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this patch I try to explain what the ideas and techniques are that I implemented into the BIT BOX and why they work the way they do.","width":293.79175},{"type":"Text","id":"65cc81aa-f3ce-46ee-b7b9-fddf14a0af0d","position":{"x":2373.63184,"y":2560.28931},"text":"Since pretty much everything in the BIT BOX is about messing with the bits of sound, I’ll start with what bits 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number.","width":251.57983},{"type":"Text","id":"dd546358-7146-40de-9d0a-92dc6a3945c2","position":{"x":2403.09424,"y":1820.11169},"text":"(changing this bit changes the number by 128)","width":294.38354},{"type":"Text","id":"c54fbeb6-98af-4e61-84e1-371cab226cda","position":{"x":2399.8208,"y":1725.14392},"text":"0111 -> 7 1000 -> 8","width":66.36377},{"type":"Text","id":"57208dfd-0550-4881-bc21-600a74edc04a","position":{"x":2392.64795,"y":1696.13318},"text":"Hence, all numbers can be represented.","width":294.38354},{"type":"Text","id":"8667c33e-e253-456c-ab6a-415e79b4beff","position":{"x":2386.67432,"y":1784.11304},"text":"Side note:","width":294.38354},{"type":"Text","id":"01c71b95-1861-42c0-8968-b4bbfea792be","position":{"x":2391.80762,"y":1766.17285},"text":"The value of a bit is always double the value of the next less significant bit, because this way the value of each bit is always 1 more than the combined values of all less significant bits.","width":287.01294},{"type":"Text","id":"4ae14341-2ac2-4a3f-a391-1db1b548df69","position":{"x":2398.98267,"y":1949.73083},"text":"| | | | | | |","width":40.0},{"type":"Patch","id":"5a4d3a75-d3f1-4961-bd88-915f0fe9205d","position":{"x":2375.30786,"y":1589.28369},"subPatch":{"id":"61226ac7-a9e0-4055-ba73-824c37a05f39","pan":{"x":-2552.28418,"y":-2458.65674},"zoom":2.82522,"nodes":[{"type":"Text","id":"641aecd5-6fba-418d-bb25-eed907ed2ee2","position":{"x":2494.71997,"y":2459.11719},"exposedPosition":{"x":0.0,"y":0.0},"text":"Harmonics of bits","width":256.0}],"wires":[]}},{"type":"Text","id":"4c0b75e0-e908-410a-a151-93cc037aff97","position":{"x":2397.12256,"y":1982.06482},"text":"1","width":40.0},{"type":"Text","id":"3692dcd3-f03d-496e-b133-42d5066b08e0","position":{"x":2415.23315,"y":1982.0697},"text":"0","width":40.0},{"type":"Text","id":"c455f650-909e-48fe-bbff-2181e5f68482","position":{"x":2434.42676,"y":1982.39343},"text":"0","width":40.0},{"type":"Text","id":"a8b20dc4-99b6-4e3a-9ea8-5cec9d98500c","position":{"x":2450.88306,"y":1982.17859},"text":"1","width":40.0},{"type":"Text","id":"64819198-73af-4e3d-bd2e-c9a528e1afa6","position":{"x":2468.80176,"y":1983.16785},"text":"0","width":40.0},{"type":"Text","id":"db80fc97-f804-427c-b4e6-6195d01b8a88","position":{"x":2485.15039,"y":1982.91931},"text":"1","width":40.0},{"type":"Text","id":"958c929b-ae28-41bc-933a-4cbc3bd091f8","position":{"x":2501.06934,"y":1983.2533},"text":"0","width":40.0},{"type":"Text","id":"0cb80271-8ef8-48c6-8ce8-acf07b7d351d","position":{"x":2517.28467,"y":1983.5531},"text":"0","width":40.0},{"type":"Text","id":"023ff083-ac51-4104-8f11-faa9cdae52c4","position":{"x":2519.01514,"y":1956.39233},"text":"|","width":40.0},{"type":"Text","id":"e3b31dc8-0ac7-4578-9c77-3a00868b33ed","position":{"x":2516.57544,"y":1963.6571},"text":"/\\","width":40.0},{"type":"Text","id":"936e6e1d-bfbd-473a-af83-d4a5dd396ca2","position":{"x":2396.36328,"y":1961.73303},"text":"/\\","width":40.0},{"type":"Text","id":"4613bb2c-440f-4810-8928-0af138cd7b94","position":{"x":2380.3689,"y":1551.21521},"text":"Let’s take this into the realm of sound-synthesis, by counting up at audio rate and starting