A linear sequential network (LSN) with m inputs and 

 delay elements can be viewed both as a linear control system and as a sequential machine. A linear system is 

 controllable if and only if every state transition can be achieved in exactly 

 steps. It is shown that controllability is equivalent to 

 controllability, and that a LSN is 

 controllable if and only if it is a stronglyconnected sequential machine. Techniques are given for determining controllability in LSN\´s, for finding a sequence of 

 input vectors for an arbitrary state transition, and for finding a similar sequence of 

 input vectors, where 

 is the smallest integer such that the LSN is 

 controllable.