Category:There exist no 4 Consecutive Triangular Numbers which are all Sphenic Numbers
Jump to navigation
Jump to search
This category contains pages concerning There exist no 4 Consecutive Triangular Numbers which are all Sphenic Numbers:
Let $n \in \N$ be a natural number.
Let $T_n$, $T_{n + 1}$, $T_{n + 2}$, and $T_{n + 3}$ be the $n$th, $n + 1$th, $n + 2$th and $n + 3$th triangular numbers respectively.
Then it is not the case that all of $T_n$, $T_{n + 1}$, $T_{n + 2}$, and $T_{n + 3}$ are sphenic numbers.
Pages in category "There exist no 4 Consecutive Triangular Numbers which are all Sphenic Numbers"
The following 3 pages are in this category, out of 3 total.