Australian_Homespun_2016_07_

(lu) #1
Sheep Wagon block Pinwheel Circles

Step 13

Step 14


Step 15

9


Trim the background rectangle to
measure 8^1 ⁄ 2 in high by 12^1 ⁄ 2 in wide
with the appliqué centred.

Pinwheel Circles blocks


10


Each Pinwheel block is made
from two different fabrics,
using the 3^7 ⁄ 8 in squares you cut from
fabrics A, B, D, F, H, J, K, N, U and W
and two of the 3^7 ⁄ 8 in squares cut from
fabrics R and S. Decide on the fabrics
you will use for each block, referring
to the photograph of Natalie’s blocks
if you wish to make them the same as
hers. You will need two 3^7 ⁄ 8 in squares
of each fabric – four squares in all


  • to make a block.


11


To make a block, rule a
diagonal line from corner to
corner on the wrong side of the 3^7 ⁄ 8 in
squares of the lighter fabric.

12


Match each marked square
with a square cut from the
other fabric, right sides together, and
sew^1 ⁄ 4 in either side of the ruled line.
Cut along the marked line to yield
two half-square triangle units.

13


Arrange the four half-square
triangle units in two rows of
two to form a pinwheel pattern. Sew
the squares in pairs and join the
rows to complete the square block.

14


Centre the cardboard circle
you prepared in Step 6 on the
wrong side of the square pinwheel
block and trace around it with the
blue marker. Cut it out by eye about

(^3) ⁄ 8 in outside the traced line.
15
Work a line of running stitch
around the edge of a pinwheel
NATALIE’S
PINWHEEL TIP
Sewing a tiny invisible stitch in
the centre of the Pinwheel Circles
into the background fabric will
help them to sit flat on the quilt.
circle, centre the cardboard template
on the wrong side of it and pull up
the thread to gather the allowance
over the back. Press well from both
sides and remove the cardboard
circle. Press again.
OUR FABRICS
This quilt uses a large variety of
print and solid fabrics selected by
Natalie from the Tilda ‘Autumn
Tree’, Tilda ‘Sweetheart’ and Kona
‘Solids’ ranges, distributed in
Australia by Two Green Zebras.

Free download pdf