<snapdata remixID="11454686"><project name="U7L2-TriangleFractal-Student Version-Liliana " app="Snap! 7, https://snap.berkeley.edu" 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s="down"></block></script></block-definition><block-definition s="Triangle fractal, level: %&apos;Level#&apos; Size: %&apos;Size#&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs></block-definition><block-definition s="Polygon fractal, level: %&apos;level#&apos; number of sides: %&apos;sides#&apos; size: %&apos;size#&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input><input type="%s"></input></inputs></block-definition><block-definition s="Housekeeping (2)" type="command" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="gotoXY"><l>-6</l><l>1</l></block><block s="clear"></block><block s="down"></block></script></block-definition></blocks><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" 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QAtyc/0Q30Th2NiZsT3Jvm0a7TbeokOTfB3A5au68MiycVX9Iv2oOSVaDwZFIo29PtVYm+R40PN2mcdVX8gst8Buk7rgyuKgGCRQloAZclLzyDqQAE384DRs3mdgWdHujjp9OtxBW+ELCX45FbhjLsLLIBXMbLuJKP9aPmlnxRwdwa5dG+820Rp/klxhj/g5jdl3zVS1fpIlyS6BoATXgondA+QdOIFTyxp2xbrf16OXNiveV/HMW+BtSd1Szsf28zsSfFsjHuXr0zmZ52qmZm/MZE38VcG5r3I10pthcyoTe3wiLk7DcndmsjnauM8n3ouGpxphftzBvgTGATSPd+KMFLA3pn4AacP9sFXmOCnCEG5khswg1/LHZElnlUyfe7zRue6Qo5A5ZTLiUxt8MTNzsoqc1+yQ/3wJ/Rs19pJlFP6+v+fpXCppDDfirGX8RMDicxvzVzXBzlX7WqtgSWCugBqyzIIE+CzDxRxLc3tai1/U51ZThQzX/OoibkbrTW83fSs2scifSX7zmk+GrW43dr3GDWHO/LBR3MATUgAdjn1TlgAuEJLsLwDGoRVfN5lJYzV9N8mSbxlu0m7dZzaGSXweYi5FGX2g3dr/GD2LN/bJQ3PILqAGXf49U4RwQYCXfm+AxNo2fN5vLCUn2CxAnox5d3m7emWpmJT+A4EFle4DCINbc7r5o/NwRUAOeO3uplZRcIFSyKwF7PVJ31myUysS/nwwvtfX4NZ3mC5X8SgD/p2Ya2sbDJ2B5EJbHzR832GnyDucNYs0dLlXTBlxADXjAN1DlD44Aq9ya9NeDbhh1PNDPylnhk4iJ7yy/FDXc1mmuqWr2SXaihX0mau7ATuP2c94g1txPD8Uur4AacHn3RpXNQQEm/pMBjF0tmnhebr9+fDX/lCUypO4D3eZYt2Yu4QiDX7Hml4gZP23cbd5u5g9izd2sV3MHU0ANeDD3TVUPqACfw8dxQePPt253LMet/VgGl3A7Bn8NVrth/BJ/6zbHujUH7w+zwAqk7qRu4/Zz/iDW3E8PxS6ngBpwOfdFVc1hAVb8ewnubtNoj34sMyT5t0Fcg7r7dK/ir6n5zcaYJ9o02qxXcfsZZxBr7qeHYpdPQA24fHuiiuaBQKhktwA4A2nUuD1jz37yZPXrLe0HbD1+fitBQ5J7Q0MDwxbGRzC4CKl7awtjSzEkVPKVBmY9Y0xvb3tJYw2MNcbkzRZKGsAY2Hrkmo3V9fkloAY8v/Zbqy2JAJP8lQTPsLU46WVJoZqlII5AGn2nlbhM/EnB8J/txu6gmcaH+7NDYPAam8bTPnyilXyzPWbC2fCT2Dha2svcvD9v3NVsJYy9wGxsZ37Yxv3+AmPw30jdsb2sQbEGX0ANePD3UCsYUAEm+cUBvMvV4o/3Ygm+mn3EElsgjfZvNd7/fqXIHYTlmPIrRdyS6zNrPMiBe6Ee39Rq7LKM65ezIc8hcAViN4w78dBU6+USvozBX7Dm4ROhLCaqoxwCasDl2AdVMQ8FuDkrdP6ONf+A/7YbAm7JTSaapPfPxT0L6u3EeuSmGuag6R5O4CvZ6RZ2faTu3e3ELcvYfjoz8Z8NDA+5enzkVOsNSf5j0FyAenRRWTxUR3kE1IDLsxeqZB4KsOJPDuDGLo3e3s3yfZJ/wRL3o+6O6SROqGTXBcOvRfWh89edzwq3IPxNcG4Yd6PxFKiB/OmXM5dyY/qJxzzugDruWhcnr4wfbA1eb+vxLgOJpqL7LqAG3HdiJZDA9AKscohh4oYZb0SKH3dilVWynZ3BV2AnnnY03kkMVrOdSDzmwQohyS8HcBNq7hOdxC3LnH46s+o/SHIHm0Z7r10vR7iAcWNfuT9q8Q1lcVAd5RJQAy7XfqiaeSjAJD+IMG+0tehlnSw/VPP/As1XkUYXdDL/0aaR+M8HhAdcLf5w4//lSf5aa3iiTeMtu4lblrn9dA5JdmcwOC5Ko2821uur2SmW9klI3TvKsn7VUT4BNeDy7YkqmocCTPIfepiLolp0YTvLz6v5gY7mAKTRS9qZN9VYbs5n0PkxOLc17kYaEn8byJNQj77RbeyyzO+XMyv5vxI41qZuay5lQu9vg3fDuAe/K8vaVUf5BNSAy7cnqmgeCnBx9lJaeyGW2mFchpa+s8p96Hh3GEMIB2JFfH0v2FjxRwdwa0PebIGdkEZ79SJuWWL005lJfkUgbzDA9pa4DXV3alnWrTrKKaAGXM59UVUlFli9+erKkHWbGbD5bR6Jx40Hf++CFj6ZzEr+HwH8nUvjlr4v6pPsJEs8A/Xobb3kCkm2wgCbwIQdURu6vZexyxCrX86sjm9F2hth8BukrtLrtTLJXtxOTKRxR58paCeHxnYnoAbcnZ9mz0MBJvnPaMwzjTGjLSx/xBj+1qbx9s3GMnn4WWTc+EBWghT3zjR+VWXV5kMmqgHZMNKFv24Wu53rrOb7BvJ5Lo2PbmfeoIztpzOr/hRjeBtq0aW99Bhf/NC2kV1wnYFZYWgenjE2zUIDsxh0L0Mdy3pZh2L1VkANuLeeijYPBDjCjRqfcM0RXjVUG7p5uiWPV8e3j2i/hcwNYxR/b4WGif9oABNXi94403hfzb9qiRSp+7dW4mrM/xUYROdBrFnnbmYBNWCdEAl0IMDEv4eGe9g0euV000OSfwcG30bqPtNOCiZ+RW7DYfHy+LtTzcuWZK+Igj0bqVvcTlyNfUwTHjhnnY25dYrVgOfWfmo1syjQ+FO0pzk7qkcXT06bV/L9HcxhSKMXtFsSK/kbCHOoTaMdppobkvwm0HwK9eg/242t8f8rMIjOg1izztz0AmrAOh0S6FCA1Xx3EmfaKT5wExJfB3g4atE1nYRnJb8mAFe71H123fk+8e+25J6oR7t3EldzJr0KHkBnnY25c4rVgOfOXmolBQgwyf8zGC53aXzy2vQ+yY6xBkuQRm/otCQm4y8g7JUwE3e3+kcjzp8X/3nDJ7knjILhNUiHftZpbM1b51XwADrrbMydE6wGPHf2UispQICLVy2mje5ahfGRRbVF/72yuvKf1+PQKEK+BVast6Kbkpjknwngw64Wf7ARx1ezT1hiIdLoPd3E1dxJr4IH0FlnY26cYjXgubGPWkWBAj7J/s0YPM2l0UE+yS8whn9wafzRbkvi8INPMUOLRjPvd4pjY0xwN5jxlSMY2/BP3cbW/HVeBQ+g87pnw8TGxDobA3mk1YAHcttUdJkEuA1jrgyjNP5MGHc4FtkRLEPWixpZ8UcQ3LERC8SNqLszehFXMSa9Ch5AZ52NwT/FasCDv4daQQkEWM3fRprG142+B+K2XpZE8COGxhljWnmqzhCM/bsx1HvEE5uAFxgTNqIxrTwlaicD40F8vJf7189YBCdulgKi57e9JPgKEFN+FW7ymoLh0yzcCUjxh36ud67FVgOeazuq9RQmEKr5bwztMtL39PaNFvYYGjrQ/Kjp4oDNSa6m4Zeajp0HA2DwFgOzHmiavh9PmJ0bb7WTfPQDdWUnAnBUo0aSp/WyVhiztQFeacjv0JiZf6EEngxj3gG47VBDT89+L9dUxlhqwGXcFdU0kAKsZC8h7EVYdNsIlm3b4z9BY3tDLrP16NXT4bCavYi0l+DB34/gt8+c+XaFAyncftHc5DcLueHTR4GwH2rxT6aLECr5VQbYxhjeTOJGNwB/6l/3T9C9rHntWyow/kxOvKUy83kOSX4pDZa51PX0l4D2d3vwZqgBD96eqeISC/T6Q1gcWjSaW79TTLs5aS5B5pdidEFtKgIm+bWe5rKoHn2+xESzXlpeyd/hYPZBGu06pdvI6ipjd3eA2c8h3MPgbkDJP+zW+BDWo2ej8Qq4hzW386FCVvI9CZxiU7d01jd2DiRUA54Dm6gllEeA1ZX/zD59DSkk+a3GcD2bxltMXjGT/C005mCbRjuVR6M8lYQkvwHGnI80esyf5kOS3WUMVtk02q5R8SB83atfX0Oa/LW6Zuc5JPnPA8xpUS26rDy7PTiVqAEPzl6p0gERaNyIwxgscV3fiMNd+YD/fyNPXvHkBxtLZ/LQ02gW/DaYcEiUDn1hLQcNYaphNGc4JE7jHwwI06yWmSXZv0Sw55maHYEB1ybPk/G3W2PPe9is3mT9dP2JDxBx8Z83