/n0c+bo5+aeY7e+16Gn/Z4RLrn7XUU8fSfOjp+sfl71Csnw89b7oinjzqK1dMz/Rxh9bTKiXhaCvo9orJelXVmXvdzNMod46dXnYhn3pkxfmblxPiZVSfJn1m1ZOJb80j9jLoCxLPqCsY5qz6jc7QqB8N/vbF9Vl0Bts+sKhHPvjOpa1ddmJc3tn/zk+z56ojTn69mbtxujnP0lXfiT1UczXL9amr6qiaO/m8eFX511Yi/zpj+/Nz3SP/je5z/43URAezopKuV5nMuVoks59HJUUwRa03BpM5Fd+e0GNe56GENcNL1RddKMlaUEmsV8SlCicUnsWjBs1eexOl8PJdzwKa80Mv68SkqiMs55C4iiMUDuVlANLk/6yTf5xyYWH4OaBbv6IzViuJT/BFr/fApbvApTvCp/B/j5ox+q3+Qu6hIfGt9yf1ZT+LLeh8dH/OT45W9N2zUuUfbLzjvda3ftJz3/fU62v3P2Ov6ku+VGeIrM+R7XdM3Tee1qx3t+jL2yhKer+v7pvW87ffaj7YLMfYO86SW17WmlleuiLeG+L/2HjxfWcLzdd3xvPmT+53Wk9wvzeXo1GwPeMPPzYmWJXK/29qS+5WlN63l5kTbId40lpsTzXofndoqJ1qW3vBz86NlCZ9XVolvrXV83u25ie2xHliSK2Kz3+DzyhXx5oclWUU3uWKs2YHwbPaf9jzX6+if32tvYa+8jpbDFvaaHB4th4w1vyWJ5Ytn8zsKzyYn+LSfOje1td/a8GnySbz5w2GTyaNlkrEm/8TrFZ/WrCHx5g9vTd6Otqcx1uw5LRze/Gj5aeGwyfzRMslYk0lik3lik6U2UtswD3qaJ2Ntem5qafYoamlyhX9zLxCbXOHf7KvEJlct3F5ftAzj2XbNT53ba4xnk1s8mz2Q2OQKz+YeIV6v5G5yS7z5k7s/+iZ3k1ViL36Su9kDiU1uic19QezhEk3sskrs8tOf93od/fN7bg+f5XW0LPXw2eXzaLlirLtHiN09QuzuC+L1jU9/PTexN+fEp3uPSOyyhE+3f/aw2mX1aLlirLtHiF2GiV2Gib1VztQ2an5qG84Pt9cXLcP4X6+w2mX1aO/tGOth9FenNrkldlnF83old5eZHj67++JoWWWsyyqxyw+eXT57mO3ui6PlirHru1Lbsjb09vPMWN+em1q63OLfZayH2+uLljf8RzEWz1GMheXuHkGPsPWrqbly7ox7XfEc9kA8RzEWny7PxPLCZ8gSuYcME8fzey5xvL/14DO858ZnyC0+Q26JQ65GuB1ye7RcMXZ9k3u00qmB+0J0cg/7KvHmTI4hMyNMDpk8WmYYG/JJHPI5wuf1QssPnsN70QwNM4bUIalHSxVjw25LHFKb0ypH6hv2P2oa8kscckRNI/z86pjK1CDNzRO9PDeXYcbUMeyEeA/pxXFIL3HYCXEcUpQU3gPhfT3jMbwnJg7vXzPVOxr8hrSOEHw90ZKF35RQ/IaEEoc7gzh2zf8y37qQqifSM+M4i6u4TLnNVL8pGZnuFuKUKuqY0kyc0kyc7hbilGbqmD7h4D59io6N34HUMWVwhuUp10fLNWO3ghTg6PvH3jTTo6d76Wj7NWNTLqlougeoaPq8REXT++kktqtR0ZRFqpjujJkdMN0BR0sgY9c1jlPWcbxOcZlSQu4p3+Se7jDilDVyT6meoXq6q46WcMauV1Cesny05DF2feM53UHEaSfGc8o1nlOu8ZnyNkPzzYmWtxlmb57oVTQl35Jb8q3iJvmm3BJXcQO37hDi9AmMOL0rJy6fwPBZ0rLCaHkdLS14LhklLinBc7lHiMudQVz+5kBcPnXhubxTzua2d0R5HdSx/EbHe9k9V+4klncSR8tOEvhJ8u6tKowud8vR8srYcucQl7xS3a2q/fGzo44lT9RxPcPncjccLU+MLRnCcclrHrL9rSfKteC9JWNUsXz6JC57Wk7yeYoqljSv0Lz8vjhashm7laSKZY8mrvqM4rj8DQGXZU+LjXfVjKyrcz2yjMuS5bztvfAK1csefbSEM7ZqbVmi8uejqE+Ay6vrQ0smY7eCFODVpY5dXKaO7R7AcReX7AH3Enq7HxjbxWjcd3HJHvDJkbjqqhK3vziljXlvhHu54ljZybxlbYf6yn60rO08J96MaJ/fdpjdMnu0nY+xLWHk3pJEvu1OIm6ZJW5/LyD39vlth9ibEy035N7uCeKWFXy2VO6QeHOipZLc299BiNv7ZnJv+SNudwJxywI+N3866c2Jdo/sELj99jxaFhjbftfhuSVjh7stg0fLIGPXN7m3fO3wdXOiJYDc22cwcm/vj2lMtdRJ/QnbBiobBfoTMMa2iBO/wiH2nw0Xyy1sxK/QiP3n4xj2n7fK2NhXsf8sh/h5f4D9J4Vf5pbt0VKI/ecvFlRYUzL0CSSVfD4EUsmtIDY3fdJ9Qkj8hJB48yTH5wMe8fNBi4v1zCD1idfRosDYZ1v6gtffM6NFjRR+TF/o+qT3aFecsU/SiJ9dD5vProPNJwlf6Lrp0ZLG5vchhdSf7eXjW6JSoiXhC2g3PVrosLkpyXH+XuHgrG0tLrN//1fJfzB/X//7Dw==">Part 1</a></td>
    </tr>
    <tr>
      <td><a 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&amp;a=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">Part 2</a></td>
      <td><a 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&amp;a=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">Part 2</a></td>
    </tr>
    <tr>
      <td><a 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&amp;a=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">Part 3</a></td>
      <td><a 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&amp;a=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">Part 3</a></td>
    </tr>
    <tr>
      <td><a 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&amp;a=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">Part 4</a></td>
      <td><a 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&amp;a=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">Part 4</a></td>
    </tr>
    <tr>
      <td><a href="https://m-ender.github.io/penpa-edit/#m=solve&amp;p=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&amp;a=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">Part 5</a></td>
      <td><a href="https://m-ender.github.io/penpa-edit/#m=solve&amp;p=7ZxbjxtHku/f9SkIAoO1MTwasoosFoXZWciyPTdfNL7AZ9QwDHaLrabVTWpItmW3MfM99mU/3Pkk8/9FZGRVkUWfediXxQq8xT8qKyMy8haZkaz93+6Xu9VoUo7qxWg2Ho1HE73m4/FoOtPXfOGfeH21Ptyungy+2O72VzfLq5t/2w++WP+w2g3ee77cHQazwfZ6MBm/P3p6f7jZ7p4Mnt8/vHh4cbva7QfPbu8vR6MPd8u3g+Xg5Xq3ujqsXg7eLA83g8PNbnv/it/V4Gq1OexWezLab+/At7f7wdub9dXNQJfIiWSvduuXnfuWu91WOR8MHLZvBsvNy8Hqx/XhX0l/uT0ctnePf1V8qPdXYrxJeg/We+n6w/qlVF1vDtvBbDzY31+S2/7x4CNZIODgZrm3gl1fr3ZSdLC7v13tVwfT42orG+0Hk3Kw3Q0m1UCi978qnuleZXC4kRbrg2UwGds1FUCc/er22m4/vN0qi81+dXV/kLWzBgOyvV2+GVz+NCjtxseDP24o0X4V196sN68GuvOwVgbIFOv2p8Hy9tY1HFzvtncYIJdkn+zw28vffb1Riv1g/2Z1tb5eywZKttq9XSv7a5VkuZFRzDz3y9u4/be/ufwdcrCr1e6dNNkP1BzWDy+2m4MkS7xKJf0O6yuDl6vD29VqM1i+/H5JA0i1bqZbbjbbw+Byt9zIVhJ6tdtKJbfO48HH4mRzmCWVoSo2S5clUYCalrrLzavbFdphTtXqrkm4lJX+dr/aXMl016ZAbovo8ZKGuz/slutXN4fB7XojvjLZYFlZWNncPR58vlFhXPc19aDWkzNVN8tSZckf1vu1OgC6XN6b1p2mrpSHpfJYDjbbzf95eLHabQe3q80rKSrtGqW7mb5Z7vf6Se388eC9z7YH9QbMYp0p2sHg5bbHTh3Lvu+NQL2Wgsp0r1ab1c5qa7+Kbolh7O796tWdjKUWeX9AGfJd7wbbt5vcP9Sc7s82JxpNanYf3C6vXkf+Kt5mxfjyhuElldyya7eNVVhz8B62vFvSoo6M8f7jwZdmgmgsy/1ry22/vUWAyr+/WUrzZtR5PLChgPJhAFfEJNFYSCwVlPDx6POPPx5dL2/3q9Gf/nrzybPt07cfPv2/P9SHFy8mvx/f/3H8zfcff//rL+7+/Md1uZt8/Fn9/NPnn66LV0//8OyDv1Qf/bp6fr//+rD64S93kw++//rFV9fPv3m1KH766LMX04cXn49nf3px/Zsfnn79748uJjZAF98+uhgWw5F9JsNv//HwyT8uRIzKbx/9/PDFk58fvnty8e3fRw9fN2TdkF8++Xk4mw+f1KPhrLafeek/U/upx/azmPlP5T9+w2Ts3Mlk4r9FkX4Tv0jpCs95Ui78d5rSTV3GZJquzzz7ySylq9L1KuU3T9frdP8ifp1fjF1eMfb8irHnU0w8XTHxohUTz7eqlH6qX8rKbx2/iV8rH34XKp9+52Pdb7+ebk757Vfy+S1kLPtN6bGH/ab7Ss9vjh34naV8Zikfym+/Ln9epXTzlA9VY78pXR2/KT32sF9PV0/8/jrpUxeevqY++C0TTvrUU9e/nqb01JP9un510q+mfvidp3TzlF+d+IuUT+ixoJxqbJ/R2MRTg1WVj0q1ueG3tAvdfzHUxPXVanlrfF0dfs21AtsqvUyS0xfYE55STYKHzcSrxi0e9QpPvSF4JbYzWX/abpY3g881jG+vry1BFlpi0Ivhs+29xvyf5OEsX3YTTGnZynnekjalNcNrSZtiGXhli0dfgjdteDO6mWm1v9ruurIqeofS1608KnoEvFYeVW28//ef/2U8DQW0XMv3iKda4t6quVc+3km6Ob3nmDfx2pB98r01rVQ8dcKGR8uE10q3oHfAW7R4pdmxlPjMm4zpNmaMy+XrN8tt1xyTsZeplHrNPRO6vpiTdkYT2jFMDY0Nk2EOZsuck2JqLUoi3642R/KoUF37fLfWpCbX5g/b+/3qKE3JCKhMpXmTaUk3gylJTVMvPTdjSVvnmfQjnrWmI55ZtcurzFilhtyWkLlVSan+3mIuTJ3nnbu9LXzd5k0Z3S6Gn3R51rY+6vBc6+693pO7985Mwxddnt3b5THaWx28Xv60744CumhFf9a9wYR1lfLK+qDLM2GddLOxpevkNxuboh3zzhjyjwo06zHQzA30tMsznTu6zCamc1euD2dd/Uqv1rJdrfPalcY1w8/88rA83K8GWm291tfh5mjknDBtXAz/oKQk4npnkEsd6emtFlKbpXmuf95qEbJ9fd/NqVxU0T0+XN3vtz+sj3JaMEFeDL9c373RMunPG9xirQa/2t4fjWUzm7pUVq00b9eHn9pXNT9MND/MtdS0cULXGHFmTOYXQwY6g2kUSTDlR182yAyeYV140/uPBEvPSiY1mAbsSDxN42xAzSTtq97Ykhr11AfsuFq5oMi5csunxIvaYUq8qJmmL4aMVMCFN6cMPSsmERvtxjgv+bJwp8STsTgtWcJM0q37zYlqpWecboo5GU/TkJ4xTk9LnjklF0MGd6ror6oiG7QvcD61DaBEtnz+7lq1fVi/8ftskFUbulrvrm5X332ZuIw21THXuuwJ1wx8koO5nH1s5J3kYY5pT2r8v57UuDs9qfF+elKbw3HKNnOfZGKuaQ/bFDzJxBzWvtRUxUnqEjfvohgN94el+luBSc0/6bKstXdYE3PML2ZRg599p7HKDWSzlPrmyQWbKKXZyYVZqq/TC2jXd8Fmrj4Z5tz0aWV9sDerEwtMJnNM0Je9jRF92ZvTcpQLLmyfyMImi94L3NHNxetz3pN4gpJ9F8oz5ixs1u27YM20p1g+CPYYorAu1iec9VX/HQjvk2G+Z19W5mD0ZIXL15tVWaRBIi78Pi5Ym2xa/6eZj1J9/G4vb/jdXtTwaV1aFp4InnJDqzdGVy9txui7w9ybvjKw0uvN6njYaC6cE25tvu+Cjad9F2xk77tgnmGPRazyTvnTaPvHGbnr2HdDdwjNfBu5+jKyuu690F/ZUzlKZ244GnibC/2Fdne1j39GMov4XgFWcz032CjWxz9njKMJMt9gfm0P31avfRmdawBT8996LribfCrCXeU+fr9K7jL38fsbhrvOPXxzn3v45hX2FcB8654bbHDouaGyYVQXWsN3ZTNVh1fIUToe5jXKY60ub2aDxxHP3OkubxG9ts2L+mp4GotO5GoYSrN1i2d7MUfpFmbVDk/96UTnqY9rXV4dDkybVyQjtnm25u7oMvNpo5PfbG4e2xGPfcMur9KwfCyjyr5Gm8deXpsnX/UrbXGOHkr7/tC+x/Y9s+9PzJMd0X01Dc2mI2pA1Hwywu6i6lqBMKcWIxZLohT/orNATUY48lDFCDcBqhyx10Uu86AqRc2km6hpOWJRgbTFCDfeqcRTOm1UGTUZ0eKgihFthXurTM1aV1noI63O1HzEnhNUFXLns5AmqtFZOylG6nc0YWvQb2qKol2VJkGm69aNc9EuzWjaA3QxHdneC/RUMURWA9Az3TtXHUPPlSbTksVeXdDJ1voVnfIhfdAzyYr0U6XBFTe5upc9TNOnkj5eFNWeoJeviCqdyShuClGscUSVCns6JXsoK79dv6NJqiT9SnQSJ1trTZ5oipbMMpc8fCvoWunpnkbLFEy1VrR6VEy8+PoVneQuFi1aeTIFGy1ZcS95sgVv+ki3kKU2Ipz0lw4MPdAT1TVeVdBsgxtNFSczTmRehgLoUvm36WmSRf6ZnjX5Q6cmOVHb7dBt+7DxaWWhKoOmupMOojWuJpuMRbsO+h0VrFS88SNVpaCyqGtItQGam5GTEcs4I4sRNQhZjEf4AZNCo8JH6veqOuqRidKUm9EAtZmbWqDKKVZCE1lSrITGsp9YqYC1Si5WQpXKaLuwhmZYgrneq0llFisMo9oUK0yDLlGhc2pUrGj16BKVOqdWxQrN0CUqtlqgCwsNQ9hbrNAMXaIqqim6pLFGlYUuLA5dM9oQqxIMr52KUbFIvR1CKA0UEEKpi4ggZYNUk4vUZSCEUqeBEEpVXo6LelSOmXMNqXrLcWo+EEKpU0EIsXlhuagNlePUQCCEUhMh0Ugbsq6LCOUSSGVAz1R/EEKpbiGEUr1DoHWUQe1F83GUoZ5LHh6AyRujC3O/lwhdcC4NlZQPr9+QhhoVJMqnwUhbUlE+jVLavk4DEcOX9q1TvXt7wfehMUMBdWOCahUVHpBDNXZ9pf4ABUx9AgqY+gUUUCVJkKbBNJyg9ezU4aCA1pHMsiWWTfdCAdO9UMDorKKAzb2yoFbcGcpMWmxniC2iRFDAVCIoYCoRVDKVKamgWOrZoFozvL4kx0YBTVL6CqTpSF8SCtIIo1GG3mRIrU0caQCaToV0BsYRZ2H0JXVAFS2jwncAKfQ30pd0A9XyEehErstc43lpW/Pq8FJNmZZT1vltSCRVsBhjgopFchvmqxJa2nBisNAAWFqUz6HEKoRF0LMFiX0CpxoMtFCLqwnG1ZmMOB3jAxisasGC8cfgvCw1plr4tAWJzgIXY0F5gF2Yr8rF0iIqQbOGZsSAoqiopBWU4LRtK23PEOY1WKmOa7xKh7X5DGFJUbgKxIIN0nkWDLYOGYkXYTooQYZph4zhi9AZigYTthIlSDPNlaLtnqQVFO0pbCVKkAEk11FhUUqH8mHUysJWogTxb3KVaQsoaQUlaFF1g+qWRZlrUJSgxcwNyqUsLMzpUC5dUeYKFaWmzCzrtc88a9FMh5oM1NpDK1GCzBS5qRQW0nSoOaawaKZDTUA0n1bLKSzW6BDHxsKH3nI0HNB8Wg2p0FZ/QB0+K+Z49A4raWVb+w5raVXnviBKkKHEoYYSLThCK1GCrOkdzqSVRSwdVtLKgpUONXbQbFsNWPNcaCWK2SK0EsV0Ee1qrtWCvnz8UOtmNma2slGIWbzGdXJEU2cWd6T2aBF2R/hzVIAj6wXSx5GaqsXkHeFZ4vb4OEcHwR+ykY1atdnRkQxkYQRH1oY9TwiQy4MAuS4QINdTcXhyYW52RFunhnzsZLRkKLPRktqb0sPsmjxIfQWSD6yvlIsSkTIjaWbbLI5oqJjX76N/0C8dSTMC2CmldJnSsxzRhFlxuHS6WYz/qmDuS2O8EpEyRnzN1PpKqNREqI6VtFYi+kEqX61VVB7VlaWQ3IoY/2nIzKeGKPs8ym7elJ2JcCTNalx6RyqDWI4WNOnIk8mMluUpaWK0LNcFApRagQhQnm/wD5M8CFBqWSJAqdWpoSYP1NsSI3OyBM2WlpVnUOZMPEJHDIAMJt5eaBOMu46Ya+mWPteSMiwoAhTtU36evqJFyv/VV7TIihZJQMARLZJpwBESGLodoRk922uTdsZ04kgSbOfckSSocgPRshgvHNGyGNIdqURqQtF6aMks5hyRJ3OQI/JkiHLEfckHgQDlNkhfSfWHG4EvkfQUAUp5igClPEWAkp4iQDFwiQLG0CQKmCSKACXLiGCYDvmMFLMYKdTd6BFJhghQsoVcHPycpKkIUNJUBChpKgKUchEByrlI0Yq1gCPpaesSR9Kzwj9yJD2r8MBEgLKXJel2qsqR5NnekSPJm+OzOmKeYX5zxETCOsGR5Nn6yRETVIxh6rSg7MepfHaKyRHzT+o7EKAkTx0alPIUQT9OeeKX0LUTsjVSWndBgNKGgAhQrEs0e+gr1h7qj/ry9QUEKNYz+KkLplFfwSAvrTkhQL72gGjWOhP5iurjqTYhhGKEWbCxs0gjmghcrYzY0FmkmhaBZ5URY9EixqKa7Zg61Viau9KIDYH0mPNMekaMb3KjA5FnatdJswahS2oF2lJQiRZpbE96Nkgj6CK1SFREzzxKIo+O1GidEWW3PU9HNm+HZlaGNOtAUIaY09UDpHpYgjJkJIXROnRhgWWr6KYMGZnWaQRFfcqQNGNNrTJErdieSoNsTs964idE2V2zjLBEzE9Jl9RzEIz0lAt56ivXtPkJ7VmnTqMNBDYLCeTZ8mewZ5TINcuIMkSPQw10iZpWv5Vdck1jweSXoGIHYcE0okCgda53m61CF8pXR/lEYJeoTUob/T1JT6NGkpDmLuVpc157jq2z5bmv8fO4rw7NJKqDsET2HfEkM5JgFjPRCtids5HBdaHe08yppYv1v7CZ7R82iLky+XmoiJ7RPtlVqqN8rnVG5sdGab0MDaLG0niNwmgdPcekh11EUIZoS1aGjPA2bHRzhK3T7E/ROoh6T55kKm1GvnMaWtsebJo7INAs1y39NtvFNAu7iECz3JasnUU9sAJdpNkfUXhFUXaTkHVhJbtIvge3cF94N8wIOuGTELPMOGYZEeyApmsihGLmEiGU2hIEe8ZprhIhFLMoe9GFnY82RE/NyFcJMTeKEEorD5c+jjnOJaQVCxmQS9zHzGU7eI7MQ4tVgo0MWTrzmG0gey6SZ1vazX0hgR08fYUESxlrFLaZdJA77MI8befHXQIpG4SVwncUIRQrDxFIDyvZbnwgXxOFJyACzXJp0Swj6+9RBpfHXOx54ufF3K9buC9Ka/0vy7M9/1hnsVGmYiXfRgRxgpSLMm8j5neLe3n5KHu0LBFID1+VdpaR1ECXkE6ejU9tuoTWLiGv5PBV7dxL4+2HniLY+8ilJc+sJ9J1EC3ypMZizafsyDNKiwQdUQtEHbHb4nZBs/DMRZBL3Ic300LYjI0X7wFID19cBPLCT8fDzsjlhS5icy18YVZ5jZ/OHsMsNBMhFJrN8P1nIa9CQhUSRAixT2eIvcIq1qa++o31i8mbxgpXmSMh5SlCKFbGIoRi/1GCkR4etcmLMohAenjwrHerWO+KEApfX2qw0RPreSxohwpcM1bbgWaUYRZlcM0yYsWgoG4g1jax9paKHYR0VjNuF9YW4d2zQ11UsbMhFdEzr/VZr0TZXc+MsISdeGjWS1F21zoj8pzFWkaEUF6fyR+UZrk2kd4gVi+x1peK6Bl1yy5EFbsQvpIKS4hAs1zT7EJkS1B2O7TgCF2i7CKo97C8aR2IjXt9RU1rp0hfUdPsc1Sxz+G7JVFaCWYPL69Gqb8okUvPiBLNokQisFmsRlnjzWJHRARWipbFetNiCK6ntcFA7FxWyR9ERaHYI5CK6Jmki0DPqFtqJSOpiJ6hCxJmUfYZ681Z7LmIkIRY+7pmGTH/WRzMNbNWF4j9CouYNftGUXbXLCM2bqfZEpRvFuUTIRTlE4EFozZNz4zQcxaeQMXcX8Xc73pmxLxp51NcT1IGkhroEjVteeZ1P7nMonyuWUbM/bOY+1167B6KQHrULWvmKmZt1yWQSwg9lR15RkrLJfYg9XcorbWjlYtgKzhZQosv9npjl4ya1qnuQKy8o6bZK9W+YKzmaa3zaK0ihKKORAjl/Tt2R2K9kvKM9sl6RRnHjh3tM1YoEEJ5J4N6tzMtJoE8mx0JNJs3mnEtI+oo9ugg2MoOCbTPBuGt1eGtsXbSV+xI4IPF6gWl0CxaCJpVUVrXJUqk4/NIj91K29cIj5NVgeRly5Nng7BZ+HyslvQV9mQXJ9YyCEZ6yENrO4jsiH2b0FoEdRQWNM0CsWOur6gVPNxYdyCKLfzoxdbDc4lMQuip7MgzLM99sUMPQdkjTzxA/V0gITzA2L1HjTZit7KO3UpWGvqKOQB7WgzeEa0u+hGx+9beE+WzuL4j9qyifNqWRbOQgPdb5x1l0ywj/Dr9FSE0szYRiH33WJOQORLCSqS0/5YYIqWCcy3pGbn0iA8Qo5PQ6DkmPSPiAxahc+mkDDQn5Tw0c+lZT2IOdfjCLiF8TBH08KgVfFP906ItL5BLyLrgqdaxL+25xO6vn2mIQyciCPjEThttPu/Q2a7fIo6kiCBl7MLRH5rdO9vnizMUhB8VK4p9Pnabmz05/MgFe89+jV2/vENn1+ykgg6tfMNhtSkRdgsR63xdWapqYCWkpgcrIVUwrITUoGAlpEEbVkIcj7Az1yCJF6KRGlKHgZWQOiishNS1YCUkU8FKSGaE5UhRa8WqLdQPItJfUWRDKrLi2EmeCCFcYENyQssKF9iQ3M7S/oALEiFkBwRAdrzHDviA5ISW9tdaQ3IRyzlOoSG5pKWFUgzJ9ZKRki4iCKInXUQI4R4b0hRV2t9fDcmF8oC6ELFzRcyZFgxpWpiOmRYMaRhTNN11gdA5JZoQiCX91Jb0htSEVJmuC4QQQ6ohDXhTW9Ib0sClg9OuC4QC9AxcIBFCDFyGNDxM5ZskpCWoQvlJFxFCdHpD6vRTHWtJSMtTD+uDWIoopJd0IUShsF3ShaWPAnVJF5YpcnWTLiKEWEQYknMuxynpwjJF8bSkC8uUqZ9YAck5n9qyyJCWKdOKkIQhOdJTC0IYkiOt09RJFxEjLQHQRR3m2ZOf9T3lrFdzSou/sTantAzlU1qG8iktQ/mUVoNSM24fwemewOkewOmev+kev+mevukevumevekevemc2TKUz3N5+eKsl6F8DsxQPiMGas7AGcpn4AzlM3CG8hk4Q/kMnKF8es1QPr1mKJ9eM5RPr3mecXqNLtWc2TKUz3oZyufADOUzYoby+TGh1rkzQ/ncmaF87sxQPj9mueTzY1xrTr1ZynzqzVA+9ebX4jSZoXyazFA+TWYonyZzXeI0maF8msx0yafJvHxxmsxQPk1mKJ8mc5vFaTJD+TQZqDlNZqg5MNU9TdU9atU9h9U9pNU9wdU93tU9+9U9GNY9NdaJbTuK2LahHNt2FLFtRxHbdhSxbUcR23YUsW1QE9s2lGPb1EMT23YUsW1DObbtKGLbhnIc2lHEoR1FxNpRRLMdRaTbUUTBHUWE3FCOnoOa2LajiG07iti2o4htO4rYtqOIbRvKsW1HEdt2FLFtRxHbdhSxbUcR2wY10WRHEU0GNXFvRxH3dhRxb0cR93YUcW9HEfZ2FFFvRxH1dhRRb0M56g1qItuOIrLtKCLbjiKy7Sgi244isu0oItuOIrLtKCLbhnJkG9REth1FZNtRRLYdRWTbUUS2HUVk21FEtg3lyHYe6yzm5yji3I4izu0o4tyO4ryKozjL4ihi4I4iBu4jZsTAm/E6zWOtGLijiIE7ihi4o4iBO4oYuKOIgfu4GzFwRxEDdxQxcByGyv4UMuepOI8eXajp8uyz7ktDxzveO9473jveO9473v9knh4ap8fDDfW8u+/297trPWjxu9WPy6vD8Ik/uq59pcPb3N9drnYd1u12+4ZnIPbkEJeGTw67+8Rbv9psd6vmylHy1ctX53LiUofpWV1ud3riYefCWz2bsFsUe7Rph+X//O2wDrt1B9vf9zucOx6j02ZcLg96Cur+Rg8+6eSkZ0V1FeBvqZ28Xy+PpN015vj7o+GPQ/voL61a6fAov8WTh6ejh9/7s1riaX+jh7/oWX6fPnn4jEf5XQyHo6n+DXt3f6unaW5v9Sgx4+mfzfq7qz0EphT5UXpUjTZAd68u3xuPBrzfJ7dvPL1fIJA+iC+7/Cw9WUZPfdHD3DyX0fALLv1VMP8f9+H5k4uHr0ZDLnxgWUJSSj20dLuRYVdLV834PJQzPbTG8NX27lK2uRjSQrY/mtbD/f1LnkwUz7aRy/bUi/5JFL3+haLbAxG96In0okIdl0q0TJNLlf4iruc9kdl/U8l+Wn6/Vul6irb49u9e/ZN/8fmN6cF6tsN9Mfxiub4dPN9u9Ry97iPK8uO/9G/4k8d/Nbzm8V9tXjz+q8XLj/9q8+LxXy1efvxXmxeP/2rx8hO+2rx4wleLl5/w1ebFE7RaPC/vpZ4x1XmSWPPkryZt8+SvNi+e/NXmndqmefJXmxdP/mrx8pO/Wrz85K/M09EEu5enjephsXsalR5iqid8HZav9fRVPaU0VWx6YFZ6JpN2aVT9D5/bUzilpVMEQB8+/1f+Cp/+GNv6zwtDwNLGgPx5n4Gn+RvM2RT5nzFnU+T/gp1Nkf9L9v9J8Qt5sGvPV6Twx1aHBiwasc/JNe0uahPMtltOrrU2fvuuxTZwz7W8Kdx3LbaI+67FhnHftdg+7rsWm8l912Jrue9abDSf2ozoEF8n1yJA1YSdzlRJKxR1NkUOT51NkUNW51I0YayzKXJo62yKHO46myKHwM6myGGxsylyqOxMilb45VyKJiRzNkUO05xNkUM3Z1PkcM7ZFDnEczZFDvucS9GEgs6myOGhsylyyOhsihxGOpsih5bOpsjhpt4U7RDU0e7Sj8nx3u5+wfduLh6zezxwcX/BCW9d7eOfcbhbV4/5J941yp462OL2+NjiHrvZYp162mKeONvinfG3yfXY5UarY68bUSeON6LavreWRo8uNIumxZIG4HcLx3e8d7x3vP91vPm3jyaP/gk=&amp;a=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">Part 5</a></td>
    </tr>
    <tr>
      <td><a 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&amp;a=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">Part 6</a></td>
      <td><a href="https://m-ender.github.io/penpa-edit/#m=solve&amp;p=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&amp;a=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">Part 6</a></td>
    </tr>
    <tr>
      <td><a 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&amp;a=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">Part 7</a></td>
      <td><a 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&amp;a=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">Part 7</a></td>
    </tr>
    <tr>
      <td><a 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&amp;a=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">Part 8</a></td>
