These isogonal polychora are obtained by M-prism alternation of the uniform 4N,M-duoprism (with N > 1, M > 2).

As mere alternations these come out to be nothing but 2N,M-duoprism variants. In fact, they then are yNx xMo with y=x(4N,3). Accordingly those obviously well could be resized to all unit edge lengths generally.

Incidence matrix according to Dynkin symbol

s2Nx2xMo   (N>1, M>2)

demi( .  . . . ) | 2nm |  1   2  1 |  2  1 1  2 | 1 2 1
-----------------+-----+-----------+------------+------
demi( .  x . . ) |   2 | nm   *  * |  2  0 1  0 | 1 2 0
demi( .  . x . ) |   2 |  * 2nm  * |  1  1 0  1 | 1 1 1
sefa( s2Nx . . ) |   2 |  *   * nm |  0  0 1  2 | 0 2 1  y = x(4N,3)
-----------------+-----+-----------+------------+------
demi( .  x x . ) |   4 |  2   2  0 | nm  * *  * | 1 1 0
demi( .  . xMo ) |   m |  0   m  0 |  * 2n *  * | 1 0 1
      s2Nx . .   |  2n |  n   0  n |  *  * m  * | 0 2 0  xNy
sefa( s2Nx2x . ) |   4 |  0   2  2 |  *  * * nm | 0 1 1  x2y
-----------------+-----+-----------+------------+------
demi( .  x xMo ) |  2m |  m  2m  0 |  m  2 0  0 | n * *  M-p  (uniform)
      s2Nx2x .   |  4n | 2n  2n 2n |  n  0 2  n | * m *  2N-p variant xNy x
sefa( s2Nx2xMo ) |  2m |  0  2m  m |  0  2 0  m | * * n  M-p  variant xMo y

starting figure: x2Nx xMo

yNx xMo   (N>1, M>2)
          where y = x(4N,3)

. . . . | 2nm |  1  1   2 | 1  2  2  1 | 2 1 1
--------+-----+-----------+------------+------
y . . . |   2 | nm  *   * | 1  2  0  0 | 2 1 0
. x . . |   2 |  * nm   * | 1  0  2  0 | 2 0 1
. . x . |   2 |  *  * 2nm | 0  1  1  1 | 1 1 1
--------+-----+-----------+------------+------
yNx . . |  2n |  n  n   0 | m  *  *  * | 2 0 0
y . x . |   4 |  2  0   2 | * nm  *  * | 1 1 0
. x x . |   4 |  0  2   2 | *  * nm  * | 1 0 1
. . xMo |   m |  0  0   m | *  *  * 2n | 0 1 1
--------+-----+-----------+------------+------
yNx x . |  4n | 2n 2n  2n | 2  n  n  0 | m * *  2N-p variant
y . xMo |  2m |  m  0  2m | 0  m  0  2 | * n *  M-p  variant
. x xMo |  2m |  0  m  2m | 0  0  m  2 | * * n  M-p  (uniform)