pHviKOhLecOTR27EMels9Khmn+T/aaa4scxU55mJP4zgLrY2/dsis7rJA5hMDXgAN00ll1+gf7eizL8GY3axafTkRxtw1X8skJu6NDqg/DLFVeiT/CIL3Iea+9jaKkKS/5nGXOfS6PXrVlbmW37261aU7dxalUv+9kQTNhjN6Hcdqg/pkYcdHms14A7hNE0CMwn0+WEMD8KYi5BG7+XSVcP00b2r82xk4b0Lf6ldmV7g4c0efs6CKB6FyzfD3euNMfGfpuEBNo02nGpWGR960c+HMbTzcBFWsrMDDF0av19nrnMBNeDO7TRTAjMK9OtxhD7xx1hjjkPqFjDJvxTIMVePT9B2NBfwlex4Cwwjjd7CxK8OxpzoUjfl147K+NjHfj2OsJ3Ha5rgb6a138MCN4zb8dfm6hoxnYAasM6GBPokMF4d3z6mu9pkdgSj+HsraVp96HpI/H3GmL8YYzayqRtpJbbGPCIQEj9qjGnsxxNs6jadycVX869aIkXq/q1ov1bPRrs1c4QbmTiMZvB7DtWGbp5unY+eZ3BZMLjG1dw5RZsMen414EHfQdVfagGf5J+24GrU4iOaFcrk4WeR8di4yavr1de7Z6bxWSXbzQHfA3Aiau74ZrF1/X8FWPUnkDzOky+P6/H3Z7JZVVm1+ZCJakA2jHThr4tybOdstFszq9kZgVjg0ui9zdYXqvl3DbGlTd3Tm43V9eYCasDNjTRCAh0LcHP+E50fA8LOqA3NeJcgVvL/CODvXBof20pCn2QnWeIZqEdva2W8xjwiMIjO/aqZ1fGtSPsjeDeMe/A/zc5I4zybcfMP/Aqrmo3V9eYCasDNjTRCAl0J+Er2AQvshDTaa7pAXJy9lNZeiKV2GJfBt5KQ+9Dx7jCGEA7Eivj6VubM9zGD6NzPmpnkVwTyBlePPznfz0YR61cDLkJdOeedQEj8bSBPQj36xlSLZ5L/0MNcFNWiC9vByav5gY7mAKTRS9qZN1/HDqJzv2pmJf9XAsfa1G09X89D0etWAy56B5R/XgjkSf5aZ3ACUvfcyQtmkh9EmDfaWvSyTjBCNf8v0HwVaXRBJ/Pny5xBdO5nzUz8Hd7w+CiNvjlfzkDZ1qkGXLYdUT1zViAk+eUAbkLNfWLtIlnlEIMf84Zviutx86cdTaGTVbKdncFXYN0wamjlsXtz1njaP/EPoHM/zwar/oMkd7BptPe8OwwlWrAacIk2Q6XMbQFWuAXhb4Jzw7gb9zdWy4o/OYAbuzR6ezer90n+BUvcj7o7pps4c3XuIDr3q2Yu5cb0fgx0O6COu+bqng/CutSAB2GXVOOcEfCV7HQLuz5S925uzgqdvwOxG8ad+G03i+SW3ISZH4P3z8U9C+rdxJprcwfRuZ81M/GfDQwPuXp85Fzb60FbjxrwoO2Y6h1oAW7J9ScaJbmXAd4XwLtcLf54Lxblq9lHLLEF0mj/XsSbKzGY5BcPmnO/ajbkOQSuWPNL30NzZY8HdR1qwIO6c6q7dAJ8CaOWiro/HEITDjIwC20tTlqa0+KgUM1SEEcgjb7T4pQ5PYxJ/kqCZwySc7s1t3rueH9+tzHmIRp+waVD587pjR+QxakBD8hGqcxyCzzynVw/bmhoYB593N0MVUeE+aKrRQf2cmV5kr/ekh+w9fj5vYw7qLFCJbslIHwyShd8rZdr6KdzOzU3nvAEY97UuMNmC+tzxpiHbRqt38JYDZkFATXgWUBWivkh4CvZcRbYDGn05plWzIp/L8HdbRrt0Q+ZkOTfBnEN6u7T/Yg/KDEH0bndmvkcPo4L/Bhs2B3Lh26daW9Ckt8Luvegjhlvvzko+zsX6lQDngu7qDWURuCRf+T4Hkxzj+H//QfT7Y7lmPEfzE4XxSXcjsFfg9UazdEXAAAgAElEQVRuGL/E3zqNM8jzBtG505p9ZfxQAK+waTztL3RM/LGBXOzqUePVsn5KIqAGXJKNUBlzQyCvrn6TpX23TeMXTrUiJv6TAYxdLTq0nyv21fxTlsiQug/0M09ZYw+iczc1N/5sDeAMpNElk/eEFT6baLxKdouxHI0nQemnJAJqwCXZCJUxdwRCkjeeUnQFau5z666KVW5N+utBN4w6Hujnilnhkyb+0UV4KWpDt/UzV9liD6JztzUz4SuJfMoPm7HqLwwMv3FpfFzZ9mq+16MGPN9PgNbfcwFWuAPhH/NVj1DJriT4Q5cOndnzpFME9Mn44SBeYuvxa2YjX1lyNJwBez1Sd9Zs1NQL517U7JP8axa4AzV3ytp1c0n2MgZcgNQNw6CVD2rNBplyrBFQA9ZRkEAfBHySn2sNHkTqPtQIz0q+N8FjbBo/rw/ppg0ZkuwXIE5GPbp8NvMWlWsQnXtV81Q37whJ9mMQF6AeXVTUnijv9AJqwDodEuiDwOTb/YUkuwvAMahFV/Uh3bQhWc1fTfJkm8ZbzGbeonINonMva/aV7OMGeErj1qZM8reTZn9bj3Ypaj+Ud2YBNWCdEAn0ScAn2ZEweAEMfkZwe1uLXtenVDOGDdX86yBuRupOLyL/bOVk4o8cNOde17z2AQ6w7q2kvwhw+6OGG2ZrD5SnPQE14Pa8NFoCbQmExNeM4XNg3LZI0bgT0az/MOFSGn8zMPG0pD/OegGzkJBVPpX0YzBu+1acmWS7tlMW0vjaZuPbdW635mb5116feIShMcfSmGtdGh3c6jyNm30BNeDZN1fGeSTQeOi5cViK5e7EIpftk+zfDbGRq0fvLLKOfuX2lfxzFvgbUndUsxxczC1pfeNV4cStGZuMb9w1aimC2wkrcGez2O04t1Nzs7yTr/vEf8h6+1Xcg9+1O1fjZ09ADXj2rJVJAoUJcBsu4sqJR9DtjTp+WlghfUjMCl9I+MuxyA1jGVa2koIVf3QAt3ZptN9M432SX2KJ21B3p7YUt0XnTmpuJb/GDJaAGvBg7ZeqlUDHAqz6Q0jubdNot46DlHBiSPLvA7gcNXdeO+WFJKvB4Eik0benmsck34OGp9s0rrYTtxXnTmtupw6NLb+AGnD590gVSqBnAiHJbgRwLmrRV3oWtMBArOZvIvkum8Y7tlsGq/m+JI+0abzdVHNDkt0K4HTUokvbjT2Tczc1t1uHxpdbQA243Puj6iTQU4HGh49ocK5No5GeBi4oWEjyURi+q5UPSU3TZL8F2O+h5j617nVfHX8fiN1sGr+qk6XN5NxtzZ3UoznlFFADLue+qCoJ9E2Aif9SYBhz9fiEviWZhcC+kh1vYYeRurd0mo6LuS2t/x4WuGHcjr824nArPp6r/RiCezlW4Ocdx57CuRc1d1qP5pVPQA24fHuiiiTQVwEu5TC9vxfBDWMF7utrsj4F52JuSuvH4NxmuBtj3aRhxZ8dEOjS+P2NOD7JzrK0QN0d1lXcSc69rLmbujS3PAJqwOXZC1UigVkTYNV/LJCbujQ6YNaS9jBR40H0FrgPNfexbsNyCZ/IMPEd4ok7RtH462DdMJbj/3Udex3nXtbcbV2aXw4BNeBy7IOqkMCsCtAQTBpPS3IHo4brZjV5l8lY5S6kP3/NAwbYZbiJ6Uz8YQQnGjCI65C6s3sSd41z4333R96rnngoQk9q7kV9ilGsgBpwsf7KLoHCBJjkb6ExB9s02qmwIjpIHJL8BhhzPtLoSx1Mn3ZKqOZ/BLFBQPg/H8jqNgeIpcaY3WHMNQFsfjc04unWuY/ibvym29yaX24BNeBy74+qk0BfBUKS/SCQl0b1oc/3NVGPgueV8XdYYF+bxv/So5CPhmGSf5nGvArEab2MTfD5xpjGp6m/BeKWmWIHE55mYQ8xud0a9yLtZR2KVT4BNeDy7YkqksCsCbCavYjEJXjYDeNXWDVriTtIxGdzPS5s/Nmc+6EW/6SDEE2nMMkvDYbLXBr3pAk/WrMJJ9PYY5o5hyT/BoAbUXNnNC1WAwZeQA144LdQC5BAdwKs+vMCw19cGh/dXaT+zvZJdqqFfQJq7pB+ZWKVS0h/K4wbRoo/dJtn3ZqbOTPha2nyE2waP7fbvJo/GAJqwIOxT6pSAn0T4GI+feIrPdZtg+Wo9S1RF4G5hFUGv2zNV6d+30WoplOZ+FMD+ARXi7pq9JNrbuYcKv52gCcgja5oWqQGzAkBNeA5sY1ahAS6E2Dij6LhNjaN9u0uUn9mhyS/FAbLkLqe/Gl4piq5CRdyw4lfSPbBctzY6Yqmqnk6Z1/JjrDAjkijf+00n+YNnoAa8ODtmSqWQF8EQpItD8TRUT26ui8JOgyaV/I9LXiqTeMlHYZoexor+TsIs49No7aeG7w20Uw1T3bmCJ/MuNHww05YPnRH28VqwsAKqAEP7NapcAn0VoDVfB/SHGXTaNveRu4uWkjynwPmNNSiy7qL1N5sJvkN3pjzow6+7jRTzZOdfZJ/xgIPo+Y+2F6FGj3oAmrAg76Dql8CPRRgNb8qMFzn0qGe3Iii29J8Mn6Yhd0FtejV3cZqdz6T7F8Ie56tueF25rZS81pnb8zNkbFXrXlv+8F28mjs4AuoAQ/+HmoFEuiZACvj2xD2WkRuGHfhLz0L3EEgbsEnMPdjYNgV9aFlHYToegqT/KIA3udqcUu3vGy15rXOxphfwOAbSN1nuy5WAQZOQA144LZMBQ+SAJN8PxpzBoz5bfO6sYAwsDW3VfOx/RvBxJ8VGODqcVcPI+i2Ql/JzrYwxJqHJHQbr5P53Ozh5zCKx9b8QvLLZjEeqdkSqZt4sMNMP6GSX2OMWWrr0TObjdX1uSmgBjw391WrKonAmldEvw40hwYb6jOVFdEeD5rfoN7d11+6XfraV3F5CLsNrRjq+HF83dQxvnh828ja75filXjFHx/AYZdGMz72sN2aG87mLvM3GIRurDR3cAXUgAd371T5gAiw6t9HclebRntOV3KWZLs64nO2HrX1fmO/CFqpuV+5G3FDkl8N4FrU3Dn9zNNq7FDJxzz4zjiNr51uTtlqbnVtGlecgBpwcfbKPI8EmOS3epjTo1p06VTLDtX8J6A5D2n05bKwNKu5X3Xm1XxfR3Mk0mi7fuVoNy6T/M2EOcTWohdNNbeMNbe7Ro2ffQE14Nk3V8Z5KMBK/ioCp9nUPea