David Howard, Jamie Angus — coustics and Psychoacoustics

Yield

514 of 3309 paragraphs kept (15.5%). Target for mining: 30%–50% — ⚠️ BELOW target.

Pre-Assessment

This is Acoustics and Psychoacoustics (spelled “Acoustics,” not “coustics”) by David Howard and Jamie Angus. Both are UK-based academics with substantial credentials: Howard is a Professor of Music Technology at the University of York with long research history in speech, singing voice, and electroacoustics; Angus was a Professor of Acoustics at the University of Salford, a leading UK acoustics department, and has authored multiple texts on acoustics and sound system engineering. This is the 4th or 5th edition of a well-established introductory-to-intermediate textbook (now co-authored with others in later editions), so the material is pedagogically current and technically solid, though not cutting-edge research.

Given a “mining” stance aiming to understand silence, sound, noise, and psychoacoustics as a lens on life, the yield here will be primarily CONCEPTS/FRAMEWORKS: auditory perception, hearing mechanisms, loudness/pitch/timbre, masking, the nature of sound itself. You’ll get solid technical facts (physics of acoustics, psychoacoustic experiments, Fletcher-Munson curves, masking thresholds), but the book is a technical textbook—it is NOT a philosophical or speculative treatment. It will not directly answer “how can life be interpreted through psychoacoustics”; you’ll need to do that interpretive work yourself. Be honest that the “silence/noise/meaning” depth you’re seeking is a lens you’ll have to build on top of the technical foundation, which the book supplies well but doesn’t philosophize about.

Reading Goal

Prioritizing: Definitional Content (Core goal is grasping concepts like silence, sound, noise — definitions are foundational), Craft and Method (Explicitly wants to APPLY the methods and techniques of psychoacoustics), Causal Relationships (Needs to understand how auditory phenomena cause perceptual/experiential effects), Connection Points (Wants to connect acoustic theory to interpreting life broadly — bridging domains), Factual Claims (Wants to understand psychoacoustics as a discipline — needs accurate technical facts), Inspiration and Speculation (Interested in a philosophical interpretation of life through sound, invites reflection), Contrarian or Surprising Claims (Open to unexpected ideas that reframe everyday understanding of sound)

Thesis

Sound requires a physical medium and is fundamentally a mechanical disturbance · ch. 2

Argument

  1. Sound propagation can be modeled as coupled masses and springs — ch. 2
  2. Air’s springiness needs an equivalent measure since it lacks Young’s modulus — ch. 3
  3. Loudspeaker makers use engineered wood to avoid directional sound speed — ch. 3
  4. Sound speed in solids depends only on density and elastic modulus — ch. 3
  5. Wood grain direction drastically changes the speed of sound through the material — ch. 3
  6. Sound moves too fast for heat transfer, so air behaves adiabatically — ch. 4
  7. Speed of sound in a gas depends on temperature and molecular weight, not pressure — ch. 4
  8. Sound speed in air varies only with the square root of absolute temperature — ch. 4
  9. Real string stiffness makes higher partials travel faster than the ideal thin-string model predicts — ch. 5
  10. Wave propagation speeds depend on shape beyond simple strings — ch. 6
  11. Shear displacement is a right-angle force causing one material part to slip past another — ch. 6
  12. Transverse shear waves travel at about 60 percent of longitudinal wave speed. — ch. 7
  13. Phase velocity measures single-frequency speed while group velocity tracks the signal envelope — ch. 7
  14. Sine waves are fully described by amplitude, frequency, and phase — ch. 9
  15. Shear waves stay non-dispersive while bending waves disperse with frequency — ch. 10
  16. Acoustic wavelength size relative to objects governs how sound interacts with them — ch. 10
  17. Wavenumber encapsulates dispersion and velocity changes useful for plate propagation calculations — ch. 10
  18. Pressure is scalar while velocity gives a sound wave its direction — ch. 12
  19. A medium’s density and elasticity relate sound pressure to particle velocity. — ch. 12
  20. Sound speed depends on the medium’s density and springiness — ch. 12
  21. Molecular inertia makes air particle velocity change smoothly and continuously — ch. 12
  22. Impedance changes with bounding surface area and cause reflections in instruments. — ch. 14
  23. Sound power level measures total radiated acoustic power referenced to 1 picowatt — ch. 15
  24. The decibel scale derives from the smallest perceivable change in loudness. — ch. 15
  25. Real audible sound pressures span a range of one million to one in amplitude — ch. 16
  26. The factor of 20 in SPL makes one decibel equal a just-noticeable loudness step — ch. 16
  27. Doubling acoustic pressure raises SPL by exactly six decibels — ch. 18
  28. Sound intensity and power can each be expressed in decibels — ch. 18
  29. Sound level is commonly taken to mean sound pressure level — ch. 18
  30. Inverted and delayed sound sources cancel at low frequencies but reinforce higher up — ch. 21
  31. Uncorrelated source addition is phase-independent unlike correlated addition — ch. 21
  32. Uncorrelated sound waves sum by power, not by amplitude. — ch. 21
  33. Two correlated sources combine constructively or destructively depending on frequency — ch. 21
  34. Interference pattern of correlated sources varies with both listener position and frequency — ch. 21
  35. Correlated source summation varies strongly with frequency. — ch. 23
  36. Decibel sound levels cannot be added directly because sound powers combine, not levels — ch. 25
  37. Sound spreads three-dimensionally rather than traveling on a fixed beam — ch. 26
  38. Free-field radiation requires the source to be far from reflecting surfaces — ch. 28
  39. Each reflecting boundary doubles sound intensity at a point, adding 3 dB — ch. 30
  40. Sound waves superimpose linearly because their energy flow is preserved. — ch. 31
