{
  "source_tables": [
    "T237",
    "T238",
    "T330",
    "T536"
  ],
  "adjacency": {
    "A_": {
      "number": "x^2 - 1",
      "comment": "This is the complete graph $K_2$."
    },
    "BW": {
      "number": "x^3 - 2*x",
      "comment": "This is the path $P_3$."
    },
    "Bw": {
      "number": "x^3 - 3*x - 2",
      "comment": "This is the complete graph $K_3$."
    },
    "CF": {
      "number": "x^4 - 3*x^2",
      "comment": "This is the star $K_{1,3}$."
    },
    "CL": {
      "number": "x^4 - 3*x^2 + 1",
      "comment": "This is the path $P_4$."
    },
    "CN": "x^4 - 4*x^2 - 2*x + 1",
    "C]": {
      "number": "x^4 - 4*x^2",
      "comment": "This is the cycle $C_4$."
    },
    "C^": {
      "number": "x^4 - 5*x^2 - 4*x",
      "comment": "This is the diamond graph."
    },
    "C~": {
      "number": "x^4 - 6*x^2 - 8*x - 3",
      "comment": "This is the complete graph $K_4$."
    },
    "D?{": {
      "number": "x^5 - 4*x^3",
      "comment": "This is the star $K_{1,4}$."
    },
    "D@s": "x^5 - 4*x^3 + 2*x",
    "D@{": "x^5 - 5*x^3 - 2*x^2 + 2*x",
    "DBg": {
      "number": "x^5 - 4*x^3 + 3*x",
      "comment": "This is the path $P_5$."
    },
    "DBk": {
      "number": "x^5 - 5*x^3 - 2*x^2 + 3*x",
      "comment": "This is the bull graph."
    },
    "DB{": {
      "number": "x^5 - 6*x^3 - 4*x^2 + 2*x",
      "comment": "This is the dart graph."
    },
    "DFw": {
      "number": "x^5 - 6*x^3",
      "comment": "This is the complete bipartite graph $K_{2,3}$."
    },
    "DF{": "x^5 - 7*x^3 - 6*x^2",
    "DIk": "x^5 - 5*x^3 + 2*x",
    "DJk": "x^5 - 6*x^3 - 4*x^2 + 3*x + 2",
    "DJ{": "x^5 - 7*x^3 - 8*x^2 + 2",
    "DK[": "x^5 - 5*x^3 - 2*x^2 + 4*x + 2",
    "DK{": {
      "number": "x^5 - 6*x^3 - 4*x^2 + 5*x + 4",
      "comment": "This is the butterfly graph."
    },
    "DLo": {
      "number": "x^5 - 5*x^3 + 5*x - 2",
      "comment": "This is the cycle $C_5$."
    },
    "DL{": "x^5 - 7*x^3 - 6*x^2 + 3*x + 2",
    "DNw": "x^5 - 7*x^3 - 4*x^2 + 2*x",
    "DN{": {
      "number": "x^5 - 8*x^3 - 10*x^2 - x + 2",
      "comment": "This is the house X graph."
    },
    "D]{": {
      "number": "x^5 - 8*x^3 - 8*x^2",
      "comment": "This is the wheel $W_5$."
    },
    "D^{": "x^5 - 9*x^3 - 14*x^2 - 6*x",
    "Dbk": {
      "number": "x^5 - 6*x^3 - 2*x^2 + 4*x",
      "comment": "This is the house graph."
    },
    "D~{": {
      "number": "x^5 - 10*x^3 - 20*x^2 - 15*x - 4",
      "comment": "This is the complete graph $K_5$."
    },
    "E?Bw": {
      "number": "x^6 - 5*x^4",
      "comment": "This is the star $K_{1,5}$."
    },
    "E?Fg": "x^6 - 5*x^4 + 3*x^2",
    "E?Fw": "x^6 - 6*x^4 - 2*x^3 + 3*x^2",
    "E?NG": "x^6 - 5*x^4 + 4*x^2",
    "E?NW": "x^6 - 6*x^4 - 2*x^3 + 5*x^2",
    "E?Nw": "x^6 - 7*x^4 - 4*x^3 + 4*x^2",
    "E?]o": "x^6 - 6*x^4 + 5*x^2",
    "E?]w": "x^6 - 7*x^4 - 4*x^3 + 5*x^2",
    "E?^o": "x^6 - 7*x^4 + 3*x^2",
    "E?^w": "x^6 - 8*x^4 - 6*x^3 + 3*x^2",
    "E?~o": {
      "number": "x^6 - 8*x^4",
      "comment": "This is the complete bipartite graph $K_{2,4}$."
