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do crossfaders work?","width":256.0},{"type":"Text","id":"d09b41e6-c533-4873-9385-45d13ddced9d","position":{"x":-322.84973,"y":712.02771},"text":"------------------------------------------------------------------------------------------------","width":1162.61182},{"type":"Text","id":"c859b1a5-ea3e-4512-b227-e4de6808421f","position":{"x":-210.93602,"y":850.84802},"text":"What is a crossfader?","width":256.0},{"type":"Text","id":"3e5d42de-be21-4c65-a6d3-b3cc02ce1a61","position":{"x":-35.23831,"y":355.77789},"text":"The Crossfade module is a repackaging of the Crossfade node.  This Crossfader is a linear crossfader.  It makes an excellent switch and a great crossfader for mixing m (modulation) signals together.  However, it is not suitable for audio crossfading by itself.  If you wish to crossfade between audio signals, use the Equal Power Crossfader.  That module takes into account the logarithmic nature of our hearing, which requires a logarithmic rather than linear crossfader.","width":256.0},{"type":"Text","id":"6f1c2cd3-9f87-4aea-8829-8766e0e1e546","position":{"x":-37.70775,"y":648.23523},"text":"A crossfader basically has two volume controls - one for each signal.  The crossfader itself (a knob, or often a sliding potentiometer) increases the volume of one signal when turned up while decreasing the other signal.  When the knob or slide is turned the other way, the first signal decreases in volume while the other increases.  These two signals are then summed (added) together at the output of the crossfader.","width":256.0},{"type":"Text","id":"b284a100-9a8a-4020-86b8-2eb9d662802b","position":{"x":-45.6703,"y":908.47998},"text":"Crossfaders take two inputs and transition between them using a control like a knob or slider.  Crossfaders are an essential part of DJing, where they are used creatively to mix two records together.  Crossfades are often automatically applied in DAWs to prevent popping during looping.  Audulus itself crossfades connections to allow for live patching without introducing popping noises similar to when you unplug a guitar with the amp still on.","width":256.0},{"type":"Text","id":"6c4d1320-86de-4e0e-ae95-89060795fa77","position":{"x":-275.76984,"y":301.0882},"text":"How does this crossfader work?","width":256.0}],"wires":[{"from":"78a559fe-4890-4ca0-8162-39d63332a15c","output":0,"to":"0593595b-ce34-416e-91b7-94fdc0e43293","input":0},{"from":"85650f29-e36a-4b2a-b1bb-c7e64ad5c777","output":0,"to":"0593595b-ce34-416e-91b7-94fdc0e43293","input":1},{"from":"eeb4745d-f0fe-481b-be18-938d1c9781a7","output":0,"to":"0593595b-ce34-416e-91b7-94fdc0e43293","input":2},{"from":"0593595b-ce34-416e-91b7-94fdc0e43293","output":0,"to":"db9eb838-df79-466e-8a9e-0aabd8ff763e","input":0}]}},{"type":"Text","id":"3659abe6-51ea-4fb3-9fd1-11ec7bc5ac8d","position":{"x":-136.67323,"y":316.05701},"text":"How does this Brick work?","width":256.0},{"type":"Text","id":"0a07020f-114e-4116-902e-28055c321690","position":{"x":-186.13654,"y":275.20831},"text":"The incoming k (knob) signal is fed into the Knob==0 equality expression.  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do crossfaders work?","width":256.0},{"type":"Text","id":"6913ce67-4d07-43af-ac9a-c12e22febef2","position":{"x":-322.84973,"y":712.02771},"text":"------------------------------------------------------------------------------------------------","width":1162.61182},{"type":"Text","id":"793c4dd5-9158-49e6-a315-bcfe59e72da9","position":{"x":-210.93602,"y":850.84802},"text":"What is a crossfader?","width":256.0},{"type":"Text","id":"5f28e5cc-53c1-4109-ae60-cd3044727e5f","position":{"x":-35.23831,"y":355.77789},"text":"The Crossfade module is a repackaging of the Crossfade node.  This Crossfader is a linear crossfader.  It makes an excellent switch and a great crossfader for mixing m (modulation) signals together.  However, it is not suitable for audio crossfading by itself.  If you wish to crossfade between audio signals, use the Equal Power Crossfader.  That module takes into account the logarithmic nature of our hearing, which requires a logarithmic rather than linear crossfader.","width":256.0},{"type":"Text","id":"fc02f246-ea28-4353-9c81-c1797c04c793","position":{"x":-37.70775,"y":648.23523},"text":"A crossfader basically has two volume controls - one for each signal.  The crossfader itself (a knob, or often a sliding potentiometer) increases the volume of one signal when turned up while decreasing the other signal.  When the knob or slide is turned the other way, the first signal decreases in volume while the other increases.  These two signals are then summed (added) together at the output of the crossfader.","width":256.0},{"type":"Text","id":"a385fbd9-0801-42d3-b050-e7d7f8ea1d32","position":{"x":-45.6703,"y":908.47998},"text":"Crossfaders take two inputs and transition between them using a control like a knob or slider.  Crossfaders are an essential part of DJing, where they are used creatively to mix two records together.  Crossfades are often automatically applied in DAWs to prevent popping during looping.  