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:altera a cor da tua caneta para vermelho _ , verde _ e azul _ (0 a 255)
25500pt:altera a cor da caneta para matiz _ , saturação _ e brilho _ (0 a 1)
0.30.70.6pt:a cor da caneta em RGB (vermelho, verde e azul; 0 a 255)
pt:a cor da caneta em HSV (matiz, saturação e brilho, 0 a 1)