Advanced Chain Maille Jewelry Workshop: Weaving with Rings by Karen Karon

By Karen Karon

Chain maille styles and weaves that take jewellery layout into new frontiers!

Jewelry artists will get pleasure from a suite of recent, less-common weaves and tough tasks that motivate and educate.

Author Karen Karon starts off through reviewing uncomplicated chain maille weaves as a way to set the level for the extra advanced weaves during this e-book. She explains recommendations wanted whilst operating past the fundamentals: tools for ultimate a weave, operating with micro earrings, operating huge scale, and utilizing replacement fabrics in weaves. The e-book is then divided into four sections, each one dedicated to a selected form of weave: new Persian weaves, Elf-based weaves, Hybrid weaves, and Scale Maille weaves that include sheet steel scales into conventional weaves for a impressive impression. Sprinkled in the course of the illustrated step by step directions for every weave procedure are invaluable tips from Karen to assist confirm a stunning entire piece.

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Additional info for Advanced Chain Maille Jewelry Workshop: Weaving with Rings and Scale Maille

Sample text

If the connection and the bridge are independent of one other, we can make the bridge any shape without influencing the connection. So there is some level of freedom in their arrangement. In case of the basic Celes module, the two right triangles are the connection and the middle part is the bridge (Figure 3). , without affecting the connection. Because of this, there are innumerable variations of the bridge and it is difficult to describe all possible variations. Connection Bridge Connection "Strap Bridge" Figure 3.

To verify this, recall that to construct a regular n-gon we have α = π2 ((n − 2)/n). As n gets bigger, α gets closer to π2 since (n − 2)/n goes to 1. Thus, lim (1 − sin(α)) = 1 − lim sin n→∞ n→∞ π 2 n−2 n π = 1 − sin( ) = 0 2 and the extra paper that we must fold under does, in fact, become much less noticeable for large values of n. To see that we can tuck away the excess paper toward the center of the box for any odd n, we verify that r −a < a. Using the formulas a = r sin(α) and r − a = r(1 − sin(α)) combined with the fact that 0 ≤ α ≤ π4 , we see that r − a < a for all α ≥ π6 .

If the connection and the bridge are independent of one other, we can make the bridge any shape without influencing the connection. So there is some level of freedom in their arrangement. In case of the basic Celes module, the two right triangles are the connection and the middle part is the bridge (Figure 3). , without affecting the connection. Because of this, there are innumerable variations of the bridge and it is difficult to describe all possible variations. Connection Bridge Connection "Strap Bridge" Figure 3.

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