    },
    "E?~w": "x^6 - 9*x^4 - 8*x^3",
    "E@FG": "x^6 - 5*x^4 + 5*x^2",
    "E@JW": "x^6 - 6*x^4 + 4*x^2",
    "E@NW": "x^6 - 7*x^4 - 4*x^3 + 6*x^2 + 4*x",
    "E@Nw": "x^6 - 8*x^4 - 8*x^3 + 3*x^2 + 4*x",
    "E@QW": "x^6 - 5*x^4 + 5*x^2 - 1",
    "E@Rw": {
      "number": "x^6 - 7*x^4 - 4*x^3 + 7*x^2 + 4*x - 1",
      "comment": "It has the same characteristic polynomial as `E@]o`."
    },
    "E@UW": "x^6 - 6*x^4 - 2*x^3 + 6*x^2 - 1",
    "E@Vw": "x^6 - 8*x^4 - 6*x^3 + 6*x^2 + 2*x - 1",
    "E@YO": {
      "number": "x^6 - 5*x^4 + 6*x^2 - 1",
      "comment": "This is the path $P_6$."
    },
    "E@YW": "x^6 - 6*x^4 + 5*x^2 - 1",
    "E@]o": {
      "number": "x^6 - 7*x^4 - 4*x^3 + 7*x^2 + 4*x - 1",
      "comment": "It has the same characteristic polynomial as `E@Rw`."
    },
    "E@]w": "x^6 - 8*x^4 - 8*x^3 + 4*x^2 + 4*x - 1",
    "E@^W": "x^6 - 8*x^4 - 6*x^3 + 7*x^2 + 4*x - 1",
    "E@^o": "x^6 - 8*x^4 - 4*x^3 + 6*x^2 + 2*x - 1",
    "E@^w": "x^6 - 9*x^4 - 10*x^3 + 3*x^2 + 4*x - 1",
    "E@`w": "x^6 - 6*x^4 - 2*x^3 + 6*x^2 + 2*x - 1",
    "E@ow": "x^6 - 6*x^4 - 2*x^3 + 7*x^2 + 4*x",
    "E@vw": "x^6 - 9*x^4 - 8*x^3 + 6*x^2 + 4*x",
    "E@~o": "x^6 - 9*x^4 - 4*x^3 + 4*x^2",
    "E@~w": "x^6 - 10*x^4 - 12*x^3 + x^2 + 4*x",
    "EAMw": "x^6 - 7*x^4 - 4*x^3 + 6*x^2 + 2*x - 1",
    "EA]o": "x^6 - 7*x^4 - 2*x^3 + 8*x^2 + 2*x - 1",
    "EBYW": "x^6 - 7*x^4 + 4*x^2",
    "EBYw": "x^6 - 8*x^4 - 4*x^3 + 6*x^2",
    "EBZw": "x^6 - 9*x^4 - 8*x^3 + 4*x^2",
    "EB]w": "x^6 - 9*x^4 - 10*x^3 + 4*x^2 + 6*x",
    "EB^w": "x^6 - 10*x^4 - 14*x^3 - x^2 + 4*x",
    "EBhw": "x^6 - 8*x^4 - 6*x^3 + 8*x^2 + 6*x",
    "EBjW": "x^6 - 8*x^4 - 4*x^3 + 11*x^2 + 4*x - 4",
    "EBjw": "x^6 - 9*x^4 - 8*x^3 + 9*x^2 + 8*x - 1",
    "EBnW": "x^6 - 9*x^4 - 8*x^3 + 9*x^2 + 6*x - 4",
    "EBn_": "x^6 - 8*x^4 - 2*x^3 + 10*x^2 - 2*x - 1",
    "EBnw": "x^6 - 10*x^4 - 12*x^3 + 4*x^2 + 6*x - 1",
    "EB~o": "x^6 - 10*x^4 - 8*x^3 + 4*x^2",
    "EB~w": "x^6 - 11*x^4 - 16*x^3 - 2*x^2 + 4*x",
    "ECXw": "x^6 - 7*x^4 - 4*x^3 + 7*x^2 + 4*x",
    "EC\\w": "x^6 - 8*x^4 - 6*x^3 + 5*x^2 + 4*x",
    "EENg": "x^6 - 8*x^4 - 2*x^3 + 7*x^2",
    "EFz_": {
      "number": "x^6 - 9*x^4",
      "comment": "This is the complete bipartite graph $K_{3,3}$."