Audulus itself crossfades connections to allow for live patching without introducing popping noises similar to when you unplug a guitar with the amp still on.","width":256.0},{"type":"Text","id":"29e64bfb-c251-48d3-a492-d2e8eb236bb0","position":{"x":-275.76984,"y":301.0882},"text":"How does this crossfader work?","width":256.0}],"wires":[{"from":"90b50238-4b24-44c1-941d-04a03e5c22e3","output":0,"to":"7ae7c507-cea0-4e0c-ab8a-506a70e905e8","input":0},{"from":"f2d616bc-50bc-4f56-bfa8-353259a6ea21","output":0,"to":"7ae7c507-cea0-4e0c-ab8a-506a70e905e8","input":1},{"from":"d9b94eef-8705-49ae-971a-7002acd5039e","output":0,"to":"7ae7c507-cea0-4e0c-ab8a-506a70e905e8","input":2},{"from":"7ae7c507-cea0-4e0c-ab8a-506a70e905e8","output":0,"to":"a16d14a6-d1b9-43c4-9c67-3cfaef3e5efd","input":0}]}},{"type":"Text","id":"2cddbbae-cb98-4fae-92e8-1c7e59c0bea8","position":{"x":-136.67323,"y":316.05701},"text":"How does this Brick work?","width":256.0},{"type":"Text","id":"dd886df0-6836-4ce1-88d6-d3b3dfa52823","position":{"x":-186.13654,"y":275.20831},"text":"The incoming k (knob) signal is fed into the Knob==0 equality expression.  This expression is true (outputs a 1) only when the k signal is exactly equal to (==) 0.  When the k signal is 0, the Crossfade module switches from signal A to signal B.  The g (gate) output is useful as an indicator light when the zero switch is engaged.","width":256.0},{"type":"Text","id":"48a21e42-79f3-458d-8c43-9a674649249b","position":{"x":-113.5871,"y":460.2887},"text":"What is this Brick?","width":256.0},{"type":"Text","id":"5173401c-f660-4d5f-8af2-31656f92d93c","position":{"x":-177.74719,"y":416.63},"text":"The Knob Zero Switch adds switching functionality to a knob.  When the knob is turned all the way down, the knob switches itself out in favor of another incoming signal.  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This Crossfader is a linear crossfader.  It makes an excellent switch and a great crossfader for mixing m (modulation) signals together.  However, it is not suitable for audio crossfading by itself.  If you wish to crossfade between audio signals, use the Equal Power Crossfader.  That module takes into account the logarithmic nature of our hearing, which requires a logarithmic rather than linear crossfader.","width":256.0},{"type":"Text","id":"093b87c1-5d5a-4475-a9ac-81dc0a12c774","position":{"x":-37.70775,"y":648.23523},"text":"A crossfader basically has two volume controls - one for each signal.  The crossfader itself (a knob, or often a sliding potentiometer) increases the volume of one signal when turned up while decreasing the other signal.  When the knob or slide is turned the other way, the first signal decreases in volume while the other increases.  These two signals are then summed (added) together at the output of the crossfader.","width":256.0},{"type":"Text","id":"cb1580f6-9e57-40a8-a7c0-a613844bb671","position":{"x":-45.6703,"y":908.47998},"text":"Crossfaders take two inputs and transition between them using a control like a knob or slider.  Crossfaders are an essential part of DJing, where they are used creatively to mix two records together.  Crossfades are often automatically applied in DAWs to prevent popping during looping.  Audulus itself crossfades connections to allow for live patching without introducing popping noises similar to when you unplug a guitar with the amp still on.","width":256.0},{"type":"Text","id":"08bb02b7-c8fa-4ff1-8cdc-1db875995c18","position":{"x":-275.76984,"y":301.0882},"text":"How does this crossfader work?","width":256.0}],"wires":[{"from":"80e34ff6-7b03-41f0-9828-aa042f1d61f5","output":0,"to":"70f652d2-c1f1-4d1f-8c09-ba6ca03e2462","input":0},{"from":"5ea36af5-e9f5-49e2-8ea1-3dc51de6b843","output":0,"to":"70f652d2-c1f1-4d1f-8c09-ba6ca03e2462","input":1},{"from":"c988006c-56f7-44f7-8b4a-c7a527722695","output":0,"to":"70f652d2-c1f1-4d1f-8c09-ba6ca03e2462","input":2},{"from":"70f652d2-c1f1-4d1f-8c09-ba6ca03e2462","output":0,"to":"87a96d56-320b-4705-b2af-6343dfd17742","input":0}]}},{"type":"Text","id":"b11ca3c4-29c3-4198-913f-50f5b946606c","position":{"x":-136.67323,"y":316.05701},"text":"How does this Brick work?","width":256.0},{"type":"Text","id":"b70ee627-4032-4cbf-85e4-8326b4fb5128","position":{"x":-186.13654,"y":275.20831},"text":"The incoming k (knob) signal is fed into the Knob==0 equality expression.  This expression is true (outputs a 1) only when the k signal is exactly equal to (==) 0.  When the k signal is 0, the Crossfade module switches from signal A to signal B.  The g (gate) output is useful as an indicator light when the zero switch is engaged.","width":256.0},{"type":"Text","id":"85da6bde-5e6e-473d-9c4d-681cda0faa3a","position":{"x":-113.5871,"y":460.2887},"text":"What is this Brick?","width":256.0},{"type":"Text","id":"96255331-632a-410b-b07b-4b566b135912","position":{"x":-177.74719,"y":416.63},"text":"The Knob Zero Switch adds switching functionality to a knob.  When the knob is turned all the way down, the knob switches itself out in favor of another incoming signal.  It allows you to sync multiple modules together in  interesting 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values, an range (r) and center (c) come into the brick and enter two expressions.  The top expression takes the center value and adds half of the range to it.  The expression below it takes the center value and subtracts the range value from it.  