z3 4.8.7-ok1 source package in openKylin
Changelog
z3 (4.8.7-ok1) yangtze; urgency=medium * Build for openKylin. -- openKylinBot <email address hidden> Mon, 25 Apr 2022 22:03:04 +0800
z3 (4.8.7-ok1) yangtze; urgency=medium * Build for openKylin. -- openKylinBot <email address hidden> Mon, 25 Apr 2022 22:03:04 +0800
Series | Published | Component | Section |
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File | Size | SHA-256 Checksum |
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z3_4.8.7.orig.tar.gz | 4.1 MiB | 8c1c49a1eccf5d8b952dadadba3552b0eac67482b8a29eaad62aa7343a0732c3 |
z3_4.8.7-ok1.debian.tar.xz | 7.6 KiB | 1098349356d72742bcc1b4542d5dc2fb9e31fd74e4949afdb6af521076eb60fd |
z3_4.8.7-ok1.dsc | 2.3 KiB | 20ba07425b6653d307421f0d61a2043837baf420d41f01d1a9df060780dfc3ba |
Z3 is a state-of-the art theorem prover from Microsoft Research. It can be
used to check the satisfiability of logical formulas over one or more
theories. Z3 offers a compelling match for software analysis and verification
tools, since several common software constructs map directly into supported
theories.
.
This package contains runtime libraries. You shouldn't have to install it
manually.
Z3 is a state-of-the art theorem prover from Microsoft Research. It can be
used to check the satisfiability of logical formulas over one or more
theories. Z3 offers a compelling match for software analysis and verification
tools, since several common software constructs map directly into supported
theories.
.
This package can be used to invoke Z3 via its C++ API.
Z3 is a state-of-the art theorem prover from Microsoft Research. See the z3
package for a detailed description.
.
This package can be used to invoke Z3 via its Java API.
Z3 is a state-of-the art theorem prover from Microsoft Research. See the z3
package for a detailed description.
.
This package provides the JNI library to invoke Z3 via its Java API.
Z3 is a state-of-the art theorem prover from Microsoft Research. See the z3
package for a detailed description.
.
This package can be used to invoke Z3 via its Python 3 API.
Z3 is a state-of-the art theorem prover from Microsoft Research. It can be
used to check the satisfiability of logical formulas over one or more
theories. Z3 offers a compelling match for software analysis and verification
tools, since several common software constructs map directly into supported
theories.
.
The Z3 input format is an extension of the one defined by the SMT-LIB 2.0
standard.