<snapdata remixID="12477600"><project name="M6p1-1 FractalsIterats_Triangle" app="Snap! 8.2, https://snap.berkeley.edu" version="2"><notes> Començarem calculant el Triangle de Sierpinsky amb el joc del caos. El mètode consisteix en primer lloc en posar les coordenades dels vèrtexs en una llista de punts. Llavors cal seguir el següent algorisme:&#xD;1) Prendre un punt qualsevol de dins del triangle&#xD;2) Escollir un dels 3 vèrtexs de forma aleatòria&#xD;3) Calcular la distància entre el punt i el vèrtex escollit&#xD;4) Acostar-te en direcció al vèrtex a un punt que està a la meitat de la distància calculada al punt 3&#xD;5) Tornar al punt 1 considerant com a nou punt el que hem calculat al punt 4.&#xD;Aquest projecte és dins dels materials que trobareu a http://ja.cat/matsnap&#xD;</notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="M6p1-1 FractalsIterats_Triangle"><notes> Començarem calculant el Triangle de Sierpinsky amb el joc del caos. El mètode consisteix en primer lloc en posar les coordenades dels vèrtexs en una llista de punts. Llavors cal seguir el següent algorisme:&#xD;1) Prendre un punt qualsevol de dins del triangle&#xD;2) Escollir un dels 3 vèrtexs de forma aleatòria&#xD;3) Calcular la distància entre el punt i el vèrtex escollit&#xD;4) Acostar-te en direcció al vèrtex a un punt que està a la meitat de la distància calculada al punt 3&#xD;5) Tornar al punt 1 considerant com a nou punt el que hem calculat al punt 4.&#xD;Aquest projecte és dins dels materials que trobareu a http://ja.cat/matsnap&#xD;</notes><hidden></hidden><headers></headers><code></code><blocks></blocks><stage name="Escenari" 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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</pentrails><costumes><list struct="atomic" id="6"></list></costumes><sounds><list struct="atomic" id="7"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Objecte" idx="1" x="84.5153417010622" y="-15.708675065048084" heading="243" scale="0.02" volume="100" pan="0" rotation="2" draggable="true" costume="2" color="80,80,80,1" pen="tip" id="12"><costumes><list id="13"><item><ref mediaID="Objecte_cst_alonzo"></ref></item><item><ref mediaID="Objecte_cst_Puntasso"></ref></item></list></costumes><sounds><list