Intertwined development and formal verification of a 60/spl times/ bus model
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[1] J. S. Moore,et al. A Precise Description of the ACL2 Logic , 1998 .
[2] H. Jerome Keisler,et al. The Strength of Nonstandard Methods in Arithmetic , 1984, J. Symb. Log..
[3] Matt Kaufmann,et al. Blunt and topless end extensions of models of set theory , 1983, Journal of Symbolic Logic.
[4] Kenneth L. McMillan,et al. Symbolic model checking , 1992 .
[5] James H. Schmerl,et al. Saturation and simple extensions of models of peano arithmetic , 1984, Ann. Pure Appl. Log..
[6] Saharon Shelah,et al. The Hanf number of stationary logic , 1986, Notre Dame J. Formal Log..
[7] J. Strother Moore,et al. An Industrial Strength Theorem Prover for a Logic Based on Common Lisp , 1997, IEEE Trans. Software Eng..
[8] Matt Kaufmann. A New Omitting Types Theorem for L(Q) , 1979, J. Symb. Log..
[9] Matt Kaufmann,et al. A prototype theorem-prover for a higher-order functional language , 1985, SOEN.
[10] Matt Kaufmann. Set Theory With a Filter Quantifier , 1983, J. Symb. Log..
[11] Journal of automated reasoning , 1986 .
[12] Tiziano Villa,et al. VIS: A System for Verification and Synthesis , 1996, CAV.
[13] Matt Kaufmann. Mutually generic classes and incompatible expansions , 1984 .
[14] Matt Kaufmann. An Interactive Enhancement to the Boyer-Moore Theorem Prover , 1988, CADE.
[15] M. Kaufmann. Chapter IV: The Quantifier "There Exist Uncountably Many" and Some of Its Relatives , 1985 .
[16] James H. Schmerl,et al. Remarks on Weak Notions of Saturation in Models of Peano Arithmetic , 1987, J. Symb. Log..
[17] Jon Barwise,et al. A correction to “stationary logic” , 1981 .
[18] C. Eisner,et al. RuleBase: an industry-oriented formal verification tool , 1996, 33rd Design Automation Conference Proceedings, 1996.
[19] Carl Pixley,et al. Design Constraints in Symbolic Model Checking , 1998, CAV.
[20] Matt Kaufmann,et al. A Mechanically Checked Proof of the , 1998 .
[21] Evangelos Kranakis,et al. Definable Ultrapowers and Ultrafilters over Admissible Ordinals , 1984, Math. Log. Q..
[22] Matt Kaufmann. Filter logics: Filters on ω1 , 1981 .
[23] C. Pixley,et al. Formal verification of a commercial serial bus interface , 1995, Proceedings International Phoenix Conference on Computers and Communications.
[24] Saharon Shelah,et al. A nonconservativity result on global choice , 1984, Ann. Pure Appl. Log..
[25] Matt Kaufmann,et al. On existence of Σn end extensions , 1981 .
[26] Matt Kaufmann,et al. A Parallel Version of the Boyer-Moore Prover , 1989 .
[27] Matt Kaufmann,et al. An Informal Discussion Of Issues In Mechanically-assisted Reasoning , 1991, 1991., International Workshop on the HOL Theorem Proving System and Its Applications.
[28] Matt Kaufmann. On expandability of models of arithmetic and set theory to models of weak second-order theories , 1984 .
[29] Saharon Shelah,et al. On random models of finite power and monadic logic , 1985, Discrete Mathematics.
[30] Matt Kaufmann. Some remarks on equivalence in infinitary and stationary logic , 1984, Notre Dame J. Formal Log..
[31] Ásgeir Th. Eiríksson. Integrating formal verification methods with a conventional project design flow , 1996, DAC '96.
[32] Matt Kaufmann,et al. Should We Begin a Standardization Process for Interface Logics , 1992 .
[33] Matt Kaufmann. A note on the Hanf number of second-order logic , 1985, Notre Dame J. Formal Log..
[34] Matt Kaufmann. Combining an Interpeter-Based Approach to Software Verification with Verification Condition Generation , 1994 .
[35] Vladimir Lifschitz,et al. Artificial intelligence and mathematical theory of computation: papers in honor of John McCarthy , 1991 .
[36] Jae-Young Jang,et al. Formal verification of FIRE: a case study , 1997, DAC.
[37] Matt Kaufmann,et al. Quantification in Nqthm: A Recognizer and Some Constructive Implementations , 1992 .
[38] Sérgio Vale Aguiar Campos,et al. Symbolic Model Checking , 1993, CAV.