event.drag has a "dead zone"



  • @ustk Very cool looking eq curve. This is a cool way but I think it's time to use GUI functions of the parametric eq unit in HISE GUI editor. @Christoph-Hart ? HISE need this



  • That's right it would be very cool

    I am thinking to another use of moving the panels, so it would be cool to have the option to remove this threshold



  • @Christoph-Hart I'm coming back on this "issue"
    The dead zone of 5 pixels when dragging into a panel is still annoying because you cannot make small adjustments, for instance, with a vector knob.
    The value doesn't change, then jumps once you've reached 5px in X or Y.
    This dead zone stays active when you come back on this 5px square without releasing the click and add 5 more px the other way. This creates a 10px "glitch like" behaviour where you have no possibility to come back at the starting value.

    I know this allows to differentiate a click from drag, but it is so annoying with knobs, and even more with graph EQ like above...

    5pxDeadZone.gif



  • New Draggable Filter Panel floating looks very good and usable, thanks @Christoph-Hart

    • Can we disable adding new nodes by the user or limit the number of the nodes?

    • Can we link each node to a panel (I will make panels that contains Q, gain, type, freqq knobs for each nodes) So when the user click the node, it will make dedicated panel visible. I thought that because we can't adjust q value from this floating tile.

    alt text



  • I made this but the node does not matched unfortunately; @ustk @Christoph-Hart @d-healey @orange @ulrik