over at 0 as soon as we have no bits left.","width":294.38354},{"type":"Text","id":"70aca767-8a58-4178-9f5f-caa40a172fca","position":{"x":2383.33887,"y":1520.61255},"text":"As you can see, this basically gives us a saw-wave.","width":294.38354},{"type":"Text","id":"49183323-54f4-4a9b-b9cd-28d0a397b5ec","position":{"x":2387.09717,"y":1342.94592},"text":"(We will just use 4 bits (only count up to 15) for this demo, because it’s easier to see what is going on than if we would count up to 255 for 8 bits)","width":244.39258},{"type":"Text","id":"38d637b9-87d9-40ae-8051-d451eea3bcf9","position":{"x":2380.61694,"y":1282.73108},"text":"This module gives us the bits of the number.","width":294.38354},{"type":"Text","id":"19dede49-8150-4fae-8844-a94133c718d0","position":{"x":2382.00513,"y":1268.84839},"text":"I labeled them with the value they represent.","width":294.38354},{"type":"Text","id":"bc449675-ec8f-430f-acdf-c9f514bd7a7a","position":{"x":2387.39087,"y":1252.40759},"text":"(8 = most significant bit 1 = least significant bit)","width":118.21606},{"type":"Text","id":"4096bd1b-ed69-49ba-bc3a-473edb55a512","position":{"x":2325.59253,"y":1277.10876},"text":"<-----------","width":66.38062},{"type":"Text","id":"b47d068d-789e-4562-8879-380e9f9fd289","position":{"x":2380.89185,"y":1199.9812},"text":"Here you can see the bits directly below each other:","width":294.38354},{"type":"Text","id":"a29af3d2-bb21-4430-bc35-74bd263f15fa","position":{"x":2384.11621,"y":1022.93909},"text":"As you can see, the most significant bit (8) only changes once per count-cycle / saw-wave-cycle. This means, it has the fundamental frequency of the saw-wave.","width":290.26001},{"type":"Text","id":"70a11fcb-2086-4bc5-bdc8-4bf9afab6e29","position":{"x":2384.81982,"y":976.24335},"text":"The next less significant bit (4) however changes twice as much, meaning that it has the fundamental frequency times two (one octave higher).","width":279.76807},{"type":"Text","id":"3a962d2f-06d4-4086-a3e4-b404ddb54305","position":{"x":2386.07959,"y":916.97296},"text":"Every bit has double the frequency of the next more significant one.","width":294.38354},{"type":"Text","id":"4241d306-e189-4591-9170-72722da6bdb1","position":{"x":2385.58521,"y":930.16156},"text":"Generally we can say: ","width":116.72412},{"type":"Text","id":"13ffde62-f2d2-445c-b803-a495bc822728","position":{"x":2394.13135,"y":897.74597},"text":"8 -> fundamental 4 -> fundamental x 2 (+1 octave) 2 -> fundamental x 4 (+2 octaves) 1 -> fundamental x 8 (+3 octaves)","width":155.42871},{"type":"Text","id":"762e057c-d313-4cfa-b20c-e267a25e12a3","position":{"x":2386.27417,"y":825.11584},"text":"Here you can see how the bits add up to the saw-wave:","width":294.38354},{"type":"Text","id":"beb02f84-ff35-408d-a936-26226ab86af9","position":{"x":2403.80493,"y":481.77567},"text":"Side note:","width":294.38354},{"type":"Text","id":"847b7f76-5f3e-4888-9436-0f190d589b94","position":{"x":2413.18115,"y":459.72452},"text":"This explanation for the whole ‘harmonics in bits’ thing is mainly for the BIT BOX.","width":257.30103},{"type":"Text","id":"33b1c7ec-2e40-4f7f-aeeb-81e98376a1da","position":{"x":2413.88623,"y":429.63339},"text":"In LVL1 (the module collection) I added a module that gives you the bits for any audio signal (-1 - 1) you put in.","width":247.38086},{"type":"Text","id":"9e0c7aec-c6b1-402f-888f-5f3c9ee6c431","position":{"x":2412.9436,"y":398.58078},"text":"When you put in a waveform that doesn’t rise or/and fall linearly, you will likely not be able to identify certain harmonics / multiples of the fundamental in the bits. Playing around with the