    },
    "EFzw": "x^6 - 11*x^4 - 12*x^3",
    "EF~w": "x^6 - 12*x^4 - 20*x^3 - 9*x^2",
    "EGNW": "x^6 - 7*x^4 - 2*x^3 + 7*x^2 - 1",
    "EGcw": "x^6 - 6*x^4 - 2*x^3 + 7*x^2 + 2*x - 1",
    "EGdo": "x^6 - 6*x^4 - 2*x^3 + 8*x^2 + 4*x - 1",
    "EGdw": "x^6 - 7*x^4 - 4*x^3 + 9*x^2 + 6*x - 1",
    "EHQW": "x^6 - 6*x^4 + 8*x^2 - 2*x - 1",
    "EHUW": "x^6 - 7*x^4 - 2*x^3 + 8*x^2",
    "EHuw": "x^6 - 9*x^4 - 6*x^3 + 8*x^2 + 2*x - 1",
    "EI]w": "x^6 - 9*x^4 - 8*x^3 + 5*x^2 + 4*x",
    "EI_w": "x^6 - 6*x^4 + 6*x^2",
    "EIe_": {
      "number": "x^6 - 6*x^4 + 9*x^2 - 4",
      "comment": "This is the cycle $C_6$."
    },
    "EImo": "x^6 - 8*x^4 + 4*x^2",
    "EImw": "x^6 - 9*x^4 - 6*x^3 + 6*x^2 + 4*x",
    "EIno": "x^6 - 9*x^4 - 4*x^3 + 7*x^2",
    "EInw": "x^6 - 10*x^4 - 10*x^3 + 5*x^2 + 4*x",
    "EJYW": "x^6 - 8*x^4 - 4*x^3 + 7*x^2 + 4*x",
    "EJ]w": "x^6 - 10*x^4 - 14*x^3 + 8*x + 3",
    "EJ^w": "x^6 - 11*x^4 - 20*x^3 - 9*x^2 + 4*x + 3",
    "EJeg": "x^6 - 8*x^4 - 4*x^3 + 12*x^2 + 8*x",
    "EJmw": "x^6 - 10*x^4 - 12*x^3 + 5*x^2 + 12*x + 4",
    "EJnW": "x^6 - 10*x^4 - 10*x^3 + 8*x^2 + 8*x",
    "EJnw": "x^6 - 11*x^4 - 16*x^3 + x^2 + 10*x + 3",
    "EJqw": "x^6 - 9*x^4 - 6*x^3 + 11*x^2 + 8*x - 1",
    "EJ~o": "x^6 - 11*x^4 - 14*x^3 + 4*x",
    "EJ~w": "x^6 - 12*x^4 - 22*x^3 - 9*x^2 + 6*x + 4",
    "EKNG": "x^6 - 7*x^4 + 7*x^2 - 1",
    "EK\\w": "x^6 - 9*x^4 - 10*x^3 + 5*x^2 + 10*x + 3",
    "EK]w": "x^6 - 9*x^4 - 8*x^3 + 10*x^2 + 12*x + 3",
    "EK^w": "x^6 - 10*x^4 - 12*x^3 + 7*x^2 + 14*x + 4",
    "EK`w": "x^6 - 7*x^4 - 2*x^3 + 8*x^2 + 4*x",
    "EK~o": "x^6 - 10*x^4 - 8*x^3 + 9*x^2 + 8*x",
    "EK~w": "x^6 - 11*x^4 - 16*x^3 + 3*x^2 + 16*x + 7",
    "ELpw": "x^6 - 9*x^4 - 6*x^3 + 11*x^2 + 4*x - 4",
    "ELrw": {
      "number": "x^6 - 10*x^4 - 10*x^3 + 10*x^2 + 8*x - 5",
      "comment": "This is the wheel $W_6$."