struct="atomic" id="14"></list></sounds><blocks></blocks><variables></variables><scripts><script x="68" y="10"><block s="receiveGo"></block><block s="clear"></block><block s="show"></block><block s="doSwitchToCostume"><l>Puntasso</l></block><block s="setScale"><l>2</l></block><block s="setHeading"><l>90</l></block><block s="gotoXY"><l>-150</l><l>-130</l></block><block s="doSetVar"><l>LlistaDePunts</l><block s="reportNewList"><list><block s="reportNewList"><list><block s="xPosition"></block><block s="yPosition"></block></list></block></list></block></block><block s="doRepeat"><l>2</l><script><block s="forward"><l>300</l></block><block s="turnLeft"><l>120</l></block><block s="doAddToList"><block s="reportNewList"><list><block s="xPosition"></block><block s="yPosition"></block></list></block><block var="LlistaDePunts"/></block></script></block><block s="doWarp"><script><block s="doForever"><script><block s="doSetVar"><l>Vertex</l><block s="reportListItem"><block s="reportRandom"><l>1</l><l>3</l></block><block var="LlistaDePunts"/></block></block><block s="doFaceTowards"><block var="Vertex"/></block><block s="forward"><block s="reportQuotient"><block s="reportRelationTo"><l><option>distance</option></l><block var="Vertex"/></block><l>2</l></block></block><block s="doStamp"></block></script></block></script></block></script></scripts></sprite><watcher var="Punts" style="normal" x="10" y="103.000002" color="243,118,29" hidden="true"/><watcher var="Vertex" style="normal" x="10" y="145.00000599999998" color="243,118,29" hidden="true"/><watcher var="LlistaDePunts" style="normal" x="15" y="37.00000799999998" color="243,118,29" hidden="true"/></sprites></stage><variables><variable name="Punts"><l>8</l></variable><variable name="Vertex"><list struct="atomic" id="92">-150,-130</list></variable><variable name="LlistaDePunts"><list id="93"><item><ref id="92"></ref></item><item><list struct="atomic" id="94">150,-130</list></item><item><list struct="atomic" id="95">0,129.8076211353316</list></item></list></variable></variables></scene></scenes></project><media name="M6p1-1 FractalsIterats_Triangle" app="Snap! 8.2, https://snap.berkeley.edu" version="2"><costume