  41. Temperature layers in water can hide submarines from sonar. — ch. 31
  42. Sound refracts because temperature changes its speed in air. — ch. 31
  43. Free space requires unobstructed propagation in all directions — ch. 35
  44. Reflection phase at a boundary depends on whether acoustic impedance rises or falls — ch. 35
  45. At a solid reflecting boundary, sound pressure doubles while velocity drops to zero. — ch. 35
  46. A single source near a wall creates a virtual image source that interferes — ch. 36
  47. A standing wave is still moving at normal speed while appearing stationary — ch. 37
  48. Standing waves qualify as resonant modes and need not require two boundaries — ch. 38
  49. Standing waves in tubes need specific node-antinode patterns at boundaries — ch. 39
  50. A pipe closed at one end produces only odd-numbered harmonics. — ch. 40
  51. Sound bends around obstacles because pressure changes cannot end abruptly at shadow boundaries — ch. 41
  52. Solid obstacles act as anti-openings, diffracting waves around themselves the same way openings do. — ch. 42
  53. Complex real-world sounds can be analyzed via Fourier analysis — ch. 43
  54. Filtering and resonance are more naturally understood in the frequency domain. — ch. 44
  55. Harmonics are integer related to the fundamental, whereas partials need not be. — ch. 44
  56. The Fourier transform pair converts signals between time and frequency domains — ch. 44
  57. Superposition lets complex waveforms be solved as sums of sine wave solutions — ch. 44
  58. Periodic sounds give line spectra while aperiodic sounds give continuous spectra — ch. 45
  59. The human ear is largely insensitive to signal phase — ch. 45
  60. In-filling components between harmonics cancel wave repetition to represent aperiodic sounds — ch. 45
  61. Filtering a signal is multiplication of responses and instruments themselves filter sounds. — ch. 47
  62. Filtering in the frequency domain is simply multiplicative on spectra — ch. 47
  63. Filters used for spectral analysis inevitably alter a signal’s time response. — ch. 47
  64. Practical filters attenuate over a finite frequency range rather than cutting off instantly. — ch. 47
  65. An all-pass filter alters phase and timing but not amplitude — ch. 49
  66. Good frequency resolution and good time resolution can never coexist — ch. 50
  67. How fast a sound changes dictates how wide its spectral bandwidth must be. — ch. 50
  68. Spectrograms plot frequency against time to show both at once — ch. 50
  69. Psychoacoustic findings often lack known anatomical or physical mechanisms — ch. 55
  70. Pinna and concha resonance determine front-behind sound localization — ch. 55
  71. Critical bands are the most important psychoacoustic principle for music perception — ch. 55
  72. Tympanic membrane buckling doubles the force delivered to the middle ear bones. — ch. 58
  73. The cochlea transduces vibrations into nerve signals at the oval window — ch. 59
  74. Basilar membrane registers frequency by place along its graded length. — ch. 60
  75. The cochlea is a three-chambered fluid-filled spiral tube — ch. 60
  76. Basilar membrane vibration envelopes are asymmetric around the peak — ch. 61
  77. Two close tones progress through beats, roughness, then smooth separation as their gap widens — ch. 63
  78. The ear functions as a bank of frequency-selective filters tuned to basilar membrane places — ch. 66
  79. Basilar membrane displacement produces an asymmetric filter response across frequency. — ch. 66
  80. The cochlear filter response is an exact mirror of the basilar membrane displacement curve — ch. 66
  81. Age-related hearing loss affects high frequencies most and strikes men more than women — ch. 68
  82. Two tones are perceived as separate when no single filter captures both — ch. 68
  83. Loudness perception is essentially logarithmic — ch. 69
  84. Human hearing sensitivity peaks near 4 kHz and falls off at both extremes — ch. 70
  85. The ear’s full dynamic range exists only near 4 kHz — ch. 70
  86. Objective sound amplitude measures do not describe perceived loudness. — ch. 71
  87. Outer ear canal resonance explains peak sensitivity near 4 kHz — ch. 71
  88. Ear sensitivity depends jointly on frequency and on sound level — ch. 71
  89. Ear sensitivity variation cannot be fixed with simple treble and bass boost — ch. 72
  90. C-weighting captures low frequencies better at high sound pressures — ch. 72
  91. No single frequency-weighting can accurately meter loudness at all levels — ch. 72
  92. The 1970s loudness button wrongly assumed a flat frequency response — ch. 72
  93. The ear’s frequency response means quiet playback dulls bass and treble — ch. 72
  94. Human hearing operates near the theoretical physical limits imposed by thermal noise — ch. 73
  95. Head-related pressure reflections and binaural hearing boost sensitivity by about 6-12 dB — ch. 73
  96. The ear’s just-noticeable amplitude difference depends on signal type, level, and frequency — ch. 73
  97. Measuring noise exposure over time requires Leq, not standard meter settings — ch. 73
  98. Leq integrates squared pressure over time to yield an equivalent constant sound level — ch. 73
  99. Sound level meters trade average level against tracking speed via time response. — ch. 73
  100. A 10 dB change roughly doubles or halves perceived loudness for complex sounds — ch. 74
  101. The brain processes sounds inside a critical band as a single lumped item. — ch. 74
  102. Perceived loudness depends on frequency content and duration, not just sound pressure level — ch. 74
  103. Threshold in quiet depends on total sound intensity within one critical band only — ch. 74
  104. Widening a sound’s bandwidth beyond one critical band raises perceived loudness at unchanged intensity. — ch. 75
  105. Perceived loudness of complex sounds depends on what the listener attends to. — ch. 75
  106. Tinnitus arises when the cochlea spontaneously generates its own noise — ch. 76
  107. Hearing damage first appears at the ear canal’s resonance frequency near 4 kHz — ch. 76
  108. Cochlear damage widens auditory filters and impairs sound interpretation. — ch. 76
