What I'm hoping for, basically, is some sort of safe, water-soluble material that I can just melt by heating and/or dissolve it in water, solidify into something somewhat sturdy, and then hydrate again to dissolve it. And I suspect there is a stupidly obvious material, or some basic stuff any DIY or craft enthusiast knows, that just fits that bill and will make me bang my head and say "of course!" when someone mentions it.
Anyone has the idea to make me bang my head?
Ideas I've considered for now :
Printed stuff:
Molded stuff:
Hi fellow weirdos, I wanted to pick your mind about something.
The short version is, I'm looking for a material with the following properties:
The full version: I'm making some silicone objects by casting them in a mold. I don't need help with the general casting process, it works. The issue is that I want to create some concave, hollow structures inside the objects, and they have a small opening and are intricate enough that I can't just use a solid mold like I do for the general object shape and unmold it - even with the silicone's flexibility, it would tear the material.
So I'm looking for some sort of material that I could shape, use as a mold, and then dissolve or melt it.
This shows macro-level measurements for the #IonicPedestal. The key to #effectiveModeling is to simplify a complex shape into elementary components. Sometimes, this involves mentally flattening and reducing 3D shapes to 2D shapes, extracting elementary curves from them, and then recreating the 3D shapes from the extracted 2D curves. This is not always easy for organic shapes (which can still be approximated by Bézier curves). I extracted the #primaryCurves for the #IonicScroll surface in https://pixelfed.social/p/Splines/789956327130679640 after a lengthy trial-and-error process that involved #curveFitting images from #Vignola’s book, #RegolaArchitettura. I had to reverse engineer the details because the measurements have either been lost, or are locked away in some library. Web search yields no details on these measurements. Fortunately, for geometrical shapes like pedestals, this is very easy. Because of its square footprint, mentally slicing it through the middle from top to bottom, it is easy to “see” the outline. Another way to think about #curveExtraction is to shine an imaginary bright light on an object from behind in a dark room to reveal its silhouette. For the pedestal, even this silhouette or outline can be further reduced because the shape is symmetrical about the #columnAxis. With this realization, we only need to focus on one half of the outline, and methodically proceed from bottom to top, marking every kink and inflection point on the outline. Fortunately, the other authoritative book, #Scarlata’s #PracticalArchitecture, I mentioned in my introductory post already documents #VignolaProportions in tabular form. So we can skip everything else and go directly to that. Total height of #IonicPedestal is 864 units (108 parts, or 6*µ) of which the #PedestalBasement and #PedestalCap are each 72 units (9 parts, or µ/2) and the #Dado is 720 units (90 parts, or µ*5) tall.
Ooooh this looks *remarkably useful* dunno what I would use it for, but am glad it exists.
Hope I remember it if / whenever I need to make a small mold of a anything !
Flexi Mold: Reusable Molding Material! ♻️