Then, the incoming k (knob) signal fades between the values with a Crossfade node.  If it helps to understand how this works, consider a center value of 0 and a range value of 2.  0+2/2 = 1 and 0-2/2 = -1.  The Crossfade node is then fading between -1 and 1, and when the k signal is .5 (when the knob is centered) the # output is 0.","width":256.0},{"type":"Text","id":"76f56321-088f-4676-b5c2-e3fb40d0b173","position":{"x":184.99515,"y":290.82144},"text":"This brick translates a 0-1 k (knob) signal by setting a center point (c) and then defining the range around that point (r).  For example, if you set the c value to 1 and the r value to 2, the # (number) output will range from -1 to 3 as the knob is turned from left to right.  To invert the action of the knob, just set the r value to negative - in the same example, if the r value was -2, the knob would now go from 3 on the left to -1 on the right.  This brick is really useful for translating LFOs into a modulation range for filters.  Set the frequency you want to modulate around at the c input and the range of modulation at the r input, and then attach the 0-1 LFO to the k input.","width":256.0},{"type":"Text","id":"2c38cf5e-2d1a-4341-9d58-8b34a8e0b06d","position":{"x":234.21844,"y":118.84476},"text":"How does this brick work?","width":256.0},{"type":"Text","id":"bb8b889e-3c45-47c8-ae76-0c75b0aa0e4b","position":{"x":246.371,"y":333.24417},"text":"What is this brick?","width":256.0}],"wires":[{"from":"c5e1b576-cfef-487f-b54d-9d295bd93ddd","output":0,"to":"bf3b31ee-2b88-461a-b2c5-adc92bdf08e0","input":0},{"from":"f8c23915-4784-4830-a90c-4b8a5a0802f7","output":0,"to":"bf3b31ee-2b88-461a-b2c5-adc92bdf08e0","input":1},{"from":"c5e1b576-cfef-487f-b54d-9d295bd93ddd","output":0,"to":"a51bdb76-18c3-4347-9e26-882fd4d7083e","input":0},{"from":"f8c23915-4784-4830-a90c-4b8a5a0802f7","output":0,"to":"a51bdb76-18c3-4347-9e26-882fd4d7083e","input":1},{"from":"bf3b31ee-2b88-461a-b2c5-adc92bdf08e0","output":0,"to":"d0f26427-eddd-418e-9c8f-3ed10b25da12","input":0},{"from":"a51bdb76-18c3-4347-9e26-882fd4d7083e","output":0,"to":"d0f26427-eddd-418e-9c8f-3ed10b25da12","input":1},{"from":"20a1f0b8-aaba-4d10-b50b-a746c3ff0a4a","output":0,"to":"d0f26427-eddd-418e-9c8f-3ed10b25da12","input":2},{"from":"d0f26427-eddd-418e-9c8f-3ed10b25da12","output":0,"to":"ce613307-7f5b-48ef-bf76-57ae61fac68b","input":0}]}},{"type":"Constant","id":"82845c14-172b-42b1-8d64-3866fb016a11","position":{"x":-119.21954,"y":-22.37771},"knob":{"value":0.72359,"min":0.0,"max":1.0}},{"type":"Constant","id":"98f60258-7449-47cb-892b-85865492a7ff","position":{"x":-119.70566,"y":-67.41964},"knob":{"value":0.20958,"min":0.0,"max":1.0}},{"type":"Expr","id":"2c2edab1-aa55-4602-86af-748627bfeb01","position":{"x":-1127.94824,"y":109.75931},"expr":"12000*Oscillator"},{"type":"Osc","id":"b1726048-a958-4298-9b83-14d3ce81ad2e","position":{"x":-753.68378,"y":34.2209},"wave":1},{"type":"Add","id":"3f291bbc-f6e3-4a93-913c-dac4138c1834","position":{"x":-212.74353,"y":291.64716}},{"type":"Knob","id":"fafe188f-2450-406a-aacd-43e839e114e3","position":{"x":-169.51515,"y":513.82532},"name":"","knob":{"value":0.10004,"min":0.0,"max":1.0},"exposedPosition":{"x":-140.0,"y":175.0}},{"type":"Constant","id":"0e041e6d-19fc-4b1e-a76e-cdd68e243d2e","position":{"x":-204.58344,"y":422.52451},"knob":{"value":0.41581,"min":0.0,"max":1.0}},{"type":"Constant","id":"7842327a-e399-431c-a145-5d9df55c65fe","position":{"x":-205.06955,"y":377.48257},"knob":{"value":0.20958,"min":0.0,"max":1.0}},{"type":"Patch","id":"ac11a4f7-10d6-43ea-9565-13fc707a2c5b","position":{"x":-16.65541,"y":833.04224},"subPatch":{"id":"5264ec10-7ba6-436f-9c00-22ef5d79ac7d","pan":{"x":-322.36697,"y":-57.89885},"zoom":1.43538,"nodes":[{"type":"Text","id":"593d88ea-69e5-4089-95ad-e2d5e97002a0","position":{"x":235.41864,"y":380.28281},"exposedPosition":{"x":-10.0,"y":-360.0},"text":"Center","width":256.0},{"type":"Expr","id":"a3604c5c-745d-42a1-bae4-aa81d5ed4539","position":{"x":153.97623,"y":-280.68787},"expr":"Center-(Range/2)"},{"type":"Expr","id":"c2b0801b-fe5f-4e6b-a2fc-33c0369c3089","position":{"x":153.5336,"y":-207.99805},"expr":"Center+(Range/2)"},{"type":"Crossfade","id":"acad204b-e827-466a-ad1e-286c625d72c5","position":{"x":415.77747,"y":-223.23357}},{"type":"Input","id":"51604843-31ea-46e3-8a93-63a07cdb4585","position":{"x":297.83087,"y":-131.24174},"name":"","exposedPosition":{"x":-25.0,"y":-360.0}},{"type":"Input","id":"bf4f3f30-5d8c-4c89-93ae-a5af55d94c6f","position":{"x":48.10817,"y":-279.67157},"name":"","exposedPosition":{"x":-25.0,"y":-385.0}},{"type":"Input","id":"c419f7ba-e48a-40d6-92a7-71b85444e763","position":{"x":40.16803,"y":-176.97543},"name":"","exposedPosition":{"x":-25.0,"y":-410.0}},{"type":"Output","id":"5d0995e7-0a14-4f82-809b-b9314336b3fd","position":{"x":554.91217,"y":-221.46082},"name":"","exposedPosition":{"x":40.0,"y":-360.0}},{"type":"Text","id":"557fab99-21b4-492f-aabe-9161f1db23db","position":{"x":15.21248,"y":-257.22827},"exposedPosition":{"x":-30.0,"y":-385.0},"text":"c","width":51.65384},{"type":"Text","id":"d60fa1c0-de44-440b-b357-a73f39194ca5","position":{"x":14.82208,"y":-154.36615},"exposedPosition":{"x":-30.0,"y":-410.0},"text":"r","width":51.65384},{"type":"Text","id":"9b8f48f8-86df-4a81-84ac-c9c5177490c8","position":{"x":275.30374,"y":-109.73744},"exposedPosition":{"x":-30.0,"y":-360.0},"text":"k","width":44.64825},{"type":"Text","id":"8eb75e3e-2b82-4433-9910-7ea72158fb46","position":{"x":588.80261,"y":-160.05812},"exposedPosition":{"x":35.0,"y":-360.0},"text":"#","width":256.0},{"type":"Text","id":"d4f87b86-0a28-483b-afc2-08d2e3a151a7","position":{"x":290.10355,"y":380.48557},"exposedPosition":{"x":-10.0,"y":-375.0},"text":"Range","width":256.0},{"type":"Text","id":"d10529aa-ca37-412c-bc98-5597c56e06b2","position":{"x":187.49966,"y":92.41927},"text":"Two values, an range (r) and center (c) come into the brick and enter two expressions.  