Scriptnode envelope ?
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@lalalandsynth I'm not sure I really understand it either haha.
Let me see if I can whip something together. What in particular are you looking for? I ended up just going with the baked in unipolar modulation. It's fine, but a little clunky from a user perspective.
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@Lunacy-Audio its ok , bipolar is working now , for a filter at least.
Bipolar LFO and Positive going Envelope on filter.
HiseSnippet 3110.3oc6b0DaabbEdWQM1lzRN1IJstAAArt9fCjCAIkjsE5AtRhhwJlxhRTxIEM.pq1cH0Vsb2s6tjxzoEn.sEv2b.5k9SZ50hVfh1a1mhQCP.JfMP.7kdztWJBbO3VflCsGRme1k6rKWJQQ82pe1CRb9am2ady6Meu2ryTxTWBZYoaxwGewlFPN9A.kapYu5TqJpnwMSdN9WCTQQ0FZB0ZXCsrW1RxTwvVSWFxMYSCQKKnLGOer2FWe938yQddQtIEUE0jfdYwwcKcEIXQkZJ1d4VR3FJppEDkgKpTio1iJLijt1T5p50QzVLPZNCQo0DqBuoHtZ8A33OwzxJ15lksEQzEGe+SpK2r7p5qqQq+sTrTVQEhSjgqL5EQytftpLlhw+lapUUTkK4NFXwgdok7FQhQGQFBLqhrRq78FYNKofjdsfc7fuuMh7xvRdoCk7xDB4wwPc8SoNDQnKWWUz1OkgEGNEnnq4ixlQyFpYoX2jUbsuRtmCTRwVZ0vo29BgdQBpca50Q3OHX5JUfR1dDa+fBuWuJo2BSD4K0lp4KCJoq1zXUcMEoBDcRBAEGPSjYCzG43JXB+A0gZRtihBI9Sejv7rSAlEqR2J84ElutnJyn944ROwjJF5phlAkHOc96+weRvggXc2vPHrd+c4zluFnESkb6LWu2oTVgzYnTJ.TrvbNJgnekrEcmYylT+zbAkQIe+68uygsMNimnT3dBuqXCXEcyZzNziuJBqh5H1bVDVyPGYOWhclP4Z551qpnU0uE2gDJpqaLslHh0kYeIkVUzBNWkJVPa1WyT0sr0q4RKDSxksgF4EsE43+tfqLZJzSkgw+c7oP+Yj41YRysyI95qKmn8JDIYKQFVlFwsnRoXepGQ90.vVrRdfYMquAvwXHYT9fCceFv7QKh0wt4oAkUzfDrmNF2woShsuj7sgZPy1rgFXItOuagbZz0PNmSxF08KZJpYYnawZq8SJCqorntFdDwq2VxBhmLr.dn0moRcQyPK5E4JfXxPaSYQ65lDYzD0zqq4R+BiLxyywGa2.wQ+GC8cyVOIc2CG3knz3IASb87kWvwDG42ImVqATU2.5e17r5Z5TrcrSCV.ZapTsJzjkhCkMlv1F4gzT0Ma3SCHOTRrYa4Rqb64TDhHM1ruNRnz1qqUFO8tBkQv.7zC+d2+M95ObAnJTzxml0zR59gWtShBCzkSMFDPYxjD89ntYZGZkJQh1D6..xzhCBiquDvYB6AhA1y.bzkNHLztgdwG6noW7rdXbNG+0.kWUz.h5dLcbZZpjEdO+9G5Xw9y.YFk3HEySi4xH88KN900EmeroHoKO152b7FWsXwqQSOuQS8waLxJEuJM834Kb6wutzMVvo7QtVkLiW5Fka5z9UJek7C2XrEMcp+bUrme3RydixWgl9cF+FKL7hVuyRds+VCm5pykxIsz5y+cFtxXKo4zd+Nt0XNtIUDsJBq3y+QbdKnTcUeYdcTFkPCBrqcTTeceYc2mH3esDAg4Z.MsDqYnh7pkUefAg3CeziRKr.Ttte.hST2VuZfPkPvKNilQcejVdSE+qgNqxs8EvShziFJFenB21n0BcR9B50sQb6rhH7AH5.by50Ji.tJAQyw0zfpnNBv2GF7IMcZbZBvRnlLIwWgdbJLCNMuSgYbKLDE+Dfxjv+5L6c.mjAm9FilMG+uGLsVUDD2TRlPD2m2x3lP600MW6RWHe4RW3M+1ClXvDUpqIgsWjzvDZHZBWTujpXyKQDnPDvX3kSthptzZkUtC7MS7AIhm3GkHISiHD4j3ZbIIGlu8pgQ1qYapqdIs50VAZd4jMDUq689ZKdx8Ldj8DQClYfHuB33bFPI3Oc9M5WXoC.fFiw4RzVRTPTBwdMKIh7vBYrF4qCdcPnYJoVVEOAtEY3PDbPRsHZz0W17wvuVWuknz+T50pgIJbrfb986pHi6N.