bits of audio actually sound pretty destructive in a lot of cases.","width":253.22583},{"type":"Patch","id":"4ea899d7-646e-4a2d-b5b2-0647924ce7a6","position":{"x":2395.05029,"y":222.03058},"subPatch":{"id":"0cdea5ed-4a70-44ad-8270-2daf25977555","pan":{"x":-2552.28418,"y":-2458.65674},"zoom":2.82522,"nodes":[{"type":"Text","id":"199b6bad-4335-4b9b-b804-341159ed0cf2","position":{"x":2494.71997,"y":2459.11719},"exposedPosition":{"x":0.0,"y":0.0},"text":"Messing with bits","width":256.0}],"wires":[]}},{"type":"Text","id":"b3b743d8-4d62-4956-9456-5dc63ac134f0","position":{"x":2403.51489,"y":186.74319},"text":"The cool thing is that we now have a way to mess with the bits of the saw-wave to get new harmonically interesting wave-forms.","width":294.38354},{"type":"Text","id":"f4238db5-9004-4486-b2c5-b9ebf7ad6e00","position":{"x":2403.41626,"y":155.54877},"text":"(If we look at it on a very basic level, the bits are just square waves at different harmonics of the original wave. By changing which bit goes where, we are essentially just changing how loud a certain square-wave-harmonic is.)","width":294.38354},{"type":"Text","id":"fc400dac-df3d-413c-a32d-d59a0b091666","position":{"x":2401.72266,"y":66.5827},"text":"Here is the patch from above again, but this time there is also a signal at audio rate in a second channel, so you can see and hear the changes you make.","width":294.38354},{"type":"Text","id":"dda01fe4-8ded-45ed-9a1c-eecc0f12c06e","position":{"x":2403.13379,"y":-126.83775},"text":"You can hear what a single bit sound like by pressing the triggers here.","width":324.37256},{"type":"Text","id":"3d84f5a2-10c9-4db7-8742-096fb225b471","position":{"x":2689.86475,"y":-126.34395},"text":"-------------->","width":89.69653},{"type":"Text","id":"b76e3860-8e0c-4f00-9421-de9c84455aa0","position":{"x":2441.4082,"y":-222.56476},"text":"To hear what the wave-form sounds like after the bits are converted back to a number, turn up the volume here.","width":265.46436},{"type":"Text","id":"36d54b70-2e6b-4990-a6dc-936a4a6dfb64","position":{"x":2664.32935,"y":-231.79677},"text":"---------------------------->","width":114.79126},{"type":"Text","id":"18744cb4-fbea-416c-98fe-70d4747f97e3","position":{"x":2414.15503,"y":-279.7612},"text":"This part is meant to be a place where you can play around with switching and manipulating the bits with a hearable and visual representation of what is happening, so you can get a feel for what is possible and what it sounds like.","width":272.36768},{"type":"Text","id":"f14dbea0-5eb3-4866-91c0-2bf88dd96d5e","position":{"x":2415.04834,"y":-385.70557},"text":"Another thing we can do to manipulate the bits is to use logic gates and stuff like flipflops. ","width":258.92163},{"type":"Text","id":"caeac1eb-ef35-4cfc-a243-9bbfd3b99144","position":{"x":2414.91528,"y":-420.80273},"text":"You can also use these in the test-patch","width":294.38354},{"type":"Text","id":"b037ab6e-6187-4633-b8dd-6abed685c978","position":{"x":2415.40234,"y":-440.08038},"text":"(If you don't know what these do, look down. I explain them next)","width":186.83154},{"type":"Text","id":"fa16176b-836a-43c1-bb2c-e78263e099fb","position":{"x":2444.05396,"y":-26.07781},"text":"switch and manipulate the bits here","width":174.55493},{"type":"Text","id":"49bba06e-c578-4faf-9c46-477d7a8e240d","position":{"x":2462.32324,"y":-47.14195},"text":"(e.g: switch bit 2 and bit 4)","width":129.4707},{"type":"Text","id":"30a60616-5ec6-4285-b3b0-ad5ec36873c1","position":{"x":2424.92651,"y":-333.25433},"text":"(You can use the keyboard to play the wave