  Lie-Trotter-Suzuki product formulas are ubiquitous in quantum mechanics,
computing, and simulations. Approximating exponentiated sums with Jordan
product formulas are investigated in the setting of JB-algebras. We show that
the Suzuki type approximation for exponentiated sums holds in JB-algebras, we
give explicit estimation formulas, and we deduce three generalizations of
Lie-Trotter formulas for arbitrary number elements in such algebras. We also
extended the Lie-Trotter formulas in a Jordan Banach algebra from three
elements to an arbitrary number of elements.
