Spinors are components of a complex vector space that can be re-
lated to Euclidean space in both geometry and physics. In essence, the forms
of usage include quaternions that are equivalent to Pauli spin matrices, which
may be produced by thinking of a quaternion matrix as the compound. This
study’s objective is the spinor structure that forms based on the quaternion al-
gebra. In this work, first, spinors have been mathematically presented. Then,
Padovan and Perrin spinors have been defined using the Padovan and Perrin
quaternions. Later, we defined the algebraic structure for these spinors. Fi-
nally, we have established certain identities such as the Binet formulas and
generating functions for Padovan and Perrin spinors.