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Results: 1-25/103

ERDOS AND RENYI CONJECTURE

Authors: SHELAH S

Citation: S. Shelah, ERDOS AND RENYI CONJECTURE, J COMB TH A, 82(2), 1998, pp. 179-185

DOP AND FCP IN GENERIC STRUCTURES

Authors: BALDWIN JT SHELAH S

Citation: Jt. Baldwin et S. Shelah, DOP AND FCP IN GENERIC STRUCTURES, The Journal of symbolic logic, 63(2), 1998, pp. 427-438

SUPERDESTRUCTIBILITY - A DUAL TO LAVERS INDESTRUCTIBILITY

Authors: HAMKINS JD SHELAH S

Citation: Jd. Hamkins et S. Shelah, SUPERDESTRUCTIBILITY - A DUAL TO LAVERS INDESTRUCTIBILITY, The Journal of symbolic logic, 63(2), 1998, pp. 549-554

UNIFORMIZATION AND SKOLEM FUNCTIONS IN THE CLASS OF TREES

Authors: LIFSCHES S SHELAH S

Citation: S. Lifsches et S. Shelah, UNIFORMIZATION AND SKOLEM FUNCTIONS IN THE CLASS OF TREES, The Journal of symbolic logic, 63(1), 1998, pp. 103-127

IDEALS WITHOUT CCC

Authors: BALCERZAK M ROSLANOWSKI A SHELAH S

Citation: M. Balcerzak et al., IDEALS WITHOUT CCC, The Journal of symbolic logic, 63(1), 1998, pp. 128-148

INDECOMPOSABLE ALMOST FREE MODULES - THE LOCAL CASE

Authors: GOBEL R SHELAH S

Citation: R. Gobel et S. Shelah, INDECOMPOSABLE ALMOST FREE MODULES - THE LOCAL CASE, Canadian journal of mathematics, 50(4), 1998, pp. 719-738

A ZFC DOWKER SPACE IN ALEPH(OMEGA- AN APPLICATION OF PCF THEORY TO TOPOLOGY(1) )

Authors: KOJMAN M SHELAH S

Citation: M. Kojman et S. Shelah, A ZFC DOWKER SPACE IN ALEPH(OMEGA- AN APPLICATION OF PCF THEORY TO TOPOLOGY(1) ), Proceedings of the American Mathematical Society, 126(8), 1998, pp. 2459-2465

THE KAPLANSKY TEST PROBLEMS FOR ALEPH-1-SEPARABLE GROUPS

Authors: EKLOF PC SHELAH S

Citation: Pc. Eklof et S. Shelah, THE KAPLANSKY TEST PROBLEMS FOR ALEPH-1-SEPARABLE GROUPS, Proceedings of the American Mathematical Society, 126(7), 1998, pp. 1901-1907

STICKS AND CLUBS

Authors: FUCHINO S SHELAH S SOUKUP L

Citation: S. Fuchino et al., STICKS AND CLUBS, Annals of pure and applied Logic, 90(1-3), 1997, pp. 57-77

CAN A SMALL FORCING CREATE KUREPA TREES

Authors: JIN RL SHELAH S

Citation: Rl. Jin et S. Shelah, CAN A SMALL FORCING CREATE KUREPA TREES, Annals of pure and applied Logic, 85(1), 1997, pp. 47-68

COLORING AND NON-PRODUCTIVITY OF ALEPH(2)-CC

Authors: SHELAH S

Citation: S. Shelah, COLORING AND NON-PRODUCTIVITY OF ALEPH(2)-CC, Annals of pure and applied Logic, 84(2), 1997, pp. 153-174

TORSION MODULES, LATTICES AND P-POINTS

Authors: EKLOF PC HUISGENZIMMERMANN B SHELAH S

Citation: Pc. Eklof et al., TORSION MODULES, LATTICES AND P-POINTS, Bulletin of the London Mathematical Society, 29, 1997, pp. 547-555

THE CONSISTENCY OF -ALEPH(OMEGA)+J(ALEPH(2))=J(ALEPH(OMEGA))(2(ALEPH)

Authors: GILCHRIST M SHELAH S

Citation: M. Gilchrist et S. Shelah, THE CONSISTENCY OF -ALEPH(OMEGA)+J(ALEPH(2))=J(ALEPH(OMEGA))(2(ALEPH), The Journal of symbolic logic, 62(4), 1997, pp. 1151-1160

