<snapdata remixID="12478083"><project name="M6p1-1 FractalsIterats_Pentàgon" 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_Pentàgon"><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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" 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