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Synth: Evolving Harmonics & Additive Synthesis Explained! We explore Drainst, an evolving harmonic machine & additive synthesizer. Discover its 15 oscillators across harmonics...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/1032116/fd3f2ef3a5ab3ca41c90005ada5cbef8/564x318_1"},"target":"_self","position":"7","reqid":"1769498369976989-10595768454228644026-balancer-l7leveler-kubr-yp-vla-104-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3Di4NeTcoVoqU","linkTemplate":"/video/preview/15319768381595244292?parent-reqid=1769498369976989-10595768454228644026-balancer-l7leveler-kubr-yp-vla-104-BAL&text=Harmonic+Synthesis+-+Topic&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Drainst Synth: Evolving Harmonics & Additive Synthesis Explained!","related_orig_text":"Harmonic Synthesis - Topic","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Harmonic Synthesis - Topic\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=i4NeTcoVoqU\",\"src\":\"serp\",\"rvb\":\"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_CDw8aDz8TEoIEJAGABCsqiwEQARp4gf0H_g3-AgD5BwsG-Ab9AgcAAPD3__8A5QLx9wP8AgDy9wnzBwAAAO4E7gT9AAAA9_3-9fr_AAAR9vkIAgAAABAG_gj3AAAABgv6_f4BAAD5Afr4A_8AAA0IAQUAAAAA-_0C_f3-AAD4Gvf-AAAAAAQB-wQAAAAAIAAtjY_aOzgTQAlITlACKnMQABpgH_UARCrXmBgRBdnx1dDw-EnMAbS-K__Ao_8eQi3EDSDshBnnAEAB7x6RAAAAA9TkAtQAL3-y3Q4mB8D-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_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-AABEvgAAPD4AABA9AAAQvQAAkj4AAFQ-AAAwPQAAFL4AABQ-AADgPAAAcD0AAPo-AAB_PwAAUD0AAAy-AABQPQAA-D0AAHC9AAD4PQAAoLwAAJY-AACqPgAAMD0AAJg9AAA8vgAAgDsAANg9AAAwPQAAgj4AAKg9AACovQAAkr4AADC9AACAuwAAHD4AAIi9AAC4PQAAqD0AAMg9AAAkvgAAgLsAAHy-AACoPQAA4DwAAII-AAAwPQAAyL0AAKg9AAAnPwAA2L0AABw-AACuPgAA4DwAAOA8AAAkPgAAmL0gADgTQAlIfFABKo8CEAEagAIAAIA7AAAQPQAAmD0AACW_AAAUvgAA6D0AAKC8AAAkPgAAfL4AAGQ-AAAMvgAAlr4AAIY-AACovQAAUD0AAIi9AABwPQAART8AACQ-AABEPgAAyD0AABA9AABUPgAAmL0AAKi9AADgPAAAiD0AAMg9AADYPQAAyD0AAOA8AAAwPQAADL4AABy-AAAsvgAAcL0AADw-AAAcPgAAJL4AABy-AACYPQAA6D0AAIC7AACIPQAAiD0AABw-AAB_vwAA4LwAADA9AABsPgAABD4AABC9AACAuwAAkj4AAOg9AACoPQAA4DwAABw-AADgvAAA4LwAAII-AADYPQAAoDwAALa-IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=i4NeTcoVoqU","parent-reqid":"1769498369976989-10595768454228644026-balancer-l7leveler-kubr-yp-vla-104-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":405,"cheight":720,"cratio":0.5625,"dups":["15319768381595244292"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":false,"contentTypeId":null,"censored":false},"7547316047824981595":{"videoId":"7547316047824981595","docid":"34-7-5-ZDA6F845B76F611A6","description":"This is what it sounds like when you add the the prime harmonics of a sine wave. 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