HUBUNGAN ANTAR RUANG FUZZY BERNORM-(n-k) DAN ANTAR RUANG HASIL KALI DALAM-(n-k) FUZZY

Abstract

This article discusses two concepts of space, that is a fuzzy n-norm space and fuzzy n-inner product space for every natural number n ≥ 1. Then it is shown that for every k from 1 to n−1, it can be constructed a fuzzy (n−k)-norm space from fuzzy n-norm space. Next, for every k from 1 to n − 1 it can also be constructed a fuzzy (n−k)-inner product space from fuzzy n-inner product space. Lastly but not least, if a fuzzy inner product space is given, then a fuzzy n-inner product space can be constructed for every n ≥ 2.