    HiseSnippet 2106.3oc2Y80baabDGTRvIhoxw4OSlN8oKZZ6.FIQQPKm3F2NFVThNZhjEqnrbx3wiGHfij2HPbv.fxh0QS6L8k1OB4M+RmoeE5S0eG5W.2uA449hyt2Q.bfBRlR0VMS4HSIr2t29a+ys6dvsB4NznHdnVoY2cX.UqzOSu8P+3dM5Yy701XMsRk0269OdKZLMTa0gA1QQTWsRkl9t35klcFMwme31qZ6Y66PyHoosGm4P2j0mEmQsk0Wy77ZZ6R2k0Wg6Ur1vg62f6wG.XYZ8ZZA1NGX2kdOajsoz0Jck0cYw7v1w1wzHsRyrJ2cX6d7m5K4eOVDaeOJ9foVaXijjax8bQDiT0Zzi441JwlizzJo2JyCLszC7w5awbYozy7DWSr.ISBU+QooNK3YpBuZSN7Jo.uYjv6Cza6DxBhyVAw16ougODh5XCg.UXI4Uap+yUzavAN7iq129.ZyP3gTILtYsZKRV4F0pbq4JOWYHPDESNzNjf1KJVH2yiFZR9cDQxQ0tz3s3tC7rAC1XdgWQgs4ws4z1j5S1lTerM4a91V1ts78.oSrCP9F79Abe3Ai4SXX9wsgV1gPJTbH6Iq+6yYAq2oC0AjLGCmP7C746GAh8vGIVnCOjXvfmqcKBi7aI0gesvBUlq7ylqLA9HX+grGcp37qAFleAC1BlUPUoJS0HjSgGngsm29vA.CgYU4VkOFU9xKCVCyOlDxGDy7oyUNwpQQEKsibEiNC7chYbeitUFgL42cq1AN+cGOOiZGYBgc7SBNN42ckPBOTZH+UT0tgzgEIA5rNBL6srA2anseWpgzvp8HzErms2.pQExxj5nNIeFItGKBW4AL23dFUVj.4fiQaIyTvga+PX6S33qnrt8hgMboSpQySnQE0kH3hDSEElPMQci6wV2yiEDQMd3QKRFJE0r1iv.iLgABMawGDQIMVMWPQPLMZlFUnGBICUJ+LgFXcHRBUc7XNGPcIe22QjDbCs6VQvzyxvk.yt1w1UGyeKk4HvhKx2ZpZaY6wvh1igJ6QlCaIyw1kr+JMTGk33Eg4OSAqpBlFmTXeI3eJ7OrxIE.1emdHLcMJb2xVTr1w3WIQHluGbvfjDBjUTLbRNYtHjgA3.OIOxr73N1dDlK5jEZnJy2kdz1cxDJ+4.LN9o.+PJ2xMCoOQ0OMatpLnYemX3g8GDSMxuDJIgr.AyYyuxp19ta2oCHaBXklI0Cx6VdYribhJmXsgBM4ZSt8o42gz.rlC5tO9VoNVt+83wzs8Mv76YKebYx3K0oSgqkU8uvkwAFBOKAM7GzeeZXBbSXD5blu0r9o2ZVcxAGY8aEF49a3yh2Nf5eZMr0FUzGZcO0HTArFKZbe0QMta6wbggoXP+42QGaGXpI.b5vP8dgk1DKb8Lg+x+9eF9YdKs6uwZvIHb7gQvAfX.MLlgVeo0nGBykIGlXV80nQGDyC.mTZSJXZh3QSBIUZSOtMzUo6tLvKgp980UIYpcD3TKgPeXxe7TrvS13c+UqdhpHoTd4.qQXSBjOQeMnTWWaHNzj4Aykzx1m5ose2jQBkaKKl1Oixqd0q9iYTpOhoqKL9R2TWTxb9zvyFty+kjw51unfkMvy0vhKYNW4iwXXpinrzQLWxLWBPgdfx5ImBPiOal2gpOLANAny.+oI8GfnyuPuA1CHZQxWwOjFR90DgeA7zZA7fAAa6uCtEBlv46xbPydEvcH11X5QwmjppY8Nu1LREiZMqLi5EGZEESCZy9CT0g+6amw+e4eY0W8pAqXcdzbcEM+x9mOMCpJuleg1IGeFFhOYnS0I6w5fiV.pojaDZbLY+HV7PU89VYb+IEtefdKVrSuhw6TEfWrbzaY7N5xSyoKGqNCryn27atn2Tp3KxU60cSoxIE2ZLH7P55OQfi2WO2Q+bP5dC5Kq5fcGJgEQvte0F4.svhpHAS0RzHg54uAru60GmvJYDtlUyl6ttOVhS5GlNueX5IyOTPXPNzeWXJtPFVJFLm1voeGJDE7gJVBqZJrDf74ZIkSaSEVonR5qFsnYhK.WzLYQ0P8Ukt22SuMLPk35TBG7mHdl7.6Coj6R8ogXRq4o8RCd92+8+iI8kFDLwuzfschA0uKLJaT.ORsRw+rMsOaWnJTjp1teDEm2ZG7TjJ8Fb6vBW5GtcSvHKTl11wCBEGGuSe9.+3bG+l9+xb9Be6.y7S5WdwkWw2omL3VfGbpVm3EfcMHMtefGcc+CodvXSBL9gvbRcrG3EmPMed8VbedPOtOyQMnuCVqoaWZnJ1Kzffoysw94IT9XqcndTa0D3eo0lPhmcH3mnWPewYWEon20TgwqettDtD7vH4mTMMGUYRWeylaOJ2B9KRpQX95v3KuMdzd.02Iin0JVXomMTlrfYgU45vC6OpSSZI9MocAEoZz6Rggefpj4RMZ2mygq5hyOmVP6428e+QVax4Ao8Hx1jV8fjA4swxUlZPTLueBVDulz1vPRxAfen9muRU3SmEvu+MMfut91uYdV6MWV2TSXV2GIhjogLLldYVnnfwKjUTytz5nBEi+1Pe8nDZBsqs.FpkIfo+iUSBzzx1z6Itna5Z+oGXISnx2djYMpn0dpWu7ucimZksSBEKyW9U50E4KJeNbr3+S19MWjW6bE3SOV9+x.+rmm.e8KRfWS6sVf+4Ge0O05RO5clWUY5+O5pJmCnbYLt9kgN5a6DxeriL4DOq7tBJfc6K9OsaV8svmIoueKc8ZUqo0GNm7XGGzcuD3eJVl5W.Yt9EPlUt.xbiKfLe9EPlu3BHyMOSYvRT2Y.Lxf7nHPn05xh+kTtXp1OhORhfx
    


  • @Steve-Mohican Because the value you handle shouldn't be linear but logarithmic.



