python3-sqlglot

SQL parser, transpiler, and optimizer for Python

SQLGlot is a no dependency Python SQL parser, transpiler, and optimizer. It can be used to format SQL or translate between different dialects like DuckDB, Presto, Spark, and BigQuery. It aims to read a wide variety of SQL inputs and output syntactically correct SQL in the targeted dialects.

mir-platform-graphics-wayland

Mir Display Server - wayland driver metapackage

Mir is a display server running on Linux systems, with a focus on efficiency, robust operation and a well-defined driver model.

gobjc++-13-for-build

GNU Objective-C++ compiler for the build architecture

This is the GNU Objective-C++ compiler for the build architecture, which compiles Objective-C++ on platforms supported by the gcc compiler. It uses the gcc backend to generate optimized code.

onedriver

native Linux filesystem for Microsoft OneDrive

This is a native Linux filesystem for Microsoft Onedrive Onedriver is a native Linux filesystem for Microsoft Onedrive. Files and metadata are downloaded on-demand instead of requiring you to sync your entire account to disk.

xtb

semiempirical extended tight-binding program package

xtb program performs semiempirical quantummechanical calculations. The underlying effective Hamiltonian is derived from density functional tight binding (DFTB). This implementation of the xTB Hamiltonian is currently compatible with the zeroth, first and second level parametrisation for geometries, frequencies and non-covalent interactions (GFN) as well as with the ionisation potential and electron affinity (IPEA) parametrisation of the GFN1 Hamiltonian. The generalized born (GB) model with solvent accessable surface area (SASA) is also available available in this version. Ground state calculations for the simplified Tamm-Danceoff approximation (sTDA) with the vTB model are currently not implemented.

libcoq-mathcomp-multinomials

Multivariate polynomials for Mathematical Components

This package provides an extension to Mathematical Components for monomial algebra, multivariate polynomials over ring structures and an extended theory for polynomials whose coefficients live in abelian rings and integral domains.