  109. Sounds above 100 dBA are tolerable for under half an hour — ch. 77
  110. Tinnitus after exposure signals damage even below the 85 dB threshold — ch. 78
  111. The acoustic reflex creates a feedback spiral of ever-increasing volume — ch. 78
  112. The acoustic reflex causes a dangerous spiral of turning volume up as hearing dulls — ch. 78
  113. Interaural time delay calculations must account for sound traveling around the head — ch. 79
  114. Interaural time delays alone cannot fully determine sound source direction — ch. 80
  115. Head shading creates interaural level differences used for sound localization — ch. 80
  116. Phase-based localization tops out at 743 Hz at 90 degrees — ch. 80
  117. The ear resolves low-frequency direction by measuring phase shift — ch. 80
  118. Pinna reflections form comb filters encoding sound direction in three dimensions — ch. 82
  119. The precedence effect was quantified by an experimenter named Haas — ch. 84
  120. First reflections must arrive within 30 ms to avoid being heard as echoes — ch. 84
  121. A delay gap under 20 milliseconds makes a hall feel intimate — ch. 85
  122. Scientific pitch notation numbers change between B and C, not across octaves symmetrically. — ch. 88
  123. Pitch perception rests on universal psychoacoustic mechanisms across all cultures — ch. 88
  124. Clear pitch perception depends on periodic repetition of the pressure wave — ch. 88
  125. Unambiguous pitch perception requires a periodically repeating acoustic waveform — ch. 88
  126. Timbre perception arises from basilar membrane vibration patterns, not pitch alone — ch. 89
  127. An instrument’s identity is set by its unique recipe of frequency components — ch. 89
  128. The cochlea’s logarithmic place analysis explains why musical intervals sound the same across registers. — ch. 92
  129. Only two classical theories, place and temporal, explain pitch tracking. — ch. 93
  130. Periodicity in the acoustic waveform determines whether a sound is perceived as pitched. — ch. 93
  131. Place and timing theories fail to explain some complex pitch perception phenomena — ch. 93
  132. Pitch, though subjective, is measurable in Hz by matching against a sine wave — ch. 93
  133. Psychoacoustic theories are tested by constructing synthetic sounds that confound current explanations — ch. 94
  134. Pitch extraction methods still derive a correct f0 from incomplete harmonic series — ch. 94
  135. Removing the fundamental frequency does not change perceived pitch. — ch. 94
  136. Early place theory assumed pitch requires the fundamental frequency present in the sound wave. — ch. 94
  137. Sub-harmonics are lower frequencies whose harmonic series also contain all given components. — ch. 94
  138. Human pitch discrimination far exceeds the ear’s filter resolution — ch. 95
  139. Pitch perception depends on harmonics being integer multiples of the fundamental — ch. 95
  140. Place theory cannot fully explain how pitch is extracted from components — ch. 95
  141. The auditory system prefers component sets that are adjacent harmonics — ch. 95
  142. Harmonics are unresolved when critical bandwidth exceeds harmonic spacing. — ch. 96
  143. A filter resolves a harmonic it is centered on even when bandwidth exceeds spacing — ch. 96
  144. Continuous-spectrum noises can carry pitch perceived from spectral peaks — ch. 97
  145. Place theory cannot explain pitch for sounds composed only of components below 50 Hz — ch. 97
  146. Non-periodic continuous-spectrum sounds like fricatives can still evoke pitch sensations — ch. 97
  147. Pitch of periodic sounds is determinable from the waveform’s cycle period — ch. 98
  148. Neurons firing irregularly across harmonics reveal the fundamental period — ch. 100
  149. Sound intensity changes perceived pitch of pure tones except near 1–2 kHz — ch. 101
  150. Mixing noise with its own delayed copy can create a sense of pitch — ch. 101
  151. A single delayed sound repetition creates a perceived pitch even from white noise — ch. 103
  152. Delayed identical sound reproduces a pitch whose frequency equals the inverse delay — ch. 103
  153. A composer’s experimental soundscape can become an established tradition years later — ch. 103
  154. Perceived roughness to smoothness shifts exactly at the critical bandwidth boundary — ch. 104
  155. Consonance perception is continuous and not tied to musical intervals — ch. 104
  156. Interval consonance ranking derives from critical-bandwidth proximity between harmonics — ch. 105
  157. Harmonics up to the seventh drive perceived consonance of complex-tone chords — ch. 105
  158. Low adjacent harmony voices need wide spacing to avoid a muddy sound — ch. 108
  159. Pure ratio intervals on three chords generate the entire just diatonic scale — ch. 109
  160. A cent is one hundredth of an equal tempered semitone — ch. 111
  161. Cents are the standard unit for reporting pitch in psychoacoustic experiments — ch. 111
  162. A440 tuning and equal temperament dominate modern keyboards but not historical or organ practice — ch. 111
  163. Acoustic measurements require environmentally controlled conditions — ch. 113
  164. Musical instruments are analyzed as input through a modifying system to output — ch. 113
  165. A basic grasp of voice acoustics helps people synthesize desired sounds — ch. 113
  166. The room is itself an acoustic system in the model chain — ch. 113
  167. What a listener hears differs from an instrument’s raw output — ch. 113
  168. Any plucked string shape decomposes into sinusoidal standing-wave modes — ch. 114
  169. Stringed instruments are classified by how energy enters their strings — ch. 114
  170. When a string’s linear density is fixed, pitch is varied by tension and length — ch. 114
  171. A bare string radiates almost no sound; the body is what makes music audible. — ch. 114
  172. Every stringed instrument is analyzable as a sound source plus modifiers — ch. 114
  173. Only exact integer-fraction plucking positions completely suppress harmonic modes — ch. 115
  174. Plucking position on a string determines which harmonic modes are suppressed — ch. 115
