Bifalgorithm post · Brisk · Chapter 1

Is H symmetric?

Is H symmetric? (Brisk · Chapter 1) — "H is an endorelation on T, defined as follows: { (Kirk, Kirk), (Spock, Spock), (Uhura, Scotty), (Scotty, Uhura), (Spock,…

Ideas in this flowchart

  • H is an endorelation on T
  • H is defined by the listed ordered pairs
  • H = {(Kirk, Kirk), (Spock, Spock), (Uhura, Scotty), (Scotty, Uhura), (Spock, McCoy), (McCoy, Spock), (Scotty, Scotty), (Uhura, Uhura)}
  • Self-related pairs
  • (Kirk, Kirk)
  • (Spock, Spock)
  • (Scotty, Scotty)
  • (Uhura, Uhura)
  • Reciprocal pairs
  • (Uhura, Scotty) and (Scotty, Uhura)
  • (Spock, McCoy) and (McCoy, Spock)
  • H is symmetric
  • For every (x, y) in H, the corresponding (y, x) is also in H
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Is H symmetric?

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Brisk

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"H is an endorelation on T, defined as follows: { (Kirk, Kirk), (Spock, Spock), (Uhura, Scotty), (Scotty, Uhura), (Spock, McCoy), (McCoy, Spock), (Scotty, Scotty), (Uhura, Uhura) }. H is symmetric because for every (x, y) it contains, the corresponding (y, x) is also present."

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