    },
    "ELv_": "x^6 - 9*x^4 - 4*x^3 + 12*x^2",
    "EL~o": "x^6 - 11*x^4 - 12*x^3 + 5*x^2 + 4*x",
    "EL~w": "x^6 - 12*x^4 - 20*x^3 - 4*x^2 + 8*x + 3",
    "ENzw": "x^6 - 12*x^4 - 18*x^3 - 3*x^2 + 4*x",
    "EN~w": "x^6 - 13*x^4 - 26*x^3 - 15*x^2 + 2*x + 3",
    "EPTW": "x^6 - 7*x^4 - 4*x^3 + 8*x^2 + 6*x",
    "ER^W": "x^6 - 10*x^4 - 10*x^3 + 6*x^2 + 6*x - 1",
    "E]~o": "x^6 - 12*x^4 - 16*x^3",
    "E]~w": "x^6 - 13*x^4 - 24*x^3 - 12*x^2",
    "E^~w": "x^6 - 14*x^4 - 32*x^3 - 27*x^2 - 8*x",
    "E_Nw": "x^6 - 8*x^4 - 6*x^3 + 9*x^2 + 8*x",
    "E_]o": "x^6 - 7*x^4 + 9*x^2 - 4*x",
    "E_]w": "x^6 - 8*x^4 - 4*x^3 + 8*x^2",
    "E`Lw": "x^6 - 8*x^4 - 8*x^3 + 6*x^2 + 10*x + 3",
    "E`NG": "x^6 - 7*x^4 - 4*x^3 + 11*x^2 + 12*x + 3",
    "E`NW": "x^6 - 8*x^4 - 6*x^3 + 11*x^2 + 14*x + 4",
    "E`Nw": "x^6 - 9*x^4 - 10*x^3 + 9*x^2 + 18*x + 7",
    "E`]o": "x^6 - 8*x^4 - 4*x^3 + 12*x^2 + 4*x - 5",
    "E`]w": "x^6 - 9*x^4 - 8*x^3 + 8*x^2 + 8*x",
    "EaMw": "x^6 - 8*x^4 - 4*x^3 + 9*x^2 + 4*x - 1",
    "Ebnw": "x^6 - 11*x^4 - 14*x^3 + 4*x^2 + 8*x",
    "Ejmw": "x^6 - 11*x^4 - 12*x^3 + 3*x^2 + 4*x - 1",
    "Ek]w": "x^6 - 10*x^4 - 8*x^3 + 9*x^2 + 4*x - 1",
    "EoLW": "x^6 - 7*x^4 - 2*x^3 + 11*x^2 + 2*x - 4",
    "Es\\w": "x^6 - 10*x^4 - 6*x^3 + 3*x^2",
    "E~~w": {
      "number": "x^6 - 15*x^4 - 40*x^3 - 45*x^2 - 24*x - 5",
      "comment": "This is the complete graph $K_6$."
    }
  },
  "laplacian_keys": [
    "A_",
    "BW",
    "Bw",
    "CF",
    "CL",
    "CN",
    "C]",
    "C^",
    "C~",
    "D?{",
    "D@s",
    "D@{",
    "DBg",
    "DBk",
    "DB{",
    "DFw",
    "DF{",
    "DIk",
    "DJk",
    "DJ{",
    "DK[",
    "DK{",
    "DLo",
    "DL{",
    "DNw",
    "DN{",
    "D]{",
    "D^{",
    "Dbk",
    "D~{",
    "E?Bw",
    "E?Fg",
    "E?Fw",
    "E?NG",
    "E?NW",
    "E?Nw",
    "E?]o",
    "E?]w",
    "E?^o",
    "E?^w",
    "E?~o",
    "E?~w",
    "E@FG",
    "E@JW",
    "E@NW",
    "E@Nw",
    "E@QW",
    "E@Rw",
    "E@UW",
    "E@Vw",
    "E@YO",
    "E@YW",
    "E@]o",
    "E@]w",
    "E@^W",
    "E@^o",
    "E@^w",
    "E@`w",
    "E@ow",
    "E@vw",
    "E@~o",
    "E@~w",
    "EAMw",
    "EA]o",
    "EBYW",
    "EBYw",
    "EBZw",
    "EB]w",
    "EB^w",
    "EBhw",
    "EBjW",
    "EBjw",
    "EBnW",
    "EBn_",
    "EBnw",
    "EB~o",
    "EB~w",
    "ECXw",
    "EC\\w",
    "EENg",
    "EFz_",
    "EFzw",
    "EF~w",
    "EGNW",
    "EGcw",
    "EGdo",
    "EGdw",
    "EHQW",
    "EHUW",
    "EHuw",
    "EI]w",
    "EI_w",
    "EIe_",
    "EImo",
    "EImw",
    "EIno",
    "EInw",
    "EJYW",
    "EJ]w",
    "EJ^w",
    "EJeg",
    "EJmw",
    "EJnW",
    "EJnw",
    "EJqw",
    "EJ~o",
    "EJ~w",
    "EKNG",
    "EK\\w",
    "EK]w",
    "EK^w",
    "EK`w",
    "EK~o",
    "EK~w",
    "ELpw",
    "ELrw",
    "ELv_",
    "EL~o",
    "EL~w",
    "ENzw",
    "EN~w",
    "EPTW",
    "ER^W",
    "E]~o",
    "E]~w",
    "E^~w",
    "E_Nw",
    "E_]o",
    "E_]w",
    "E`Lw",
    "E`NG",
    "E`NW",
    "E`Nw",
    "E`]o",
    "E`]w",
    "EaMw",
    "Ebnw",
    "Ejmw",
    "Ek]w",
    "EoLW",
    "Es\\w",
    "E~~w"
  ],
  "fiedler": {
    "2": "x^2 - 1",
    "3": "x^3 - 6*x - 4",
    "4": "x^4 - 20*x^2 - 32*x - 12",
    "5": "x^5 - 50*x^3 - 140*x^2 - 120*x - 32",
    "6": "x^6 - 105*x^4 - 448*x^3 - 648*x^2 - 384*x - 80"
  },
  "distance_radius": {
    "A_": {
      "number": "1",
      "comment": "This is the complete graph $K_2$."
