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The articulation point between the NG core and the M domain is located at residues Gly295 and Gly297 strictly conserved in all Ffh/SRP54 sequences (Figure 2A).
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However, as it is known, this graph has articulation points, and every articulation point represents the union between two cascaded subgraphs, i.e., the product of two smaller constants.
It is important to mention that a multiplicative graph is the graph obtained by cascading subgraphs, and the union point between two cascaded subgraphs in a multiplicative graph is called articulation point [37].
Pipelining between two subgraphs needs only one register, according to [38], because the pipelining occurs on the articulation point.
However, it can be solved using the articulation point.
Since in DAGs the A-operations become nodes, the A-operation whose output is an articulation point can be also referred as an articulation point.
Thus, this graph has the highest MNSD in its first articulation point in comparison to any other graph with l articulation points.
The articulation point refers to the vertex, which disconnects the graph when it is removed.
Observation C: If a graph has an articulation point, the graph is multiplicative.
In order to avoid an articulation point, the other input must come from a different position.
Moreover, such A-operation must be placed at a depth level less than the depth level where the first articulation point is placed; otherwise this articulation point will make the whole graph multiplicative.
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