  175. String stiffness raises the frequency of a piano’s higher modes relative to the fundamental. — ch. 116
  176. Bowed strings alternate between stick and slip motion — ch. 117
  177. Air and tap resonances align with open-string fundamentals that differ across instrument sizes — ch. 118
  178. Instrument sound equals input spectrum multiplied by body response — ch. 118
  179. Resonance placement differences explain each string instrument’s characteristic tone — ch. 119
  180. Measured instrument spectra blend source harmonics with resonance modifiers — ch. 119
  181. Wind instruments divide into reed and non-reed sound-source types — ch. 119
  182. Open and stopped organ pipes correspond to open-open and open-closed acoustic tubes. — ch. 121
  183. Organ pipe resonator shape follows construction convenience more than acoustics — ch. 121
  184. Open and closed pipe ends reflect pressure pulses with inverted phase — ch. 122
  185. Air reed pitch is set entirely by resonator length and pipe openness. — ch. 122
  186. A stopped pipe reflects compression from the closed end and rarefaction from the flue. — ch. 124
  187. A stopped pipe sounds an octave lower than an open pipe of equal length — ch. 124
  188. Wide organ pipes suppress upper harmonics in their output — ch. 125
  189. Overblowing a pipe jumps its pitch to the next resonator-supported harmonic — ch. 125
  190. Woodwind flue instruments act acoustically as pipes open at both ends — ch. 126
  191. A finger hole’s acoustic effect depends on its size relative to pipe diameter — ch. 126
  192. Overblowing to higher modes lets players reuse the same fingerings to climb registers — ch. 126
  193. Cross-fingering works because an uncovered hole’s pressure-node position is affected by holes farther along — ch. 126
  194. Reed oscillation is self-sustaining through a positive feedback loop of airflow and pressure — ch. 128
  195. Positive feedback drives the reed to slam shut — ch. 128
  196. Reed shutoff produces sharp acoustic pressure variations that drive the resonator — ch. 128
  197. Reed-driven woodwinds act as stopped pipes while flute-type reeds act as open pipes. — ch. 129
  198. Free reeds produce fewer high harmonics because absent shallot closing never fully halts airflow. — ch. 129
  199. Only bores keeping fixed mode ratios as holes open are musically useful — ch. 130
  200. Shifting resonance ratios as holes open would wreck woodwind tuning — ch. 130
  201. A stopped cylindrical pipe supports only odd-numbered modes — ch. 130
  202. Cascading open tone holes act as a frequency-based filter shaping woodwind timbre — ch. 130
  203. Pipe constrictions shift mode frequencies up or down depending on node position — ch. 131
  204. Known node positions let makers predict pitch changes from bore reshaping — ch. 131
  205. The source excites all harmonics even when a resonator only supports odd ones. — ch. 131
  206. Reed excitation injects all harmonics even when resonator rejects even modes — ch. 131
  207. The clarinet lacks even harmonics at low tones but approaches odd-even parity higher up — ch. 132
  208. Faster airflow through a constriction reduces pressure against the walls — ch. 132
  209. Lips only begin oscillating as a reed once airflow passes a threshold — ch. 132
  210. The player’s lips form a variable double reed making brass a stopped-pipe acoustics — ch. 132
  211. Adding a mouthpiece lowers higher modes more than lower ones. — ch. 133
  212. The bell reflects low frequencies deep inside and high ones near its rim — ch. 133
  213. A brass mouthpiece has a measurable popping frequency near 850 Hz. — ch. 133
  214. The second brass resonance mode is the lowest usable musical pitch — ch. 134
  215. Trumpets need a movable tuning slide because fixed third-valve length is inaccurate — ch. 134
  216. Brass instruments have no usable fundamental and start from their second mode — ch. 134
  217. Trombone and tuba differ dramatically in harmonic richness on the same note — ch. 134
  218. A physical impulse excites all frequencies equally in struck instruments — ch. 135
  219. A tuning fork behaves as two bars clamped at one end — ch. 136
  220. A vibrating bar’s higher modes fall outside the musical scale and harmonic spacing. — ch. 136
  221. Mismatched drum-head tensions deliberately destroy definite pitch in bass and snare drums — ch. 137
  222. Snare wires add their rattle by vibrating against the lower head when struck — ch. 137
  223. A kettledrum’s tone is perceived with a missing fundamental — ch. 138
  224. Kettledrums retune by pedal over a five-semitone range — ch. 138
  225. Changing membrane tension during ringing produces a controlled pitch glide — ch. 138
  226. Trapped air in a drum bowl alters the head’s mode frequencies from ideal values — ch. 138
  227. Timpani kept usable across key changes because they retune quickly — ch. 138
  228. Singing is humanity’s most versatile instrument and a real research field — ch. 139
  229. The singing voice is the most versatile of all musical instruments — ch. 139
  230. Singers change vocal pitch only via fold stiffness and vibrating mass — ch. 139
  231. The singing voice reduces to a source plus a shapeable vocal-tract filter — ch. 139
  232. Trained singers show higher glottal closed quotient than untrained singers — ch. 140
  233. Vowel production shifts formants by perturbing vocal tract geometry like a woodwind instrument — ch. 141
  234. Formants are standing-wave resonances of the vocal tract itself — ch. 141
  235. Vowel identification depends on formant peaks being representable in the output spectrum. — ch. 142
  236. Vocal tract resonance multiplies each vocal fold harmonic to shape the sung vowel spectrum — ch. 142
  237. Tenors avoid formant tuning because their range leaves a higher f0-to-formant ratio. — ch. 142
  238. A singer’s formant near 3 kHz lets trained voices cut through orchestra sound — ch. 143
  239. Timbre is defined as the residual difference once loudness, pitch, and duration are matched — ch. 149
  240. Color analogies naturally describe timbre, whose acoustic basis is overtones — ch. 149
  241. Timbre is described through a rich vocabulary of quality adjectives — ch. 149
