  In this study, novel Hyperbolic spinor sequences of Jacobsthal,
Jacobsthal-Lucas and Jacobsthal polynomial, which have not been studied before,
are defined by investigating the relationship between spinors, which are
important mathematical objects used in physics and mathematics, and split
Jacobsthal and split Jacobsthal-Lucas quaternions, which are extensions of the
known Jacobsthal and Jacobsthal-Lucas numbers to quaternion algebra. The
recurrence relations of sequences whose members are Hyperbolic Jacobsthal,
Jacobsthal-Lucas and Jacobsthal polynomial spinors are described. Additionally,
certain properties of these spinors, such as the generator function and Binet
formula, are presented and some identities resulting from these spinors are
obtained.