The top expression takes the center value and adds half of the range to it.  The expression below it takes the center value and subtracts the range value from it.  Then, the incoming k (knob) signal fades between the values with a Crossfade node.  If it helps to understand how this works, consider a center value of 0 and a range value of 2.  0+2/2 = 1 and 0-2/2 = -1.  The Crossfade node is then fading between -1 and 1, and when the k signal is .5 (when the knob is centered) the # output is 0.","width":256.0},{"type":"Text","id":"659ee97b-0012-4e3c-bb1f-b73ee135a0b1","position":{"x":184.99515,"y":290.82144},"text":"This brick translates a 0-1 k (knob) signal by setting a center point (c) and then defining the range around that point (r).  For example, if you set the c value to 1 and the r value to 2, the # (number) output will range from -1 to 3 as the knob is turned from left to right.  To invert the action of the knob, just set the r value to negative - in the same example, if the r value was -2, the knob would now go from 3 on the left to -1 on the right.  This brick is really useful for translating LFOs into a modulation range for filters.  Set the frequency you want to modulate around at the c input and the range of modulation at the r input, and then attach the 0-1 LFO to the k input.","width":256.0},{"type":"Text","id":"83ce49a0-22e3-4920-a8b2-0cdf3fe30a48","position":{"x":234.21844,"y":118.84476},"text":"How does this brick work?","width":256.0},{"type":"Text","id":"52cdba95-23c6-4314-960b-99a7c4ad49cf","position":{"x":246.371,"y":333.24417},"text":"What is this 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1","width":256.0},{"type":"Text","id":"b24e4c20-b084-4f09-b5c1-41ef8fa6ebaa","position":{"x":-314.47864,"y":36.63178},"text":"This expression outputs 10 to the power of the ExpLog signal.","width":282.83118},{"type":"Text","id":"9a37746d-c6aa-4ecb-86a1-6273da9b97d5","position":{"x":-274.12317,"y":259.09372},"text":"The Curve brick can give a linear k (knob) signal an exponential or logarithmic response.  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do crossfaders work?","width":256.0},{"type":"Text","id":"3c9da40d-ff90-42dc-9ce6-5128ddaceeb2","position":{"x":-322.84973,"y":712.02771},"text":"------------------------------------------------------------------------------------------------","width":1162.61182},{"type":"Text","id":"d73a1734-c50f-4945-be7c-55b1b900460d","position":{"x":-210.93602,"y":850.84802},"text":"What is a crossfader?","width":256.0},{"type":"Text","id":"5720156a-82ea-4beb-b176-2b42a3ab922c","position":{"x":-35.23831,"y":355.77789},"text":"The Crossfade module is a repackaging of the Crossfade node.  This Crossfader is a linear crossfader.  It makes an excellent switch and a great crossfader for mixing m (modulation) signals together.  However, it is not suitable for audio crossfading by itself.  If you wish to crossfade between audio signals, use the Equal Power Crossfader.  That module takes into account the logarithmic nature of our hearing, which requires a logarithmic rather than linear crossfader.","width":256.0},{"type":"Text","id":"b6102b9d-e080-46aa-b372-cae4995fe774","position":{"x":-37.70775,"y":648.23523},"text":"A crossfader basically has two volume controls - one for each signal.  The crossfader itself (a knob, or often a sliding potentiometer) increases the volume of one signal when turned up while decreasing the other signal.  When the knob or slide is turned the other way, the first signal decreases in volume while the other increases.  These two signals are then summed (added) together at the output of the crossfader.","width":256.0},{"type":"Text","id":"354d43c8-3c34-4d7f-ab7e-769d062558f3","position":{"x":-45.6703,"y":908.47998},"text":"Crossfaders take two inputs and transition between them using a control like a knob or slider.  Crossfaders are an essential part of DJing, where they are used creatively to mix two records together.  Crossfades are often automatically applied in DAWs to prevent popping during looping.  Audulus itself crossfades connections to allow for live patching without introducing popping noises similar to when you unplug a guitar with the amp still on.","width":256.0},{"type":"Text","id":"be6ee73c-34e1-4191-b7c1-4758e9726796","position":{"x":-275.76984,"y":301.0882},"text":"How does this crossfader work?","width":256.0}],"wires":[{"from":"8f26b888-8790-4ea0-be86-d70a3d76f4ec","output":0,"to":"d92f349a-4857-4963-a517-c3fc5f92b61f","input":0},{"from":"2ffec9e2-2594-4116-9a3c-2962d0b3bd19","output":0,"to":"d92f349a-4857-4963-a517-c3fc5f92b61f","input":1},{"from":"93dffbd2-52c0-4b05-9dab-933ca48cf73c","output":0,"to":"d92f349a-4857-4963-a517-c3fc5f92b61f","input":2},{"from":"d92f349a-4857-4963-a517-c3fc5f92b61f","output":0,"to":"a0a96499-e50d-4421-8c6b-5cc22844733c","input":0}]}},{"type":"Text","id":"7817f04f-681b-411e-bcaa-44e47fad9ba8","position":{"x":-136.67323,"y":316.05701},"text":"How does this Brick work?","width":256.0},{"type":"Text","id":"4e9faf5c-4003-4d6a-a11a-1a0b0c82718d","position":{"x":-186.13654,"y":275.20831},"text":"The incoming k (knob) signal is fed into the Knob==0 equality expression.  