Because I think the author of the series did a tremedous good job in dissecting sounds and constructing them from scratch, even providing the physical backgrounds ... here it is once again:
https://www.soundonsound.com/techniques ... snare-drum
If you go through the article for "Synthesize of Snares" you'll find several figures. Right at the begining there's a analysis of the dominate frequencies of a snare. They are not a harmonic series to just one fundamental... So it's about 9 different and static frequencies.
How can you construct that in MSF? I think quite simple: Use LFOs! You can directly dial in the Frequencies you need... I provided you with a little sketch patch to start with. Find it in the code section below. It's not perfect, but I think it's a good starting point for your own experiments. And with the help of the explanations of the sound on sound articel you can have some fun...
In the screenshot you see the basic structure of the patch, and 3 of the LFOs opened to show you at which frequencies they oscillate. By using embedded MSFs you can use as many LFOs at as many wierd frequencies as you like. Just saying because the sound on sound article shows 9 frequencies.
Use the following code like this. Click on "Select all". Press Ctrl-C (Copy). Goto MSF. Open Toolbar. Click on Paste Button
Code: Select all
$eNrVmltz4rgSgN-zK1zOqfOSSdDFtuQ6hi1zS1IbAoEkM8ybggXxxFiMLYcwv-6UZDCEEExmd2dreELtT61udastJLw-XqaR8cyTNBRx1YRnwDR4PBJBGE+qZibHp9T8o3bkdQYii4M2G0mRLFIuZRhPUuO4akLTOPabTT6Tj1UTnFmu-lBEqWMax+0wkjxpiygS846IhUIAyBnXwQRh0zg+j8KA34ZTrp5CoD+QEGrrZ+KBRekte8iHGkyFkI-1hLN8vDfKcqD1Mkt4mvv0LtRO+PeMx6PFHqbDwhiWPQdlQKkGVAbgMsAqA+wywCkBymwsM7HMwjIDy+wjJc9pyXN333MRfH7kPNqD9EI5eqzzONjHqKTMEr4HGWSpZOG+tL0Npw97VdzzSIxCueiOx7uoVhBKkQzCH7xqQoTRJwrpprTF0kXVdAn8RIBjGhc3d7OUTWeRrgjANK76g1kUSsk1DasmdKm1LUZ6uXbYy1W7W4-E6CkfDyPTuF8VGxdSRJBZ8wbZQy-KJmG8rC81L28OXteZndoGPOIjyYO8R9W0PxFz1T9dfTHqLH5qiCyWWpFq3c0CJnmnVzVNo51F0TVT9eeq3TX0SOnTZay9LeSm8UULhlVT2ax0gMo7lh4nTPKqic6QbSOCbGC-Y37NSx-ZjBsdEfCqecGSqYjDUWrWvOK7sbRbOasMjXmaqrDaqhkHbMpjyaJOGIfTbKoeENs0Vr1DuViyAxVC3g4j3tOlcyXpiTSUyzqJVsI+k6HQngw4D6omwgi4AFBiGoNIzHjVPFVKa16HTeJQZgFPa--h17Nvw-NwHsH2nZydoAfrKfAJqPvzTtO-ajZ8+67qVTZ6eL1HluY9k4fv50GCYewAQSC9F6Qei2Z9Mjz3L7P7+v1N1assaa9STE3Nq+jpq3mV12EoBD+VAOhVAqiv3UyqqG8lA-xgMlgII8umBLvWb50N0AbYwRQhekg6XKEfs7R-DXrognxOLnpuNuI9NxOzBUPN3o3f9Ocdvx2MGqzzbnrMvp23vinO9-2G7-utX5kOeHc6WNvpgD6YDjakNsQudin9rdPBgZBYgEL7kGwYn6YuaJDv34dxwOjdCXKcsZMMO65-2Wn6c-8EzC-FpLonE4bn9QnqwehRgsH1TUSsr0QGoX+Cl6k06oJ2d179lRli7c4Qup0h+KMZgqFFqAsJ+L0LBsbQsYFDEDwkRfCi8eVrZzRvXTbqk5uW3xxbjau9KfEvFgd7d+ihsx1764Oxd7DtEEgRtfDvvXUAEANqE3zQy+Irqk+GvW8nSSft9q8797om+I2hO7mO3ou-IA+jIPtBm-680ZxEn0cXInv687w+Gfr1U+RHw1+VD9ciTPk5j3nCpEi29pFFauBiH6F5nRz2YcnxzgZYTbOLKYSEYtes-LwDnfCFa7sv41kmlz3sZfMyDvgL0L6s21BrXLeRfg2u21gXvXXb0gtBtweSswis++s23GqjrTbealvLecmnGRff9cNcsOGaaXQzuWH6KXwlQW8k+I3EyiXFTwGndEHfiyibcn0CQNTGbylQnp1Bey3AWkBoIbD0cYy1FugfyA52difCX4h7M0ylSNRSNooJW8s2vCWl3garg6B-wMx8Foz-sunsf0aPxSJhU7a5W8do5zq7F1GPxa-CCHReFyuPHBjF5UreVYw73eYSMta+LI-FoFnz+mBDniYjUDVb8bOB9YSsO-+N5Wj3dMHtWSmCS-+1SUD-3CT0+TNPHjZr8TtJkoP7kqR8fnId67NQ2-7b10BeolFJTbbLa2wxHXi7ZuLSmlmkDIQ-88radL9SnNS8DfmbY6GjjZOiL3-lkAh8AutDosr+sb-UjjxfSjZ6gjWvFT9ztYkxWtf3vX5r0LpVLzylYYWsYFQOowLG5TAuYKsctgrYLoftAnbKYaeASTlMCpiWw7R2pBhY824TPhWRGOjt7eC21VvhQOMa0iwy8q76lBNSACi0gOuokjNii-wtZEFIbIIAVmdXxdmqecgoKB8Fr0fZ1Ayxg4FFLcteSrUmvbu1VM71ecRZurzToNSyLYAsuGnEGYBuqSGqKmr1bysqOIOQ7q6qqyPgorBqFblbOHfLOmQKrJy1D2HtnHUOYZ2cJYewJGfpIaxKovzKSL1XdsUNIWoT23Ydoo5dNoJkQ+S6Lnbyk4zlg3VMsWO9jp1Fy5OoMKV25F21u9C44vFEhU7VpC1aE6iUwKWEVUrYpYRTSpBSgu4n+iwOxFQvdxanY5FMmd6BbpQHqidxBa66oEO7oKILPrQLLrpYh3ZRS+RPvkhHLOIHeLNG193Q4d2UT6vFfeiQW-yWAvRBBZsWbKNHa1Wrq659yOrGbA+zunjbg+T3YcTag+T3xQDtQdY3xhDuwZYVYA9xLSTvjsdvCX3NnVeKN88aIpaJiCKepMYgjCcRbzyyONYXjhrwRzJ85mpSuTQaIorYLOW3Cc934+ryLt9hN5jkE5EsLiWfXsZjYfRYms5FElRNFcpGliQ83qEh3-FtKBhIJnnNa3Mms4Snegj2EKk7Q50TW1xlqbnm+b3cSv1m37BaOZHMjH5+vqWd6nDJkxTVvM9hIB87NW8gsmTEjV7Cx-qPA8srR6VqhVRWnY68yq4-JaS1o-8DJL8J+A==
