openKylin z3 package

z3 4.13.3-1ok1 source package in openKylin

z3 (4.13.3-1ok1) huanghe; urgency=medium

  * Build for openKylin 3.0.

 -- liwenjun <email address hidden>  Tue, 28 Apr 2026 16:34:24 +0800

Series	Pocket	Published	Component	Section
Huanghe V3.0	proposed	on 2026-04-28	main	science

libz3-4: theorem prover from Microsoft Research - runtime libraries: 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.

libz3-dev: theorem prover from Microsoft Research - development files: 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.

libz3-java: theorem prover from Microsoft Research - java bindings: 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.

libz3-jni: theorem prover from Microsoft Research - JNI library: 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.

python3-z3: theorem prover from Microsoft Research - Python 3 bindings: 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: theorem prover from Microsoft Research: 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.