This expression is true (outputs a 1) only when the k signal is exactly equal to (==) 0.  When the k signal is 0, the Crossfade module switches from signal A to signal B.  The g (gate) output is useful as an indicator light when the zero switch is engaged.","width":256.0},{"type":"Text","id":"a5946839-75c6-4233-951a-1574dfb01bb0","position":{"x":-113.5871,"y":460.2887},"text":"What is this Brick?","width":256.0},{"type":"Text","id":"c057a110-6019-45e3-8097-943e216e5c7c","position":{"x":-177.74719,"y":416.63},"text":"The Knob Zero Switch adds switching functionality to a knob.  When the knob is turned all the way down, the knob switches itself out in favor of another incoming signal.  It allows you to sync multiple modules together in  interesting 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This is useful for tuning frequencies for filters or fading audio.  It can also be used to shape the waves of m (modulation) signals.","width":256.0},{"type":"Text","id":"5186840f-095a-4881-879b-eeeb279f87a1","position":{"x":-206.33884,"y":299.54871},"text":"What is this Brick?","width":256.0}],"wires":[{"from":"88cc370c-6614-4b40-b04d-4cec8593aba0","output":0,"to":"688dcfc8-16f3-41c7-8c2a-ac7b2c2c4bc6","input":0},{"from":"3d3cdb0d-3987-4911-940a-34c8d45a1a98","output":0,"to":"faae4f38-b54e-444d-8cda-a3fb298859df","input":0},{"from":"688dcfc8-16f3-41c7-8c2a-ac7b2c2c4bc6","output":0,"to":"faae4f38-b54e-444d-8cda-a3fb298859df","input":1},{"from":"71062feb-e54d-4f6b-930a-99f21bdb46a6","output":0,"to":"88cc370c-6614-4b40-b04d-4cec8593aba0","input":0},{"from":"faae4f38-b54e-444d-8cda-a3fb298859df","output":0,"to":"0ba4ec4f-4f83-4a05-bdfe-63e66985d143","input":0}]}},{"type":"Patch","id":"280a8ef4-b0c0-4e43-b4ec-4782af24c7fe","position":{"x":949.22717,"y":265.31812},"subPatch":{"id":"52be6852-9a40-4860-bd1a-b33614c68999","pan":{"x":147.07793,"y":-27.46549},"zoom":0.99243,"nodes":[{"type":"Expr","id":"f2dc82c9-328f-4043-a0c8-065affd94b80","position":{"x":-314.67017,"y":-78.85876},"expr":"pow(10,ExpLog)"},{"type":"Knob","id":"55752700-b1fa-46e4-af8c-80f8283edb52","position":{"x":-582.09314,"y":-58.95003},"name":"","knob":{"value":0.5,"min":0.0,"max":1.0},"exposedPosition":{"x":0.0,"y":-70.0}},{"type":"Expr","id":"d0bc8a85-c62d-4f68-ac49-2c6d7ed44332","position":{"x":-88.64658,"y":-125.22531},"expr":"pow(k,Curve)"},{"type":"Expr","id":"8916a99a-9134-4769-90bb-7142721530a3","position":{"x":-503.07092,"y":-78.97337},"expr":"Knob*-2+1"},{"type":"Input","id":"2f2ae988-458a-4d2a-98a3-fc93b396a8eb","position":{"x":-187.7854,"y":-125.07133},"name":"","exposedPosition":{"x":-15.0,"y":-30.0}},{"type":"Output","id":"9cd533e9-9b9a-49d7-aba0-ebfc266bd369","position":{"x":114.83595,"y":-110.32617},"name":"","exposedPosition":{"x":15.0,"y":-30.0}},{"type":"Text","id":"24d97877-ba7a-40c0-a5d2-25a4541577fd","position":{"x":-590.1615,"y":-120.54753},"exposedPosition":{"x":-15.0,"y":-70.0},"text":"ex/lg","width":256.0},{"type":"Text","id":"7246d1d4-9ace-46db-afcc-52238f817e10","position":{"x":38.55305,"y":77.60813},"text":"Step 3","width":256.0},{"type":"Text","id":"765131e2-76c3-4580-8987-98a93a3cf998","position":{"x":-37.36937,"y":41.51987},"text":"The response of the k signal is altered by taking it to the power of the Curve signal, which ranges from 10 (Exponential) to .1 (Logarithmic).","width":256.0},{"type":"Text","id":"51cde976-d2cf-4c16-a478-62c08d513f0f","position":{"x":-230.35748,"y":69.56989},"text":"Step 2","width":256.0},{"type":"Text","id":"63edfc4e-e30c-4f36-b89e-24d7f24b8473","position":{"x":-219.54355,"y":159.35477},"text":"How does this Brick work?","width":256.0},{"type":"Text","id":"63924101-6084-45b6-b31b-8e01a670431e","position":{"x":-585.85608,"y":36.42203},"text":"This expression translates the Exponential-Logarithmic knob to a range of -1 to 1.","width":256.0},{"type":"Text","id":"cb4fa49d-7e31-43f5-802e-d7c0f9c06762","position":{"x":-498.50046,"y":71.37579},"text":"Step 1","width":256.0},{"type":"Text","id":"b6c0b61a-a5cb-48a8-ab68-029232af332e","position":{"x":-314.47864,"y":36.63178},"text":"This expression outputs 10 to the power of the ExpLog signal.","width":282.83118},{"type":"Text","id":"987e1059-15c0-4428-8c86-43b0ecc77211","position":{"x":-274.12317,"y":259.09372},"text":"The Curve brick can give a linear k (knob) signal an exponential or logarithmic response.  This is useful for tuning frequencies for filters or fading audio.  