Pola Pengubinan dengan Memanfaatkan Fraktal Fibonacci Snowflake

Abstract

Fractal is a class of complex geometric shapes that generally have fractional dimension values. There are various fractal forms, one of which is the Fibonacci Word fractal. The Fibonacci Word fractal is a curve that has the properties of self - similarity through simple and interesting drawing rules based on the Fibonacci Word sequence. There is a development of the Fibonacci Word Fractals, namely Fibonacci Snowflakes fractals. Fibonacci Snowflakes fractals are polyominoes that arrange fields or surfaces with translation. Polyomino means a field or area divided by many squares. In previous studies, there were topics concerning Fibonacci Snowflakes in tesselation patterns. Tesselation is a repetition of patterns from the buildings that cover completely a flat field without any gap or overlap. In this paper, the authors are interested in studying further the generation of fractal curves based on the rules of the Snowflake Fibonacci fractal construction. In addition, the author will examine the tesselation pattern possessed by the Snowflake Fibonacci fractal.