How to Make Bell Shape / Fuchsia Frill - New Technique Tutorial1. Cut a 1 inch strip of 2.5 inch length paper. Paper that is slightly less weight than printer
paper is better for flowers.
2. Make v shaped slits on one side of the strip about a third of the length. (if the slits are
long the smoother the curve will be. The V should not be too broad.) The best is to experiment with
different length and breadth Vs.
![](data:image/png;base64,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)
3. Cut straight down from the v about 1/3rd its length.
![](data:image/png;base64,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)
4. Now gum one end of the slit over the other as shown below by arrows.
![](data:image/png;base64,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)
5. Make sure it pops out when you paste the slits and slightly score the point with you nails to
smoothen it into a seamless curve.
6. Repeat procedure for all slits and you will find your strip has coiled up.
7. Finally cut the two edges inwards and paste the edges together and smoothen the pop out with
your nails and you’re done. You can make two bells with the size given.
![](data:image/png;base64,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)
The bell made in this way will be more cone shaped at the top end and tube like at the bottom.
8. For tubular bells you cut straight instead of v and pull it in and paste. If the slits are
short the top will fold in more and it will be more bell shaped.
Tubular bell
The tubular bell is in the middle
9. In order to get the frill shape petals for Fuchsia I made a wide bell then made 3 slits and
pasted them inwards same as in a bell, but this time I made the end pop in and scored it inwards
with my nails.
Once that was done I made 3 smaller bells and pasted it inside the large bell. Then I made the stamens and pasted them in the middle of the three smaller bells. For the pink part of the Fuchsia I made a tubular bell and made small slits at the end and pasted the slit end to the purple skirt petals. Then I quilled the pink petals by pasting 2 moon shaped quills to an oval quill for the centre of the petal.
10. After slitting the paper curling it with a rounded object or the end of the quilling tool while
you place the strip in a semi soft surface helps it to curl in naturally making the pasting and smoothing easier.