    },
    "BW": {
      "number": "2.732050807568877293527446341505872366942805253810380628055806979451933016908800037081146186757248576",
      "comment": "This is the path $P_3$."
    },
    "Bw": {
      "number": "2",
      "comment": "This is the complete graph $K_3$."
    },
    "CF": {
      "number": "4.645751311064590590501615753639260425710259183082450180368334459201068823230283627760392886474543611",
      "comment": "This is the star $K_{1,3}$."
    },
    "CL": {
      "number": "5.162277660168379331998893544432718533719555139325216826857504852792594438639238221344248108379300295",
      "comment": "This is the path $P_4$."
    },
    "CN": "4.099647729675863158675706515466927602319390690346127273803750827689158883277832141800557412376273377",
    "C]": {
      "number": "4",
      "comment": "This is the cycle $C_4$."
    },
    "C^": {
      "number": "3.561552812808830274910704927987038512573599612686810217199316786547477173168810796793931825405342148",
      "comment": "This is the diamond graph."
    },
    "C~": {
      "number": "3",
      "comment": "This is the complete graph $K_4$."
    },
    "D?{": {
      "number": "6.605551275463989293119221267470495946251296573845246212710453056227166948293010445204619082018490718",
      "comment": "This is the star $K_{1,4}$."
    },
    "D@s": "7.459294270913428162433205013554037487795044817926997559974706940831408777556070525950059733540536784",
    "D@{": "6.176436314473940161400052549570315708794081228551998666981668935370174219918156562654580826816612427",
    "DBg": {
      "number": "8.288215751900178950371746248678562671344866133244798081722290871373455831531987299124399967819960068",
      "comment": "This is the path $P_5$."
    },
    "DBk": {
      "number": "6.637519478750677316156696280583774841913522961674326189403940151469115887764029425768788465127360627",
      "comment": "This is the bull graph."
    },
    "DB{": {
      "number": "5.759554956003028132093414842872558986575440473758742381839594459818255139180555632039823391844505605",
      "comment": "This is the dart graph."
    },
    "DFw": {
      "number": "5.645751311064590590501615753639260425710259183082450180368334459201068823230283627760392886474543611",
      "comment": "This is the complete bipartite graph $K_{2,3}$."
    },
    "DF{": "5.372281323269014329925305734109464659110132228991396183849938735282950360728702313513562682798394061",
    "DIk": "6.538120588189747960021694933395472939464804936318637666068341087169715470546716525799027254611097423",
    "DJk": "6.216093478037556083123107398743380015589001798356771276356918801906444630229964359527550111414434658",
    "DJ{": "5.344101953856734878344645526995957078769595652192982726544581295970003080172280804128246391599700512",
    "DK[": "7.008607590101196064398798693505261146041916386456766158552076972131312213525592252405542238541492250",
    "DK{": {
      "number": "5.701562118716424343244108837310906632260210066310509442764636313334091379098438037144677151124934982",
      "comment": "This is the butterfly graph."
    },
    "DLo": {
      "number": "6",
      "comment": "This is the cycle $C_5$."
    },
    "DL{": "5.292579941397382988462873482806539078290757213908552043130256646814500014700555254282946181667201384",
    "DNw": "5.223861091336562290712446137350899199853715513366496509967119589905337488351075154918039518654610235",
    "DN{": {
      "number": "4.901799616122767589724438396507893410073196227938872470547867866464590020260870190406101946069017205",
      "comment": "This is the house X graph."
