23 pages Pdf - 4.92Mo - Charles HAMEL - Free
23 pages Pdf - 4.92Mo - Charles HAMEL - Free
23 pages Pdf - 4.92Mo - Charles HAMEL - Free
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Copyright <strong>Charles</strong> <strong>HAMEL</strong> 20 Avril 2011 Page 16 sur <strong>23</strong><br />
Release version 1.1 June 2011<br />
FIG 4<br />
FIG 4 is the only way to obtain a ‘real’ symmetric<br />
nested-bights cylindrical knot with 4 BIGHTS-<br />
NESTS , 2 BIGHTS per NEST, x=10.<br />
Unfortunately for our purpose it is TWO-STRAND so<br />
we will need a trick to make it 1-STRAND.<br />
FIG 5<br />
shows the<br />
trick used to<br />
make one<br />
strand route<br />
flow into the<br />
other strand<br />
route.<br />
FIG 5 BIS<br />
FIG 5<br />
The<br />
orientation of winding in the cylindrical diagram is<br />
aberrant so we would need some geometrical<br />
manipulation to make it<br />
“normal” as in FIG 5 BIS<br />
in which ODD numbered HALF-PERIODS go from<br />
BOTTOM-RIGHT to TOP-LEFT<br />
Hopefully every reader will have noted that to get the<br />
correct orientation the INNER KNOT EDGE is put at<br />
the TOP and the OUTER KNOT EDGE at the<br />
BOTTOM.<br />
Plus the colours that read clockwise on FIG 7 are (in<br />
circular order)<br />
Yellow – Dark beige – Orange – Yellow and Dark violet – Mauve rose – Dark red – Blue<br />
are to be put IN THAT ORDER BUT WRITING RIGHT to LEFT. Or write them LEFT to RIGHT but<br />
READ THEM ANTI-CLOCKWISE (this must reminds you of Schaake’s Bights Algorithm. NO?)