+kQ0fNCYAjbEub1r9zxwizkDMEqAo5O784y5bLzHrAzzVAhGgwcMkgIr1Iwz9IAVH8eatNxlzh2s3sNPg8Sov3T7mtgL.GhvMQbreHCbM4zww69nbyovbSBPMcYJs5iUFhgUZUicWtYCo4SwPyCBzsjPN+SikPaR.SXJux2Wj.94AhCk3THPSwng5eIKH1yatagMdg6+R0WQE6xHeLNOjWKJZVEZSvB4oRgmh5lBOiD4EposiumJZNuPlk2Ducf7NKdoXnYfvovwsjgQa4dVAbvfwVrYWir7Zv0oi59bmkX4grldaTAW2Px+peI94A4ZmjSEJIOpPHjLBVAKI69NYI4Dfzoxlc7wSOlC1Mu.1GfVdUAtter9EgP3oCkveQtvFqSuEGqGfP2IogbpMZgiwhUBfkR0rHs3.JKmATC8+TNEtunovBVNfl+lpGvu8zCdQttWO.IGXjMevP+w29Y24mtAxlSBncV6JBLlw.fZ0U8KQRPkH372+sac3RBP0n+q9TLNAVBjIRIB1oTHRDwEGe4kd+68W9O+sbAYJLe6WIQTVNTIDN+iUR1YkJ+iO5+8yG6W+YATRLfhq4WDbZJLKRAQesDd91mkM.lflQFydVMpjwSjgyiERvbFs7YFZSGnZs653O.fMRdNpPaxSD9jcRrLw6+w+vu3p+jZON2z2F42skENfc3QTeyAYUnhCLgRPbPPB.b1j5uaJ2hif.mGDLgr7h5kUppIp1B7beaEvyQXswDfBPn7J3czoUud8mcGT69hbrRvSRTHyFszHOVKby0BCQkjXg8T.IUnXPWYGftLGon8airwNRfMuSlLQxGb3OxDEC1SGBWxI7YuPRUwHSP6ENytTLNFE0N7Dp+472+M9YO+YAPQgvqNRjBH6QEeuC.pMA8KqC574arbEcUULw3W175.4lZh0TjrR0dM2usF2wH7toxs91VxMg608wNDU2MeYyw9ES8Me7u4w4nVYc9bV76x9CpuUBB2dMQG2cq88n5QGA8HoJvtBBBdCTSNXz2bQbSJKBB2d.vT5ndlryas3uVtOrEPcyp4QQulIZgd0SgJp3YYr8aLsLQIuacszAG6HQLbrGUwtlfJSbNiIQPrqc0RZA1jXGvTDMKerzfNGvMqTnxNv4uDn6Cc6do6rcb+wbWsLzv21M5OiPddhu8L6wOB+7sBvKt0zOu3V2MmW9ue7u6Kuv+5yI7RLv7bAHgysUfWj8gsqumMzw9rOLL88rcA85e+TIe6SsQEbQKSTeUyeaoWI+Sbltz5jI4Q2tMi6f7VWGHpMIvGNm7PUwlQcaqabLBHLyPs6OTlCPNDcn1MH22yAP2fPlsaa+VyFU2u085fbdQg8bfhWTfUbDGHiMesrZPjTV1qkxsniXQlZqHTtXHKwvwsQBE5xEc5qBIN0o6JJ2dYxne.Kvmk5jbqhO1p61y.leTKDQC47YrCa3k6C2BSo9vsHpkDfVm.x.85O1mpNMpKiDY2E+Xa6XsP9Rd7EqEWafam8NbuzA+tHLKwc2OGbrTNd2BiNQboiI36mg2NgiJqhpM1mZtt04dORF.RmJiukXHGpA2FTsB54A+AAdduH2Rr7xDHWOkF52VUn5Ln5SjBj.ANiLZh.9LeEhlTzU8ITV1Ya3NrxyAmqM.XZsFIcN54aFoRiGxmtE59.634eNWv4c7cXdGFs+QGY.AZQRa7hzcKHzdPFz5fp0Ux.Or+AjCTHp6dxg69o8LB62ZpW+4+8q7Z8nb3b.2SreRwtSgXqOWnsuaqtUXzZS0XEFLePXGBzKVZFxkJDcL.ep2XvHvymG1PQB5d1ZyCsVyV2XO+7QNj6sXB9BKw6VL4UAtWPRc3RLou85KwjLru4.kk0+M8fccM+UmlkuZgYuBH1KCa7ScyjolmRnjnluWFJc1NdbZ4b.ZWFh3F447NTVr2KU0UsfDTlYXuDs7xNKa1AOEtft63c5+xDgo9a7wy02cRwwWlJa2KSk3tzXYE7YB10bLgFeYjNeEw5p16lWqJrWSZsc8lbQghJZHum18tgS36R404YugSRd339e7vzMGwtgFJxtYDPRuWrb6dQeTSTxTeYI5UE.43CSxAw2ZjKd13fYwoSlgqAELD1u5zb0PFvWVRBO63sPiOg2lr8PaFoGZyn8PaFqGZyU5g1b0dnMWaCaCdsS7s3QM57eTFklldITxy7QQw8+kfNhzB
Invert envelope added.