  242. Attack and release phases lasting milliseconds largely determine a note’s timbre — ch. 149
  243. Timbre is defined negatively, as whatever differs between equal-pitch, equal-loudness sounds — ch. 149
  244. A steady-sounding note still has amplitude envelope variation within it — ch. 150
  245. Chiff-voiced organ pipes begin with the second harmonic leading by about 30 ms — ch. 152
  246. A stopped flue pipe’s odd-mode support creates its characteristic chiff at onset — ch. 152
  247. Instrument note onsets vary hugely across takes, players, and environments — ch. 152
  248. A note’s onset phase matters most for perceived timbre — ch. 152
  249. Oboe notes begin on the second harmonic before the fundamental arrives — ch. 152
  250. Timbre depends on staggered harmonic entry times and spectral extent — ch. 152
  251. Open and stopped organ pipes audibly start on different overblown harmonics — ch. 152
  252. Musical instrument notes have a gradual onset before steady state — ch. 153
  253. Flute notes have a characteristic breathy onset with harmonics entering gradually after the fundamental — ch. 153
  254. A full orchestra’s sound can blanket a soloist’s spectrographic trace. — ch. 156
  255. A tenor’s singer’s formant appears as boosted energy between 2.4 and 3.5 kHz. — ch. 157
  256. Multidimensional scaling maps perceived timbre differences between instruments — ch. 160
  257. Timbre lacks a one-dimensional subjective scale unlike pitch and loudness — ch. 160
  258. Grey’s timbre findings confirm that note onset transients largely determine perceived instrument identity — ch. 160
  259. Timbre has no objective right answer and must be measured by averaged listener ratings — ch. 160
  260. Auditory attention requires temporal variation in any sound signal — ch. 160
  261. Timbre is judged subjectively with no right answer, unlike pitch or loudness — ch. 160
  262. Each instrument traces a distinctive dynamic path on the tristimulus diagram — ch. 161
  263. Distinct high partials make tones sound cutting or rough and powerful — ch. 161
  264. Timbral differences between instruments can be plotted dynamically through critical bands — ch. 161
  265. The English term timbre entered music through poor translation alternatives — ch. 162
  266. Harmonics above the seventh exceed auditory filter bandwidth and cease to be resolved — ch. 162
  267. Translating frequency-domain talk into note pitches improves engineer-musician collaboration — ch. 163
  268. An instrument’s timbral category is not fixed but depends on playing technique — ch. 163
  269. Pipe organs function as additive synthesizers by combining harmonics through stops. — ch. 164
  270. Timbre perception research remains too coarse to explain fine discriminations like distinguishing violin makers. — ch. 164
  271. Organ builder breaks one mixture stop’s ranks across successive octave ranges — ch. 166
  272. Two simultaneous tones generate audible lower tones absent from the stimulus — ch. 167
  273. Subjective perception of sound cannot be predicted simply from its acoustic components — ch. 167
  274. Two tones fuse into one unless their separation exceeds critical bandwidth — ch. 167
  275. Pure-tone instruments readily produce audible combination tones — ch. 167
  276. Combination tones fill in missing harmonics of a perceived fundamental — ch. 167
  277. Simultaneous tones become harder to perceive due to masking effects — ch. 168
  278. Loud tones can render simultaneous tones partially or wholly imperceptible — ch. 168
  279. Masking is quantified by the shift in a listener’s hearing-threshold curve — ch. 168
  280. Auditory filters respond asymmetrically, favoring frequencies below center — ch. 168
  281. Pure tones alone cannot sustain musical interest — ch. 168
  282. Timbre perception can be analyzed through component-to-component masking interactions — ch. 169
  283. Loud masking sounds asymmetrically mask higher frequencies more than lower ones — ch. 169
  284. Masked spectral components do not contribute to perceived timbre — ch. 169
  285. Audio compression exploits masking to discard inaudible signal parts — ch. 170
  286. Perceptual coders exploit masking to cut audio storage and bandwidth — ch. 170
  287. Auditory grouping by pitch proximity can override melodic continuation perception — ch. 170
  288. A single performed melodic line can be heard as multiple simultaneous parts — ch. 171
  289. Right-ear treble preference may explain traditional orchestral seating arrangements. — ch. 172
  290. Alternating timbres can split a single melodic line into separate perceived streams — ch. 172
  291. Turning around on a live recording reverses perceived orchestral space — ch. 173
  292. Looped pitch stimuli can generate an endlessly ascending scale that never actually climbs — ch. 173
  293. Organ builders exploit a pitch illusion to extend sub-bass without actual low pipes — ch. 174
  294. Direct sound carries signal information uncontaminated and governs speech intelligibility — ch. 177
  295. Curved surfaces can focus reflected sound and enhance its intensity — ch. 178
  296. Delay, distance, and intensity loss can be plotted on one common graph — ch. 180
  297. The gap between direct sound and reverberation encodes the perceived size of a space — ch. 181
  298. Reverberant sound level stays constant with listener position while direct sound fades with distance — ch. 182
  299. The reverberant field is an integrated sum of intensities arriving from all directions — ch. 182
  300. Reverberant sound decays exponentially because wall absorption removes a fixed fraction of remaining energy — ch. 182
  301. Room absorption determines the steady-state level of reverberant sound — ch. 182
  302. Reverberation times range from fractions of a second to ten seconds — ch. 182
  303. Reverberation time spans from 0.2 seconds to 10 seconds across rooms — ch. 182
  304. Low absorption levels increase reverberant field level by sustaining sound energy — ch. 183
  305. Extreme room shapes break reverberation-field formulas because sound visits surfaces unevenly — ch. 185
  306. Smaller rooms produce louder reverberant fields but shorter reverberation times — ch. 185