It can also be used to shape the waves of m (modulation) signals.","width":256.0},{"type":"Text","id":"2dd15c23-929c-4078-84cd-cfdee99bdff6","position":{"x":-206.33884,"y":299.54871},"text":"What is this Brick?","width":256.0}],"wires":[{"from":"8916a99a-9134-4769-90bb-7142721530a3","output":0,"to":"f2dc82c9-328f-4043-a0c8-065affd94b80","input":0},{"from":"2f2ae988-458a-4d2a-98a3-fc93b396a8eb","output":0,"to":"d0bc8a85-c62d-4f68-ac49-2c6d7ed44332","input":0},{"from":"f2dc82c9-328f-4043-a0c8-065affd94b80","output":0,"to":"d0bc8a85-c62d-4f68-ac49-2c6d7ed44332","input":1},{"from":"55752700-b1fa-46e4-af8c-80f8283edb52","output":0,"to":"8916a99a-9134-4769-90bb-7142721530a3","input":0},{"from":"d0bc8a85-c62d-4f68-ac49-2c6d7ed44332","output":0,"to":"9cd533e9-9b9a-49d7-aba0-ebfc266bd369","input":0}]}},{"type":"Patch","id":"50ee61fb-cb12-4486-8fc9-1e138e22b860","position":{"x":779.77783,"y":-168.19371},"subPatch":{"id":"4530d1a3-f574-4de3-9b47-81cad8c46f00","pan":{"x":147.07793,"y":-27.46549},"zoom":0.99243,"nodes":[{"type":"Expr","id":"09cf34e7-f723-4fcf-8527-3e70daa2b3ca","position":{"x":-314.67017,"y":-78.85876},"expr":"pow(10,ExpLog)"},{"type":"Knob","id":"a31e4d72-2a00-4dd7-8a4b-b1a041ee05b0","position":{"x":-582.09314,"y":-58.95003},"name":"","knob":{"value":0.5,"min":0.0,"max":1.0},"exposedPosition":{"x":0.0,"y":-70.0}},{"type":"Expr","id":"9b9ab30c-040e-460b-9cba-1c4c4f863dfa","position":{"x":-88.64658,"y":-125.22531},"expr":"pow(k,Curve)"},{"type":"Expr","id":"e8954114-c586-4e3a-8581-67375c67a683","position":{"x":-503.07092,"y":-78.97337},"expr":"Knob*-2+1"},{"type":"Input","id":"71fb8b54-1ad8-46ec-a99d-c2384e9652ee","position":{"x":-187.7854,"y":-125.07133},"name":"","exposedPosition":{"x":-15.0,"y":-30.0}},{"type":"Output","id":"4d8f2076-327c-42c8-a72f-ee19834f4c52","position":{"x":114.83595,"y":-110.32617},"name":"","exposedPosition":{"x":15.0,"y":-30.0}},{"type":"Text","id":"7de0f0ba-f2c2-4099-9a31-83fbe51191fa","position":{"x":-590.1615,"y":-120.54753},"exposedPosition":{"x":-15.0,"y":-70.0},"text":"ex/lg","width":256.0},{"type":"Text","id":"6c066d3e-3e38-41fc-86e3-3b37559d86c2","position":{"x":38.55305,"y":77.60813},"text":"Step 3","width":256.0},{"type":"Text","id":"1ceb49de-a0cc-4c00-90f5-68d6b58b2438","position":{"x":-37.36937,"y":41.51987},"text":"The response of the k signal is altered by taking it to the power of the Curve signal, which ranges from 10 (Exponential) to .1 (Logarithmic).","width":256.0},{"type":"Text","id":"4f7fbe01-7cab-41b2-ac37-7483ce37e291","position":{"x":-230.35748,"y":69.56989},"text":"Step 2","width":256.0},{"type":"Text","id":"09cc8d7b-cd9d-4686-b23c-51935b68d20f","position":{"x":-219.54355,"y":159.35477},"text":"How does this Brick work?","width":256.0},{"type":"Text","id":"fb626669-5ad2-4cdc-afe8-1b97da896207","position":{"x":-585.85608,"y":36.42203},"text":"This expression translates the Exponential-Logarithmic knob to a range of -1 to 1.","width":256.0},{"type":"Text","id":"d6d31803-7e95-4ca6-9e5e-c876de5a2ace","position":{"x":-498.50046,"y":71.37579},"text":"Step 1","width":256.0},{"type":"Text","id":"8edabc64-a62b-4a13-8700-adad4a0b3129","position":{"x":-314.47864,"y":36.63178},"text":"This expression outputs 10 to the power of the ExpLog signal.","width":282.83118},{"type":"Text","id":"02eb7ee8-b22f-43c1-ae3f-687308e38b7d","position":{"x":-274.12317,"y":259.09372},"text":"The Curve brick can give a linear k (knob) signal an exponential or logarithmic response.  This is useful for tuning frequencies for filters or fading audio.  It can also be used to shape the waves of m (modulation) signals.","width":256.0},{"type":"Text","id":"9b0edd25-069e-489c-b797-529621fa8c21","position":{"x":-206.33884,"y":299.54871},"text":"What is this Brick?","width":256.0}],"wires":[{"from":"e8954114-c586-4e3a-8581-67375c67a683","output":0,"to":"09cf34e7-f723-4fcf-8527-3e70daa2b3ca","input":0},{"from":"71fb8b54-1ad8-46ec-a99d-c2384e9652ee","output":0,"to":"9b9ab30c-040e-460b-9cba-1c4c4f863dfa","input":0},{"from":"09cf34e7-f723-4fcf-8527-3e70daa2b3ca","output":0,"to":"9b9ab30c-040e-460b-9cba-1c4c4f863dfa","input":1},{"from":"a31e4d72-2a00-4dd7-8a4b-b1a041ee05b0","output":0,"to":"e8954114-c586-4e3a-8581-67375c67a683","input":0},{"from":"9b9ab30c-040e-460b-9cba-1c4c4f863dfa","output":0,"to":"4d8f2076-327c-42c8-a72f-ee19834f4c52","input":0}]}},{"type":"Patch","id":"3fb072dd-0b98-441b-a210-45a66fb639b4","position":{"x":782.01959,"y":-362.86804},"subPatch":{"id":"95fa54a1-d30f-4ba9-b5a6-64e3c73c1bda","pan":{"x":147.07793,"y":-27.46549},"zoom":0.99243,"nodes":[{"type":"Expr","id":"29b2cc85-3163-4380-96b2-4423f8b1e388","position":{"x":-314.67017,"y":-78.85876},"expr":"pow(10,ExpLog)"},{"type":"Knob","id":"be353056-61e4-49b6-a2b7-e76ab1622d37","position":{"x":-582.09314,"y":-58.95003},"name":"","knob":{"value":0.5,"min":0.0,"max":1.0},"exposedPosition":{"x":0.0,"y":-70.0}},{"type":"Expr","id":"95576a4b-bb77-4039-b926-0141295ec1f9","position":{"x":-88.64658,"y":-125.22531},"expr":"pow(k,Curve)"},{"type":"Expr","id":"795bdd31-8579-4f1e-b7d0-71a880f5af0b","position":{"x":-503.07092,"y":-78.97337},"expr":"Knob*-2+1"},{"type":"Input","id":"e931a3ba-1936-4ae3-9d08-51e37db97ab0","position":{"x":-187.7854,"y":-125.07133},"name":"","exposedPosition":{"x":-15.0,"y":-30.0}},{"type":"Output","id":"909fe1b5-18e5-4e5b-87ec-f96ab34861ed","position":{"x":114.83595,"y":-110.32617},"name":"","exposedPosition":{"x":15.0,"y":-30.0}},{"type":"Text","id":"68d19e5f-0a4a-467a-ab0b-12c674c479fe","position":{"x":-590.1615,"y":-120.54753},"exposedPosition":{"x":-15.0,"y":-70.0},"text":"ex/lg","width":256.0},{"type":"Text","id":"be9e3899-b7f0-4ff4-900c-e0d0361b664d","position":{"x":38.55305,"y":77.60813},"text":"Step 