form)","width":235.82324},{"type":"Patch","id":"08deb84a-6ae5-4da6-b1c8-eb233369eb15","position":{"x":2419.32959,"y":-1012.9458},"subPatch":{"id":"ecbd86fb-b908-491b-8f98-59a98d14fe83","pan":{"x":-2552.28418,"y":-2458.65674},"zoom":2.82522,"nodes":[{"type":"Text","id":"e6a7ca67-85c0-40c1-a36e-46cc50cac240","position":{"x":2494.71997,"y":2459.11719},"exposedPosition":{"x":0.0,"y":0.0},"text":"Logic Gates","width":256.0}],"wires":[]}},{"type":"Text","id":"ea21b9ef-5a53-4ff6-94fa-44d8c0f6c863","position":{"x":2434.28442,"y":-1053.06238},"text":"Logic Gates are the building blocks for every digital system. They put out a bit (1 or 0) based on one or more bit-inputs.","width":294.38354},{"type":"Text","id":"89b962dc-b2d9-4c7d-bd57-88d30e88f15a","position":{"x":2433.89307,"y":-1081.41162},"text":"Different logic gates have different relationships between input and output. To describe these relationships, I’ll call the inputs A and B. 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but not both","width":294.38354},{"type":"Text","id":"86279d0a-f32f-42c1-964b-ab0282386657","position":{"x":2449.8645,"y":-1548.43909},"text":"There is also another way to look at XOR that can be useful in some cases:","width":170.8623},{"type":"Text","id":"fbcd4875-c46e-41f7-9a35-89f454d74907","position":{"x":2457.27271,"y":-1575.78943},"text":"Output is B","width":294.38354},{"type":"Text","id":"24845d23-3a31-48c7-9510-8c1f919a7f07","position":{"x":2457.67725,"y":-1587.22424},"text":"When A is 1, B/output is inverted","width":294.38354},{"type":"Text","id":"fc4ef4fe-30dd-492c-99b3-55c6751e4d01","position":{"x":2457.22217,"y":-1599.81213},"text":"(this works in both directions -> A inverts B and B inverts A)","width":294.38354},{"type":"Text","id":"8bdcc9f0-b83a-47a5-a88a-1c6f48c9cf90","position":{"x":2435.71484,"y":-1751.81433},"text":"NOT Gate ","width":71.20288},{"type":"Text","id":"58b1ece6-10f2-4467-9c01-e2dee58145a2","position":{"x":2454.76782,"y":-1770.09424},"text":"Output is 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0","width":294.38354},{"type":"Text","id":"0fe6214e-1ad3-4796-92f2-3046190d422d","position":{"x":2438.34302,"y":-2256.94434},"text":"XNOR Gate (not exclusive or)","width":294.38354},{"type":"Text","id":"2d041b1a-498d-4a8c-9600-8c9a52fe05d3","position":{"x":2457.79834,"y":-2279.15601},"text":"Output is 1 when A and B are both 1 or both 0","width":294.38354},{"type":"Text","id":"0a2b7179-6ed4-43ce-8d0c-710e7bf59db8","position":{"x":2435.81787,"y":-2438.57861},"text":"Side note:","width":294.38354},{"type":"Text","id":"8b39039e-8ce1-4b9f-808d-8400e94c86bf","position":{"x":2454.11865,"y":-2455.02148},"text":"Since I built these logic gates using only the Mult and Add nodes, you can theoretically use them to combine audio and/or modulation signals (32 bit Float). However, most of them return pretty unusable results when you do so. ","width":294.38354},{"type":"Text","id":"8d3496fb-f20a-454c-ad26-7c716b99c985","position":{"x":2454.83716,"y":-2505.8186},"text":"Nevertheless, it can be pretty useful to know, that you can use the AND gates for amplitude or ring modulation, and the NOT gates for inverting modulation signals.","width":294.38354},{"type":"Text","id":"69575ff1-0d72-4370-8816-04e97898ac16","position":{"x":2437.02783,"y":-2601.70386},"text":"Flipflop","width":294.38354},{"type":"Text","id":"a3643536-52fe-4925-b99f-f19424052da9","position":{"x":2458.31616,"y":-2621.06421},"text":"Flipflops are also pretty important building blocks of digital systems. They have two stable states (1 and 0) and change the state when their input is set to 