  The Fibonacci sequence, $F_n = F_{n - 1} + F_{n - 2}$, and its counterpart
for $n < 0$, the negaFibonacci sequence, $F_{-n} = (-1)^{n + 1} \cdot F_n$, are
among the most studied sequences in mathematics. In this paper we will present
a new kind of sequence, the negaFibonacci-esque sequences, identified by the
property that $\omega_n = \omega_{n - 2} - \omega_{n - 1}$ with $\omega_1,
\omega_2 \in \mathbb{C}$ chosen at will. We will partition this kind into
natural complete and complex complete negaFibonacci-esque sequences.We will
prove that $\frac{1}{\phi^n}$, referred to as the principal negaFibonacci-esque
sequence, is not only a complex complete negaFibonacci-esque sequence but also
one of the most significant. Furthermore, we will present an explicit formula
for all complex complete negaFibonacci-esque sequences constructed with a
combination of two negaFibonacci terms. We shall then conclude by connecting
these sequences to the golden spiral and ratio.