SIMPLE FORCING NOTIONS AND FORCING AXIOMS

Authors: ROSLANOWSKI A SHELAH S

Citation: A. Roslanowski et S. Shelah, SIMPLE FORCING NOTIONS AND FORCING AXIOMS, The Journal of symbolic logic, 62(4), 1997, pp. 1297-1314

PEANO ARITHMETIC MAY NOT BE INTERPRETABLE IN THE MONADIC THEORY OF LINEAR ORDERS

Authors: LIFSCHES S SHELAH S

Citation: S. Lifsches et S. Shelah, PEANO ARITHMETIC MAY NOT BE INTERPRETABLE IN THE MONADIC THEORY OF LINEAR ORDERS, The Journal of symbolic logic, 62(3), 1997, pp. 848-872

THE COFINALITY SPECTRUM OF THE INFINITE SYMMETRICAL GROUP

Authors: SHELAH S THOMAS S

Citation: S. Shelah et S. Thomas, THE COFINALITY SPECTRUM OF THE INFINITE SYMMETRICAL GROUP, The Journal of symbolic logic, 62(3), 1997, pp. 902-916

COFINALITIES OF ELEMENTARY SUBSTRUCTURES OF STRUCTURES ON ALEPH(W)

Authors: LIU KC SHELAH S

Citation: Kc. Liu et S. Shelah, COFINALITIES OF ELEMENTARY SUBSTRUCTURES OF STRUCTURES ON ALEPH(W), Israel Journal of Mathematics, 99, 1997, pp. 189-205

MENAS RESULTS IS BEST POSSIBLE

Authors: APTER AW SHELAH S

Citation: Aw. Apter et S. Shelah, MENAS RESULTS IS BEST POSSIBLE, Transactions of the American Mathematical Society, 349(5), 1997, pp. 2007-2034

RANDOMNESS AND SEMIGENERICITY

Authors: BALDWIN JT SHELAH S

Citation: Jt. Baldwin et S. Shelah, RANDOMNESS AND SEMIGENERICITY, Transactions of the American Mathematical Society, 349(4), 1997, pp. 1359-1376

ON THE STRONG EQUALITY BETWEEN SUPERCOMPACTNESS AND STRONG COMPACTNESS

Authors: APTER AW SHELAH S

Citation: Aw. Apter et S. Shelah, ON THE STRONG EQUALITY BETWEEN SUPERCOMPACTNESS AND STRONG COMPACTNESS, Transactions of the American Mathematical Society, 349(1), 1997, pp. 103-128

LESS SATURATED IDEALS

Authors: GITIK M SHELAH S

Citation: M. Gitik et S. Shelah, LESS SATURATED IDEALS, Proceedings of the American Mathematical Society, 125(5), 1997, pp. 1523-1530

EXPONENTIATION IN POWER-SERIES FIELDS

Authors: KUHLMANN FV KUHLMANN S SHELAH S

Citation: Fv. Kuhlmann et al., EXPONENTIATION IN POWER-SERIES FIELDS, Proceedings of the American Mathematical Society, 125(11), 1997, pp. 3177-3183

EMBEDDINGS OF COHEN ALGEBRAS

Authors: SHELAH S ZAPLETAL J

Citation: S. Shelah et J. Zapletal, EMBEDDINGS OF COHEN ALGEBRAS, Advances in mathematics, 126(2), 1997, pp. 93-118

VERY WEAK ZERO-ONE LAW FOR RANDOM GRAPHS WITH ORDER AND RANDOM BINARYFUNCTIONS

Authors: SHELAH S

Citation: S. Shelah, VERY WEAK ZERO-ONE LAW FOR RANDOM GRAPHS WITH ORDER AND RANDOM BINARYFUNCTIONS, Random structures & algorithms, 9(4), 1996, pp. 351-358

IN THE RANDOM GRAPH G(N,P), P=N(-A) - IF PSI HAS PROBABILITY O(N(-EPSILON)) FOR EVERY EPSILON-GREATER-THAN-0 THEN IT HAS PROBABILITY O(E(-N(EPSILON))) FOR SOME EPSILON-GREATER-THAN-0

Authors: SHELAH S

Citation: S. Shelah, IN THE RANDOM GRAPH G(N,P), P=N(-A) - IF PSI HAS PROBABILITY O(N(-EPSILON)) FOR EVERY EPSILON-GREATER-THAN-0 THEN IT HAS PROBABILITY O(E(-N(EPSILON))) FOR SOME EPSILON-GREATER-THAN-0, Annals of pure and applied Logic, 82(1), 1996, pp. 97-102

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