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We study exact cosmological solutions in  D -dimensional Einstein–Gauss–Bonnet model (with zero cosmological term) governed by two non-zero constants:    $$\alpha _1$$    α  1and    $$\alpha _2$$    α  2. We deal with exponential dependence (in time) of two scale factors governed by Hubble-like parameters    $$H &gt;0$$    H  &gt;  0and  h , which correspond to factor spaces of dimensions    $$m &gt;2$$    m  &gt;  2and    $$l &gt; 2$$    l  &gt;  2, respectively, and    $$D = 1 + m + l$$    D  =  1  +  m  +  l. We put    $$h \ne H$$    h  ≠  Hand    $$mH + l h \ne 0$$    m  H  +  l  h  ≠  0. We show that for    $$\alpha = \alpha _2/\alpha _1 &gt; 0$$    α  =   α  2   /   α  1   &gt;  0there are two (real) solutions with two sets of Hubble-like parameters:    $$(H_1, h_1)$$    (   H  1   ,   h  1   )and    $$(H_2, h_2)$$    (   H  2   ,   h  2   ), which obey:    $$ h_1/ H_1 2), (12, 11), (11,16), (15, 6)$$    (  m  ,  l  )  =  (  9  ,  l  &gt;  2  )  ,  (  12  ,  11  )  ,  (  11  ,  16  )  ,  (  15  ,  6  ).

Exponential cosmological solutions with two factor spaces in EGB model with $$\Lambda = 0$$ revisited