  307. Diffuse reverberant fields let power in the field be equated to sound pressure level — ch. 186
  308. In domestic listening rooms the reverberant field dominates the direct sound. — ch. 187
  309. Optimal reverberation time depends on the music being performed. — ch. 189
  310. Reverberation time formulas rest on statistical assumptions about sound fields — ch. 189
  311. Conflicting visual and audio size cues make hybrid reverberation sound wrong. — ch. 190
  312. Mixed sound absorptions create multi-slope reverberant decay curves — ch. 192
  313. Octave-band averaging can blur perceptually noticeable absorption variations — ch. 195
  314. Total surface area can outweigh absorption efficiency in controlling room reverberation — ch. 196
  315. The Sabine equation works well when absorption coefficients stay under 0.3 — ch. 196
  316. Targeted absorber addition flattens reverberation time variation across frequencies — ch. 197
  317. Reverberation evenness across frequencies is controlled by adding or removing absorbing materials — ch. 197
  318. Physical room constraints can make ideal reverberation targets unattainable — ch. 198
  319. Ideal reverberation time depends on situation but follows broad general rules — ch. 198
  320. Shoebox-shaped concert halls naturally produce abundant lateral reflections — ch. 199
  321. Fan-shaped halls sacrifice lateral reflections for seating capacity — ch. 199
  322. Classical musicians must hear themselves via hall reflections alone — ch. 200
  323. Ceiling reflections do not match side-wall reflections for good listening — ch. 200
  324. Air absorption must be modeled or artificial reverb sounds overbright — ch. 201
  325. Audience moisture exhaled into a room dynamically shifts high-frequency reverberation — ch. 201
  326. Standing waves from room boundaries prevent diffuse sound fields at low frequencies. — ch. 202
  327. Room standing waves cause sound pressure to vary with listening position — ch. 202
  328. Changing room shape relocates resonances but never removes them — ch. 204
  329. Modal decay differs from diffuse decay because reflection paths are fixed, not random. — ch. 205
  330. Every room has a frequency below which modal effects break the diffuse-field assumption — ch. 209
  331. Modal behavior makes diffuse-field analysis fail in a mid frequency range — ch. 209
  332. A defined frequency marks the transition between modal and diffuse acoustic behavior — ch. 211
  333. Panel absorbers convert sound into internal friction and respond to pressure — ch. 213
  334. Porous and resonant absorbers combine to achieve broad frequency coverage. — ch. 214
  335. Deeper rear cavities and heavier panels lower a resonant absorber’s tuning frequency — ch. 214
  336. The Helmholtz resonator models confined air as a spring with an air-mass plug — ch. 214
  337. Deep porous absorbers give flat wideband absorption at the cost of space — ch. 214
  338. Wood paneling and tapestries absorbed sound well enough to balance baroque music rooms — ch. 215
  339. Effective low-frequency diffusion requires physically deep wells, about 34 cm for 500 Hz — ch. 216
  340. Reflection from a bumpy surface depends on bump height relative to wavelength. — ch. 216
  341. Effective sound diffusers ideally need no physical depth at all. — ch. 217
  342. Amplitude diffusion gratings have no low-frequency limit, only a high-frequency one — ch. 218
  343. Sound absorption and sound isolation are confounded but behave inversely in materials — ch. 219
  344. Sound isolation depends on flanking paths more than the barrier itself — ch. 222
  345. Flanking transmission paths, not the partition itself, limit sound isolation — ch. 222
  346. In homes, air leaks dominate sound isolation more than the glazing itself — ch. 222
  347. Room boundaries alter a sound source’s radiated power, not just its perceived sound — ch. 223
  348. Curved small enclosures produce the smoothest acoustic response, ideally spherical — ch. 226
  349. Operating with three nearby boundaries gives a fixed 9 dB low-frequency rise — ch. 226
  350. Operating a loudspeaker near three room boundaries imposes a 9 dB low-frequency rise — ch. 226
  351. Flush-mounting a speaker in a wall reduces the low-frequency rise to 6 dB — ch. 226
  352. Loudspeaker enclosure shape and size alter frequency response via diffraction — ch. 226
  353. Sound waves diffracting at speaker cabinet edges distort the frequency response — ch. 226
  354. Bass diffraction is negligible while midrange diffraction matters in cabinet design — ch. 227
  355. Rectangular loudspeaker cabinets produce significant diffraction even with off-center drivers — ch. 227
  356. Long bass wavelengths diffract less because they exceed cabinet dimensions — ch. 227
  357. Spherical loudspeaker enclosures require a diameter far exceeding the drive unit size — ch. 227
  358. Centrally mounted drivers between two edges cause coincidence effects that degrade sound. — ch. 228
  359. Cabinet edges and centered drivers create diffraction that smooth curves minimize — ch. 228
  360. Stereo speakers must form a 60-degree equilateral triangle around the listener — ch. 230
  361. The direct-to-reflection gap must stay under 30ms or become audible echoes. — ch. 231
  362. The precedence effect makes the listening room’s first reflections mask the recorded hall’s acoustics — ch. 232
  363. A gentle bass rise in reverberation adds perceived warmth to acoustic music — ch. 232
  364. Non-environment listening rooms isolate direct sound to reveal low-level audio detail — ch. 235
  365. Wide-band membrane absorbers shrink non-environment rooms to fifteen square meters — ch. 235
  366. Diffusing early reflections lowers their level without absorbing the sound energy — ch. 235
  367. Non-environment rooms kill the reverberant field while keeping early reflections for occupants — ch. 235
  368. Diffuse reflections reduce comb-filtering that perturbs stereo imaging — ch. 236
  369. Diffuse reflections create a larger, forgiving sweet spot in listening rooms — ch. 236
  370. Diffuse reflections help integrate and blend acoustic instrument sound — ch. 238