7rL7qD7Hk3kij3cpEM1PN/awzJH45yKNQj77VzzztxmaSfz8Al7uaO2/y3LLW3O4aNX52BdSAZ9db2eaxAJP8kkDe5urxqWsZfr/N7xc9deVTRhG4D1bEHd91qV+sU9Xcr1yNuL6SHW2BrZFG+/UzTyexuTjbkRaX4fFuGDfh4bUxylxzJ+vUnNkTUAOePWtlmucCXLK6yuCWrfLjI4vuWfS7iYaTZKdZ4nGoR+8sI89UNferzpWbr3zGem5oFNZvg+ULynlP6kr+uQD+zaXxUQ2HQai5X/uluN0LqAF3b6gIEmhZgNXslEA8yaXRO1Ynq5fGdLcAq4eRrt/1k3daLqLNgevW3ObUtob7JP+8AR9wtfjDbU2cxcFMHnoauWAsg3/+gnTB3YNQ8yzyKFWbAmrAbYJpuAS6EXjk+bBh1CPs7wzeB+JWpO7fu4nZ77nr1hzX4hv6kS+rZjs52ovxsB0p/XOJE/8hgtt5w3MGpeZ+7Jlidi+gBty9oSJIoC0BVvKDafBeAxMhts9va3Irg1caZxYZ38rQxhjciYeajZ2oGWY/m0b/0mxsJ9dDkv8ANJegHp3fyfxezeGWXL+VWMzCLYYmh+Gni665lXo1ppwCasDl3BdVNccFQpI3mt6QMWZ1j5e6wBjjGm9PNo1LYxu/BPxx0Z8e//RlT286PiT5jwPNBVE9uqhp7DYGsJIfQJiDbBq9uI1pPR/qK/lXANN4HON4C8EXGIPVNnUbtDBWQyQwpYAasA6GBAoQYDXbhbTnIz1xBOaEntwJiYaWSRg15B8AXIbUnTXT0nySX2yAu1zNfbwVgkbNhvZ8k9qRXt29qVGzScJojnBwXIuva6WOfo1h9U8bkE8a9Qx7xfX4punyrHX2Jai5XxaKOzsCasCz46wsEniMgE/yLxrg167mju8Fj6/6Ewz5LGvCOTTuOvChEdQ3emCq2EzyVxI4w9Zc0k7uftXs0uit7dTRr7FM/LsIvsbWoldMl2Otc1lq7peF4vZfQA24/8bKIIEpBbj44U1p41HYfDGWrzfaDROXrBphiFasDtnIwhUL7/NJdqYhnKtH75sqbkjym4MxZ0Zp9LV28vaz5nbq6OfYkOQ/BcxnUIu+OjnPZOd+1qHYc19ADXju77FWWGIBX8mOM8BmLo3e3E2ZPsm/bMh7XT0+sRGHW/3l8Vy90Si83x33DN26bmxW/HsJ7m7TaI9Ocvar5k5q6cecrJK9PIL9FFK3+eT4k537kV8x54+AGvD82WuttKQCIfH3guE9qMff76REVrLdCPsZm7rN1p3vq/5QS74cafSqtf+fz+HjuKDxnqvfY6g2dEsn+Rpz+lVzp/X0el7jA1kWWIHUnfSo3TTOvc6tePNHQA14/uy1VlpSgbyav8nSvMum0Y6dlBiS/MYAc25Ui74yeX6o5LcA5gyk0SUTr4yT7JMBiF0tOrSTXGvndFszk/xGP03N3dTVq7mrklWbDZmoDmbDqC/81SO/dEzv3Ku8ijO/BNSA59d+a7UlFQhJ/j0AV6DmPtdOiaz6d5Lcy6bRy6ealyf5Hs7gdKSuyur41qS9HnTDqGPKD2e1k7tfNbdTQz/H+iQ70QLPRC06sJlzP+tQ7LkroAY8d/dWKxsggaySvTCCvdzEdqSVG2NMvJpt3DQiC6M5w95xPf7pdMv1Sf41S9xhwO2DwY9c6s7sBU0/a+5Ffd3GWPN1ozEYvscYXNDMudt8mj//BNSA59+ea8UlFfBJfq41fBBp/KFWSmSS/Xsw2NCl0btmGr966eok9u5OY1C3qduilditjmnUDGOeEmi+2MocB/PWYMyfmtXcSqzZGJNX8rdaY04izLcGpebZcFGO3gioAffGUVEk0LXAP6r/eOoirjcK+h1QX3DXTAFZWb0F4W6Cc8O4G/c3S86q/6A3vDeqRVc2G9vO9Ufu4YwfGWOWAWbGB0qQ5mkw2MYgvBi1+Cft5ClyLCt8r4nMZa04F1mncg+egBrw4O2ZKp7DAj7JjrTA9qhFr5uxAVfzrwfyZpfGpxfNEZL8W8aYrWwabTJTLSHJf2uMud2u86nsomtXfgkUKaAGXKS+cktgCoGQ+DsBHotpXq2ymr+GxEk2dVuWBTAk+cMEz3S1+CNT1eSr2cdBHG7TaGFZalYdEihaQA246B1QfglMEsgr+d4OOAape95UOEz8Lzx5clSPLi8Lnq9kp8PgPbYeLZqqplDJV9LwM64eH1mWmlWHBIoWUAMuegeUXwJTvgrOvwmDH2HSJ5aZ+MNpuLNNo9eWDc4n+R+sMTdjUm1M8m8GY7Z3afS0stWseiRQpIAacJH6yi2BaQRY5Vak/xG8G8Y9+J/GMG7Of6LzY4DbGTXcXjY8JtyPxl8MugrquGei5go3J3wdxu2PFBM3A9GPBCTwiIAasE6CBEoq4JPskxY2Rs1N3LWKVf+pwJC5NP5ASUs2IcmWwdgIqXvuRM2Jv4Mm5DaNtylrzapLAkUJqAEXJa+8EmgiwBFuxLjxijdMPDSBtN9G5oYxir+XFY8jKzdhPPTrgPD2Ro2W9gursvFnLRpd1PgEtH4kIIF1BNSAdRwkUGIBXxl/r4XdvVFiYLjG1Yc+XeJyJ0oLSX6pMeYla+r8oU2jfctes+qTQBECasBFqCvnvBdg4o8Nhs+2hn9rhkGDdzfGwPCzzcaW5ToN3r+m5rN6XRONeSWM+U5rcfEME9zRWIH7WhuvURKYPQE14NmzViYJPCoQqvlVMOapgeHiZiww7mRjaGjCMc3GluU6jD114q/mJny4lzWB2NEAexryaoI3zhgb2ATEuxBlS3HXwl/2sg7FkkAvBNSAe6GoGBJoU4CGYNJ4f5cHoxZfN910Vv1HAjlx/2YL3IWa+3ibqWZ9eL9qZpUbMDTMzDGkORnWDaOGf0y3wFDNriL5Xy4d6vmr8FlHVcI5KaAGPCe3VYsaBIG8Mn6ABd5u03inqerlUj6T3o8hPPIABVp/15p7P/+mrOvrZ82s+NMDuL5Lo3f7JP+sJR5C3U15Yw8uyV/HwA/r09dlPSmqqyGgBqxzIIECBUKS/wA0l6AenT+5DJ/kFxjyj64eT/zp2Veyky3sxkjdxCeMy/jTr5q5mFvS+hsRu2HciT9xSz6F2cQvJztiBe6cbBGS7G4w+jDquLqMTqpJAmrAOgMSKFiAVb6I9JfgYTeMX2HV2nJYyXYm8GUscsNYhmziFfA2jLnSj4F8M+px4wlEpfrpZ80hyb5BmJ+6WvyJtYv21eyDoHmhTeN/XReCif8Qye1sPdqnVEAqRgKTBPQKWEdCAgUL+CT/vAUeQM09+oGlkGTXo9GAa9F//J/mUs3fRvLNNo1fWnDZj0nfr5qZ5K+l4Qk2jSdu7rHuT0iyO2BwPNLomxO/pCR8Gs3E3cK2Qw3Ly2akeiSwroAasM6DBAoW4GI+ndaPwbptsBw1VvMDSXOATaO136Wd1HTyHwLmItSiCwsu/dH0/aw5VLLbAZyANLpi8nqZ5HuRPN7W460a13w1P8+Qf3VpfFRZbFSHBKYTUAPW2ZBACQR8JTsawPOwsXsD72/8mdkdgDp+OFVprPAlhL8IG7th/BB50eXzJYz6VTMr/gMEd7JptNd06wxJfgWIG4yzNzP4y/CgG8Zv8XDRLsovgWYCasDNhHRdArMkEJJsOQzuCjQrXT1620xpfSX/Dwv8Dqk7dpbKmzYNE39SIJ/R65o5widP3IrTup2wHHdMVwCX8LkM/gZjeBuIr6Iefb5oE+WXQCsCasCtKGmMBGZBwCf+MAtzhDH2Rajhv2dKySr/mZx4pbxk7ZOHZqHEx6RY87Sj5cDEd3J7WrNP8s8YcJWrxUc0W1ueZN+2BktsGj272Vhdl0BZBNSAy7ITqkMCbQr4JPuoMai6NHpDm1N7Ntwn+X9ag+VIG3frav7Tas2scnvSX43ghrECDzaLzMXcsJVxzeLougRmU0ANeDa1lUsCPRYISbYC1hyG5fF3exy6aTguyV7BYM62aby46eB1BrRSc6jk1wC4GqkbmPtft2OgsRJoCKgB6xxIYIAFWMn3J3iYTeMXzPYyQpL9DMTZqEdN72e9bm3Nam52fbbXqXwS6JeAGnC/ZBVXArMkUMSrRSb+3WTY09bjiUcltvszU82tvEJuN5/GS6CMAmrAZdwV1SSBNgTafb+0jdBTDm283zrxvWW4PVHDzZ3Em67mxnvEFjZBzb2xk7iaI4FBElADHqTdUq0SmEagnU8Md4voq9kZlnYBUvfebmIx8Z8OCKvXfsq5LJ/s7mZNmiuBdgTUgNvR0lgJlFSg1e/Mdlv+2u/cInPDGMWfu4k3ueYyfbe5m3VprgRaFVADblVK4yRQcoFW7hrV7RLW3nUKdffJbmM15q+tGXRnl+nuXr1Ym2JIoJmAGnAzIV2XwAAJzHTf5G6XMfm+y83icQmf2GzMRBMOofFkJwvwE2W6v3UrtWuMBLoRUAPuRk9zJVAygZmeHNRtqZOfPDRTPJ/kF8OYxv2bH2qWFwaLaOhtGm3QbKyuS2AuCagBz6Xd1FokMPFIvvzyAN607rNzu4VpPHvXEjsgjfZuJRafzfW4cOKT0vuhhp9MN6fszzhuZa0aI4FOBdSAO5XTPAmUVICLuSWtvxGxG8ad+FO3ZXJLPoWZH0PwO2LFgjtbjcdKfjBh9rNp9C/TzfGV7GQLuzFS9/ZW42qcBOaKgBrwXNlJrUMC6wiw4k8P4Poujd7dLYxP8s9a4iHU3ZHtxmKS/9gzXBDVhy6aPJeLuZjW3wXnhnE3ftNubI2XwKALqAEP+g6qfglMIcAqN2CY+BPwa5DiZ50iMeELSH8l7MTTjv7RbhxWs11InI/UDcOA685vvE9sgbtQcx9vN67GS2AuCKgBz4Vd1BokMFUTTvy7CL7G1qJXdAoUqvl3QVyJ1J3baQwm/osB4deuFh+/Nkae5K+0hp+0aVzpNK7mSWDQBdSAB30HVb8EZhBgkv/Uw3wmqkVfbRcqr+ZvdDTvQRq9sN25647nYm46cetK5zbD3RhrXAtJfjOMORNp9LVuYmuuBAZZQA14kHdPtUugiQAr2csJ+ymbus3bxQqJvwcMh6Ief6/duZPHs+KPC+BmLo3e7Cvj77WwuyON9ug2ruZLYJAF1IAHefdUuwRaEGAl/0oAV7g0PqmF4RNDfJIda4nFqEdvanVOs3EhyUeDMR+0xpwPhD1QG7ql2Rxdl8BcFlADnsu7q7UNnACX5K9rp2gsj77ebDyTVZvRRCmMG0aKXzcfz2fR+DGYPEG63r3Nxrd6ndX8TSROA8w3UHOHtjpP4yQwVwXUgOfqzmpdAyfAEQ4z9rcZY242NH+dcQEwjzfGbA+Xb42715t4X3WmHyb+xAA+09WiA5uN9dX8Qkv8Bqk7rtnYdq8zGT/I+PhK3IP/aXeuxktgrgmoAc+1HdV6BlqAiT+chjvbNHrtTAsJSf5NGPwIqTuzlQXT0JkkjOY2HBQvj/9rujnZkuxlUbAXmNSOwMC3EltjJCCBzgTUgDtz0ywJ9E2Aif+FJ0+O6tHlUyXJK/neDjgGqXteO0Wwkr+VMAfaNNp5unkhyX8EmgtRj77YTmyNlYAE2hdQA27fTDMk0FcBVvPXkDjJpm7LqRKFxN8J8FjUoivbLYSV/DoPc3GURl+YPDdP8rc7mv1Rj3ZpN67GS0AC7QuoAbdvphkS6LsAq/nXA3mzS+PT103mk+xIC2yPWtTWh7XWxmCSvZjAVyc+kFXD+KP/v8qhiQ9ekW9EGv+47wtUAglIwKgB6xBIoIQCrKzegnA3rcSqkQ1qG/yxUeI/qv946iKuNwr6HVBfcFenZTPJzw/gn10t/sjaGL6afdwST0YaHdxpXM2TgATaE1ADbs9LoyUwawJMsn8PBhu6NHpXI6lP8nOt4YNI4w91UwRHVm7CeGgsc36rBXcvSFcvXZ3E3t2ObHwYo4t+201szZWABFoXUANu3UojJTCrAtyS6zMLo55h4hm8DvZyxHYEd6LpQ+6bFcqK/3AAn+vS6PU+yb9miTtQd6c0m6frEpBA7wTUgHtnqUgS6LkAq/6dJPdqBAZwBWruc71KwsTXAsOlFnZfpK7aq7iKIwEJtCagBtyak0ZJoDCBkPg/GMONaMxjnqk7U1F20uP/HjuWIzRmV2P4AxqMTr7+mPnAJqs5/sH1enh3rMJQlVgCJRBQAy7BJqgECcwkwEr+KcK8CQaPfmiqJ2IwLyHNq2F4lTH44UwxgwnPtsa+2wS7GCvw+57kVxAJzHMBNeB5fgC0/MEQ8En+ZUvci7o7sRcVc6u/PJ6rNxoN9EdYuDOw4O8juP0J097+MiT5t0lc4+ru073IrxgSkIDR15B0CCQwCAJcsmqEIboHIRvGioX3dVszk+zMQDhXj97nK/k5BvQujQ+fKi6T/PU05nCbRtt3m1fzJSCB/xXQK2CdBgkMiICvZicY4lkujd7aTclMxp9HY6/7B1eObFTf6AFW/v4kYv1RGL8L0qFfTI7Nqk89eUSURt/pJq/mSkAC/1dADVgnQgIDIkBzvGVy3CgQDkYtvq7TslnJrwzA9S51Z62N4RP/fku+FPXoNevGZdV/JJBbuDTav9N8micBCUwtoAaskyGBARLIK/kBFuYgm0Yv7qRsLs5fR4sP29RtM3l+SPwyBJ6CFY88Y5hLVz6Tfmgs837LBfcsqHeST3MkIIHpBdSAdTokMGACIcl/AJpLUI/Ob7d0Jv4uH3hMtCK6avLcfHH+amdxMlK3xUQDTvIvBPJ+V4+PaTePxktAAs0F1ICbG2mEBEolkFWznSLai83DdgS/wqpWi2PiP0RwO1uL9pluTqjml4G41TDcTODLWOSGsQxZqzk0TgISaF1ADbh1K42UQGkEfJJ/3oIPoBZ/uJWimDz0NHLBWAb//AXpgrunm7M6Wb00prsF1vzC01wYpdEFrcTXGAlIoH0BNeD2zTRDAoULrNx85TPWc0OjsH4bLF9Qa1YQK/nnAvg3l8ZHNRsbkvwKY7CFTd1Is7G6LgEJdC6gBty5nWZKoFABX8mOtsDWSKP9ZiqEi7MdaXEZHu+GcRMeblY0d+DCVsY1i6PrEpDAzAJqwDohEhhggZD45SCPQj361nTLYJJ/PyBc7mpD5w3wUlW6BOacgBrwnNtSLWg+CeTVfF9HcyTSaLup1s0kfzNhDrG16EXzyUVrlcAgCKgBD8IuqUYJzCAQkvxqANei5s6ZPCxU8jEPvjNO42uFKAEJlEtADbhc+6FqJNC2wPji8W0ja7+PyA3jLvxlbQBW/PEBHHZp9Ja2g2qCBCTQdwE14L4TK4EE+i/gK9nZFpZI3fsb2bgZn8PIj61pyr/sfwXKIAEJtCugBtyumMZLoIQC3IJPYO7HwLAr6kPLmOQXBfA+V4s/VsJyVZIEJGD0OEIdAgnMGQGfjB9mYXcx5DkEzrO1aHjOLE4LkcAcFNAr4Dm4qVrS3BPg4oee3sqqaNe7xpiwMBj+W5QOfamVORojAQkUI6AGXIy7skqgZQGf5JfAmFcZY/7adBLM4wwNbRpt2HSsBkhAAoUKqAEXyq/kEmguwJcw4v2N93d5AOrxD6ebwU24kBv6MVi3D5bjxuaRNUICEihSQA24SH3llkCLAnl1/G2O9s1Io5dO24ATf2