ON SIZE RAMSEY NUMBER OF PATHS, TREES, AND CIRCUITS .1.

[1] A MEASURE OF ASYMPTOTIC EFFICIENCY FOR TESTS OF A HYPOTHESIS BASED ON THE SUM OF OBSERVATIONS [J]. ANNALS OF MATHEMATICAL STATISTICS, 1952, 23 (04): : 493 - 507

[2] Erdos P., 1978, Periodica Mathematica Hungarica, V9, P145, DOI 10.1007/BF02018930

[3] ON THE COMBINATORIAL PROBLEMS WHICH I WOULD MOST LIKE TO SEE SOLVED [J]. COMBINATORICA, 1981, 1 (01) : 25 - 42

[4] ERDOS P, 1981, UNPUB C MATH SOC J B

[5] Erdos P., 1974, PROBABILISTIC METHOD

[6] Lovasz L., 1979, COMBINATORIAL PROBLE

[7] HAMILTONIAN CIRCUITS IN RANDOM GRAPHS [J]. DISCRETE MATHEMATICS, 1976, 14 (04) : 359 - 364

[8] SPENCER J, 1976, DISCRETE MATH, V20, P69

[1] A MEASURE OF ASYMPTOTIC EFFICIENCY FOR TESTS OF A HYPOTHESIS BASED ON THE SUM OF OBSERVATIONS [J]. ANNALS OF MATHEMATICAL STATISTICS, 1952, 23 (04): : 493 - 507

[2] Erdos P., 1978, Periodica Mathematica Hungarica, V9, P145, DOI 10.1007/BF02018930

[3] ON THE COMBINATORIAL PROBLEMS WHICH I WOULD MOST LIKE TO SEE SOLVED [J]. COMBINATORICA, 1981, 1 (01) : 25 - 42

[4] ERDOS P, 1981, UNPUB C MATH SOC J B

[5] Erdos P., 1974, PROBABILISTIC METHOD

[6] Lovasz L., 1979, COMBINATORIAL PROBLE

[7] HAMILTONIAN CIRCUITS IN RANDOM GRAPHS [J]. DISCRETE MATHEMATICS, 1976, 14 (04) : 359 - 364

[8] SPENCER J, 1976, DISCRETE MATH, V20, P69