      <td><a 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kV7bSayssgTbia5kGQOnBVc2UwyDlYR7kCBRhnN6gBznk4V6AAaSYapKE4otI3CKUP351zBQowyiQoQGoGg9QMOlohCAqQpyoMluBqTAVlkApqzLMkJqKckjoMYRBLAuZHnAvUDFNu6II8c/3mikZIikt94IoU1/rAFSku9oErUlztA1ekaJYErkhxvQ9ckeKCH7gixSUwcEWKK1NU9ZiSiDpGZQ7xRmAzqnqD3iLKcynTLEpsKYuyDaOYQXLgEWwUo2BUjFjDS3kjouRUMhqibMABGDWhQR9QjhGY8qsBxqtQ13DqRa2CMcIBokbJTABbSkbQB7Siqo8WSUX7suIiKTtDNjJXI7NSqY7cOABFdeS7Bl7g1WjRQsGM3FQgRRjMZBBEwcwCQRTMF1KEcfnX3ss3YtznK0JliJqHm5kwcFyjfR9FExcf3mhQhGyXLcJcKl2l8QJhs5Byxab5H5ZZFuV6l0sqdVgjEVRaUSKwhnKpjHoI2pGraVw5qXjidMFMJHRboMSE4IoY5YWKx6cL1lBkxvIZIfUQdzoBoiKstRGCDaTFpZKKh862IFxUPFHWKloZPO3kEGwgLUJuSbkhD5ASErVjRb0rd2+A4AppEUq4XB9UXN+QFiGYRFqE6HakuVBDW+AjailqdIWrA0TJClMHiHrH9B8EKA0XdRh8DvhwnkEReou4o8NH1H802MetqUarvDXVyFUcXy6kTIuQ90arasydgPaDAbJebrsClGaNXGE+MS1CtojzIEC213UYNwaEUStry+hTgRRhVMOwqPERzRkuSlNXeKBosET1D4owKnhuUaaNLqGBhq1ehNT3bimwUMKoWemA8RkZtubUlbY1p/USESYCk9qKhuZmc803/yCI3AMjNRORrrnTQDW0ELVMcDWSYO1h/0FJw4fXDoluIe44kORIbgJ3BQxpckWXBd0ZTZlyS3C2mpuA1lh0dVCpjcMmlwSROxTomtTpBsvJGiLCFGCS56RJ15RC5OoXBB0mXh+5Hkeu2aJx9HhyCzV2nycIOmF8A8z6IhqzX5DkiFx7v8h5o0MMTYvCtp1Eq3Zz+ngvgWird9UXt4yY4fjwMumCbRB3ejod0SD3q4LgNW8t/YqT4Fgk0VpALKf7ZkHwPu8X6EQIsO876bTUUmNIi5LvV4XcPQSivXulUd7sXoXc6TOmWyneN+b+E0ltFFwyJHjN+ZTdHx1JutZ4G+WejP3CUQnuoYDcxUVt02q7kHugx1ge9hEXC0Ps6+B6INEuU9eCk4kEc3r7uJdpWsQdf1OmkPcniLaDjT2PDG3k7RuxtSlqnHZsLZJch0hruC7gSDdIdkzsCc6ARrJom0C8HMnx6LxoprpNg0nKFvl9DELoMJK1iD2RoiiDNGKa9tEvogNSNt/VL1G/SGM61+IzQSPnGgSRm22cAVoarRTpJdduvDZymQfB/oyaljZbLEVmmc+xEWdcg2TBeS+Zdef6BQRLCY5A85RwUaOtR4qbxeBBIhXcaAYVUSE7ggwcYIsY/EukAN25TAqQcmmQS63CJQa5oZef3CAtOrnQBc25TokzyPVRjneDNB3lzjMoxwknnEFu2nQ4wiA3bbLTQwPZXq5kBmnvDbnMGaQ5JJeMcYXlBKzE9tJTgmMMDrnxir44UmxgbC83XtjZOKQZhtqdK5pSeMQGsr1ccQzSj4LNqEOaFnLnGMQAolmxvTT/sBsLEFTw31iL5Pqi5gjeLLa3gRagcF8XI0RopVvdoDig7iezAW2gBpTaJEDu/qlODNJDoziLmdk04RReMUizRIdkDGpAIzQ2KAyhXroZOPqtiuTMFVQMh8PdqkjOXSuZjoS4j2CoDR/xXtYr73IomcNNW9EgBUmhpVARhzv69nAfK/LeQB2sKLr62PwhZdIgi5KbMLCheRQrIpNyFwc2NHFiP9ObpWhXYEMTJ3r+uK3Qj2YCG5KctN6mCeRZZ5hDvRrfOGQ0pHWMPtQrd07Tz3LnxBHk7kan6cOAanxjt9NFAddLZIM+1NgEUG23KBgiV7FeNkHu8cAVxyju18AQuYoVcetXcOsXuOJw07UZuOIYyZtvXNFLys1zi42mgWwRfovhkE2QWz6wwTGK/ldwQDZiydxyFtxyBjYoDNwJhno5u7lNDxWxqMgkHf74aOYRByV6dlEHK4rjS59xQQUVKuKgUEGFijgK1Egt13XDs/zNkStwkEJ2O/cRBrk/VdwhMMl7G0i1iZUrTnbNlGaMOAq0wgPP5KqB1KLgPEJ2HY3mMGTsOlqqoUUcwQjRmKC9A1cUhtheY4MaONzLqaF4je302XW0jw1ym4xIW4Rko5nd8r77xKFjljaItm8Ilv6IYCncOfD41HK+MNYKVnBmh0qZCJyYRweIvis4sBQOImI0iL/bMoRJB9cXFwKdvKerizNDCFOurDkxiEAAcVcohAmHM3hWHwkgThIhyCp+/cElQD8Dgc8Lx14MgQCi8AlBBsoRJ4gQtpLwWQVeuOcrtecTwojjJyqBF+7kzMtGxKBPOdGCRERH4FTrEUPM9ANOtRwR0Q04VdiaiF7AqfxMRLBnSp1WFYKtgxN7gRcQ8MzRYmLvggCixSQEew0n+MI4cL2rtMAJwcqshrQrhWCBwr9nvJCAP49rHxHXnEpLnxBWPvP1EdF1U5XcUwthd15hbAKCtoKjL/ACAogqhQhHwRBrp1IUgjLCsa5QHwggzk0hyDXkItRHL0ylI3aSJUxb5A71gaAn0euDNqzQH+E+/umBfuuQQ0gf6scvFeP6TURewhwj8kRNRF4oRuSFYkSeqDkdYFPCTwcIxdMBQvF0gFA8HdCUGYSs7cFMPJaGoscycVgacoeloeiwTPyVhqJTNInTGvIzBkLxjIFQPGOgNsQzBkLxjIFQPGMgFM8YWC/5GQOheMZA/RmdMRTxJuYvFGP+QjHmT9TE/IVizJ96qzmNIBRPKgjFUwxC8aSCUDypoPriSQWheFJBKJ5UUO1NpDsNdKdx7jTMnUa50yB3GuNOQ9xphDsNcCfnHYTieQdrrZ93EIrnHdSieN7BWuvnHYTieQeheN7BxsjPOwjF8w7iLJ53EIrnHaxf/LyDpCD60w15jN6Qx+gNeYjekHveDbnn3ZCH7w15+N6Qh++FooteKAbzDXks35CH8g15JN+QB/INeRzfkIfxDXkUXygG8Q15DN8CAh7CN+QR/DSAb8gDC4Y8rmDI4whpkCGN+6dh/zTqb9skD/qnwQhDHosw5OcBDPlxgPQ0QHoYwGwzD2EY8ghGY7eFxbZ1TKCxU4Ix0Qp1GPJIhyE/QJCeHzDkUY80JJIeLWiMqCAhrYMFhjzCYcjDH4b8zIEhj5QY8jCKhVz8OIIhj7ik4RhDflKBqIlVGPJAhiGPchjyEIghj48Y8uCJUIysGPKwiyGPyRjygA1Rc2jCkId6DPkJCkN+gMKQn58QiscnDPnpCUN+eMKQR48M+UkKoiZoY8hjNoY8ZGPIIzaGPGAjFOM1hjxcY8ijNYY8WGPIYzVCMUZiyAMohjy6YshDL0IxLmPIgzaGPKJjyMM9hjwWZMgDRc1qGDRmKz5jyMMzhjw6Y6uMR1QMebjFkAduDHncxpCHbQx51KZZi4PGbJ11MeRHXWzl8pMuhvygiyE/52LIj7kY8lMuhvyQiyE/49LoXR+Hlj8wdQem3sDUGZj6AlNXYOoJTB2BqR8wdQOmXsDUCZj6AFMXYOoBTB2Aqf8vdf+l3r/U+Zf6/lLXX+r5Sx1/qd8vdfulXr/U6Zf6/FKXX+rxg8E/0oH/Mf8m5969V4wzHTyxIH9K+5T2Ke1T2qe0T2n/l9PwL3L4v7gj/AHem+3N5hz/vPhm/vPsdHd0bP9l176SpK1urk7mmyRpuV5f808RO0rwS0fHu81NSFtcrNabeXNlL/v87KKvJF5KEq2ok/UGf4GYXPiAPytMm6Lf9idJ9kvAJAm/o02w/uYkSeE/SiUJJ7Md/hZ1e4l/w0lKwr/rpAzw945J2e9me7Xhr4icnd/uHf18pDd+swjfAv/bb3p8+2Bw+5X915b//d/g9m/4c7/vjm9/4n/7vTqy3/9e3Szx95rr5RpVhjT8lFF/uYRfQ+I3S/onJ55s2lycfEa/UeYfn7PMH+0uxEG7rz8M/9mFv4LBfwn6v7c95aWfAONvO2+fHL+6fT444oUvVCZJNhZ/ZrpeoX/nM+NQ6fyzzvDPUMKn66sTdBH+76jpZPzPIQq4OVu/u/F/DuPPOB9YL3z7kb2AQtQLgbT2ktpvGXus1TL735vv33xlpf0vNe+X2dsF5kJH26avfzNRyP9Hf+7Y/gunj/mNq/+OrTmmz4GfaeTjG39W1T6535sjHubvy9Gc7+/NEY/89+aIvwLozRF/GNCbI/5WoC9H8/OBnhytQ+S9OeK58t4c8ah5b454+rwnR+tAem+OeEa9N0c8tt6bI55k780RD7f35ojn3ftyNEfge3PEU/G9OeJB+btGzo6W39Xrdtr8d3LcIafMwQ/PEf7yy6SLxzr1f4995esX2vqJdm8O+JOZ7Y4c9A/pp9q9Oeghu7Ov2N/MdkcO7qXvGrOQ445xZ0N/p7X4f0R66O7STzEu1p/Do2P9OTwq1p/DY2O9uiUGvjtzHMbCewpqxcd7c8SYeV9VMaK55+b4OViA680dRmBzcT+5wxRE6h3WYOtqV3qP5de6up9+YOaR2UNLD6kdxh5S9+09JB2afEg8sPqQ1mP4sdR9249c7Zt/rOrAAmRVbSMQNjr+95knMGkE4s3PT7uXT2mf0j6l/b/1XOT3/gk=&amp;a=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">Part 8</a></td>
    </tr>
    <tr>
      <td><a 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&amp;a=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">Part 9</a></td>
      <td><a href="https://m-ender.github.io/penpa-edit/#m=solve&amp;p=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&amp;a=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">Part 9</a></td>
    </tr>
    <tr>
      <td><a 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&amp;a=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">Part 10</a></td>
      <td><a href="https://m-ender.github.io/penpa-edit/#m=solve&amp;p=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&amp;a=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">Part 10</a></td>
    </tr>
  </tbody>
</table>