HiseSnippet 3129.3oc6b0DababElTqFKq0RN1IpsNAAAac8AGHmEZ2Ux1B8vRIsRVJdk0JsRNInAPkhbVIVwkjkj6JuIs.EHs.9lyw1h1zqEEEA8nyIazf1S1.A0GZO5zaENGTKPygdIc9gb4LbojV8O0O7fzN+w46Mu48l26MblR1lJPGGSaAwtmugETPrGP4FFtqL1JxZFBSUPP70.Uzzcg1Pi5tPG2EcTr0rbMLUgBi1vR1wApJHJl3V35K1cmBjm0yOprtrgBLHKAg6Zpo.KpUUyMH2RR2VSWeBYU37ZUYp8fRSoXZLlotYMD1R.FPvRVYU4kg2QFWsN.BhmYbUMWS6xtxHbIH14nlpMJuh4ZFz5eWMGskzg3DYDJidQzrmvTWEiX7uEFaEMc0R9iANBnWZofQjDzQj9.Sqop0L+fQlKPJHUPKXGOD6XyfWFV3MPjvKSDvSfAccRQGBDlp0zkc4QFlc3UfloAGxlxvEZ3n41fkccnB2KBJo4prRz3siHvKhQseiWOleufwqTAp3F.1NAS7t6TN81XhnXoVDMeYPIS8FVqXZnoLAQlj.ntAzDY1D4QAgIrg+3ZPCE+QQoj+oeizrrSAlFKR2L8kjlslrNyn9kDFXjQ0rL0ksCyQd9rO7SdT3ggDs2vPDjdms4zluMnIQkZ2LWemiTVlz4oHE.JNwLdBgnekpItyrUSped9v7nTu+C9O4w5FmJfUJ8.o2QtNrhocUZGFPWEgKi5H1blGV0xDoOWgclP4plltqnYrLuF29jJZZZMtgLhzUYeIkVQ1ANSkJNPW1WyX0bbMq5iEhJ4xtPqBxtxBh+.v0GLM5oR+3+N7Xn+jal8lzB6cruNZyIZuBgS1jkg4owbMpTDyIdD6WC.qwJ0Ql0rdUfmxPxn7QGbedvrwKv5o27bfxZFPhsmdJ2woSg0uj5VPCncK5PCsD2WztlbZ01lbNihKp6m2V1vwxzgUW6iJCqpMuoAdDIn2VvAhmLLGdnkSUoorcjEsd9IPDYjsorraMaBOZjpl0L7wuTtbuHuXh8CKN57TSe2p0SFn8MG3knXrKvHSVn7bdp3H+N03F0g5lVP9YySaZXRssicZvbPWaskWFZyh3HIiQbcQdHMVM65bR.EfJxMZIWZkaMmhPDzXydRDSokWWyLd98kJiLCHPN7G9v236734f5PYGNIqwUL4MubuzJLPaN0nW.kHSQj6i6po8vJkiDuAaO.xzhiBiquDvaB6QhA1yC7jkNJLztodwm3joW7rdXbQO+0.kWQ1Bh5dLNNGMUpIdWd+C8zX+WAYFj3HEyS8Yxn7iJN7jlxyNzXjzkGZs6Lb8aTr3Moom0pg4v0ysTwaPSObgIt2vSpb647JO2MqjY3R2tbCu1uT4qWn+5CMusW8moh6r8WZ5aW95zzu8v2dt9m24sWHn82s+z2XlzdoUVa12q+JCsfgW64cbq9LBipI6TDVgy+Qbdyos7JbYNIJiRnAA10NJZtFWV2+YR7qkHIMScnsibUKcjWsrxCLVH93m7jAjlCpVi2.wQp4ZtbnPkPrWbJCqZbPqfsF+ZnSqcOt.dR3dzPwvYU3t1ZsHmjOmYMWD0NsLx9.DN.2oV0xHCWUfn43FFPcTGAD6.a7IM8.3zDCKgFpjDeC5wqvL3zhdElwuvHD7SBJSB+q2r2d7RFd5aBZ1Bh+Av3FKiLwMshMDQ8EbrtCzcMS6Uu5kKTtzkeyueuI6MYkZFJX8EorrgVx1v4MKoK23pDFJDYXL7ZoVR2TY0xZe.7MS9gI6N4OMYJlFQ.4n3ZbUEOhu0pgsr2v01T+pF0ptDz9ZopKqWK380R7j2w1ibfvZvDCD4Ufff2.Jw9Suei9El6..nwXbtDokjSHqfHuFkjQdXgTVi70AuNHzNsRSshmA2hLBH.GFpEQitbYKl.+Z88Vhh+wLqVECJbrf7986noh6Nf30P0fNCYNDeEub1zbR43Q5Rx1xUgT4GwN3zNm.MBaAsc0f3QXbWSIXBo0EF6cAbPx+tBaHYRKd+h11.D1IEgcSs+zOjA3PDtEriCCdfuJmMb7tCJ0bVL0jDT0TkhUNRoOFRoYM1eolMEymkAy8BLcTPN+SikPKb.aX5fxOT3.7z.wgRbJjQSIng5eAGH1yag6hUdg6+R0VRG6xnXBg.KulW1dYnKwVn.QJ7TT+T3YjHuPsc878Tyv6Exr7l78Bk2EvKECsCENEAgErrZI2KHgCFLViM6ZjkWEtFcTmycVhlGxZ5sfBg1Ax+5eE94yx2JjSGIjGTJBHiLqfEx9uSVHmDLP5rYGd3AFxy1sf.12ree5SvOeUdg1erd8H.9.QB70yG0X8.ayw5dH3NEMjSsfEAFMVIANZKmEIEGRX47fpn+m1qvCEIEVikCI4ukxAh6N4f0y29xAH9.Cu4C66Su0W9A+7Mg2zEf1YsJHvnFC.pVSmmijjxQv4e3q25XMGnap5JzHclXEKXuRfHYLmc70W88eve9+9OxGlnvzMuPhrpZjbHb9mJjr2xU9Hk+3e68V8KyyKjXAkWkmEbNpYVjBh+RIhhsNKqGLflRESdN0qjIfkgyi0jfYrZ5yLzkNP0b20we..aF+bPoV3mH6S1KskAYoxO4eciOp5SyO98P9c63fCXGdDkaNHq.U2.anBDGDjPFNaS82MsewwPCm6ELhp57lk0V1PVuowycrcLdNFKMlDLADptDdGcZ1q31z2m