3","width":256.0},{"type":"Text","id":"0440daad-72d2-4f3f-bffd-75e5de083b79","position":{"x":-37.36937,"y":41.51987},"text":"The response of the k signal is altered by taking it to the power of the Curve signal, which ranges from 10 (Exponential) to .1 (Logarithmic).","width":256.0},{"type":"Text","id":"ef927836-8d08-400d-b914-2a27e033f6ba","position":{"x":-230.35748,"y":69.56989},"text":"Step 2","width":256.0},{"type":"Text","id":"5d631516-5227-4e13-9dee-1a08af2bb8e7","position":{"x":-219.54355,"y":159.35477},"text":"How does this Brick work?","width":256.0},{"type":"Text","id":"8ba1b14a-ab3b-403c-9bd7-2157375e08bd","position":{"x":-585.85608,"y":36.42203},"text":"This expression translates the Exponential-Logarithmic knob to a range of -1 to 1.","width":256.0},{"type":"Text","id":"522cb85d-3b76-4467-ab67-ec0a264d311d","position":{"x":-498.50046,"y":71.37579},"text":"Step 1","width":256.0},{"type":"Text","id":"d1e67e6c-8d24-4dea-bd9c-e14f65751c52","position":{"x":-314.47864,"y":36.63178},"text":"This expression outputs 10 to the power of the ExpLog signal.","width":282.83118},{"type":"Text","id":"5bb82426-69a9-425d-ae08-d9ce21163bf3","position":{"x":-274.12317,"y":259.09372},"text":"The Curve brick can give a linear k (knob) signal an exponential or logarithmic response.  This is useful for tuning frequencies for filters or fading audio.  It can also be used to shape the waves of m (modulation) signals.","width":256.0},{"type":"Text","id":"17a9cdb1-3492-439e-8c83-8cf6efd75c5d","position":{"x":-206.33884,"y":299.54871},"text":"What is this 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The mix control adjusts the balance between the left and right filter, and the drive control adds distortion to the 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Drum","width":256.0},{"type":"EnvFollow","id":"0ed99e41-ddec-4ef7-9b81-646596b45b16","position":{"x":698.74408,"y":-65.31528}},{"type":"Output","id":"4768bcd9-cc97-4af9-bfc4-8da8c70812c2","position":{"x":863.11151,"y":-62.66747},"name":"","exposedPosition":{"x":65.0,"y":-15.0}},{"type":"RGBLight","id":"e1bfec5a-dad3-4e4e-a334-c4ffdf955580","position":{"x":864.4563,"y":-170.45502},"exposedPosition":{"x":65.0,"y":-15.0}},{"type":"Expr","id":"54e06f30-480e-47c7-a886-8e4251a26948","position":{"x":654.72821,"y":-16.06664},"expr":"Input*.7"},{"type":"Light","id":"4ef75423-8c70-4e81-ada3-f42bd860aed2","position":{"x":-317.80545,"y":-45.43561},"exposedPosition":{"x":0.0,"y":90.0}},{"type":"Text","id":"6864d3c8-7ca8-40f7-a899-ff88ea355be6","position":{"x":-449.47156,"y":-183.83038},"text":"The Random node is our noise source.  It outputs values between 0-1.  The DCBlocker node turns the 0-1 output into a -.5 to +.5 output.  Alternating signals are more suitable for audio because they drive the speaker through its full back and forth swing.","width":256.0},{"type":"Text","id":"2cbf6aae-e109-4270-9389-6d51b5a8ba06","position":{"x":-177.13402,"y":-185.03113},"text":"This is the Noise node's filter.  The noise node has an equal distribution of all frequencies.  You can think of it as an oscillator that is simultaneously tuned to every note between 0 and 20,000Hz.  However, because of the way that our hearing works, we perceive this equal distribution of frequencies to have more high-end than low.  This low-pass filter allows you to sculpt the response of the noise not only by taming the high frequencies, but also by using the resonance to emphasize a particular frequency band.  This allows you to tune the initial \"thwack\" sound of the drum, simulating hits with sticks of various materials, hands, or even felt heads.","width":256.0},{"type":"Text","id":"c4cbc648-224e-4b78-acf6-2c3b5a4cd70d","position":{"x":-476.2724,"y":449.2424},"text":"The Nze or Noise control is connected to the decay knob of an Envelope node through an expression node that limits the knob's 0-1 range to 0-0.1.  This means that at most, one-tenth of a second of noise will pass through to the resonant filter.  Any more than that and the drum sounds less \"real.\"  A large part of creating versatile modules is actually tuning and limiting the number of front-panel choices.  Also note: although you can change the range of the knob directly without an expression node, if you leave all of your knobs at the default 0-1 range, they are easily modulated by LFOs, envelopes, and other control signals.  If all of your knobs have different values, every time you want to modulate a knob, you'll have to do translational math.  If you make your modules this way, the translational math is already inside the module.","width":256.0},{"type":"Text","id":"6aadc7d6-a389-4cde-9947-e4f08f77cf14","position":{"x":-712.29272,"y":20.62039},"text":"This is the Gate input of the module.  It uses a light node to illuminate the incoming signal.  Because the Envelope node has no sustain, the length of the gate's on period (when it is high, or any-non-zero positive number) does not affect the sound of the drum.  When the gate signal goes from low to high, this triggers the Envelope node to run through its attack-decay times.  