Nomenclature for strongly-connected-like components in directed graphs

This question regards the nomenclature to some specific case in Graph theory:

Graph theory has its own dictionary for entities: vertex, edge, strongly connected components, trail, cycle, articulation points, bridges, and so on. Among others, there is a vertex case I fail to nominate. This vertex fulfills the following criteria:

1. It belongs to a directed graph;
2. It is neither a bridge end nor articulation point;

You may think: "well, it is an ordinary node. It resembles an element of a strongly connected component". However, since the graph is directed, the respective blob lacks strength to own this term.

I do not have a neat example to provide, but only an application-suitable example. You may consult the diagram here: https://cawemo.com/share/30b652c9-7133-42e3-b947-4e81087d09c8

and the NodeJS application here: https://github.com/dot-quiver/dot-quiver-api

{
  '1': 0,
  '91': 1,
  '0-0C': 2,
  '1-0L': 3,
  '1-0LB': 4,
  '1-1': 5,
  'F0': 6,
  '1-P': 7,
  '1-1A': 8,
  '1-PB': 9,
  '1-1C': 10,
  '1-1CB': 11,
  '1-2': 12,
  '1-2A': 13,
  'F1': 14,
  '6-1': 15,
  'F2': 16,
  '1-3A': 17,
  '2-1': 18,
  '1-3B': 19,
  '1-3C': 20,
  '1-4': 21,
  '1-5': 22,
  '1-5A': 23,
  '1-6': 24,
  '1-7': 25,
  '6-1F': 26,
  '6-1A': 27,
  '6-1B': 28,
  '6-1BA': 29,
  'F3': 30,
  '6-2': 31,
  '7-1': 32,
  '7-2': 33,
  '7-2A': 34,
  '6-2B': 35,
  '6-2H': 36,
  'F8': 37,
  'F12': 38,
  '2-1A': 39,
  '2-2A': 40,
  '3-1A': 41,
  '3-1F': 42,
  '3-3FB': 43,
  '3-1B': 44,
  '3-2A': 45,
  '3-2B': 46,
  '3-4A': 47,
  '3-3B': 48,
  '3-3A': 49,
  '3-3B2': 50,
  '3-4B': 51,
  'F9': 52,
  '2-2B': 53,
  '2-2C': 54,
  '2-3A': 55,
  '2-3B': 56,
  'F10': 57,
  '2-3E': 58,
  '2-3C': 59,
  '2-3D': 60,
  '2-4': 61,
  'F11': 62,
  '2-6A': 63,
  '2-6B': 64
}


Interested vertices: 
[
  33, 34, 41, 43, 47, 48, 49,
  50, 51, 52, 53, 54, 55, 56,
  58, 60, 61, 62, 63, 64
]
Bridge ends: 
[
  [ 0, 2 ],   [ 2, 3 ],   [ 3, 4 ],   [ 4, 5 ],
  [ 5, 6 ],   [ 6, 8 ],   [ 6, 7 ],   [ 7, 9 ],
  [ 9, 10 ],  [ 10, 11 ], [ 11, 12 ], [ 12, 13 ],
  [ 13, 14 ], [ 14, 15 ], [ 15, 26 ], [ 26, 27 ],
  [ 27, 28 ], [ 28, 29 ], [ 29, 30 ], [ 30, 32 ],
  [ 30, 31 ], [ 31, 35 ], [ 35, 36 ], [ 26, 16 ],
  [ 16, 18 ], [ 18, 37 ], [ 37, 39 ], [ 37, 38 ],
  [ 38, 40 ], [ 57, 59 ], [ 42, 44 ], [ 44, 45 ],
  [ 45, 46 ], [ 16, 17 ], [ 17, 19 ], [ 19, 20 ],
  [ 20, 21 ], [ 21, 22 ], [ 22, 23 ], [ 23, 24 ],
  [ 24, 25 ], [ 25, 1 ]
]
Articulation points: 
[
  26, 25, 24, 23, 22, 21, 20, 19,
  17, 16, 15, 14, 13, 12, 11, 10,
   9,  7,  6,  5,  4,  3,  2
]
Binding points: 
[
  59, 57, 46, 45, 44, 42, 40, 39, 38, 37, 36,
  35, 32, 31, 30, 29, 28, 27, 26, 25, 24, 23,
  22, 21, 20, 19, 18, 17, 16, 15, 14, 13, 12,
  11, 10,  9,  8,  7,  6,  5,  4,  3,  2,  1,
   0
]
Bridge ends / Articulation points: 
{
  'articulation,bridge_end': [
    10, 11, 12, 13, 14, 15, 16, 17,
    19,  2, 20, 21, 22, 23, 24, 25,
    26,  3,  4,  5,  6,  7,  9
  ],
  bridge_end: [
     0,  1, 18, 27, 28, 29, 30,
    31, 32, 35, 36, 37, 38, 39,
    40, 42, 44, 45, 46, 57, 59,
     8
  ]
}