92yyxA6hHPlMdIQdpT3VKEFgHIQC6YAJ5P4vtx1CcYNRQG1JYSbhvxvMRkIh+fC+Ql3Xvd1fvkzEm9BEcMqLg0W3M6Ry5Tqn1imP8Uy9v23W7hvVQgrWMWrxP1SJ9dGxn1jzurNn2muwhUL00wfgm275.0FFxU0TbR2ZMOr0FugQ3cK4acrq3aROn8icHpta8xlC8KG669ze6SyS0x584rvGPvOqljP7Ezc6u09AndvbnGEcI1UPHAZH2ow54.cE80yyyBbfFpgC.puSOjxhgd7zCXLSTOS17ylzWSO31FN9vp7i5.Ql3kCDA5zhKN2m3v1sBlMpnc8t2yUhbwLWINo59PRJOw6X9DCcensrpHz9z6YOKQxhij506LF5jFU1QNWVAsezyOHinvFtEk9FrDYDzaG4mbjmmwsskz8876EhV7qIOs3W2slV9eexu+qu7+9KHzRBvrBgfvE2NV3k8wsJumMxw9rONJ48rsAd42RaxmeVKnPHdoh5aZ76J8JEdl2zklGNr.b62Lgixe8.gBbVR74ip.TWtQbW25FnQ8LLDSes5RZliP9jdr1ST+2yQPOQQpsaYKuyFW2x6C53LeEoCbCEuhDK6nafJV80h5gsjxwc0z9EcBK3faGlxUhXIFAgMioPWtXS+rP5AYG68VjL5GRC7EnNI2r3S05t6Tfwa0Bg0PNhL6wJdE93swTpOdaZ0RRPyCgZnd8mwIpSi5RtX6GRQhccrVHeLUbwZwWG3tY6aOHcvuMByR29aoFNVJmtgswmHtrgI37r+LdhrZ5tXepEZWm6CfL.LP5LbKwPNWIraZwqN4eQRTLHxsDMuLAxMPng94sEoLCp9Dt.IPfSohlHfO1cQHIEeEehjj81Iziqzb34Z8.F2ndJuS++VAUZ7P97sQ22xqK77NwMXdG1Z+SN7.hoEobwKR2tFgtuyCBr8ODefZh59Ge39e9N1B62ZrW+E+yq+Z6P9vEA9WZBojaOAhs+bgV9z4ZWlQyMUikYv7M4cLTt3h.JVS4GNo8S9QyS2dawO71w78SMTq+nCONwBSQtgsnTO9HfxXslnXAXcMEn+AMu.zYUWSqC7CKbe9WoO3aumfqzmuEv+1BaCtQe53f9F8IC6aNTYY4u1SbqYvWcZVb0BSdSfHuLrQx1OSlZdVoRxFbuLT5ra3YKWvykmxPD0nNSvITj8RZqltCjXueF1aTtfryxlc3ijNn8Nqy72rNL0eyOq5bWPKmdyBsauYg51Gik0vGPd+EFIX7kQx7Ujqo6tedGCwdmA1xc8yUjJpYf7ic+659QrM4WWh859I0wiKC0iSWiJ6GRnH8lw.N8AwxsGD8QUYEayEUn2aFjyROIGDcaPtEl6FLMNcpLB0oFCgivw.BUQJvWTQAO63sPiOQ2lr6f1jaGzlA2AsYncPat9NnM2XGzlatosAu1I9JsoJc9OJiRiSuQVEY97zD9+.uMJtz
I am going to try and build a proper analog synth modulation system , will post here as it develops.
Hmm. found a problem...
When the cutoff is low , and the amount is high the lfo "folds back" and the negative portion goes positive.
Also happens when its when its maxed out in the other direction. No idea why at the moment.
For this purpose i cannot use Sig2Mod or I am back to the default behaviour.Not finding a solution for this... hehe, it should not be so hard to get this to work in the right way .
Anyone have ideas for this ?
This can be somewhat fixed by limiting the LFO amount , I think its possible to hit a sweet spot... -
Amount set to minimize lfo foldback.
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-
Can't you use the
math.clip
node to prevent the foldback? -
@Christoph-Hart I tried that , it only clips the positive part of the lfo.
If I could make a Max and Min clip , it might work?
-
This post is deleted! -
@Christoph-Hart
Here is a patch with the amount set to a usable range , as you can see there is a bit of foldback with the amount set at max and the cutofff at the "lowest point" ( I have to limit the lowest point as well to minimize foldback)So ...usable but would be nice to be able to clip the lower point.