  371. Auditory thresholds are measured by adaptive level bracketing with a 50 percent response criterion. — ch. 241
  372. Bone versus air conduction plots distinguish outer-ear from inner-ear hearing loss — ch. 242
  373. Detecting sounds does not guarantee discriminating them, which also needs intact critical-band processing — ch. 242
  374. Audiometric hearing loss maps directly onto missed timbral and speech-sound differences — ch. 242
  375. Psychoacoustic testing measures subjective listener opinions under controlled independent variables — ch. 243
  376. Speech quality tests need at least 16 naive potential users for statistical power — ch. 244
  377. DCR tests measure how much processing degrades an audio signal — ch. 244
  378. Controlled listening experiments use pilot tests and counterbalanced stimulus orders to tame independent variables — ch. 244
  379. Presentation method, room acoustics, and listener state are independent variables in listening experiments — ch. 244
  380. Comparison category-rating tests measure whether processing improves or degrades audio. — ch. 245
  381. Rhyme tests pinpoint exactly which consonant distinctions a speech system fails. — ch. 245
  382. Filtering always alters timbre despite the goal of subjective transparency — ch. 246
  383. Filtering removes unwanted frequency bands using high-pass, low-pass, and notch strategies — ch. 246
  384. Most instruments occupy only a portion of the audible frequency range — ch. 246
  385. Narrowing a filter’s bandwidth spreads the signal in time, worst near the cut-off. — ch. 247
  386. Designing filters that filter without altering perceived timbre is genuinely difficult. — ch. 247
  387. Pre-echo artifacts from digital filtering are easily unmasked and subjectively disturbing. — ch. 247
  388. Equalization selectively boosts or cuts frequencies rather than removing them — ch. 247
  389. Narrowing a filter’s bandwidth inevitably spreads the signal in time, harming timbre — ch. 247
  390. The ear uses spectral shape to judge timbre, so nearby frequencies can compensate cuts. — ch. 247
  391. Graphic equalizers use fixed filter banks while parametric ones use variable controls — ch. 248
  392. Equalizer types differ by how many filter parameters users can vary. — ch. 248
  393. Microphones grow more directional at higher frequencies, dulling captured reverberant sound. — ch. 248
  394. Performance-space reverberant fields distort recordings with uneven frequency response — ch. 248
  395. Intelligent equalization requires understanding a space’s direct-to-reverberant balance — ch. 248
  396. Narrow-bandwidth equalization causes audible ringing in both boost and cut modes. — ch. 248
  397. Equalization persists because acoustic environments and microphone placement still create faults. — ch. 248
  398. A room’s reverberant field has its own frequency response that colors any distant-miked recording — ch. 248
  399. Ear and brain adaptation dulls timbre modifications, spurring ever more boost — ch. 249
  400. The ear and brain adapt to sounds, dulling perceived changes over time. — ch. 249
  401. Distance from a source changes the balance between direct and reverberant sound — ch. 250
  402. Reverberation masks consonant stops and blurs the formant transitions essential to speech — ch. 250
  403. Direct sound weakens by a factor of four for every doubling of distance — ch. 250
  404. Speech intelligibility depends on high direct-to-reverberant sound ratios — ch. 250
  405. Critical distance is where reverberant sound overtakes the decaying direct sound — ch. 250
  406. Minimum speaker count maximizes intelligibility; directivity can substitute for fewer sources — ch. 251
  407. Noise and reverberation both mask consonants, which are about 20 dB quieter than vowels — ch. 251
  408. Adding more loudspeakers can worsen speech intelligibility by shrinking critical distance — ch. 251
  409. Simple acoustic rules only work when applied with context-specific analysis and design. — ch. 252
  410. Volume compression worsens speech intelligibility by flattening syllabic amplitude cues — ch. 252
  411. Interference matching speech’s fluctuation rate is more distracting than its level predicts. — ch. 252
  412. Intelligible speech design requires direct sound to exceed reverberant and noise. — ch. 252
  413. Exaggerated pitch contours and spelling alphabets both raise speech intelligibility in noise. — ch. 252
  414. Higher-pitched voices resist reverberation and noise masking better than lower ones. — ch. 252
  415. Ideal public address speakers radiate a frequency-constant angle of sound energy — ch. 253
  416. Sound bends around objects small versus wavelength and reflects off large ones — ch. 253
  417. A loudspeaker’s size sets a floor below which it cannot be directive — ch. 253
  418. Horn size sets the lowest frequency a coverage angle can hold. — ch. 254
  419. Advertised constant-directivity specs often cover a band irrelevant to speech intelligibility. — ch. 254
  420. Horn size physically constrains the frequency range of directional coverage — ch. 254
  421. Raising a directive horn reduces front-to-back path variation but loses low frequencies. — ch. 255
  422. An on-axis speaker produces no level variation from its own directivity. — ch. 255
  423. Fill speakers should aim only at uncovered zones to avoid spraying stray energy. — ch. 256
  424. Setting electronic delay about 15 ms beyond the acoustic delay yields two acoustic advantages. — ch. 257
  425. Presbycusis lets devices weaponize high frequencies against only young ears — ch. 258
  426. Antiphase waveforms cancel when added together — ch. 258
  427. A proper ear seal improves low-frequency transmission in passive devices — ch. 258
  428. Trying to hear audio over loud ambient noise can cause noise-induced hearing loss. — ch. 258
  429. Active noise cancellation degrades the wanted signal and weakens at high frequencies. — ch. 258
  430. Lossy coding exploits psychoacoustic models to make removed information inaudible — ch. 259
  431. Lossless audio compression halves data size with ratio varying by signal type — ch. 259