1.","width":294.38354},{"type":"Text","id":"11d7300d-2a32-41c7-9476-648fe8f06e42","position":{"x":2435.84985,"y":-2743.72241},"text":"Count to","width":294.38354},{"type":"Text","id":"b31c9664-6859-45d2-a3c7-8e18ade48bcd","position":{"x":2456.23047,"y":-2772.55249},"text":"(I couldn’t find a technical term for this so I just called it ‘count to’)","width":294.38354},{"type":"Text","id":"653b9f45-8df7-43f8-91b5-733295695d9f","position":{"x":2457.45996,"y":-2758.87207},"text":"I also made this thing here.","width":294.38354},{"type":"Text","id":"499b3bb3-d79b-4f9d-813e-943dcd7fb775","position":{"x":2456.99683,"y":-2793.65527},"text":"You can set a number from 2 to 16. The module internally counts to that number (each time the input is set to 1, it counts up by one). It puts out 1 when it reaches the number and start again at 0. 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","width":294.38354},{"type":"Text","id":"2255beab-9375-40cd-b31d-d4210a9014e0","position":{"x":2437.51611,"y":-3548.00854},"text":"However, the fun really begins when you run one of the saws at LFO rates.","width":294.38354},{"type":"Text","id":"ecbb0847-69f2-4243-a5a5-879986330def","position":{"x":2437.15088,"y":-3573.3374},"text":"When one saw-wave (OSC1) runs at audio rat, the other one (OSC2) at LFO rate and you combine all bits of them with AND or OR gates, the bits of OSC2 rhythmically activate and deactivate the bits of OSC1. This results in some interesting rhythms / sequences and melodies. ","width":302.58789},{"type":"Text","id":"eea155f2-7161-4f95-9e14-591413b608ee","position":{"x":2432.92188,"y":-4269.36377},"text":"As I already described, the bits with higher harmonics are the less significant ones, that have a lower value (which means that they are quieter). 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","width":124.85596},{"type":"Patch","id":"277c6957-6ed0-4570-92d1-d1e47df9b1eb","position":{"x":2399.30493,"y":-5029.51611},"subPatch":{"id":"8e7908d2-3d5e-4385-90cf-f5bd6591cfd4","pan":{"x":-2666.00928,"y":-2404.27539},"zoom":1.69134,"nodes":[{"type":"Text","id":"cd126595-b3e0-4c6f-9a2b-d1e47df01d67","position":{"x":2494.71997,"y":2459.11719},"exposedPosition":{"x":0.0,"y":0.0},"text":"Rhythm of bits","width":404.40308}],"wires":[]}},{"type":"Text","id":"508208d4-c449-42ac-a7d8-826f17b62507","position":{"x":2432.81201,"y":-5061.1665},"text":"As described before, when you look at the bits of a saw-wave, the most significant bit has the fundamental frequency of the saw-wave and the less significant bits have multiples of that frequency.","width":294.38354},{"type":"Text","id":"7e90469f-0f70-4cdf-bfe4-ae9e321add3c","position":{"x":2433.45264,"y":-5097.29492},"text":"When the saw-wave runs at audio rate, this means the less significant bits contain different harmonics of the 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rhythms.","width":294.38354},{"type":"Patch","id":"6c52705d-6867-4d6b-93af-a76f41be1f35","position":{"x":2408.67236,"y":-5379.0752},"subPatch":{"id":"39452901-56da-4a02-b1af-4431d9e10314","pan":{"x":-2666.00928,"y":-2404.27539},"zoom":1.69134,"nodes":[{"type":"Text","id":"8cbd9d3a-671a-469d-be65-480741fc752d","position":{"x":2494.71997,"y":2459.11719},"exposedPosition":{"x":0.0,"y":0.0},"text":"Generator","width":404.40308}],"wires":[]}},{"type":"Text","id":"68092ec7-4914-4ad9-84fc-981a2ce0e70c","position":{"x":2432.65942,"y":-5409.7251},"text":"You should also keep the rhythms / tempos of the bits in mind when you work with the generator in the BIT BOX, since it is also just a saw-LFO that let’s you mess with its bits.","width":294.38354},{"type":"Text","id":"7f8e77a8-8e10-4665-94f0-f80e8022ed14","position":{"x":2432.43652,"y":-5448.54346},"text":"The