0:00:07.249,0:00:09.069 Gripped with vengeful passion, 0:00:09.069,0:00:11.859 The Queen of the Night [br]tears across the stage. 0:00:11.859,0:00:14.249 She begins to sing her titular aria, 0:00:14.249,0:00:17.730 one of the most famous sections [br]from Mozart’s beloved opera, 0:00:17.730,0:00:19.350 "The Magic Flute." 0:00:19.350,0:00:21.890 The orchestra fills the hall with music, 0:00:21.890,0:00:25.460 but the queen’s voice soars above [br]the instruments. 0:00:25.460,0:00:28.700 Its melody rings out [br]across thousands of patrons, 0:00:28.700,0:00:31.076 reaching seats 40 meters away— 0:00:31.076,0:00:34.186 all without any assistance [br]from a microphone. 0:00:34.186,0:00:38.116 How is it possible that this single voice[br]can be heard so clearly, 0:00:38.116,0:00:40.976 above the strains [br]of dozens of instruments? 0:00:40.976,0:00:44.176 The answer lies in the physics [br]of the human voice, 0:00:44.176,0:00:48.558 and the carefully honed technique [br]of an expert opera singer. 0:00:48.558,0:00:51.898 All the music in this opera house [br]originates from the vibrations 0:00:51.898,0:00:53.458 created by instruments— 0:00:53.458,0:00:57.615 whether it’s the strings of a violin [br]or the vocal folds of a performer. 0:00:57.615,0:01:02.746 These vibrations send waves into the air, [br]which our brains interpret as sound. 0:01:02.746,0:01:04.706 The frequency of these vibrations–– 0:01:04.706,0:01:07.886 specifically, the number [br]of waves per second–– 0:01:07.886,0:01:11.386 is how our brains determine [br]the pitch of a single note. 0:01:11.386,0:01:13.686 But in fact, every note we hear 0:01:13.686,0:01:17.336 is actually a combination [br]of multiple vibrations. 0:01:17.336,0:01:21.336 Imagine a guitar string vibrating [br]at its lowest frequency. 0:01:21.336,0:01:22.946 This is called the fundamental, 0:01:22.946,0:01:27.472 and this low pitch is what our ears [br]mostly use to identify a note. 0:01:27.472,0:01:32.434 But this lowest vibration triggers [br]additional frequencies called overtones, 0:01:32.434,0:01:35.574 which layer on top of the fundamental. 0:01:35.574,0:01:38.804 These overtones break down [br]into specific frequencies 0:01:38.804,0:01:41.074 called harmonics, or partials— 0:01:41.074,0:01:45.999 and manipulating them [br]is how opera singers work their magic. 0:01:45.999,0:01:50.323 Every note has a set of frequencies [br]that comprise its harmonic series. 0:01:50.323,0:01:55.075 The first partial vibrates [br]at twice the frequency of the fundamental. 0:01:55.075,0:01:59.728 The next partial is three times [br]the fundamental’s frequency, and so on. 0:01:59.728,0:02:03.608 Virtually all acoustic instruments [br]produce harmonic series, 0:02:03.608,0:02:08.478 but each instrument’s shape and material[br]changes the balance of its harmonics. 0:02:08.478,0:02:15.484 For example, a flute emphasizes [br]the first few partials, 0:02:15.484,0:02:17.614 but in a clarinet’s lowest register, 0:02:17.614,0:02:21.344 the odd-numbered partials [br]resonate most strongly. 0:02:21.344,0:02:23.064 The strength of various partials 0:02:23.064,0:02:27.064 is part of what gives each instrument[br]its unique sonic signature. 0:02:27.064,0:02:31.217 It also affects an instrument’s ability [br]to stand out in a crowd, 0:02:31.217,0:02:36.647 because our ears are more strongly [br]attuned to some frequencies than others. 0:02:36.647,0:02:40.947 This is the key to an opera singer’s [br]power of projection. 0:02:40.947,0:02:42.437 An operatic soprano— 0:02:42.437,0:02:44.797 the highest of the four standard [br]voice parts— 0:02:44.797,0:02:47.627 can produce notes [br]with fundamental frequencies 0:02:47.627,0:02:53.047 ranging from 250 to 1,500 vibrations [br]per second. 0:02:53.047,0:02:55.737 Human ears are most sensitive [br]to frequencies 0:02:55.737,0:02:59.737 between 2,000 and 5,000 [br]vibrations per second. 0:02:59.737,0:03:03.657 So if the singer can bring out [br]the partials in this range, 0:03:03.657,0:03:08.497 she can target a sensory sweet spot [br]where she’s most likely to be heard. 0:03:08.497,0:03:10.817 Higher partials are also advantageous 0:03:10.817,0:03:13.537 because there’s less competition [br]from the orchestra, 0:03:13.537,0:03:16.817 whose overtones are weaker [br]at those frequencies. 0:03:16.817,0:03:19.497 The result of emphasizing [br]these partials 0:03:19.497,0:03:24.889 is a distinctive ringing timbre [br]called a singer’s squillo. 0:03:24.889,0:03:28.469 Opera singers work for decades [br]to create their squillo. 0:03:28.469,0:03:30.329 They can produce higher frequencies 0:03:30.329,0:03:35.276 by modifying the shape and tension [br]in their vocal folds and vocal tract. 0:03:35.276,0:03:38.536 And by shifting the position [br]of their tongues and lips, 0:03:38.536,0:03:42.536 they accentuate some overtones [br]while dampening others. 0:03:42.536,0:03:46.556 Singers also increase their range [br]of partials with vibrato— 0:03:46.556,0:03:50.835 a musical effect in which a note [br]slightly oscillates in pitch. 0:03:50.835,0:03:53.415 This creates a fuller sound [br]that rings out 0:03:53.415,0:03:56.685 over the instruments’ [br]comparatively narrow vibratos. 0:03:56.685,0:03:58.355 Once they have the right partials, 0:03:58.355,0:04:01.803 they employ other techniques [br]to boost their volume. 0:04:01.803,0:04:05.803 Singers expand their lung capacity [br]and perfect their posture 0:04:05.803,0:04:08.433 for consistent, controlled airflow. 0:04:08.433,0:04:10.223 The concert hall helps as well, 0:04:10.223,0:04:14.465 with rigid surfaces that reflect [br]sound waves towards the audience. 0:04:14.465,0:04:17.075 All singers take advantage [br]of these techniques, 0:04:17.075,0:04:21.337 but different vocal signatures [br]demand different physical preparation. 0:04:21.337,0:04:24.152 A Wagnerian singer needs [br]to build up stamina 0:04:24.152,0:04:28.012 to power through the composer’s [br]four-hour epics. 0:04:28.012,0:04:31.612 While bel canto singers require [br]versatile vocal folds 0:04:31.612,0:04:34.413 to vault through acrobatic arias. 0:04:34.413,0:04:36.813 Biology also sets some limits— 0:04:36.813,0:04:39.873 not every technique is feasible [br]for every set of muscles, 0:04:39.873,0:04:42.833 and voices change as singers age. 0:04:42.833,0:04:46.023 But whether in an opera hall [br]or a shower stall, 0:04:46.023,0:04:49.173 these techniques can turn [br]un-amplified voices 0:04:49.173,0:04:51.342 into thundering musical masterpieces.