    },
    "D]{": {
      "number": "4.828427124746190097603377448419396157139343750753896146353359475981464956924214077700775068655283145",
      "comment": "This is the wheel $W_5$."
    },
    "D^{": "4.449489742783178098197284074705891391965947480656670128432692567250960377457315026539859433104640235",
    "Dbk": {
      "number": "5.635128415952847683392628140931560746756809197267229533769751009289379978389996138031317081911266247",
      "comment": "This is the house graph."
    },
    "D~{": {
      "number": "4",
      "comment": "This is the complete graph $K_5$."
    },
    "E?Bw": {
      "number": "8.582575694955840006588047193728008488984456576767971902607242123906868425547770886604361559493445033",
      "comment": "This is the star $K_{1,5}$."
    },
    "E?Fg": "9.670211018734627189228617714528282628234663854278607846356762400771157566469275270689222319567798188",
    "E?Fw": "8.229715652120553373467794397941149509198491240148617129252458453796052353354843446254494038403950360",
    "E?NG": "10",
    "E?NW": "8.990900305708534201682537819141873414188355327914355847197855129765655045969610028581973813062396994",
    "E?Nw": "7.888793405231792297363150391889215758177958270756000349894833698927500627537168790783908560826317915",
    "E?]o": "9.656854249492380195206754896838792314278687501507792292706718951962929913848428155401550137310566291",
    "E?]w": "8.288215751900178950371746248678562671344866133244798081722290871373455831531987299124399967819960068",
    "E?^o": "8.146800595958766194490816839838282450465894536561965486208464511578214144547629288282298072338737691",
    "E?^w": "7.567276711409522560638865940600100219492452075976280276012812367876058127367819645952942247081347434",
    "E?~o": {
      "number": "7.464101615137754587054892683011744733885610507620761256111613958903866033817600074162292373514497151",
      "comment": "This is the complete bipartite graph $K_{2,4}$."
    },
    "E?~w": "7.274917217635374848618342403473058529111097352311690069149313452855360976958905597791226037073761986",
    "E@FG": "11.05878486949216080547708779351584379966310305845069350967229464688083704469526902060289649616480594",
    "E@JW": "8.898979485566356196394568149411782783931894961313340256865385134501920754914630053079718866209280470",
    "E@NW": "8.637759361129662102148483197888900557899877717903538138926609387989050091045836853379650620030344859",
    "E@Nw": "7.554564277386919362774449880271303396069502167737382725675635821475182316982946830625816662751923839",
    "E@QW": "10.74240472910472916908291044199956316489767941661348617768463075654630879070548453925384739483275944",
    "E@Rw": "7.852644393530912526622150298105355938395854109001691956865370786644459093497515401988188096639631198",
    "E@UW": "9.385164807134504031250710491540329556295120161644788837680388670016645962827658692876633781679835484",
    "E@Vw": "7.522196964570767434938017382530367343908765557314464055986180481639900169074654448493116624818980613",
    "E@YO": {
      "number": "12.10931150391298370620983766694289660538155474524907660481956459561042424295026087351713470158328136",
      "comment": "This is the path $P_6$."
