In this paper, we draw attention to the investigation of the novel exact solution [1.Scripta Mat. 210:114430; M.A. Dayananda, in JPED, this issue, (2022);] that is applicable to a multicomponent (n-component) interdiffusion couple where the interdiffusion matrix may change with alloy composition. In the derivation of this solution the interdiffusion flux $$J_{j}$$
J
j
of a component j is related to (n-1) independent composition gradients for an isothermal, diffusion couple using the well-known continuity equation. Novel exact expressions are then derived for all of the interdiffusion coefficients, $$\tilde{D}_{ij}^{n}$$
D
~
ij
n
(i, j = 1, 2, …..n − 1), where the partial derivatives of the product $$J_{j} \left( {y - y_{0} } \right)$$
J
j
y
-
y
0
with respect to composition $$C_{i}$$
C
i
($$y_{0}$$
y
0
is the Matano plane) are used. In this paper, it is shown that the novel solution leads to a computational procedure similar to the Boltzmann-Matano analysis. Note that the derivatives $$\partial (J_{j} \left( {y - y_{0} } \right))/\partial C_{i} , i,j = 1, \ldots ,n - 1$$
∂
(
J
j
y
-
y
0
)
/
∂
C
i
,
i
,
j
=
1
,
…
,
n
-
1
(that are required for the solution) can only be calculated along the diffusion path and therefore, for $$n > 2$$
n
>
2
, a single couple will not be enough to calculate all of them correctly.