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Click on any origami item shown in the image below for a bigger image and more info.
Side View 
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| Set ID #: | 5834 |
| Category: | Non-Modular -- Very Small Square |
| Lid Size: |
5.4 cm (2.1 in) Square
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| Base Size: |
5.2 cm (2 in) Square
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| Box Height: |
3 cm (1.2 in) - without Lid decoration
7 cm (2.8 in) - with Lid decoration
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| Lid Style: | Non-Modular Square - Fantaisie C |
| Base Style: | Non-Modular Square - Masu with Plain Liner |
| Designer: | Tomoko Fuse |
| Design Source: | 30 boîte en origami (30 Origami Boxes) by Tomoko Fuse (Les éditions de saxe, 2013) - in French >> Click here
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| Paper Type: |
Origami Paper That Came With The Simple Art of Japanese Papercrafts by Mari Ono
Tuttle Publishing Double-Sided High-Quality Origami Paper - Value Pack - Cherry Blossoms
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| Sheet Size: | Lid - 15 cm (5.9 in) Square | | | Base - 15 cm (5.9 in) Square
See comments below for sheet size of inner shell and liner |
| Sheets Used: | 4 (1 - lid; 1 - base;1 - inner shell; 1 - liner) |
| Paper Source: |
Simple Art Book/Kit
Amazon
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| Comments: | These boxes are from Tomoko Fuse's Fantaisie (or Fancy) series.
The basic model for the series is Fantaisie A. Others lids in the series, such as those shown here, all begin with the same basic folds as Fantaisie A but then incorporate modifications to create the B, C, and D versions.
All of these Fantaisie C lids have an inner shell which strengthens the structure and enhances the appearance of the interior.
If using thicker/stiffer paper, the shell is not needed for structural reasons, but still looks nice.
To get a square sheet of paper the right size for making the inner shell, take a sheet the same size as that used for the lid, fold it into four equal quarters; then cut out and use one of the quarters.
I have added a liner to the floor of each box shown here. The liner strengthens the base and gives its interior a neat finish.
To get a rectangular sheet of paper the right size for making the liner, take a sheet the same size as that used for the base and cut it in half. |
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Click here to see more Non-Modular Squares
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