resulting signal is then used as a sequencer and run through a quantizer to create melodies.","width":294.38354},{"type":"Text","id":"8111dc88-5b7c-407b-a92c-224523c26f4c","position":{"x":2433.32886,"y":-5476.20703},"text":"Here I found it useful to look at which value each bit has / how much a bit changes the number, because each bit is basically a different interval.","width":292.15259},{"type":"Text","id":"055261a9-becb-4a1d-90a3-90dd3c9c7278","position":{"x":2445.10815,"y":-5516.47656},"text":"e.g:","width":40.0},{"type":"Text","id":"852bb5c3-5ff1-4edd-9e4d-12295d54ed22","position":{"x":2445.33667,"y":-5530.86719},"text":"When the range is set to 2 octaves, ","width":294.38354},{"type":"Text","id":"1c603d98-6642-4f76-89ff-63656d1b5e6e","position":{"x":2446.02197,"y":-5541.604},"text":"setting the 128 bit to 1 will rise the note by one octave (12 semitones),","width":361.62769},{"type":"Text","id":"1f9d76f4-872d-44bf-bc79-0c8469456f73","position":{"x":2446.47876,"y":-5551.65479},"text":"setting the 64 bit to 1 will rise the note by a tritone (6 semitones),","width":330.21558},{"type":"Text","id":"12b88249-8d73-4f14-a956-cc8ab6fd3e0c","position":{"x":2446.47852,"y":-5561.70605},"text":"setting the 32 bit to 1 will rise the note by a minor 3rd (3 semitones),","width":364.18457},{"type":"Text","id":"1c0476e0-0f8e-4cf8-8cd4-7bdf0ef89e60","position":{"x":2446.70703,"y":-5573.58447},"text":"and so on …","width":294.38354},{"type":"Text","id":"0339334e-a88f-4d48-8f5a-0dbeb185bca5","position":{"x":2446.06274,"y":-5590.67529},"text":"(The values of some of the least significant bits are to low to make a difference in the quantizer)","width":294.38354},{"type":"Text","id":"9811ce45-704c-4a2f-bd88-293bded21c85","position":{"x":2461.39551,"y":-6136.30469},"text":"I personally look at i like this:","width":294.38354},{"type":"Text","id":"341c2e2d-2ea4-498a-bfd8-115886c89baa","position":{"x":2474.10229,"y":-6157.62939},"text":"This gives us gates at different multiples of the 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","width":294.38354},{"type":"Text","id":"adfe9c14-1ffd-4b27-b1f6-9195f0a0f915","position":{"x":2429.34351,"y":-6339.00635},"text":"However, when you use them in combination with manipulating and switching bits, they can lead to very interesting results.","width":294.38354},{"type":"Text","id":"d29ce3dd-7f43-4b55-9e30-a1fcc8246b96","position":{"x":2429.82715,"y":-6378.00928},"text":"Shift knob (OSC 1&2):","width":294.38354},{"type":"Text","id":"a67139fb-f683-4027-a9d1-573ad7f06c29","position":{"x":2439.24878,"y":-6397.38037},"text":"This is basically just a volume control the saw-wave, that is placed before the wave is split up into its bits.","width":294.38354},{"type":"Text","id":"836b9e1b-7bd9-40a6-9cfd-b6d478a038ad","position":{"x":2439.39185,"y":-6422.79541},"text":"I called it ‘shift’, because the result of turning the signal down is that the frequency-multiples (or harmonics) are shifted into the less significant bits (up). ","width":338.0813},{"type":"Text","id":"7907fede-24d9-4547-a3e7-e4115ac04bac","position":{"x":2439.69849,"y":-6450.75195},"text":"When all bits go where they belong, this just makes the saw-wave quieter, but when you switch and manipulate some bits, this can result in some nice, sync like sounds.","width":294.38354},{"type":"Text","id":"c0695080-7b37-406a-aca7-8de75e1c0def","position":{"x":2429.85718,"y":-6501.45801},"text":"Side oscillators (OSC 1):","width":294.38354},{"type":"Text","id":"3d0c601c-027c-431e-8fb0-52cf7c5828cf","position":{"x":2444.07617,"y":-6518.29541},"text":"Oscillator 