    },
    "E@YW": "9.260584690415349079941152017645486242816527934321247053809457608026135454885875756191557845981223551",
    "E@]o": "9.424428900898052360873105707458812240848068143721382085861577264918220291853839315046600392057712881",
    "E@]w": "7.977672660429449279764716873787928499326969873639479215975105361487284104826134408415222711311780577",
    "E@^W": "7.915087677135012970061129449056767430777656847485019486145990871358703197793844751966320615638428774",
    "E@^o": "7.837008155390812238535733671293445267586836945407681360359152134571838306218350888119689783595255319",
    "E@^w": "7.205654436332271207049080263375133036919551090641558966218863569096848957606463334664232094934194396",
    "E@`w": "9.315409046419373184893656775502349769848285107512745154067090098118720941048426274100938186707398030",
    "E@ow": "9.608834688648652451303067349132198607973923492343224453229248580100739725549206494105380553515431137",
    "E@vw": "7.174195006007347579837472047308365407724499255754429636007715560469229558775606301306215631644203245",
    "E@~o": "7.095932280272493380194238705409093674501781282808419785925260536923723757542568790887773730370803540",
    "E@~w": "6.885832006687951845298617196510203419300208176888623062404017188422368780139538943149176038101651526",
    "EAMw": "8.663246504856263300666169628885890720463144153810259657011094709904045947534893129106636025922194529",
    "EA]o": "8.523734714584910083312132158013749129335582764326241938854043089645221103175034341964588604400868337",
    "EBYW": "8.570406330223831502468254715068369576724559332781366595508513465679279688774753347040297470339196649",
    "EBYw": "7.875941589600097236287382761030896550438626384597017222910468321248203970957311912559430830689098689",
    "EBZw": "7.164771202832824124194327792461065992272902281879330224052727465413670664857358440064146620731333210",
    "EB]w": "7.623457321061652831168424141965573978090931624940271961176694868303324707497069048982412131742461810",
    "EB^w": "6.860059361327185542723613553731716743754134896076227544732572170000666315489887295959285164600450690",
    "EBhw": "8.272250914089625927804783360695648020260392052565663416024697921683990861689299591897777375885917437",
    "EBjW": "7.400194923348946833685658168794736823895494067313727301308503512736347822741996805631708297816311873",
    "EBjw": "7.128692311208703592146714993807059432664591884595827086690476311597575623378057195364750153780587838",
    "EBnW": "7.123105625617660549821409855974077025147199225373620434398633573094954346337621593587863650810684297",
    "EBn_": "7.359439711938180839365460011361866893778914411980412204300563768562098985400345353122808968343431066",
    "EBnw": "6.828864774980929667905794366396536913476902363142080109320691794241148731583231915837499324378793120",
    "EB~o": "6.743961887574750560850726629333186485842192601379283958148378190662678590218497610697151982677103159",
    "EB~w": "6.510884131908910698178790570255454006911758511258012788183871982313161967686961711815014791604588480",
    "ECXw": "8.969444711075949187591803286832929014459689648044004886496686843344524801670762746775813160170800768",
    "EC\\w": "8.356914314274284520633788500018635632922613917502585330405527486544464846493156466246985726096092680",
    "EENg": "7.405798995206611286163028458593608255754796110218969573393049779489386977560897877486859745398078716",
    "EFz_": {
      "number": "7",
      "comment": "This is the complete bipartite graph $K_{3,3}$."
    },
    "EFzw": "6.418832675970042219334093825312152084961129431382511695838707815789712255468079795063241121849676217",
    "EF~w": "6.162277660168379331998893544432718533719555139325216826857504852792594438639238221344248108379300295",
    "EGNW": "8.182150654236994475006362564002466165452199282419406893340735957376894832171118493402620666659105014",
    "EGcw": "10.05477840878375749098355587496485442082587932527640572682842509515272871544867374847162888288268477",
    "EGdo": "10.66796298636623923883474149716228219201580045250911957964717992376108726071992101996794722852038977",
    "EGdw": "8.593600650603732712488925120145674114913733798787511686783007464226811360797879460116751541191782581",
    "EHQW": "8.821870029750567683240300058048975807445655340022576146673553738590704358882348733338351930605328784",
    "EHUW": "8.554312326447793500058619371691290452220079633268971054563990788635106731198900620196099842691574506",
    "EHuw": "7.083495513981662886264185120581187826780476885072403495674916912934891160035103909284072877382351144",
    "EI]w": "7.545472388670554997381672416771862308001230594101176173834728808312117060172207142171041082468624519",
    "EI_w": "9.971258158604132034753567894830528555021754610489722977025589796264347896530968473823813833624636135",
    "EIe_": {
      "number": "9",
      "comment": "This is the cycle $C_6$."