HiseSnippet 3240.3oc6c0zaiabFlzxiskV6M6l51lBTTHDzCafSDDk7WB8f05u10YkWKaYuYKZA1RSNxl0TjrjTxqRPuma4OPQ+AzCAEE8P.5gjSEn.4PQ6efsW5kdnA4OP67EEmgRxRVVxlxw5vFOevYdeed+XdmWNbRYWaMnmmsqjbxCa5.kjmETook+oabppgkzNaJIOC3Pnme5UjVuoipmGTWRVNwSvsJmbRIxuuYs0UMUszfgUII8BaCMXIiZF9g0Vt3yLLM2VUGdnQMtduXwczrs1v1ztNhRR.xJ4npcl5Ivmqh61D.I4o1R2v21shupOzSRdx0s0aV4T6ysn8+EFdFGaBwETjpfFHZ0aaapioXbsRabpgod4.N1SBMnkC4+DT9edvtF5FspODGd.ogzgOAOdHOwEQdJ7jW19l7j3ntIoTGhHr0qap5KRYXwAqACaKAJaGKenkmgeSdw0MJ49PPYCesS6L8NQGnWjfZTSuLg+bfspVEp4GRrSB19kCWIc1NoHJWtMCw2FT11royo1VFZaaX5CcIDTR.sfxEXOJIssK72TGZoEfhES8G+cE2mWE.A+bFfuSw8qqZJh5EW2vw1T0MpD4M6+E+9uLJLjn6v.u8XGX8I6S0le.nESk9pnqmn+DX8PHceJkB.k1dOlQH5uR2htU5kR8aVKpLJ8u7y910v9F2ITTV7yJ9QpMfUscqQmvP9pD7DzDwWygvZN1Hu2Z7ZBUpYa6epg0IhdbmuXIaamsrTQrtN+fT9TUO3dUq5A84GlMp64aWKfVHtjq3Cc1T0WUR9W.VdwLneUW.+uE1.8O42a3TVZ3onMQepn88HRxVhLrLMl6QkRwBlGw90.vdrRO1rl0OBvbFRP4wG599f8iWDKyu48.ULrfjHMYN2wkSi8uj9IPKnaa9PirD2eueC4zouC4bOMezzenqpkmisGuu1urBrlwg1VXDIb1NxChUFN.CsBtJsUc6XSeyZaiXxN9LUT8q6RjQOtlccq.5uX97+m0jSz2xjKQnuSdWnuCwvAdKJMNM3wOcyJGvbwQ96zaY0.ZZ6.E0l201xlFaGuZvAPeWiSNA5xSwcjMdruOZGRaT2sgfEvlPM0lsUKsysWSIHhz3q9oHgRaCWqJdymVrBJLfP6ve0W7S9ge0APSnpmfk0VZ1hgWdof8drLNnOUMlCPYxzD693taZFsRkHwahcV.QsXb.WeK.Sgcr.XuOfYKMN.sW3t3SLtsK9AeU.9cU7P1dz.UNU0AhlR7beOZoza+Rw8Dx7R+WAJKR17D2uF6on8qKU3o1p6uzFjxUV57mWnwJkJsJs79NMsKzH+wkVgVtvla+5BOU6YGvZO+pUUJT9YUZxd9iqr7lKzXoCcY8eup96uP4ceVkkok+vBO6fENz6COJ74ewBYVYuLrxZmu+OegpKcjE64E2rVi8jV2P0qDrpvdFw0cfwImJT4SQUTFAB7qWTx9bgp9z+YQw0OJVbuFPWO0ZNlncxxaCvEU3W80ec1hG.0qKFT3iq6aeRjziPhQbGKm5Bj1ltFhqatqwqERxIQ5QS+hPjfQiPafWbS5.659HNbWUTb.n4F7750pfBPUChzksrflnAGHOANHSZ4r3xj.HgV5jB+OzOViJ3xxrFUBZrCF3o.UzbMb7YZryxJFUkMAsZI4+.XKqSPgxlQyEh33M8bdNz+ba2ydz6tYkxu668ylK0bopV2RC6WHsiKzQ0EdncYS0lOhHDgn.fgue5iMs0NqhwGCeuTeRpjo9soRy8PDhbcbOdjFi4aua3H3s7csMejU8ZGCce+zMTMqGNdsk233snAyLPTz+RRL.kDmI6uQ+EV5..HLFWKwBI01pZH1qYYUzNoPNkQ6oAudGzMiVKueSgeBEIDAGRpI.4jJgv1HUlUBOr76JZC6Z0vjDNiOr+9iLzwSF.jOaVl9wAHoJdQqcwt0A4P9LOEaS6pVCRMVvvanpDdfkSffWGnquADCu34kxsD9ZZLgOMvCYv6K0Udj17ngw5B8AnzWRZHlAYE.mEvdHItVge9zM2EFYBJiLClQRApYqSISAtXdNtnUOFkLROn4Y3n44.1dZns1SyTPafuKLSX6WufuHwS1mHtDJVnDzL3ejGDugZoWf8UQmpx0O1DuWPhymvfpNT08DnOILmPiI7DDTBqIh1foqe.xsqgE2vtq5qaUZQDSeNzkkeDbqG43vUdQRFcwtiYdCOCdNEVokotRHKLyMCR8Co..YynvQLSBTVRfZH3FO4LMpBzONRhNF7DUJTM4xUnP1kXAZElQc17jDjOypExt3x8GYh4RAhb4HPlh.MR5PuwrYIzUZZNe3lIINOIo.dFmjCYhEQS99fZn+aFViWupw7VjJQsH6oJp7fnhpzCUTEN3dJjzOamQ7oAzQjWMkCrAfZ0MEw4TTbFW+MFFmcbFiSN429O183G7x+1Z7H8TXjVI9A0WM04T2rPMtm4KzFI2tSE.PUWuifOt96zyGL87OY9O+I+qO9OKnmmD3B0f3cOFINDW5lFxDzbrAzaKpj4.OVW+P6JFmXoZxuL0kKxjaRQUJv1Pn9w3Tc2tmeVbtLAQtXkf56lhFEAQyz.Gn5YQjK2iFHOtkaRIRmvVY41c.OKd12QGiDdMppDB+353COcOmVIdA5SAjVGECBj0EoCg1BEOAAIOLijdqW63B87vIzEiYBpPhE37+MCPyDpFcaXyRWrgzzcK2L3gt1ATmYxzgsreCm3gKNYCSS2mVPpDTtwx1PWHyDhnqogSaNjXpzFNwMGRwXcXQO8jMErX7XSAiwv5jfOH5JndjjIGIABAQ1faLVEVyrfMrQSJIQ9ALEW.ZWpfa5pOR1JS4hKqLcacsnY.cxid7bwnoayKuxcd4GFYkXokkDy9iptd93WBHTFuS.QvaclA0onm.XH6Xl8pp1ll34UD2+w.8lVp0Lz7xzdOuAiM+BdQU8TpLwkWpLEPI5FlhJXXcomaWJuR9UVk8ERwNfcs1VV9EWISe+NGF4zWxfyUTHAlK2JY5PTY4uKprgdvtj3tFmiIKL4lWtPx3bOQStiRLI4N79btrqKLBS6S1XaZeZOd572EO8HKd5TTbl8M+EmhmtuW5NRZeXQCRLND3m4.UomltLn1FmRQHnedcfWClsc4bOvhQnKuhv98Dajmi3AfBYJHP5zdvS6z9zSJe4EWQgFXRBv9RsF+EQiVeRZe.54ENmFqFgxvcHxI0X0KjvBOeKjCTpvLIcC3xHIFbypjMevQHN3q3je6VYUFLZaDcPfDdyyX643notxUxTOY7yTmLrwTS57YVMtYR22GYs6Ln65a6KE9yMdSnoZyXbzIcIhjo33i4aOoIJiGYM41RlRXiPrMQITGhsch1x8czCOHxma1Qz6xRQL.hj.cr+kWYFMHBO+yxDzzs6DH2SvlzAdG6Y6BTScU2kP0lEEW1qeEARi376Az7yzp46b30GdThtNOA6IeNmCEWd4VrmDXt9Y09TfV2HBsb0sjRNAMCZR6xGSRZ2kUenGIpibtjERTWfKoA8rYMBRZTejTtjAuDSbl2t6zWMpyPWWKHOCGYOEyDCsgW7903n6Y.qjsPVzVpZeuh8ZuLsd+eUQ+92+o+RQY4vb0S74wk59PUc5g.uiZ5n9SPWRfP6nijt3OX6Nn+2Mo.AIWcTq02Q1h8tkGM700ooLSaYVvVVMRyt7WtHJoOUSHVdhJHcXNIqNk1GuLvEFFROYutOq7E4jegA3EQDRCVYHKBmlrn6kJbpYvLZ1APR9PPvM9RZ0Ki3b3grsdcc7HK2Ivdbz93g.JwjNXe3CITUoOQU1qGez3ugbT9tlAz4B.Txob55UEkcBPu8.l2CTppc5JNHKrgBThack78IZJ9gP20W97UFX64GwKsCQ7otzU9MP2Z0JLFODcolbR7Gx07e9+cs9Cmoe1nWGQbfwobCes1i1gbccR4O78LAWf4xxaBaXnACtAa1D5clusy09MRx7A2Of3qBvv6GvuOH3pGsKWOfSbce8.pvOxQZKm3cnlecKwtSqRnWX1aaD6w0uGTLnRtdNSwxpVBCFpbttdo0Hw16ZEHhaz2K7BQf+FestoGjruNE9qm1vpywW8n41HDb2sQ3P71HLY.MVw.eY6DDOJgFeajocU05l9ix6kP96Y31te.+oEKYXAUcGcWQfx8o75c3uh.Se63BTOws9KP8qlEJx8XLPRecrp50wbTSUy09UZz6fKRZvH0f3aKx+maHIXWb4zJRMBCsIqTMjC7WooE7QL04mI2.7L4GfmYwA3YVZ.dlkGfmYkA3YV8BeF7Zm3qDuZT8eTEk2hdKtK2JM2xIj9+PhUHnV
Actually a math sqrt somewhat achieves this , but it offsets the cutoff point.