Because this module uses a resonant filter after the envelope, the actual decay of the module is longer than the combined attack and decay times.","width":400.45547},{"type":"Text","id":"f42ac2d5-d588-496c-93b4-317d3d797d17","position":{"x":-157.03011,"y":448.16965},"text":"This is the Resonance control of the self-oscillating filter.  A filter self-oscillates when its resonance is set very high.  You can think of a self-oscillating filter like a tuning fork.  When nothing is attached to the input, it is at rest.  The noise burst generated by the Envelope and Random nodes is like striking the tuning fork.  The settings of the Random node's filter are the type of material you strike the tuning fork against (metal, wood, palm of your hand, etc.).  Analog self-oscillating filters do not need this burst of noise because there is already enough latent noise in the circuit to drive the oscillation.  In an analog resonant drum, typically the envelope would go after the resonant filter.  The Res knob is tuned to work between 0.89 and 0.99.  First multiplying it by 0.1 shrinks its range to 0-0.1.  Adding .89 translates this range to .89 to .99.  Increasing the Res knob will result in a longer decay of tone (whereas the noise decay is set by the Envelope node).  The Resonance can't be increased to 1 because it would constantly self-oscillate.","width":400.45547},{"type":"Text","id":"4b63ecd8-4bdd-4783-8f99-1899b110aa80","position":{"x":311.81827,"y":437.28098},"text":"This is the soft-clipping overdrive section of the drum.  It adds distortion by pushing the signal through a hyper tangent function.  The signal can be multiplied a whopping 51x without a 51x increase in volume.  This is because as the incoming signal is pushed towards the -1 to 1 limit, it is compressed or squeezed along this limit.  This simulates stiking the drum head with more energy.  Drum heads have a limit to how far they can move in either direction.  The harder you hit the drum, the more it will vibrate, but the relationship between the power you hit the drum with and how far the head moves is not linear - it is logarithmic.  This is analogous to how transistors and tubes overdrive.  In a sense, transistors are electrical \"drum heads.\"  They have a range of normal operation, a range of distortion, and a range of failure.  Just as you can hit a drum head too hard and punch through it, so you can blow up a transistor by sending it too much voltage.  However, because Audulus is digital, there is no way to \"break\" this expression.  You can increase the gain factor from 50 to 500 and all you'll get is more distortion.  The extra +1 outside of ((Gain*50)+1) is there becuase if it weren't, when you turned the OD knob all the way down, the volume would also turn all the way down.  Thus, the range of the gain stage here is between 1x-51x.","width":400.45547},{"type":"Text","id":"70166a74-a553-49bd-b6ea-9293e71c1638","position":{"x":1050.11438,"y":87.12199},"text":"This Input*.7 expression is here to decrease the volume after the overdrive expression.  Although the limit of signals in Audulus is -1 to 1, it's usually a good idea to keep them closer to -0.5 to 0.5 to give you some headroom when mixing the signals together.  If every module outputs a -1 to 1 signal, serious attenuation will be needed before the audio output stage.","width":400.45547},{"type":"Text","id":"a7f03557-c31e-41dd-9a80-ad0a47c9a336","position":{"x":447.46643,"y":-89.9521},"text":"The EnvFollow, or Envelope Follower node is here to convert the incoming audio signal into a usable control signal.  Unlike the Rct module controlling the RGB node, the EnvFollow node is a full-wave rectifier, meaning the positive half of the wave stays positive while the negative half is inverted into the positive range (instead of clipped off).  This signal is then fed to the output in the middle of the front panel, and is meant to be fedback to any of the panel's 3 knobs.  The most natural connection would be to the Res input.  If you create a feedback loop between the outgoing amplitude and the Res control, the self-oscillating filter decays in a sharply non-linear manner.  This is similar to how real drum heads resonate and decay.  Feeding this output to the OD knob will result in random spikes of emphasis that correspond to the drum being hit softer or harder.  The OD connection pairs well with the Nze feedback connection because the harder something is hit, the more intense the initial noise burst is.","width":400.45547},{"type":"Text","id":"0232e066-a455-4f2e-9e90-6abd05fb2c22","position":{"x":23.37186,"y":662.12885},"text":"This tutorial demonstrates the principles of synthesizing a resonant drum head.  With this module, you can make bass drum, kick, snare, tom, timpani, conga, bongo, woodblock, and triangle sounds.  The principles demonstrated here can be cascaded to include more resonators (self-oscillating filters) that are detuned from one another to create a more lively and complex drum sound.  However, this simple design is still very powerful.  The front panel controls can be externally modulated or self-modulated by an envelope follower.  The sound of the drum is changed by tuning the resonant filter and the noise impulse filter.  There are no knob controls for these - instead, click or tap and drag on the small green circle at the resonant peak cutoff 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