    },
    "EImo": "7.772001872658765583935824163119853217297227664766641120954325626885824409663649190540486015053504715",
    "EImw": "7.516940184447188676915949294280308012351510067955662026145938301729999121467464606543094727642148027",
    "EIno": "7.042503530717760831210248952032156402742408249401329556630938164777930363869253658043537069779915059",
    "EInw": "6.788444596718009300536725196800827188355907389777955378449343898800245184514965516970038326243553744",
    "EJYW": "8.203702666941517294362591787347178886893961463200912762026189940200631176450925847270379980556515645",
    "EJ]w": "7.267499761734287857670893062963125654616131142707945966861439253323515806256439950589968973651262171",
    "EJ^w": "6.524199596856449985769506149946415873052548914463208417599766061899525407490272084360285122282475577",
    "EJeg": "7.772001872658765583935824163119853217297227664766641120954325626885824409663649190540486015053504715",
    "EJmw": "7.242640687119285146405066172629094235709015626130844219530039213972197435386321116551162602982924718",
    "EJnW": "6.736331326907798122051111778672633446835383700962481000533301932297189703849017417117537207264034748",
    "EJnw": "6.452337379650123670663474484614945418139359611564221793583074680875098528145714518152341167915423020",
    "EJqw": "7.041841636255810501233685160551103535020633327871181677084970773276739137817151795314216980947121903",
    "EJ~o": "6.401723327102481564331370877475360917312881192494227122371657361676311148109009223467764063761012468",
    "EJ~w": "6.142457360426860982974371175813316052427099711323624839031602935476764350819921712950679474132003467",
    "EKNG": "8.424428900898052360873105707458812240848068143721382085861577264918220291853839315046600392057712881",
    "EK\\w": "7.967588056209378452379670823870465822647134502183696635589026556713721676837242005206601091069973303",
    "EK]w": "7.516538485191787521369500838674010010643324846946545787137978201021031986419442426823993247805965004",
    "EK^w": "6.783023515112379064477740252122012723352229914482963301860425766504531615296784490776230865593238407",
    "EK`w": "8.496968025764426841840223787923295483248967624928648796254298262586636405124665244290543730447327654",
    "EK~o": "6.701562118716424343244108837310906632260210066310509442764636313334091379098438037144677151124934982",
    "EK~w": "6.464101615137754587054892683011744733885610507620761256111613958903866033817600074162292373514497151",
    "ELpw": "7.037188190781964977296205363519877137417380080077899804807933069751966776283525037252604997699543249",
    "ELrw": {
      "number": "6.741657386773941385583748732316549301756019807778726946303745467320035156306939027976809895194379572",
      "comment": "This is the wheel $W_6$."
    },
    "ELv_": "7",
    "EL~o": "6.364681864288780538128581263924837610260550074327576979431947169317669756172975378598305759821536095",
    "EL~w": "6.101160353032533717661193469040595983297214967752215127390605539111030738594108655345324258820149902",
    "ENzw": "6.047904976996737742163716383969281044161339546139485124629625582172482823319022836931898636505573337",
    "EN~w": "5.756591308025603270998975945787073160501526529555139398775839250829654611721784750796198757384691739",
    "EPTW": "9.696375622397740570346133988988181739717002740718336754927416262550646170989250684637466527806217463",
    "ER^W": "6.732148054190623977865415792967958060083604475806641809284701122616795658404697927235856415729005485",
    "E]~o": "6",
    "E]~w": "5.701562118716424343244108837310906632260210066310509442764636313334091379098438037144677151124934982",
    "E^~w": "5.372281323269014329925305734109464659110132228991396183849938735282950360728702313513562682798394061",
    "E_Nw": "7.486354991477194587810544092582420298616950775046712703538138233020529789232377306834588110371089787",
    "E_]o": "7.695199486633531488042820650897823521892277875555972800468500029050274437616837088363272588210083867",
    "E_]w": "7.441739268043944811016935379813314111757068138723987060507981385917704801447787608776867850965759442",
    "E`Lw": "8.627894657894644955633313621753252388763130899973028371585766424770653155835189940179749238994859170",
    "E`NG": "9.196152422706631880582339024517617100828415761431141884167420938355799050726400111243438560271745727",
    "E`NW": "8.216990566028301905660330188811320358491811316707560660331490724490011454792559029270513493445192052",
    "E`Nw": "7.124597730399937290206538842323205202645868279920251608002838682507189555301569230878031761381501038",
    "E`]o": "7.355350340869579713899483992555466160301405405663530334667860235581023044096891224821228503859471970",
    "E`]w": "7.074673582515124999909700639207229149655768890305131583284462717931675053894483650282604193044552183",
    "EaMw": "7.804345859672770990287182619046831708363517408070254310177462709533055198198415686981136961576371635",
    "Ebnw": "6.411381821997608307153884791711556675941324540186737023031897559555320696387555301220295702281961248",
    "Ejmw": "6.358898943540673552236981983859615659137003925232444936890344138159557328203158085656159155851944527",
    "Ek]w": "6.695265165690463668457504628088737706837499318954419150171925630980501052614879528546353923469763702",
    "EoLW": "8.074065501057913616329703499494772306880808815383812708551950813010665461034138872864632674844301072",
    "Es\\w": "6.696099695490513414298842649161240311132292160789810095310187181242567553034343850100182572849175248",
    "E~~w": {
      "number": "5",
      "comment": "This is the complete graph $K_6$."
    }
  }
}