HiseSnippet 3326.3oc6cs7aiabFmzxiskV6M6ltMMEnnPHnG1.uQPTxuD5Aqc8irNq7ZYK6MonAXKM4HaVSQxPRIuJA8VAZts+CTz+.5ghhhdH.8PBZAZuDDTfdp21doWJJPPA5414EEmgRxRVVxlxw5vFOO3LeyuuGy22GGNorqsFzyy1URN49McfRxyBpzzx+30NV0vRZq0kjmArOzyO8xROpoipmGTWRVNw6haUN4jRjee8pOR0T0RCFVkjzyrMzfkLpY3GVa4hOwvzbSUc39F0358BE2Ry1ZMaS65HJIAHqjip1IpGAepJtaS.jjmZCcCea2J9p9POI4IejsdyJGaepEs+Oyvy3PSHtfhTEz.QqdSaScLEiqUZsiML0KGrh8jPCZ4v0eB55+dfsMzMZUeHNbGRCoCeBd7Pdhyh7T3Iur8M4IwQcSRoNDQXqW2T0WjxvrCVCF1VBT1VV9PKOC+l7rqqTx8tfxF9ZG2Y5chNPuHF0nldYL+4.aTsJTyOjXmDr4GLb4zY6jfnb41TDecPYaylNGaaYnsogoOzkPPIAzBJmg9njzltvOpNzRK.EKl529KKtKuH.B94T.eyh6VW0TD0K9HCGaSU2nbjWs6m8q97nvPhtCC75icXoOYeJ17FfVKpzWDY8D8GCqGLoaSoT.nzl6vTBQ+U5VzsRuDpe0pQ4Qo+vW9eVEaabqPVYwWV78Ua.qZ6ViNggqqRviPSDeM6Cq4XirdqwKITolss+wFVGIZw8dEKYa6rgkJZoqyOHkOV0CtS0pdPe9gYs5d910BnEhI4J9Pm0U8Ukj+wfkVHC5W04w+ag0P+S9cFNkkFdBZSzmBZeKBmrEKCySi4VToTrf5QreO.rEqziM6Y8cALigDTd7gtuMX23EwxradKPECKHwSSlwcb4zX6KoeWnEzsManQ1h6u1utb5z2tbtilOZ522U0xyw1i2V6mWAVyXeaKLhDNaG3AwBC6ggVASk1ptcroud0MQKxN9LUT8q6R3QOrlccq.5uX97+qUkSz27jygquSdiquCQ2AdMJMNM3gOd8J6wLwQ96zaX0.ZZ6.Ekl211xl5aGuXvdPeWiiNB5xSwcbY7PeeTDRqU2sgfFv5PM0lsUKsysWSIHhz3q9wHlRaCWqJd0mVrBxMfP8vexm88+NewdPSnpmfl0FZ1htWdtf8drMNnOEMlCPWjoI58wcyzLZkxQh2D6r.hXw3.t9Z.l.6XAvda.SWZb.ZOyn3SLtEE+fuK.eTE2kEiFnxwpNPzThm6aQKkdyOPLlPlU5+LPYARvSb+Zrih1OsTgGaqt6hqQJWYwSeZgFKWpzJzx65zztPi7GVZYZ4Bqu4KJ7XsmrGq87qTUoP4mToI64OrxRqOeiE22k0+cp5u67k29IUVhV98J7j8leeu26fvm+YymY4cxvJqc5t+n4qt3AVrmWLXsF6H8HCUuRvpBwLhqaOiiNVnxGipnLBD32unj8oBU8o+shh6eTr3NMftdp0bLQQxxqCv4U3W7keY1h6A0qK5T3Cq6aeTjziP7QbKKm5Bj15tFh6atswKDRxIg6QS+hfmfQ8Paf2bSZO659nU31pH+.PyM3o0qUA4fpFDIKaYAMQCNPdBrSlzxYwkINPBszIE9enerFUvkkYMpDzXGTvSApn4Z33yjXmkULpHaBZ0Rx+ZvFVGgbkMilKDshW2y4oP+SscO49u05UJ+Vu8ObtTykpZcKMrcgzNtPGUW391kMUadeBSDhb.F9fzGZZqcREiOF91o9jTIS8yRkl6gHD4iv839ZrEe6cC6Aukuqs48spW6Pn6CR2P0rd330Vdii2rF7hAh79WRhAnD+LY+M5uvbG..gw3ZIZHo1TUCs7ZVVEEIExnLJlF79cP2LZsr9ME9ITjPDbHol.jSpDBaiTYVI7vxGUzZ10pgIIbFeX+86animL.He1rL4i8PbU7lVaiMqCxgrYdLVm1UsFjprfg2PQI7.Km.AuNPWeCHFdwyKc0RVWSiI7oAdHEdeottFoMOZVXcg9.T5KI0EyfrBfyBXO3DWpvOe5l6xBYB5BYF7BIEnlsNkLEVE2iaUzpGixEROn4jbz7b.aOMTn8zLEzF36ByD19kK3KR7j3DwkP9BkflA+C7f3.pkdF1VEcpJW+PSbrfDiOgNUsup6QPehaNgJS3IHnDVRDEfoqe.xssgE2vts5KZUZAzh9TnKK+H3VOvwgq7BjL5hMGyrFdB7TJrRKSMkP1XlaFj5GRA.xlQgiXlDnrn.0PvMdxYZTEnebjDcL3IpTnZxkqPgrKxbzJLi5r4IIHelUJjcgk5OxDuJEHxkh.YJBzHoC8FylkPWoo47galj3rjjB3YbTNjJVDI4aCpg9uYXMd4JFyqQpDUirmhnxChHpRODQU3f6oPb+rcFwmFPGQdwTNvF.pU2TDmSQwYb8WYXb1wYLN4jIl+W7F+8u5urJOROEFoUheP8ESbN0UKTi6Y9BsQxsaTA.T006H3iq+F47ASN+St2u4c+Ge7uWPNOIvEpAwQOFwODWZPCYBZN1.5s4UxbfGpquucEiirTM42l574YxUIqJEXSHT+Pbpta2xOyOWFiHWrhQ8MSVinwpo.dejajP8tEy6GbCBXOMP61XIxI3YHznuOCVh7CP8ncVRXdoDxX3vwlkbhPrlKQSsPbty2AGty8RG4P+v9FxCBrO8yWkmMv8xj5jIsfAmWUYZfCT8jbQYHj.qvsbUpgzIzWVt8MDmEO6aoSDtZTUIjAgqiObgcbZkHLnOEVZczXHhvcQagPagLuffVFlQ1rwKbbgdd3DriwLAgLwBbJSy.zLgpQCKdVp5Dooa19evCknCnNSkoCoP4JNQPmcxellF2bPpcTtxx9SWHyDhnqogStNtCAtk3lAoXrLrhfXKIHsEhGAoMFCqSBdGkHlC7HI2ORBcB7zD2XrxMyYAqYilTxKVIXQw4v74xYytZijsyTt3xNSWW2KZFPmrnGO2LZ51rxqbiU9gQVhVboHgXopqmO9kPHkw6DBEI5oTzSjMjcr+ddUaSS77Jh6eOfdSK0ZFZdYZumWg9leFu3vdxUl37yUlBnDMfonLFVW5Y3R4Uxu7JruXM1AdrUXY4WX4L886.ZjSeICNmWgDXtbKmoCdkk+FuxF5N6R76Zb1mrvjMe9bIiy7DM4NJwjj6vay47tuvHLsOYiso8oc+oyei+ziL+oSQwY12fYbxe59dq6Ho8IHg6XkCg0ybfpzS2XFTaiSoHDzOud1KA01tbNTX9HzkWYa+dBZxyQ7.PgLEDHcZO3ocZe5IkuzBKqPcLIAXWoVi+BnQqOIs2A87BmalUhPY3ND4jyrxYRXgm2HxA7UXljtBLYjDCtYUxlO3HcG7U0xGtUVkAi1FQGLKgSB.VeNNppqbgT0SF+T0ICaLUkNelUhapz88QH7FE5t919Rg+7uWGZp1LF6cRW7HYJt0w8ZOoIJiGYM45RlRXiPrMQITChscBCy8MzCyIxla1Qz6xRQzAhj.cr8kmaF0IBO+SxDzz06DH2SvlzAdC6Y6BTSMU2EW0lE4W1KdNARiX76Nz7yzp4aL30GVThtOOA6IedsCESd4VnmDXt9Y29TfV2PEsL0snRNAICZR6xGSRZ24UdnGIpibNwERTWfIoA8rYMBRZTejTtjAuDSbl2t4zWMpyPWWKHOCGYOESECEvKNdMN5dFvxYKjEERU6wJ1qXYZ89+ph98O+c+ghxxg4pmXyiK08gh5zCkeGkzQ8mftDGg1RGwcwe.8cP9uabABRtxnVpuiKK16VdzrttLUkYRKyB1vpQZ1kwyYQI8oXBQyST.oCyIY2oz93sANS2P54xq6yJeQN9WnCdQXgTmUFxrvoIa5dtbmZF7BM6.vIuKH3F3Is54gcN7P1VutNdjk6DwONpebW.kXRGDG9PBUU5STk85wGM1aHGkuKY.ct..kbJmtbEQYm.zqOf4s.kpZmthCRCan.k3VWNeehlheX5c8kOegA1d9QUS6PDapKdgeCzs1sBiwCQSpIm7O8eu+G9x+3+d09CmoeFuWFdbfwobCeo1C1hb8oRWe368CNGykkWG1vPCFbiBsNz6DeamK8aHl6EbeMhuZFCuuF+1ffqB1tbcMNwk800nB+HGosbh2oc90sD6NsJgdgWdahVdb86NECpjqmyTrrpkvfgJmqqWhPRrXWq.QqF8cBufJ3uAdqa5AIw0ovecAGVcN9pGM2NjfatcHGh2NjICnwJF3K+n.+QIz3qiTsqpV2zeTdOQxeuO21803OnXICKnp6n6JaTtO4WuI+U1X5qGWn8It1eg1ewzPQlGiAb5KicUuLliZpZt1OWidmnQRCFoFz51h7+IMRB1FWNshTiPWaxJUCY.+4ZZAeDSc9YxM.OS9A3YVX.dlEGfmYoA3YVd.dlUNymAu2I9JJrFU9GUQ4Mn2p9xsRysbBo+OXt9lOI
-
Yes, actually a
math.min
andmath.max
node makes sense as it mirrors theMath.min / max
functions in JS / SNEX. -
@Christoph-Hart yep, that would do it.
-
@Christoph-Hart btw , is it possible to tempo synth the osc/lfo ?