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Felix Goldberg
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From what I've read I've gathered the following facts:

  • There are seven known such graphs.
  • Certain parameter sets are ruled out by the Krein conditions and the absolute bound.
  • Beyond that, little or nothing is known.

Am I missing something? I have read Biggs's report which lists all small feasible parameter sets and apparently this paper shows that $(324,57,0,12)$(324,57,0,12) is infeasible.

Is something else known about this problem?

From what I've read I've gathered the following facts:

  • There are seven known such graphs.
  • Certain parameter sets are ruled out by the Krein conditions and the absolute bound.
  • Beyond that, little or nothing is known.

Am I missing something? I have read Biggs's report which lists all small feasible parameter sets and apparently this paper shows that $(324,57,0,12)$ is infeasible.

Is something else known about this problem?

From what I've read I've gathered the following facts:

  • There are seven known such graphs.
  • Certain parameter sets are ruled out by the Krein conditions and the absolute bound.
  • Beyond that, little or nothing is known.

Am I missing something? I have read Biggs's report which lists all small feasible parameter sets and apparently this paper shows that (324,57,0,12) is infeasible.

Is something else known about this problem?

Source Link
Felix Goldberg
  • 7k
  • 4
  • 31
  • 55

What is the state of the art on triangle-free strongly regular graphs?

From what I've read I've gathered the following facts:

  • There are seven known such graphs.
  • Certain parameter sets are ruled out by the Krein conditions and the absolute bound.
  • Beyond that, little or nothing is known.

Am I missing something? I have read Biggs's report which lists all small feasible parameter sets and apparently this paper shows that $(324,57,0,12)$ is infeasible.

Is something else known about this problem?