<p>Note that these are using my own fork of Penpa+, which contains a number of improvements that were necessary to make this puzzle feasible in Penpa at all. They will be changed to links to the main fork once my changes have been accepted there and I am not committing to keeping my fork available or stable beyond that point. So if you want to share the puzzle, please don’t link to these Penpas directly and send people to this blog post instead.</p>

<h3 id="image-versions">Image versions</h3>

<p>Finally, you download the entire puzzle as a single image, either as a PNG or SVG. There are three versions here: (a) the full version including rules, examples and shape banks, (b) a version that drops the shape banks, (c) a version containing only the puzzle grid itself.</p>

<table>
  <thead>
    <tr>
      <th>Everything</th>
      <th>No shape banks</th>
      <th>Puzzle only</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river.png">PNG</a> (13.0M)</td>
      <td><a href="/assets/rorschachs-river/rorschachs-river-no-banks.png">PNG</a> (12.6M)</td>
      <td><a href="/assets/rorschachs-river/rorschachs-river-minimal.png">PNG</a> (5.2M)</td>
    </tr>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river.svg">SVG</a> (5.0M)</td>
      <td><a href="/assets/rorschachs-river/rorschachs-river-no-banks.svg">SVG</a> (5.1M)</td>
      <td><a href="/assets/rorschachs-river/rorschachs-river-minimal.svg">SVG</a> (3.6M)</td>
    </tr>
  </tbody>
</table>

<h2 id="help-im-stuck">Help, I’m stuck!</h2>

<p>I don’t want you to get stuck! This puzzle is full of wonderful ideas all the way to the end, and I don’t want people to miss out on those because they hit a roadblock along the way. So I’ve set up a hint page with hints for every section, which hides each hint until you click on it. You can also download PDF versions, but they’re just plaintext, so you might accidentally spoil yourself on later sections if you’re not careful:</p>

<table>
  <thead>
    <tr>
      <th>Hints</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <td><a href="/rorschachs-river-hints.html">HTML (recommended)</a></td>
    </tr>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river-hints-a4.pdf">PDF, A4</a> (2.5M)</td>
    </tr>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river-hints-letter.pdf">PDF, Letter</a> (2.5M)</td>
    </tr>
  </tbody>
</table>

<p>If these hints aren’t working for you, and you can’t get more bespoke hints on Discord (for example), I encourage you to peek at the solution to get you unstuck and see more of the puzzle:</p>

<table>
  <thead>
    <tr>
      <th>Solution</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river-sol.png">PNG</a> (5.8M)</td>
    </tr>
    <tr>
      <td><a href="/assets/rorschachs-river/rorschachs-river-sol.svg">SVG</a> (4.5M)</td>
    </tr>
  </tbody>
</table>

<h2 id="credits">Credits</h2>

<p>Before I get to all the wonderful folks who wrote a part of this puzzle, I need to shout out a few people who have done a lot more than that:</p>

<ul>
  <li>One of the bigger Penpa+ improvements for this was implemented by <strong>Rever</strong>, which saved me a lot of time and also provided enough motivation for me to sort out the remaining improvements myself.</li>
  <li><strong>kays</strong> testsolved the final Penpa transcription (and all the example puzzles) and provided a lot of helpful comments on difficulty and sticking points, which informed many of the hints.</li>
  <li>And finally, <strong>William Hu</strong> and <strong>Wessel Strijkstra</strong> have been a huge help throughout this project. They’ve helped me test every section as I received them, and then the entire puzzle again at the end. They’ve also wrote a bunch of the example puzzles and helped make sure that all the rules are consistent.</li>
</ul>

<p>As for the authors of the puzzles themselves, they are listed next to their section in the puzzle grid and also in the rules document, but here is the complete list (in the order of puzzle sections):</p>

<p>Martin Ender (Menderbug), boboquack, Lavaloid, Andy Tockman (tckmn), Michael Tang, Botaku, Eric Fox, Ammar Fathin Sabili, DireKrow, yosh, ft029, Anonymus25, Blaž Urban Gracar, Walker, dohz, Sam Cappleman-Lynes, phenomist, au voleur!, Zachary Barbanell, Teal, Jonah Ostroff, scor, Deusovi, bakpao, wen, kays, Christian König (CJK), lemononmars, Tonta, moeve, David “Taco Dave” Millar, Tom Coward, Rubrica, Craig Kasper, Joseph Howard, Wessel Strijkstra, Emerson Golladay (Rook), Barbitos, Seren✩, djmathman, Elyot Grant, muhorka, IHNN, Stef, Prasanna Seshadri, Jamie Hargrove, jovi_al, wormsofcan, Rever, William Hu (TheGreatEscaper)</p>]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[In July 2022, I asked Puzzlers Club whether there would be any interest in writing a big mashup puzzle in an exquisite corpse style. There was. This is that puzzle. Wait, why is it December 2025?]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#171: Diamond Chain</title>
      <link href="https://brokensign.com/puzzle/2025/10/27/diamond-chain.html" rel="alternate" type="text/html" title="#171: Diamond Chain" />
      <published>2025-10-27T00:00:00+01:00</published>
      <updated>2025-10-27T00:00:00+01:00</updated>
      <id>https://brokensign.com/puzzle/2025/10/27/diamond-chain</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/10/27/diamond-chain.html"><![CDATA[
                
                
                
                <p>Diamond Chain is a new genre I came up with about half a year ago as an instructionless puzzle for the GAPP series. It is now available on pzprxs.</p>

<p>The example puzzle below is the one we also used in the instructionless context, so feel free to try and deduce the rules from that, instead of reading them below.</p>

<p>I don’t have a ton to say about the genre itself. We needed an object placement ruleset and I was looking at the various inputs Penpa supports for answer check and wanted to do something novel with them. I landed on the half-triangles which are normally used for Shakashaka and thought there might be something interesting one can do with placing diamonds.</p>

<p>As a side note, I have tried reusing this structure as a Bramble variant (replacing the dominoes with diamonds). The first attempt looked promising, so I’ll be exploring that eventually.</p> <p><a href="https://pzprxs.vercel.app/p?diamond/6/6/gcg.sdrb">Diamond Chain</a></p>
               <p><a href="https://pzprxs.vercel.app/p?diamond/8/8/.g.r.i.o.x.o.g.i"></a></p>
               <p><a href="https://pzprxs.vercel.app/p?diamond/10/10/obzgbdzjeczhbic"></a></p>
               <p><a href="https://pzprxs.vercel.app/p?diamond/10/10/gbjbrccibhczhdhcibdrbjb"></a></p>
              ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[Diamond Chain is a new genre I came up with about half a year ago as an instructionless puzzle for the GAPP series. It is now available on pzprxs.]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#170: Bouba &amp;amp; Kiki: Fillomino</title>
      <link href="https://brokensign.com/puzzle/2025/10/19/bouba-kiki-fillomino.html" rel="alternate" type="text/html" title="#170: Bouba &amp;amp; Kiki: Fillomino" />
      <published>2025-10-19T00:00:00+02:00</published>
      <updated>2025-10-19T00:00:00+02:00</updated>
      <id>https://brokensign.com/puzzle/2025/10/19/bouba-kiki-fillomino</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/10/19/bouba-kiki-fillomino.html"><![CDATA[
                
                <p>“Region” is a bouba word and “division” is a kiki word, right?</p>

<p>Since I made <a href="/puzzle/2023/02/27/simple-loop-kiki.html">Kiki Loop</a> a couple of years ago, the terms Bouba and Kiki have found some wider adoption to describe loop variants that require obtuse or acute angles, but I’ve never revisited the idea myself. Also, to my knowledge, no one has applied these variants to region division genres yet. So I made these puzzles to rectify both of those things.</p>

