Final Review. 1. Same interval means the same ratio of frequencies 2. Doubling the frequency gives the same pitch sensation.

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Presentation transcript:

Final Review

1. Same interval means the same ratio of frequencies 2. Doubling the frequency gives the same pitch sensation

In Western music the pitch range from f to 2f is split in 12 steps (entirely cultural) f f0f0f0f0 2 f 0 C, C#/Db, D, D#/Eb, E, E#, Fb, F, F#/Gb, G, G#/Ab, A, A#/Bb, B semitone

C C# D D# E F F# G G# A A# B C minor 2 nd major 2 nd minor 3 rd major 3 rd 4 th tritone tritone 5 th minor 6 th major 6 th minor 7 th major 7 th

Consonances: sensation of calm and repose Frequency ratios name 2/1 octave (7 tones) 2/1 octave (7 tones) 3/2 fifth (3 ½ tones) 3/2 fifth (3 ½ tones) 4/3 forth (2 ½ tones) 4/3 forth (2 ½ tones) 5/4 major third (2 tones) 5/4 major third (2 tones) Dissonances: sensation of tension Frequency ratios name 729/512 tritone 729/512 tritone 243/128 minor second 243/128 minor second

Equal temperament C C# D D# E F F# G G# A A# B C r r2r2r2r2 r 12 =2

Reverberation direct sound reflected sounds Room Acoustics

Acoustics characteristics of auditoriums “liveness” : reverberation time “intimacy”: time to the first reflected sound to arrive “fullness/clarity”: direct sound versus reflected sound volume “warmth/brilliance”: reverberation time for low frequencies larger/smaller than for high frequencies

We want lots of resonances, evenly spread in the frequency (no favored frequencies) DimensionDimension Design #1Design #1 Design #2Design #2 Design #3Design #3 WidthWidth 1.14 x Height1.14 x Height 1.28 x Height1.28 x Height 1.60 x Height1.60 x Height LengthLength 1.39 x Height1.39 x Height 1.54 x Height1.54 x Height 2.33 x Height2.33 x Height DimensionDimension Design #1Design #1 Design #2Design #2 Design #3Design #3 WidthWidth 1.14 x Height1.14 x Height 1.28 x Height1.28 x Height 1.60 x Height1.60 x Height LengthLength 1.39 x Height1.39 x Height 1.54 x Height1.54 x Height 2.33 x Height2.33 x Height 8-ft high, 16-ft wide, and 16 ft long ft high, 12.4-ft wide, and ft long

Calculation of reverberation time (engineer style) volume (ft 3 ) absorption (ft 2 ) A is the sum over all absorbing surfaces reverberation time (s)

Example: 13ft by 20ft by 8ft room 4 walls of plaster (absorption coefficient 0.1) carpet floor (absorption coefficient 0.3) absorptive tile ceiling (absorption coefficient 0.6) wallsfloorceiling

Loudspeakers

sampling time sampling precision Digital recording

Larger sampling rate and sampling precision improves fidelity

What are the sampling rates we need for high fidelity ? A sampling rate equal to the twice the maximum frequency Hz samples per second

Discretization (digitalization) Pressure level at one instant represented by 1’s and 0’s Two levels: 0 or 1 1 bit Four levels: 00, 01, 10 or 11 2 bits Eight levels: 000, 001, 010, 100, 011, 101, 110 or bits … levels: , , … 16 bits = 8 bytes

Strategies for compression used in MP3 masking masking more precision in sounds we hear better more precision in sounds we hear better

How to read a cd/dvd? This is a cartoon, real systems involve several mirrors, etc, … constructive interference destructive interference depth = ¼ wavelength

The main problem with all string instruments is: How to make a skinny string move a large amount of air (impedance matching) ? Solution: The string moves a board, the board moves the air

Acoustic guitar, violins, cellos, … String vibration body vibration Resonances of the body (and air inside) help transfer the energy from the strings to sound at some frequencies, like the formants in the voice

The sound of the piano is loud AND sustained one single string, overtones filtered out change in decay rate

vertical mode excited initially by the hammer sounding board “gives” faster dumping horizontal mode not initially present sounding board is rigid slower dumping One reason for the two decay rates

How to generate oscillation (sound) from continuous blowing ? fipple fipple reed reed lips lips

recorder: fipple

Reeds

Brass

Pressure antinodes (displacement nodes) appear at the position of the holes what changes the wavelength (frequency) of the note played what changes the wavelength (frequency) of the note played