  In this paper, a new analogue of blossom based on post quantum calculus is
introduced. The post quantum blossom has been adapted for developing identities
and algorithms for Bernstein bases and B$\acute{e}$zier curves. By applying the
post quantum blossom, various new identities and formulae expressing the
monomials in terms of the post quantun Bernstein basis functions and a post
quantun variant of Marsden's identity are investigated. For each post quantum
B$\acute{e}$zier curves of degree $m,$ a collection of $m!$ new, affine
invariant, recursive evaluation algorithms are derived.