<p>Both puzzles are quite tough, but I hope they convey a lot of interesting insights about the structures resulting from these variants.</p> <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=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">Fillomino (Bouba)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=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">Fillomino (Kiki)</a></p>
              ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[“Region” is a bouba word and “division” is a kiki word, right?]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#169: WPC ‘25 Practice Puzzles</title>
      <link href="https://brokensign.com/puzzle/2025/10/01/wpc-practice-puzzles.html" rel="alternate" type="text/html" title="#169: WPC ‘25 Practice Puzzles" />
      <published>2025-10-01T00:00:00+02:00</published>
      <updated>2025-10-01T00:00:00+02:00</updated>
      <id>https://brokensign.com/puzzle/2025/10/01/wpc-practice-puzzles</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/10/01/wpc-practice-puzzles.html"><![CDATA[
                
                
                
                
                
                
                
                
                
                
                <p>I got back from WPC and 24HPC last night, so it’s time to share all the practice puzzles I wrote for the German teams. And then probably take another nap.</p> <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VY/BDcUgDEN36bkHcAiQWaruv0a/H6cvVVZjHsZ5nqv3vO6fbqsaKjSsgRM4cZxpHfijozgJk+d/WSf8JH/iz+OXdZGwSCiYgimYMqNmRs2Mmhl1HNqqw8i8hCMcOiu4RXPRXDRXwCcMnZU+jWHxGUsNj8NPpsf0mIxG0u+w0vS7rMImy1HL3DK3nb89bt8oIxXXez9/3/sB">Round 14: Choco Banana (Planet)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VczBDQAhCETRXjx7EBHRWsz234bzvW1iXkAmc06x1kqVhubPIfsSzq934OJbDPIjRHCNN01IMVmTgmRNWha59SYKNgXbylfP730X">Round 15: Cave (Singular)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=TZJRDsMwCEPvsu9+BKdtkrNMu/81Zg+TTqrEE4Jn2u39/hx6XnHNI651xOtIHs3M3m1WvcPMOrqZ9T4fHpeZvbuYdYxkuYc9qtMe+YY9qvM2c3fWLnvbQ568VTzlwcPLTvWWncqZxfL7NtVlpzIrS+7pb8KK5pvpRvMu3Wi+c8nzMJo97KH5TuWsYtZlPysi/WhtZ/048r2UiUinMssvN5C/kRxAvrv2EMW8GXmzHEDmIrgbf9zLw3u6b6AbKKa/2wn6K0vc89sqB923MWc76cPpeTr2fNd8frcfn95lb3u4h9PzrLg8f2r+j6+a5255OJv9/LPr+XwB">Round 15: Slitherlink (Singular)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=TZLbDcMwDAN36bc/Ivo9S9H91yhZ0WmAADwY0lkK/H5/ir5X9FmirxKvkjy2mWf9MHNcycoJM3PUP89m5tk4zBzdzJy848d0rkiezOMULzvlW8PMPL3i5Znl2K5fdJxe8fYMcuxTvwou78I+XJ5Ntfswc/te5fa9yuPZ++EhR+4iHyLrcemu/Ic/RtbrDHA9+xC5uxKR8yuBnEc+wJ5Qrz3iag99gD1MwB4mqj1of6e45o5yo9lDH6o9TLT8h6iqd6+4uZcOVO/LRPOc9KF7hibPg7udPLv99MHvEE2eB/sd6uz203172Jc1+aj1fb4="></a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=TZNRrsMgEAPv8r7zwRoIcJaq97/Gs7OGRoq0o1UZOyj9fL6Xnr/o84q+rvi7kkcxczci+ebufvGAmbt7M+ddzZyjm+WxUzztkXt7Rvv9XjxvM+cYP57s9zB3053lW86d9M0XL7oe5m5ult9Zmst+ZS77p/wvXjtrXSjur8ztX/K4MxnFTu22n26E74E+RHpQynE+HHknKPKk8+FIj3aI7KYclM30I/3KAexhDpB3Ijdic+U+70FuIN9RbsRm9qzuRjeqnZDzxdVO5gB5J5qo7s8cVPdnDpqddB8nHag+y4nqbpzHQweau9GB7tzGs81nxd1nuUP32cZ7a+4g1rf+MJ3+/tH47sdP1rcuZg66/ZzHTze6nZzHSV+ezT+Znu8/"></a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RZBLCgAhDEPv4tpN7ecyg/e/homTIlhSystjmO/bk2+YxbSFGXPYWtj97Y65O27ed7DefIKvtzvm7ri57m7Pw4ze4Qs56Qs56Qh56Ah52Et12WuebIonm+LJpvzMFM9snmyJL3xnyc8sdZmlLrPUZd7u/yP59gE=">Round 15: Compass (Singular)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RY9RDsQgEELv4vd8yMxudnuWxvtfo2CZmJjwJIDtfa/QGZgzMBEYQaaC981Jvw6jM/TA++YPM9/DcF4buMzadF6a3lE222c2/a403VW22lfX++LyTv7o/83U7qpXzdp537r0yZp5/19nPQ=="></a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=Rc7RDcAgCATQXfy+DxEBmaVx/zVajo8mJi+cJ/F5Lv4z1LEGhga8ONAiYR97YhfBcCcnm2yasGKnSVa871zY9MXVngyjl0WHoXxwJqSQZjXa7I/65X0B">Round 17: Dice Poker</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RcehDQAwAALBXdCIUtdZCPuvAa7JvXg7NHQedRd2Xwo=">Round 18: Symmetric Regions Loop (Just One Segment)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RZRZqsNQDEP30u/7kTsOaylv/9t4R7FMoSDh2pLskHy/f+X7qc9T6lNL/RQ4WKd5o95/vC7zQT174PWYU6vXnN6G7ss3/dkDb+lF7XF/lY41xZv75VmZeTmYXvJJfek18r0cbM4s7J6VXrOXsHtW2J1H2K0jHN63S4dMyYc1VevOLOzZD87Up3daf0jT2cSn+1Ub1hcOawozgzyHdxcu5xzskl7iy/ryXNaRz3Rm4bSOcPomwmUd4XJmYXpJezmn0Pqc0BeEeQ8KviSgm4n14isCvhug1GKr+FnBvBGFHlmB7r5bZuhh5UsBvhPgLTiY7wXzNhTshoE34VAzksK8EYUVelitSMWxfCvY9sRNNwx8JcDPALAHsjtmkbUeEjv6gB19wInMm4lIADsxS+GG295lu2+XG7tRsMd5yoka7IYyhRu7HWT1wgc9EQawsbz8zmNm7asPQcSBXv/dU1zK73vM1+T3+/sH">Round 18: Loop Mashups</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=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"></a></p>
              ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[I got back from WPC and 24HPC last night, so it’s time to share all the practice puzzles I wrote for the German teams. And then probably take another nap.]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#168: Pentominous / FiveCells</title>
      <link href="https://brokensign.com/puzzle/2025/08/06/pentominous-fivecells.html" rel="alternate" type="text/html" title="#168: Pentominous / FiveCells" />
      <published>2025-08-06T00:00:00+02:00</published>
      <updated>2025-08-06T00:00:00+02:00</updated>
      <id>https://brokensign.com/puzzle/2025/08/06/pentominous-fivecells</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/08/06/pentominous-fivecells.html"><![CDATA[
              <p>Wessel and I made <a href="/puzzle/2024/07/16/cave-litso.html">another</a> puzzle together by taking turns adding clues to the grid.</p>

<p>There was no particular occasion this time, we just felt like doing this again. We were initially going to make a Pentominous/Square Jam hybrid and while that seemed like a promising ruleset, it felt very unsuitable for this process, so we started over.</p>

<p>This one took a lot longer to put together than the previous one (we started working on this in late May), and you will probably see why when you’re solving it.</p> <p><a href="https://swaroopg92.github.io/penpa-edit/?m=solve&p=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&a=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">Solve online</a></p>
            ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[Wessel and I made another puzzle together by taking turns adding clues to the grid.]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#167: Polish Puzzle Championship 2025 — Dominoes</title>
      <link href="https://brokensign.com/puzzle/2025/06/13/polish-puzzle-championship.html" rel="alternate" type="text/html" title="#167: Polish Puzzle Championship 2025 — Dominoes" />
      <published>2025-06-13T00:00:00+02:00</published>
      <updated>2025-06-13T00:00:00+02:00</updated>
      <id>https://brokensign.com/puzzle/2025/06/13/polish-puzzle-championship</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/06/13/polish-puzzle-championship.html"><![CDATA[
                
                
                
                
                
                
                
                
                
                
                
                
                
                
                <p>I made some puzzles for the Polish Puzzle Championship again, which took place last weekend. This year I contributed one complete round, and a couple of extra puzzles for a mixed round that I will share on <a href="https://puzsq.logicpuzzle.app/?">Puzzle Square</a>.</p>

<p>As usual, you can find PDFs for all rounds of the championship <a href="https://sfinks.org.pl/zawody-online/zadania-i-intrukcje-xxviii-mistrzostwa-polski-w-lamiglowkach-2025/page_189.html">on the Sfinks website</a>. Please check out the other rounds as well.</p>

<p>I realised last year that I <em>really</em> love domino variants, so I made an entire round of them. As with last year’s Superposition round, I tried to cover the five main genre categories. I also wanted to pick classics as the base genres, so the learning curve of an all-variants round would be offset by familiarity with the core rules. Like last year’s Guide Arrow round, I wanted to do two puzzles in each genre, but this time I didn’t try to make one easy and one hard. I figured this would just create too big of a gap in point values in each pair, where weak solvers would just have to skip all the big pointers and stronger solvers who can’t quite finish rounds would be best off skipping the small puzzles. I was hoping that there would naturally be <em>some</em> variation in difficulty which worked out well.</p>

<p>Instead, I settled on some theming constraints throughout the round. So each puzzle only has clues that come in pairs (it’s a domino round after all), and one puzzle has equal values in each pair and the other has unequal values.</p> <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VcjLCQBRCEPRXlxn5beF14PYfxvCmM1A4HDTPfhNVGFPIOo0TuPveQZNo3UWu76eWQ==">Akari (Dominoes) — Example</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VY1BCsAwCAT/krOHpmZT+4P+IeT/30hpxkNB2GFHdIxpvyn1PMyfYi9UoPWEC1A2yqa3BG1wJxHOpriqIO+dwdvABz4+P+cC">Akari (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VY5RDkQREATv4tsH22Zwg72DuP81bJ6al2wimUJ1s9bOfyvVUrK+Kf/AAhyoLeA96YBCVlw1BQzAQvbPBfGUKhNBJBr7aDAqbd7p5J1/OX7HH3jz8fY+">Akari (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RY/bCQMxDAR78ff+RI9VMeb6b+M22XMODBrEjMB7X9griBh8Fr6UNA3SuwxkHqowJerZEeVCermQ1PYktb3q44m6TYN2IZ0upHeZ6njNv0fQV6TTlzXoQoMuNOYhYlxo8SP9+H3XDQ==">Yajilin (Dominoes) — Example</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=TZJRDsMgDEPvsu9+QIFAz1Lt/tfYc2O2SZNsZc6rU/W+38f9qqUctdSjvg48Wk57tIb9YP7n62XPrEx7tKz0VRnn5U/ntdda+hP++eeb85o1M7XX6Ccvbe4p7XAfT747L8bYeWbD+d5/efnhntrr26PdPaWbI0Z4V3vDGWk4Iw0/Sxp+h9LwjdLg2Y9HzeSUlmmcOzLwW0Ja7iBuymHt63whg5EUED3fJOL3grgdCN+I+ELEvYC5FbBICif7YtzMZzCY2Q/szA0QM1uBmLkBIrIBsrIBiJVkECv/BTE9i+PKVsBMWWXv4q5sKoQ+XFnQ+WBkeeXaGOWfr5Jv/fd7fwA=">Yajilin (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=TZPNrQMhEIN72TMH2OFnqWWV/tvI54zRe1IkWxPbYwh53095r1Zraa2XdhV4K63e5mANc7Atc7R1mIN1moP1aMD6mIP3ydxwZ2rnbY2yg93i0oYzpQ1nSnvj/3GwO0e+7j5BZvzj3fmanUzlDe/q7Do54sMa5fXDwe4OwpOpjOld8g1rhONowOHOwsldiwunOwin70c43Uc4/bsIvYvjRqphPjeDSBfgrhzZJ4b17MDAtwlEdgTC3+4yMoVYtybMPYlws3EfHWzmDg5qB2xlP4wr+2FcuRf5k3eA6Env4ts8J+xJHQN7Ma5sCuxMJmKnQxF6wKJ6c9l1M9EzTbo9bMeOd2e4QG/y4p/w9/l8AQ==">Yajilin (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VcrBDQBhBAXhXt7ZCUsxov82/HPcRL6YMCN3mTzhewQZ9cgADkkWW/HSZLfW5jd7">Kurodoko (Dominoes) — Example</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VY7LDcAgFMN24cyBz/uUWRD7rwHxrRKyaBJX7F16G6U+Ogz4iT0h97HE2SC5sTdy7xDXaZ085uNUjINi+h+aq2UYJqgN7VIPSn2m3A9IW1ZO3b9zLg==">Kurodoko (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VYzJDcAgEAN74c2DzR6QWhD9t0E8v0hoZJnx7t1sROsfp2hkK0jzGFyiP9AhjuMEq0gx6ZO+2Barwik5rppbIS10O9Ul6f2AV/qd2k2Sfpe8pfSOdvr+vXMB">Kurodoko (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RZHRqcUwDEN36Xd/0tjuMKX7r1EdnvQuxOggLGHI87wn71hrn+vSHKe4xBr4WuLLLM0OvOOz32bpDo/8+8dbA5Pb7kErrJ5k4fINeBVfHeWe0m3lG9AO0+ks2mF6khW3O/HaPh3te+BxJ1560GTJjbPsjrPoeB8d78N3fHn/WekN/30I7/0A">Pentominous (Dominoes) — Example</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=vVZtb9pIEP7Or1itVKlVrRx2EgKW7gMhoZdeQkmTiAsWihZ7wZvY3ty+QOqo/e2dXTvBNqTS6aTKeDT7zO68Mc+C/FcTQZ0uPIdtp+248ByAZl6v3bOvwc1zzVRCfTSmmeIpy7iW6P2J1aj84PS1irnw0QXNIirmeuk4VzGJKJI8pSgq9yG+QCFNEomkDmOkYqJQxpFa880WGUNKiGSIRku6h07YioEbkiRIZ2CLaFS6YJAIEnTJeGYdL9iKIi4gjyXPYP83FPIso6F6PSEhVCVk5ayKIVMCmUKERys3ObzzBuBJZ4plSyS4IsqeIlkEHhYJBCjW8tXLHhok+jVqqqVCc5pwOA4ZkzIuWjNlWkDR40tLy+hESh4yYvIu90DOCVWKir133gl83g+5gATkmgoUxjR8MDlGgqzRnAvoP2QjIOMIUQJtLlq798H5Mhw6C5JI6ny+jc8HvL8+6f+z6qrp1P3U1mftyf3w/uPX9O8zti/c4ag7vhhfMG/Z/2twfNk5/dgZa3mj6OoydY/vb6bXi/Fk2fO+nY6mB/n0S/vw83Txx6p/82crKGdm1gqwhx37unj2A4c8nTP8I8Cmr1LPAcez1nP+1X/O7/xg9t3JbzZqd6Ne+c8gR/4z9o6wH+AzDJNqfDp43zPAqAL0GjsOXANMKoA9UgUOGj6ObJRhBeg2gJ6NUvHhtq2TKuI2A7tup4ZATa6t7NbKoZWelddQuJPvW3liZdvKQyvP7Z5TKydWDqw8sLJj9xyZ1rVagdexvN48h793babgSosFCSl83yOdzmFqR1ykJIH1lY74g35ZwzBgyZM7Wey/o08kVNgvhrZqqWGZ9VmDEs4fE5bt8vBiqoFsmXEBHN1hMqCZ1zdcGdMOVwURsa+ELvE13En1UuztW4NCJsKkDinBamsiBF/XkJSouAbMiYK7Wsbsse4J7pl6AorUu0YeSCMa3Bwv6Xxv4Sds32Df/E4Y4vb8vO/kn2CmKzx38ktg7oWfjwxxAwzTbkc2AKPjgXq6USfWbrRBAbpt0EelDuotqEVX7s4LZOwH+bW5OJz82J42Kk75ChK1x+y6uGoAqDSjsEg7ceVecIhTnSgW8oRDM4psgUN9W0LpZkcd+5s6jFrUYbQddZjy/ncd1SuzUURvdxHFF+b+p/v1N9xITyXHufgFzTfGJryD7ID+gu8V6y78DWpXrE18i8gm2W0uA7qDzoA2GQ3QNqkB3OI1YG9Q23htsttk1SS4CbXFcROqSvMAv/4j0RLPWj8B&a=TZNRDsIwDEPvwvc+Grdj6VkQ978G9uKWSUh5svDLCPD5fA+9XnHmEVc74nWQJzmK35xXN3Nep3mQ38XqJcx6/4PTXWXLI072b5bHTnEuJ7O8zMySzydOOe3XnPZoz7RH7mlPyvPgaaeyuZzMJj/zzczSTDeau3SjuSv38nCirfezuzycaL6nOOqeyhD1/HIj6hnkRlQXLbfzZpQHoa49YthDH6JuK9/2cP675O4uM2Bx/D3ibg8z4MG97qwMve4M8D54cK9bAdrlvZx7r3h4V5fTfvGwnxmGndyJYSd3bj8nhu9GH053h7oPPu2hb3s4Meq704R+6zfzbkNcfwi9vj8=">Pentominous (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=1VZtb9pIEP7Or1itVKlVrRzmLcHSfSAQeu0llDSJaLBQtNgLdmJ7c/sCqaP2t3d27WAbnEqnSiedjIfxs7szz473GRD/KMKpZTf1p9u04BuuLnj6bp30zK1xfV2HMqIOmtJEsjhMmBLo7ch4VLyzBkoGjDvogiY+5Uu1tqyrgPgUCRZT5OfzEFshj0aRQEJ5AZIBkShhSG5ZMUUEQAqRBFF/TY/QKNyEEIZEEVIJjPnUz0OEQARxug5ZYgKvwg1FjAOPNUtg/jfksSShntytEJCqlLK0VgbAlABTyPBobMHhTWsIkVQiw2SNOJNEmlUk8SHCKoIE2bPYRTlCw0jtssZKSLSkEYPlwJjkedE2lLoEFD2+lDTPToRgXkg073wOcI6olJQfvWmN4PN2zDgQEFvKkRdQ70Fz9DnZoiXjUH9gw4GxjyiBMmelPXpnfR6PrRWJBLU+3QbnQzbYjgZfNydyPrc/NNXH5ux+fP/+S/z3x7DN7fHkZHoxvQhb68Ffw9PL3tn73lSJG0k3l7F9en8zv15NZ+t+69vZZN5J55+b3U/z1R+bwc2fDTc/M4uGi1vYMreNFz/Sqx8uxpa9aDynX5zn9M5xF9+t9KZwTwr3ynkGO3GecbuHHRffwkITxsKdjgYmJaCrga8F0G1qYFYAx8cauC6Avq2BcQlo7wXtmyyltHbTRD0vIbaZU4pit03c8qqM/rSMGDLlONkGynM6/f3IPUNwNweKY5sS3Ro7NrZl7DVU0Erbxo6MbRrbNfbczDkzdmbs0NiOsT0z51i/g0bDbWc9oXp1/38YnEQ4dFiw6E4oviIevaNPxJPYyfRQHqlgiYqXlFegiLHHKEzqIrwMVcBwnTAO8q8Z0qBuMa+E0kM1oTKNY0dyleNbaHfVrZjWXoG8kHtRFZI8rDwTztm2gsREBhVgSST8DIggfKxGghZWJSBJtWrkgexlg6b0Qud7Az9hc7tteF0d3SD6Tjqw0g9w5EstxEovoUNcOOlEN4ismegT7cKg1QL3rHBnZlx7wwy0m+BPch/cW3CzqtxpLQIyddz02sI6z6lZrV0csw0QNcvMs8fiJWzFxaViZCNC+exB5XMhII5VJEOPRQyKkbEFiQ2yLVzVbKFdbEG72Ra0V7MFvbPf3oI+YkIt6/j36/ln78r+Vy38P+hVT7m8Gf+FwovBfbhG54D+Quql0Tr8FVWXRvfxAw1rsocyBrRGyYDuixmgQz0DeCBpwF5RtY66L2zNal/bOtWBvHWqssJdvPufowReNH4C&a=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">Pentominous (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RY3BDUAhCEN38dyDqB9kFuP+awjl8BOSF/pKOOfinyZ9YjUEF2ZSJoRclYtBg/phJIwtdUqrzZwnW1jZ5bzTeYU+opIv7wM=">Japanese Sums (Dominoes) — Example</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RZDdrcUwCIN36TMP/CRAZqm6/xo92Le6UqRPiW1we9+P/J/LVCUu+dFkgS0JHtlDM+oWYuASH7pRd2fOv/fNvBf9kczHd2/6lsK3U2pQvHFpKrzJSumYkAePpcgX11ZAq40pTWezarNR/2mJQDc2HLY587HzJ54X">Japanese Sums (Dominoes)</a></p>
               <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=RY9bCsUwCET30u/5MBpfaynd/zbajBcuBA7KnJHc94P/u5YI/MLHwiZ75iVY5IKSBjtUnZwakty/fUxec/LmM1tx9mCtJy1vxIcQdsWcCKURzcIURlIppFFPp1CbQjmXNZerKLRT6GCkT9n56vMC">Japanese Sums (Dominoes)</a></p>
              ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[I made some puzzles for the Polish Puzzle Championship again, which took place last weekend. This year I contributed one complete round, and a couple of extra puzzles for a mixed round that I will share on Puzzle Square.]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#166: Forest Walk</title>
      <link href="https://brokensign.com/puzzle/2025/05/08/forest-walk.html" rel="alternate" type="text/html" title="#166: Forest Walk" />
      <published>2025-05-08T00:00:00+02:00</published>
      <updated>2025-05-08T00:00:00+02:00</updated>
      <id>https://brokensign.com/puzzle/2025/05/08/forest-walk</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/05/08/forest-walk.html"><![CDATA[
                