oAn+Bq0SEthtUwCUigQAE14ALxlVoC7QiEJL8eMF9GLfqPyfNY5RLS3wrjhpHiD+3E1VgJSPkWfWYAAALySURBVKAYATXgYtyVVQJtC7DCnQk/5TN6QyW7jDA/d2l8WtuBNUECEihEQA24EHYllUBnAj7JL7AGf0DqPro2Aiv5ngRPsWm8tLOomiUBCRQhoAZchLpySqBDAS7lM+n9GILbAiuwohEmJNkyWJyC5dHXOwyraRKQQAECasAFoCulBLoR8El2jDV2CVL3Bib+MIK72Fr06m5iaq4EJDD7AmrAs2+ujBLoWiAkWR3AcaQ5D8btghS/6DqoAkhAArMqoAY8q9xKJoHeCDDJX09jzqLh11waTzyAQT8SkMBgCagBD9Z+qVoJPCrAhK83C8x3cTua3yFLbhKQQOkE1IBLtyUqSAISkIAE5oOAGvB82GWtUQISkIAESiegBly6LVFBEpCABCQwHwTUgOfDLmuNEpCABCRQOgE14NJtiQqSgAQkIIH5IKAGPB92WWuUgAQkIIHSCagBl25LVJAEJCABCcwHATXg+bDLWqMEJCABCZROQA24dFuigiQgAQlIYD4IqAHPh13WGiUgAQlIoHQCasCl2xIVJAEJSEAC80FADXg+7LLWKAEJSEACpRNQAy7dlqggCUhAAhKYDwJqwPNhl7VGCUhAAhIonYAacOm2RAVJQAISkMB8EFADng+7rDVKQAISkEDpBNSAS7clKkgCEpCABOaDgBrwfNhlrVECEpCABEonoAZcui1RQRKQgAQkMB8E1IDnwy5rjRKQgAQkUDoBNeDSbYkKkoAEJCCB+SCgBjwfdllrlIAEJCCB0gmoAZduS1SQBCQgAQnMBwE14Pmwy1qjBCQgAQmUTkANuHRbooIkIAEJSGA+CKgBz4dd1holIAEJSKB0AmrApdsSFSQBCUhAAvNBQA14Puyy1igBCUhAAqUTUAMu3ZaoIAlIQAISmA8CasDzYZe1RglIQAISKJ2AGnDptkQFSUACEpDAfBBQA54Pu6w1SkACEpBA6QTUgEu3JSpIAhKQgATmg4Aa8HzYZa1RAhKQgARKJ/D/ASAfvw07dZQJAAAAAElFTkSuQmCC</pentrails><costumes><list struct="atomic" id="44"></list></costumes><sounds><list struct="atomic" id="45"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="-6" y="0.9999999999999432" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="254,41,252,1" pen="tip" id="50"><costumes><list struct="atomic" id="51"></list></costumes><sounds><list struct="atomic" id="52"></list></sounds><blocks></blocks><variables></variables><scripts><script x="129" y="107.33333333333337"><block s="receiveGo"></block><block s="clear"></block><custom-block s="Housekeeping"></custom-block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>255,20,73,1</color></block><block s="forward"><l>100</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>87,225,255,1</color></block><block s="forward"><l>50</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>254,41,252,1</color></block><block s="forward"><l>25</l></block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">These are the raw steps, 3 layers of triangles</comment></block><block s="doWait"><l>.5</l></block><custom-block s="Housekeeping (2)"></custom-block><custom-block s="nested triangle, size: %s"><l>90</l><comment w="90" collapsed="false">Custom Block incorporated with abstraction</comment></custom-block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="U7L2-TriangleFractal-Student Version-Liliana " app="Snap! 7, https://snap.berkeley.edu" version="2"></media></snapdata>