I thought I'd share a new video I've made about my color blending theory for liquid paints. This could be very helpful for anyone who makes subtly-changing gradients by hand. This includes ceramics glazes, of course!
Rather than start the video from the beginning, a few people have mentioned that an example I saved for last would be super helpful at the beginning. I can't change the video, but I can do the next best thing: Use this link which shows the example. If you're still interested, just go back to the start of the video. So much more sense!
https://www.youtube.com/watch?v=gAdwGtOMItE&t=1169s
Here's a link to the start of the video:
As a conceptual bonus, it clarifies mathematical concepts associated with calculation of number sequences by demonstrating their physicality.
Having worked on this concept for over two years, this video is the first concrete format I've produced on this topic. I explain how to transform the numerical pattern inherent in gradient recipes into simple physical tasks needed to actually blend your art materials. My explanations follow along with infographics about key aspects of the theory.
The slides were designed for a presentation I was invited to give at the National Council on Education for the Ceramic Arts (NCECA) in March, 2020. Sadly, for public health reasons, the conference was cancelled. So I recorded this presentation on my own.
The original requirements for the presentation was that the slides were auto-advancing every 20 seconds. I've taken some liberties with the clock, obviously!
This method makes math easier, results faster, and works for blending any liquids. Let me know what you think!