name="alonzo" center-x="45" center-y="60" image="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFoAAAB4CAYAAAByzOU/AAAAAXNSR0IArs4c6QAAEwJJREFUeF7tXXtwFdUZ/+5eniFAXlgcGkggiVhFA3V8ANa0moh2poROHRCrDY/RjgwKHYtSsQSLitYpAUandXhEpiI+RuK0VR7tGFRAnRai2BElEIRhykhCAobwkNzb+Tac5dvvnt09Z+/ePG5y/8lk95yz5/z22+99vhMCzd8z5dNyLtTW5vzv4NdNL+48XqPZvds2D6msHMH9asu28t5RKD0PMFj06QNw8jsDKgtKiisWlm88pDJWd23jCfTsCVnzjNZoOQVYBlZGRvqSP71TW95dgfRatyvQM27KrIxG4Vd0kP79wzB8WD84fPQsnDnTahvfgPCnY6YuLJo/f36T14O7231HoDnImRm9oXTSZTDxhjQLow8/boKqzd9Aw4nvrGvITnoZRlEP/7aTkhRoZBcXWqPLRdMr8gbAQ7OzIaV/OIYQW860woa3jsGOTy4RcQ/Ysd9rDNAPjh9S2BKJ7BFNs4f1g8fm5khBpsMhda/ZcLSHsh14YgzQM28aUh2JRm7B9siPn1+cb4Jc9e438OEnTSabQPBH5w2AkqJMyMrobQ29r/Y0rFx9xOLdPZR9CXUb0DPHDymLRCLrxO1H5+aYgK5+5aiNNdCXhmxl9j3DLMBRSC5bdagHbEbZNqBnjc881BqBEdhmwvVpJoBuINOxJk8aAqV3XGZe6gHbhUdTakaW8eSCUSZgq1YftnqFQvBywe3F5XVbthVeAGOeYDEyodkDtoPWQakZqXPcNYNsLMAIGdvX7jpeRLv/4ZfXFR06WFcpvgK8h6wEhWcPZUuA5tSMqhwXaldOXZQjM0SWL1+e9tmbT1VGW6OTxdCcjSx+7oBNG3EaK5mNGJNHU2qWLXZUXu6Pn/jrv6vdgKAGDrKeF5eNtppz1a87WpAm0GU3ZkadQDQMY8banccrvagNKfvzN5bWCDYiNBbRTwb22o++KfQaN1num0D/5s688hMnGhfTRSFPzh01otyLkmmfGeMzK6IReBivUfYh2mytboBXNx2zCdd1uxrKkgVMt3VY6t39N2WWpqanFzY3Ntbk3l5c48ftSVkQp2gxCa4udhevn6ebVJXaqH+EWpSy/itXH4Y9e7+1bqmyJ9W5dMZ2gQCN/pELkUi18FnL2AZdPDqi0Ho8cvSsdTnFMMYms8cvbqC5EER3Kho7Mk8fB/uRJfttpnrupOJCPyyrM1Iwn1NcQCMln4NIldA0kGWgsYKBAZUftx6TWe3zDTRahUdq66poiGvW9GG2wIAK2FztC4VDb6/bUV+q0rcrtfEFtEwd9AOyAApdsG9vPn5J7TNgxbqdDfO6EpBec9UCGqPh+7f8q5I6k5BdoJdv3JiBXs9yvc/VvmTTRJSBRn9Ir0ikgrIKFHwPzR4u5cnIf1Eg0sCAG9LJrol4Ai1zGiFgY8cMNCmZahfIb3fvPWXTkZHikdrRV+0FOoLNNZFkcUC5As21CgQYgZs+ZahN6NWf+M4MEHxZe9qRaGX9ZI2TVRNxBJqHtRAUHrbCaxwYAR6qar2gNYcn3qgIzRhNJAQvd3WfiBRo6hwSwMmsvd17vzUpmSbShAxYcc1di8qF71rG2538IJTCMYVh2/YG61JX94nEAM1BdhJ4nOoQESdNgZvoXr4QgW4y+URco+BOOR1c78W0guy83FI3lyoHG4Upaiw6mkhXTl+wgEYduW7zthrBUznIKPB2f3YKtm5v8J0Cxvn+3NnDPfVvfO7vnzsQqE/E1KReX1oRAiMHQlCpEtiIy0gAAAtoyjKEhlB/4jzgQjExhubXUYGXP+knpTqOoBkTsqpEfFGVhQSticy88bKaCLReK9bRKxyav3pHfUW8YLr1t4CmGUpeD8RPODUjvcJPmi7/ckT+iNczgwqFYYDjfBQ20efhehKtr9siLHwCfPGoshnhSOVVv3i80ik1F4H0onDOQv64uMDTmMG5BBEKk2lUboLciwBU79uEIXrkGk80FTWebCoMRUJp0VCkJj0tvSk9I6069Yf31LjlPXNhh164guLb5jmBLsuKUpk094mgOqnjgKJfLsohEXxItNfQ0wRXWTwHWfTBT/KCYcyTCRu/VI1jx6P20Yg/6vPPrrq0I6Tyo4ZA8JBhFsjAMrcpfZiTfs2zo0TuntfLlTmg+oRgyku7Gqrc+iJb+3LztjrRZt2Kq+CRJV9Zgl4lf8Vrbk73AwGafo5oYmdl9rZlOjnxQJ4hRZNuvBaEYKPaJ7QhFR0bWeOB2rr3cGyRukZZUSKtz0CAphRdfEsmTP/5UKWMUtRnv3ht6SGhu6v4QegLkCVSumkPNFIvDCYqYBPJpwMBmlImChgMzuJPJaOUagE0QdKLosV9fAbN7XOLO1KCEL4btBEEnw4b8PWanQ1tGZoB/wIBGinz09eWNoq5LVkwygoGcLBxMVfftahQaDCcb6qqehQHVW8fZ3Fi49OMh/9rDXft1EXpidhVFgjQOEtq8Qn2IWZPqcbk12ybHLXUvHJCnAiNe/u42sfZFPUgIq8Xal6iBGJgQHsJNpll18+IlmHSDO2L3sLnFxf4+nCd1D4UgnW1hyuE2c2zXWm/RJnjgQGNyNx/Y2aTm2CT7dyKhEPlo4pvq6JqF2U9OojL1D78eqhfA8fjXw31RuoaQKrzCxRoKmycBJvMj80n65d94DgysOn4nK3hPQxgiC0ksp0NqmC6tfMFNFqCOCjPlVMVbLLIDJ2kX4qmmgjdGYbX8cWX3jHE3GXGf+ih/O2Sr6zLibAQtYBGgM9GoULkdaAGMTgtvTK7eE6FFboi+xTvnjLU3Iso+yHloQ4r9i4i3xydl2LtX4yXioT/HKP0o/MHeDqtqIWoYmXqzk8LaKpZ0AcJtykCvveNp0vFXkU/erHuAoJqTy3ERPBpLaC9fNZm/Y5wqFo49rsS0JRPJ8Jw0QKaJ5uX3JJhffoyyopHqAVFqarjICub89g+q/kVk4pzvfzqqmNjOy2gubATvgnktVWbj9vSDlTDVDqTTXRbargErU9rAY0LpdvcuHGBqhvGGVEA4YZQrxSwRAOnO34iHUzaQPOYX1diD17AcwdVkH4PbaBxstQw6Yoswg3wRKl5voDm+1ZUI9leFNUZ7lPnFBYZCCrnzxfQCEg8Mb/OAKjTHKinEdXVlz5quFREKo6J+wbaBJskonQlndkLrwcf23cpM0ohFuk1nrZ6xwekMTi8p5IlqjKpjm6TCCsxLoo2qZr4NlQSFzsaRJXnUysR2wex2TRuoDlV+wlFqSy+vdtQ7YOH3/zMJW6gOa+W+Xv9TKyj+3CdOt4IeTBAk+pi8YSiOhpc/nye6xeP+zQQoHkUPFnYBwJP44nxZJ0GAjQXismifeC6+JY8vywkMKC9qs90NragMx8e5/STkhAY0FTNU9kyobPQztAWY5BiH6WfAG4gQHPfRzLxaPGSY1LPFIt6if6BAM29eTpZoZ2BWlXnQC1G3XBX3EDzMsjJ5J/mL4CnJejw6riARpax97VnqkUmUDLp0E5UbvODaBRxiQtovvEm3sQX1U+4I9txXq0axPUNNPdxJDPL4C/WTxDXN9DUF02TzzuS2trr2dQ0xyRKldKfvoDm0ZXuwDLoS+RCUSWI6wtov3sE24vi2uM5lH2oOJu0geZbfJPROFF5UTSIq7KbSxtomuioGv3GgKcsXVZlQWabcCpA+s0A6RMBeqUCnK4FaPoA4FSAZ6INKgRIuxlgQB7AuWNtY9e/6zhF6v9QMcm1gaY7T2W8GUHdt/807KttiTnmCYUm1ujQymBKyQPIfxqg7/fMRR/e/zmkpA6CrMuHA9RvBjj4jPL7kjbElzhyYdtLBIB9u3eYf1MGDm7b8ITjt9TGdKXR8v79ws0Fkxdmu20y0gKaqnTUOMEYG9bywL/8/Cw+Q624IoJQ+DpAeADsfv8d2Lrxz/Dlnp3mkFeMHQ8l034N4wpaAA6v8g92/lMmyPgCVy64FxqOHbHGmnDnNJi94AmAz2cCtDbHPIPu5kKTvC8YpU6FbLWApj6N664dBOlpvc1sUi9w6eZ2LVVw2AyAYWXQ0nwSHpkyFs40n7ItNnNoNjy/aQ/Ap1PbPnfdH34tV68xe+H4FGQx1ORZC6C0JAXg2BuuQONNt927WkA7JaLTGYg6d8iTRaY9FRxaFI0gpOTBh/94FdYsnSuFcdaiVTDxyq9d+akj/hdfJLKLZ+dYZ0HYmvdPHQQvvvUWwBdmoXfbj1K0uOEUhVEG2nQe9Ym8B2chJnNHgIsZpLx0Jt9jqLUN+frt5vxXPnov7HlfLpiKpz4A0+/KBzhqHYikTtcXgXZ7kTjYuq3/9AQaMRBftkw4KgHtVL0A2UDJLZkw7pqB0nrRvB6SFtvAFV65AmBgocmfVz16nxTAJeurYXj473FRNPLnxffZjpixnmWyp/XrYoDmietIQLZD2ViGkyvQpnfu9aerZCcIOe1wEjPk29B0a0ub41ykOCcemp1/FTy5fnsgPHrZgz+zBC19o3OfXQ/jcg7G8Gj6pQoCooFc7q92BJq7QPHhOCBWLvDSiWV7/bRYhlgp0TpQIG7d+BeTX+OvZNoDMPGnd0NK87b4tA5U7bImmQJ3w/LHYcc7G83xkZKnz38Kxl1X0EbNTOugerTIO+SBXLprwBFoLvhUjRMZyHF59pgebeMfx96MD2QcjOnRtvFRf97/uFSjoQKero/uwqVULQWa+5njAVm1r6cEy7oDAK23vkPbrLbGD6SGhOc4Tg2oZYiWJ4LsYhlSXwcNRsdUDL7Iq2OA5n5mVaBklKza1zc4HdSRe+9eWDbapgzYojAXk9ltQPNotqqW0J1AxndL2YMMI5qNKpLZbUBzNU7Fzxw4T+4gKtV5LM00dRLyNJkd034toHnhEBUBFph2obPKDm5LtQ23jVK8BogFtO5Oq+4IsqnPk/Jt6O+ZMzNb+uope0F/tQU0jZq4VSUQo/KKiip9OpgY4348L+ecPzIFfvdwrnRc7q82geZJMFyK8pF4/aLOpl2gVqDl81Z4BTzNQHRxIjBqOaLvwwSasg0v0HhmZTgcgmWL8gNfmMLaXT9Z2XkEfseMLWbYt/48nMvC8cRByPzF2rY7h+BlE2inMmV8Yk5vVcv16Xe1iv14+TckHJlXUXE4sxk1TswLg/v8qM/J83+jRc1FrT8xLo8ptgFN9gs6JZHHFgvs23IezqV4fUI6CwqqrdNxJUjlKf0NmHhDumcldidZJOqs8iA1vlD0A2HBgZjC4oYxwwSaxgFl/NmpIuOZULScVjfXOfktKFDdxsF5i0N4aEV3lf3ryC7wJGl6tgzfsiw7eCIro4+tj81goRTNk8hl56yIPAaue6ueZdgeIPNnIJVjiYuWMxFTnrgdBYhrRq2KHmzptC+cltWQrUtgZVI0bYwmJR7NhBNBatiw6ZgtJshLFHPfiNNJFx0Brp9nyoq8eG2+R2Wi+UTjPHq4D3ruckbmlomTPKTqndMEnepA8xSxrgi2E19XPYUOv+7m/7xilqnrlZd3iJcJsgwW2ZFNAnDkMxCCMrdC2PwT6ipgI8BoiOz4pMlGX5wi/XwdtI/NqYRs4OCBurLeUSjFz8Cs+hWCqoLbi8tVCjnJwNZOmIl3RYr90aBA1sgBxu78GCrFIV2bKQVndR7EwfYTKxSCCyV4kBYegrv7s2/NowCl58r4OHReFZvAgcYH07Jt+L/K/nAEFwURBwE1GYxRonAe/v1+5l+vE5rxmQhqfUObpoHpaW5HAKKJnDtqRLnbEVSqgDq1SwjQpiYzPrMiGgEz68TNchSlM+mZsyqLwheAFE9/qJZ5ZU1RuYNssX/IqGiP88gTBjTVzZ2c4zJ9VQCBVpwbFaq8DN4GBVwkCtW9Aaq8TrjwM75bn4QBTa1NWQ61TEcXE6XuR2QBH+8+CdU7rMr2WhiEDNgSAmNjfsmt1SoCXWtwjcYJAdop61TMy6uGNK/PxH3fdH133poFY36Qal4SwpM73f2c6aWBoVLThABNdXIOmlNV9Aut0eWUbaDfBH884ozXQgBHogBWaIPHNukz/FYjUEJPo1FCgJYdw4Fz4m5WkeZ6+cgRaeIgGmxHc69lh1TmTioupGcvchWSO93X7jouT6zTACrepu0GtOwAyF6GUSQkPuXpuCg8Xgl/NEaH/4v9IrLjVYX3kCcgJqLCuS7wCQda6NC0DIMsYZsDjewAAaOHhuHi6E5VGdjoEMPU4fY4W0UH7IQDjTway8+LwwpwcjJHDS8CjrE4ZDXURJbxW9nJc5gqgUksiT5bpcOB5sFemqTt6NclBo7g09xMVj2lmQOgU4VABzydtgmhaJwAP9cVryHLQEEm02d5EXC+CK/CUeZBD5FQJT9zBcdJWh6Ni8OFn4NIVWsERgjQvHy7btEKlU2T6BM+su2FecIJ73ZwpQ41BtE2YRSNkxPOcDxe9WzTySovn4LTDgPVje0CEPFcmQM+CND8jJFQoP1MyGQ744eURaORIjBCaWGA6kQfJe13njr9/g8e3uk3dlIWcAAAAABJRU5ErkJggg==" mediaID="Objecte_cst_alonzo"/><costume name="Puntasso" center-x="15.5" center-y="15" image="data:image/png;base64,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" mediaID="Objecte_cst_Puntasso"/></media></snapdata>