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Archive | 2008

A POINT OPENS THE DOOR TO ORIGAMICS

Kazuo Haga; Josefina C Fonacier; Masami Isoda

As the students make their first fold, call their attention to all the first folds. The objects the students plan to make may vary flower, animal or whatever. But no matter what they are trying to make, their first fold is invariably one of these types: a book fold (or side-bisector fold) made by placing one side on the opposite side and making a crease as in Fig.1.1(a), or a diagonal fold made by placing a vertex on the opposite vertex and making a crease as in Fig.1.1(b). In the book fold two opposite sides are bisected, hence the alternate name.


Archive | 2008

Origamics: Mathematical Explorations Through Paper Folding

Kazuo Haga; Josefina C Fonacier; Masami Isoda


Archive | 2008

EXTENSION OF THE HAGA'S THEOREMS TO SILVER RATIO RECTANGLES

Kazuo Haga; Josefina C Fonacier; Masami Isoda


Archive | 2008

WHERE TO GO AND WHOM TO MEET

Kazuo Haga; Josefina C Fonacier; Masami Isoda


Archive | 2008

HEPTAGON REGIONS EXIST

Kazuo Haga; Josefina C Fonacier; Masami Isoda


Archive | 2008

“INTRASQUARES” AND “ EXTRASQUARES”

Kazuo Haga; Josefina C Fonacier; Masami Isoda


Archive | 2008

INSPIRATION FROM RECTANGULAR PAPER

Kazuo Haga; Josefina C Fonacier; Masami Isoda


Archive | 2008

X-LINES WITH LOTS OF SURPRISES

Kazuo Haga; Josefina C Fonacier; Masami Isoda


Archive | 2008

A WONDER OF ELEVEN STARS

Kazuo Haga; Josefina C Fonacier; Masami Isoda


Archive | 2008

A PETAL PATTERN FROM HEXAGONS

Kazuo Haga; Josefina C Fonacier; Masami Isoda

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