The length of the Koch Curve is infinity, and the area of the Koch Curve is zero. This is quite strange. A line segment (with dimension 1) could have a length of 1, but it has an area of 0. A square of length 1 and width 1 (with dimension 2) will have area 1 and length of infinity.
ð ə WORD_BOUNDARY l ɛ ŋ θ WORD_BOUNDARY ʌ v ð ə WORD_BOUNDARY k ɑ k WORD_BOUNDARY k ɜː v WORD_BOUNDARY ɪ z WORD_BOUNDARY ɪ n f ɪ n ɪ t i WORD_BOUNDARY æ n d WORD_BOUNDARY ð ɪ WORD_BOUNDARY ɛ ɹ iə WORD_BOUNDARY ʌ v ð ə WORD_BOUNDARY k ɑ k WORD_BOUNDARY k ɜː v WORD_BOUNDARY ɪ z WORD_BOUNDARY z iə ɹ oʊ WORD_BOUNDARY ð ɪ s WORD_BOUNDARY ɪ z WORD_BOUNDARY k w aɪ t WORD_BOUNDARY s t ɹ eɪ n d̠ʒ WORD_BOUNDARY ʌ WORD_BOUNDARY l aɪ n WORD_BOUNDARY s ɛ ɡ m ə n t WORD_BOUNDARY w ɪ ð WORD_BOUNDARY d ɪ m ɛ n ʃ ə n WORD_BOUNDARY w ʌ n WORD_BOUNDARY k ʊ d ʌ v WORD_BOUNDARY ʌ WORD_BOUNDARY l ɛ ŋ θ WORD_BOUNDARY ʌ v WORD_BOUNDARY w ʌ n WORD_BOUNDARY b ʌ t WORD_BOUNDARY ɪ t WORD_BOUNDARY h ʌ z WORD_BOUNDARY ʌ n WORD_BOUNDARY ɛ ɹ iə WORD_BOUNDARY ʌ v WORD_BOUNDARY z iə ɹ oʊ WORD_BOUNDARY ʌ WORD_BOUNDARY s k w ɛ ɹ WORD_BOUNDARY ʌ v WORD_BOUNDARY l ɛ ŋ θ WORD_BOUNDARY w ʌ n WORD_BOUNDARY æ n d WORD_BOUNDARY w ɪ t θ WORD_BOUNDARY w ʌ n WORD_BOUNDARY w ɪ ð WORD_BOUNDARY d ɪ m ɛ n ʃ ə n WORD_BOUNDARY t uː WORD_BOUNDARY w ɪ l WORD_BOUNDARY h æ v WORD_BOUNDARY ɛ ɹ iə WORD_BOUNDARY w ʌ n WORD_BOUNDARY æ n d WORD_BOUNDARY l ɛ ŋ θ WORD_BOUNDARY ʌ v WORD_BOUNDARY ɪ n f ɪ n ɪ t i WORD_BOUNDARY