  432. Octave-spaced pure tones can demonstrate individual high-frequency hearing limits — ch. 259
  433. Presbycusis raises the audible high-frequency floor with age, so tones vanish for adults — ch. 259
  434. Reducing audio data rate is the precondition for distributing audio over limited channels — ch. 259
  435. Audio coding systems compress signals to fit limited channels and storage — ch. 259
  436. Information content increases as a message becomes less probable — ch. 260
  437. Psychoacoustic quantization is the sole lossy stage in audio coding. — ch. 260
  438. Every musical sound results from a source plus a filtering modifier — ch. 260
  439. All musical instruments and voices share a source-filter acoustic structure — ch. 260
  440. Removing redundancy in a signal raises its information density — ch. 260
  441. Perceptual coding achieves compression by discarding only subjectively inaudible information — ch. 260
  442. Perceptually discarded information can never be recovered by decoding — ch. 260
  443. Correlation removal can be implemented in either the time or the frequency domain — ch. 261
  444. New information in a signal equals whatever cannot be predicted from its past — ch. 261
  445. Choice of audio coding domain depends on the application — ch. 261
  446. Splitting audio into narrow frequency bands removes redundancy and enables efficient perceptual quantization — ch. 261
  447. Removing signal redundancy trades effectiveness against available encoding resources. — ch. 262
  448. A source repeating one symbol conveys zero total information — ch. 262
  449. A symbol’s self-information falls to zero as its probability approaches certainty. — ch. 262
  450. A data source’s entropy gives the minimum bits needed to encode it — ch. 263
  451. Real audio signals spend more time at low amplitudes than high amplitudes — ch. 263
  452. Equal-probability symbol sources are the most efficient, wasting no bits. — ch. 263
  453. A 16-bit CD word yields a maximum signal-to-noise ratio of 96 dB — ch. 264
  454. Huffman coding’s efficiency collapses for small symbol sets because bits are integral — ch. 264
  455. Quantization error manifests as added noise that reduces the signal-to-noise ratio — ch. 264
  456. Quantization is inherently lossy because it discards information between input and output — ch. 264
  457. Arithmetic coding approaches source entropy better than table-based Huffman methods — ch. 264
  458. Quantization always injects noise that lowers audio signal-to-noise ratio — ch. 264
  459. Adaptive quantization and noise shaping distinguish lossy from lossless coders — ch. 264
  460. Designing for worst-case signal levels wastes capacity most of the time — ch. 265
  461. Coding block length trades side-information cost against noise masking. — ch. 265
  462. Loud-signal masking of weak signals enables bit-saving adaptive quantizers — ch. 265
  463. Block-based gain setting guarantees overload-free coding at the cost of side information — ch. 265
  464. Non-uniform quantization reduces audible noise by spacing levels by probability. — ch. 265
  465. Very low bit rates require working in the frequency domain to skip masked regions — ch. 266
  466. Perceptual codecs spend bits only on audible components, discarding masked ones — ch. 266
  467. Lossy audio codecs improve encoder-side while keeping decoder standards fixed — ch. 266
  468. Hearing sensitivity peaks near 4 kHz, so noise must be frequency-shaped to be inaudible — ch. 266
  469. Psychoacoustic noise shaping achieves an effective 120 dB SNR on CD audio — ch. 266
  470. Acoustics increasingly shapes everyday life through sound-aware design choices — ch. 267
  471. A rectangular pulse transforms into a sinc-shaped spectrum. — ch. 268
  472. Fourier derived integral equations that extract harmonic coefficients from any signal. — ch. 268
  473. Weighted geometric means of absorption coefficients let reverberation equations handle mixed materials — ch. 269
  474. A speaker array’s directional pattern is set by its spacing and element properties — ch. 269
  475. The standard reverberation time T60 is defined by a 60 dB sound energy decay. — ch. 269
  476. The ERB equation can be algebraically rearranged to find a filter’s center frequency — ch. 269
  477. Discrete transforms represent signals only at finite discrete frequencies, unlike infinite Fourier series — ch. 269
  478. The Norris–Eyring reverberation formula replaces Sabine’s for absorptive rooms. — ch. 269
  479. A cent is one twelve-hundredth of an octave, or one hundredth of a semitone. — ch. 269
  480. Array far-field patterns obey Fourier transform theorems, so directional elements spatially filter aliased lobes. — ch. 275
  481. Signal delays can make flat arrays behave like curved ones. — ch. 275
  482. Convolving aperture shapes multiplies their far-field polar patterns. — ch. 275
  483. Driver spacing exceeding half a wavelength causes spatial aliasing. — ch. 275
  484. An 16.8 kHz sine wave is used commercially as a teen deterrent — ch. 276
  485. Vocal fold vibration can be measured through external neck electrodes via electrical impedance. — ch. 276
  486. Doubling loudness requires 10 dB, not 3 dB or 6 dB — ch. 276
  487. Audible changes mark when two sine tones enter the same critical band — ch. 276
  488. A melody remains recognizable from a single non-octave harmonic alone — ch. 276
  489. Sounds with prime-numbered partials lack a common fundamental pitch — ch. 276
  490. Changing organ reed stops can create an illusory continuously descending pitch line — ch. 276
  491. Spectra of only odd harmonics produce a clarinet-like timbre — ch. 276
  492. Presbycusis differs between men and women as hearing ages — ch. 276
  493. Delay-induced spherical wavefronts plus Legendre weighting yield frequency-independent beamwidth. — ch. 276
  494. A spherical-cap transducer with Legendre shading holds constant beamwidth above a cutoff frequency. — ch. 276
  495. Projecting a spherical wavefront onto a flat horn mouth produces a cosine roll-off. — ch. 276
  496. Delayed-noise comb filtering can generate memorable pitch patterns — ch. 276

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