  • @Steve-Mohican I've made my own GraphEQ a few months ago before @Christoph-Hart made the curve EQ accessible.
    If I knew at that time I wouldn't go through all this pain 😬 But I learned so much!

    ezgif.com-video-to-gif-2.gif



  • @ustk that's really good looking!



  • @ulrik Thanks 😉



  • @Steve-Mohican

    Yeah you can use logaritmic or other non-linear equations for this kind of implementations. Here is my method, I used a "Hyperbolic Decline Equation" method for the frequency cordinates.

    Cheers 😉

    HiseSnippet 2270.3oc2Y07aabbEeojWaK5p7QgKPPALvTghhkVjT6tjTTr1ElRhTQBIxhUT0IAFFFq1cH4.sbG58CIw3XfbL8TOzK9OGeonG5k.zS8T8eAE9dOn7lY3xcVJZIFAXijPCKw48wLu2u27dyaF0xmZiCBn9JYV3fgCvJY9UpsG5E1aydVDOkcZ.zUa9rm5QcvJaLbfUP.1QISl4+TF6LKbME9m27fMrbs7rwIjTTdDkXi+bReRXB0V0+Lhq6VVN3CH8kjtb8crodaRcoQfoLuptx.K6ir5henESr4TUxb8lNjPpe6PqPbfRlqsA0YX6dzS7Dx+HR.4PWLafgRaXhDj2h55vrX12U1rGw0oUrKGnnjQsUB.Lu..ts5tDGxX5I.wGwYfRzPFOxL2EYdFxlm9TMOioYdYjLuqILuOVsssOYPXBGlscK0c7Bw9crrSGlDxpLWoaptIEjvKrXeqiva4CCFqgV0pUyiJWQO28VLK6ePnHHDcrkO5K+pVVNs7bQ+ITr9cwgaR6Of5ACzVJVfkD5lnYKKeHzE5SdVy+rAnNeWES4lc5fsAMSIvRwKs7TbjG8v.P0G+DNyNTejFAFqeODAcejI7qkWN2hYe9hYQvGt3Ol7j2ps9Yf.KsrFYYibrkSVmhALI8B8otaZ45dHr4Si6ZLAeAa0WYEvkHdgHeZTHwCuX1XWmoKm09BNZch7rCITOst4FYZhe1sXGXy+5ttZ5mZrlN+Srgb9e1UXSrLBMwuBJND65ROYZ5vvqSAOeWK.k8s75h0D9l9SXnvirbivZ4PqfLYqJ5tnvdj.Fmuf3D1SKWdjd9IoUvXr4wl9gvzGKw1XR2dgvDV37qnw4VQokKVw7HiJ4OG03kaRLqoqKYP.V6wmlGMTnpQkmviMhMNPzYWZT.Fs4FoCLbpiCoiiL3igcDIacHcPBREscI1GgcPey2fDDb7s5lSH0ySLNtg6XEZUbBPWnzofaOM.1P1ASligSaNFJMGInVAiIlkjuMNdGDi97X8ckrUYEGGrjDu.7eI4Gl67J.yucOlY5nM0YaRluPXjihSDOWHCAEGGD0WzriyQyCaz.KgEXF4XtTaKWDwgAy70nHwyAe5dcRTJU5PR772AJkiM.1arkO9YvV0sgJn9GRgPLpA1laI6hC6QcXlFR5SpZSL.Z8PXvgQgXszr3SLZYDaKdZNaX44rWmNft4QZZFEWqrgwpqV0vnZIS8ZMWV2HGnCOpOfdBHALKZZELJZVt1ZUqXTS2zTeUilEzKk6tBTYEsBlEqtZMiJ0JWsrdYSSCXdJkC1V.JtxaQY1m6MoChhIfcgjlUVgcbN.PMnA3B6iC.fE9x1Pl2X.J0dsYFe3y6LfOLOa0J0VynrQES8RUqTVfPLLoVwRlUqVtlwZF50JUhgcl4t6XjiiMPRQQ8xqUoZESypvrTasbrROZikpTQFjTAlefcMiUYSxTTBVvKehm.PSP1wEd7wCXGHnMYhp3DtWL9rN9wZw4BTuGRCw64okK6yytP1WjEMIqNclJuQGb4h8mJaVmV9WjhZdQ8OD6Gm7EKHzxQ5dZTe68zH2xks3vWIAod63QB2a.16s0oixnSrgddlajUAhFx634CF0wSaWhC1Wg.M1bCU1Y4FJbCdbWj+y+QckYVYyTJ+sstgZck+xNMfxdr9tFYNfIBULBILuOSC7wPCshtvVPsAN3nP5.triJDAsgIVzEi6QyxC6xWyawa+B1S.1voRMIWenbGymvNpXLgO46p2iW2eLku+qqGhOMLtM4Et9YmcFmAID2WP0jQ992+95oIKS8PpO.E6a4PhBjWcA81juNUW7YTk7uECG0hrv+1xkZAc7z8.BrKf4lenpLISYW8MOHkqNBfEnInFwEZFsAIXfq0PkC6lX0kJUZ0y6KK7nyNdJN9baeVWFYdXLyZp7SrWZ7FscbV5Ohlnwy7bQ1gcnBvrfAjdNQbP+bwg2DUOYgKwVXnFLmy.Kevqj2QHE3Ujn+A+nPxRyNRtdjCgttmk6v.XIm.Iaddj7ku7k2YJHY2tcuSBRVZ5HY7xLIJZdkAwytTPLcBv+5UmcmQnvkmDlUMt.sLbp8pKHGT4uNoY+5n5Vrlvi6oDRg9spax5ZLHOZa5wXeze.0.ZZrKD6TFPGDMXOu8YSAWHQIxjvRVUiUgqeYZTIkmIQdl2RciKsbYhW25D4JOmTuuUBuu6eWuu7k6KWelMgqeoEcSVlAeqjITOsInz3RVyyeuX314TmHWqvzWYm0.xHFvYdotaL69udAjvgxoVuStG+rZterZKRncuoauyME6kcb46X6czqhrnp3d6IF60T25KupOAxOhWnYNIaIa7guaF4eLt4y31wGplpfdJS5gQ8Emrv5dISFvyXscpOB.Q+eyxuhQvXDgW+e+e+s5LBlwsE7e96yyITJ8ac44TNgvGUeqsNnomE3aBbX9z3v7yFNLkvf3AE5Bcj5SfjCUvcZCkGrwPTvCppw8p4XU+Di0YiYlTaL2KUy.MHb1HlFwP.ioQLS4Psp.dypN93CwSKMtLeJrciHXCwDsK7p5s7gtjvmLJPkjV8yUL41BO4Vpeg0wX9aXwAkeCebGpeezmhgJRr7XiK3AR+9Y8ARGLyOP5d1gfIbfukGbcs.rg7LOAOSYdMvgQdoEWPJkTL2aKv8jj6l0iIZJSDNeM0jAiSMS6Rjpq+5GHRTZiAuwYu.avYYXm7dkVQvcR4uZhgrhIjMkIO4NqYrpS5yEjj+mcOR76uyBme1L2K4crWH1FaS5OvE2z6XrKbKKtM9qgqU0wJxMLlZ5bpcodzA8ndDa4MX6yJ82sKN0lno5PqGFZwZAKlxsquO1EaEHkm86q+4PGFV96x9Cdb0vBiYGKtn30mnJLWDqP.5WF8vL+uf5g4cQFJTq7m.Q52GGw99XM5aY6Seps3EgXod2jSA7aO9eUwET2kMFM9cjTU0KpqzGJf+Taa1tiB.9LccLuB5T5JnS4qfNUtB5r5UPmpWAcV6B0gc145Qgz9h8+.gVMEu.QFoFrU9AjroNXE
    

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