ItalyThere is a relation 1 " 3 between decay widths of the N*(1238), r 1 *(1385), and E*(1530) in the SU(3) model in which a symmetry-breaking interaction is taken into account. In this note, we present relations between these decay widths in the spin and unitary-spin independence model. 4 " 6 Following our previous works, 7 ' 8 we use the traceless tensors M^ and the totally symmetric tensors B x^v (\, \L, v = 1, 2-• • 6), for the field operators of the 35-plet meson and 56plet baryon, respectively. It is possible to write the part of the S matrix for these processes invariants by the introduction of spur ions. The property of these spurions can be determined from the following consideration: As these resonances are of spin § and parity +, the decays occur in P wave. From this and the conservation of isobaric spin and hyper charge, we find that the quantum numbers of the spurions should be 1/1 = 0, F = 0, and IS| = 1. In the SU(3)®SU(2) submultiplet of SU(6) these spurions can appear in the representation (1,3), (8,^), (27, .3), etc. The (Ij^)-type spurion corresponds to the completely symmetric interaction in SU(3), and the (8,J3) type to the symmetry-breaking interaction T 3 3 first introduced by Gell-Mann 9 and Okubo. 10 Now we assume that the spurions have the same transformation properties as certain appropriate elements of the adjoint representation (35) of SU(6). In that case, the (1, 3)-type spurion, 1 , has the same characteristics as the (p meson [SU(3) singlet particle] while the (8,^) type spurion, <£ 8 , has those of the oo meson [a member of the SU (3) octet]. In other words, if we make a product of the tensors which represent these spurions with M^1 which stands for the 35-plet meson operator, we have jLL V = ^1 !+< )^0 + *-l 1--1 and 8i/-$ M M v = >! W. + * 0 *>" + *_ w 1 w l ^0 0 r -l -1' 1 and <(>i a represent the ith component (1) where of a vector in ordinary space. The part of the S matrix which is relevant to the decay of these resonances in yielding a baryon and pion can be written in the form 11 S=S 1 +S B , S J =$ JV [a J M t M ot B + c J M B B^+b'M »B R B af * t upy oifiy +d J M * apy (2) 0 = 1,8) in the first-order perturbation of the (8,_3) interaction, where a J , b J , c J , and d^ are invariant amplitudes. Calculating the matrix elements, we have the decay amplitudes in terms of aJ, 378