data:image/png;base64,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pt:executa no modo turbo _
generate a list of samples representing a sine wave at the given frequency, duration and sample ratept:as amostras de som com _ Hz de _ s amostrado a _ Hz
ca:_ Hz durant _ segons amb mostreig de _ Hz
440a 55=55
a 110=110
a 220=220
a 440=440
a 880=880
a 1760=1760
a 3520=352014410022.05 kHz=22050
44.1 kHz=44100
88.2 kHz=88200
96 kHz=96000pt:π
pt:_ radianos em graus
ca:graus de _ radiants
0.5pt:o som _
ca:so de nom _
§_soundsMenuquickly plot the samples of a sound, a list of samples (single channel), or a list of lists (multiple channels) to the stage at a lower resolution.pt:desenha o gráfico do som _
ca:dibuixa el so _
§_soundsMenu1offset-2records an audio snippet and reports it as a new sound, or zero if the user cancelspt:$circleSolid-1-255-0-0 uma nova gravação
ca:$circleSolid-1-255-0-0 enregistra
pt:a nota com _ Hz
ca:nota de _ Hz
440pt:a frequência da nota _
ca:freqüència (hz) de la nota _
69pt:o nome da nota _
ca:nom de la nota _
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IAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==-2044.939354037995451