1 is essentially three oscillators. ","width":294.38354},{"type":"Text","id":"93e7d165-371c-41d1-bd6e-716bd2a97b3b","position":{"x":2443.44922,"y":-6530.521},"text":"One mid oscillator, running at the frequency that comes from the quantizer and two side oscillators. ","width":294.38354},{"type":"Text","id":"5421f352-b26e-4250-bb60-7c0165e7ee12","position":{"x":2444.07593,"y":-6559.67529},"text":"The side oscillators can be detuned (using the 'detune‘ knob), panned (one left, one right using the 'width' knob) and put at a higher octave (0-3 using the 'side oct’ knob). ","width":294.38354},{"type":"Text","id":"4c9310f8-2a1a-4667-beb7-838418ec0fd6","position":{"x":2444.70288,"y":-6596.66748},"text":"You can mix between mid and side oscillators using the S/M knob (side / mid).","width":294.38354},{"type":"Text","id":"3a842d66-74f6-4985-80b2-2b1972d82216","position":{"x":2445.03589,"y":-6633.00391},"text":"I originally added this, because of the nice stereo sounds, you can make with it, but I also discovered something very interesting.","width":294.38354},{"type":"Text","id":"c2f4110a-7fea-4c14-8112-838f81913afe","position":{"x":2446.63306,"y":-6696.81152},"text":"Sometimes this can sound pretty destructive, but when the side/mid mix (S/M knob) is set to something like exactly 50% or exactly 75%, the bits still have clear and identifiable frequencies.","width":294.38354},{"type":"Text","id":"dc6bb4e9-fc0d-4a1a-83bb-f693943e1263","position":{"x":2446.63306,"y":-6659.69385},"text":"As I described earlier, the bits don’t have pure multiples of the fundamental frequency when the wave that is split up into bits isn’t a single pure saw-wave. ","width":294.38354},{"type":"Text","id":"5a0ccbfb-87d2-4952-bbe5-4d4173a09fca","position":{"x":2447.5166,"y":-6734.22412},"text":"When you additionally change the octave of the side oscillators, the frequencies in the less significant bits become other harmonics than just higher octaves of the fundamental frequency.","width":294.38354},{"type":"Text","id":"b0220d69-3ad7-4139-a479-1472c04d4f99","position":{"x":2447.59521,"y":-6770.6543},"text":"Most of the time they don’t lie exactly on musical notes, but it is pretty useful to know the ones that do, because you can use them to create cords.","width":294.38354},{"type":"Text","id":"6456ee19-cb98-4ebf-a5f5-794e06e07a81","position":{"x":2447.12354,"y":-6815.80127},"text":"The most useful settings I found so far:","width":294.38354},{"type":"Text","id":"1fe0cc7c-8597-4c9a-a557-4213a4560175","position":{"x":2456.45874,"y":-6831.43311},"text":"s/m mix 50% & side octave +1 -> less significant bits contain a perfect 5th (7 semitones)","width":459.49268},{"type":"Text","id":"3b659f44-7fdd-4f3a-bf35-9eb4f145d6c7","position":{"x":2455.58154,"y":-6848.3208},"text":"s/m mix 50% & side octave +2 -> less significant bits contain a major 3rd (4 semitones)","width":461.08105},{"type":"Text","id":"28833f48-2a51-4cb4-8143-e2f19be7ee80","position":{"x":2489.73608,"y":-6878.18555},"text":"(this major 3rd is one octave lower then the one you get from s/m at 50%)","width":326.05493},{"type":"Text","id":"53eba39b-fb5c-4da8-8cb2-4315d07e95d7","position":{"x":2455.09937,"y":-6865.54346},"text":"s/m mix 75% & side octave +1 -> less significant bits contain a major 3rd (4 semitones)","width":450.51782},{"type":"Text","id":"cf5c506e-fff7-47e1-8859-b0bdd5f7e04b","position":{"x":2437.94482,"y":-7532.78418},"text":"These are the ideas and techniques I found so far for using the manipulation of bits for sound synthesis. 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