Accions per crear un fractal:
* Per iniciar o començar de nou: clicar en la casa.
* Clicar en els botons d'avançar i girar per crear una seqüència d'accions que fa la tortuga. El camí que dibuixarà serà el que recursivament es farà fins a tres cops.
* Quan es trobi actiu, podràs seguir "dibuixant" o crear un fractal clicant en el botó verd (check)
La recursivitat només dividiex per 3 l'amplada del block d'avançar.data:image/png;base64,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Accions per crear un fractal:
* Per iniciar o començar de nou: clicar en la casa.
* Clicar en els botons d'avançar i girar per crear una seqüència d'accions que fa la tortuga. El camí que dibuixarà serà el que recursivament es farà fins a tres cops.
* Quan es trobi actiu, podràs seguir "dibuixant" o crear un fractal clicant en el botó verd (check)
La recursivitat només dividiex per 3 l'amplada del block 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