                
                
                <p>While looking through my unpublished puzzles, I found a prototype for another Walk ruleset. I still liked the concept when revisiting the puzzle, so I made a few more.</p>

<p>I should’ve seen this coming when I made Water Walk and Fire Walk, but those have led to a proliferation of Walk genres on Discord (especially in the Cracking the Cryptic server) and even an entire set of original rulesets for EnigMarch by TwoHoleStraw. One of the rulesets from the CtC server was an Arbor Walk by kinoseidon, which inspired me to make this Forest Walk. The hope was to end up with solutions that are reminiscent of a map of branching forest trails, which I think mostly succeeded.</p>

<p>I was afraid that the forest patches would be huge uniqueness nightmares, but these puzzles have been surprisingly forgiving in their construction. There are some interesting parity constraints on the branches, and the way neighbouring branches interact tends to give just enough structure to resolve them without too much trouble (usually).</p>

<p>The first puzzle below is an example with solution, the other three are the original prototype (which serves as a nice introduction) followed by two new puzzles which are a bit trickier.</p> <p><a href="https://pzprxs.vercel.app/p?forestwalk/5/5/0a2e0r1gam4g4">Forest Walk</a></p>
               <p><a href="https://pzprxs.vercel.app/p?forestwalk/6/6/05gpgq00g3h2o2l5o4h4g"></a></p>
               <p><a href="https://pzprxs.vercel.app/p?forestwalk/8/8/7001j9d5j001oq3g4s2p4i1o2j5l"></a></p>
               <p><a href="https://pzprxs.vercel.app/p?forestwalk/10/10/1gdmee6co3o36ceedm1gs7p2p6i2r4r3z6i8o"></a></p>
              ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[While looking through my unpublished puzzles, I found a prototype for another Walk ruleset. I still liked the concept when revisiting the puzzle, so I made a few more.]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#165: U-Bahn (Embedded Latin Square)</title>
      <link href="https://brokensign.com/puzzle/2025/04/25/u-bahn-latin-square.html" rel="alternate" type="text/html" title="#165: U-Bahn (Embedded Latin Square)" />
      <published>2025-04-25T00:00:00+02:00</published>
      <updated>2025-04-25T00:00:00+02:00</updated>
      <id>https://brokensign.com/puzzle/2025/04/25/u-bahn-latin-square</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/04/25/u-bahn-latin-square.html"><![CDATA[
              <p>This puzzle was submitted to Logic Showcase 68: It’s Not Hip To Be Square. The prompt was to make puzzles that are sort of Latin Squares, but not quite, e.g. partial Latin Squares, non-square grids, non-digit/letter banks, etc.</p>

<p>I don’t have much else to add to this puzzle. It’s pretty tough, but it’s got some nice logic.</p> <p><a href="https://swaroopg92.github.io/penpa-edit/?m=solve&p=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&a=RZHbqcRADEN72e/5mFd8r2sJ6b+N1dmRCQR0EJZiM/f9tPsz+m6jX2182uHxb5bX4+WRZnn9zyztNS+ewyxvTrNycx2mu3rQ2V9ensFb2uPH6lvejb7qgZd3I1fzaM3D27vhbf+X3OX/bvH2LXCUL6+yaPgWOiqLXr4XDu+AF96BvvAMWj1o+Ba0sqizqSjPcTBPiSRPhSRPAeL3EKYju6V7eEZO12O/3/MF">Solve online</a></p>
            ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[This puzzle was submitted to Logic Showcase 68: It’s Not Hip To Be Square. The prompt was to make puzzles that are sort of Latin Squares, but not quite, e.g. partial Latin Squares, non-square grids, non-digit/letter banks, etc.]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#164: Toblerone Banana</title>
      <link href="https://brokensign.com/puzzle/2025/04/23/choco-banana-triangular.html" rel="alternate" type="text/html" title="#164: Toblerone Banana" />
      <published>2025-04-23T00:00:00+02:00</published>
      <updated>2025-04-23T00:00:00+02:00</updated>
      <id>https://brokensign.com/puzzle/2025/04/23/choco-banana-triangular</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/04/23/choco-banana-triangular.html"><![CDATA[
              <p>More catching up: this puzzle won a 24-hour puzzle construction contest on the CtC Discord server back in November. The prompt was to make a puzzle on a triangle-shaped grid (not necessarily using triangular cells).</p>

<p>I believe the idea of generalising rectangular areas to convex areas on other grids was first used by Discord user blotwell. It seems a lot more interesting than just allowing hexagons or triangles for example. So I wanted to explore that variant for a while, and this contest gave me a good excuse to do so.</p> <p><a href="https://swaroopg92.github.io/penpa-edit/?m=solve&p=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&a=VZHLrQNRDEJ7yTqL+/G3llH6byPx4W2eFInIxsBlnue1z/XX+wd1B+5KQQGngXsEojgHN8VMUWoP2PoDDmzBtBUCDuwIrpiGkRkq5hq6zh0/cwNSu5Rm6k7uVgto7Vp+LaOG6QsVVyTfGh6M/Gh3uHMFdMPPjRBuulNcV1wnYFBg+GyiRjBq9JL3JhXmnYAJP+kvfcySEpPysodZNFhrmEXmIl2RqmitjP+EKB/lorhCv9CvZJ5M6KyorBo1mioa6jXMxrFx7M18j34f5mf4fUahDQ4Zmj6aDM1X62Ab8GPe2AEzYAaafMpO+GTrX7bP+/n3+3wB">Solve online</a></p>
            ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[More catching up: this puzzle won a 24-hour puzzle construction contest on the CtC Discord server back in November. The prompt was to make a puzzle on a triangle-shaped grid (not necessarily using triangular cells).]]></summary>
      

      
      
    </entry>
  
    <entry>
      
      
      <title type="html">#162: Pentopia (Arrow Count)</title>
      <link href="https://brokensign.com/puzzle/2025/03/30/pentopia-arrow-count.html" rel="alternate" type="text/html" title="#162: Pentopia (Arrow Count)" />
      <published>2025-03-30T00:00:00+01:00</published>
      <updated>2025-03-30T00:00:00+01:00</updated>
      <id>https://brokensign.com/puzzle/2025/03/30/pentopia-arrow-count</id>
      
      
        
        
        
        
        <content type="html" xml:base="https://brokensign.com/puzzle/2025/03/30/pentopia-arrow-count.html"><![CDATA[
              <p>It seems I have fallen a little behind with updating the blog. Here is a puzzle I made for a Logic Showcase back in October/November. I submitted three puzzles to the showcase, two of which ended up being tied for first place.</p>

<p>The prompt was to make puzzles with clues whose exact values are unknown but somehow restricted, such as Knapp Daneben or Even/Odd variants. Initially I wanted to pick a genre with non-numerical clues and made a Guide Arrow variant and this puzzle.</p>

<p>I believe Bryce Herdt originally came up with this Pentopia variant a long time ago and when GMPuzzles finally published it earlier last year they asked me to make the warmup puzzle for it. I really liked the ruleset and thought this would be a good opportunity to explore some trickier logic on a larger grid.</p> <p><a href="https://swaroopg92.github.io/penpa-edit/#m=solve&p=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&a=VY9BDsUgCETv0nUXiCB4FtP7X6Od91c/MS84gzCecw0b1/0xYcGGWxwBcQeKo0yDvxp3LjHQgzpdXPQUejG5mNMoTeemZ+NuuW5y3TTBbUL1OHmcPKxla6gh5KSepX6UXOWmPrVkLF1JUnpRGlDSWhVRWtu/IM99/s7zAg==">Solve online</a></p>
            ]]></content>
      

      
      
      
      
      

      <author>
          <name>Menderbug</name>
        
        
      </author>

      
        <category term="puzzle" />
      

      

      
      
        <summary type="html"><![CDATA[It seems I have fallen a little behind with updating the blog. Here is a puzzle I made for a Logic Showcase back in October/November. I submitted three puzzles to the showcase, two of which ended up being tied for first place.]]></summary>
      

      
      
    </entry>
  
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