"Hehners_math" is a Rust-implemented math module dedicated to Hehner's unified algebra. This module offers practical tools for handling numbers with uncertainties, catering to arithmetic, vector, and matrix operations. It is designed with a focus on practicality, ease of use, and precision, making it a suitable tool for applications in science and engineering where accounting for uncertainty is critical.

• UnifiedNumber: Facilitates arithmetic operations with uncertainties, including basic, logarithmic, exponential, and trigonometric functions.
• UnifiedVector: Supports vector operations like addition and subtraction, emphasizing size compatibility.
• UnifiedMatrix: Enables matrix operations, focusing on size adherence and basic matrix functionalities.
• Python Interoperability: Uses the cpython crate for integration with Python, enhancing its utility in cross-language scenarios.
• Symbolic Representation: Offers symbolic representations for a clearer understanding of mathematical operations.
• Efficient and Precise: Aimed at delivering efficient performance in high-precision calculations, especially in complex scenarios.

The module aims to:

• Incorporate additional vector and matrix operations.
• Improve performance and computational efficiency.
• Extend cross-language interoperability, with a focus on Python integration.
• Continuously adapt and align with evolving scientific methodologies and Hehner's unified algebra principles.

• Rust Programming Language (2021 Edition or later).
• cpython crate for Python connectivity.

To install "Hehners_math," follow these steps:

git clone http://github.com/HermiTech-LLC/Hehners_math.git
cd Hehners_math
cargo build --release

Example of basic usage in Rust:

use Hehners_math::{UnifiedNumber, UnifiedVector, UnifiedMatrix};

fn main() {
    // Initializing UnifiedNumbers
    let num1 = UnifiedNumber::new(2.0, 0.1);
    let num2 = UnifiedNumber::new(3.0, 0.2);

    // Performing operations
    let result = num1.add(&num2);
    // Additional examples and operations...
}

Licensed under the GNU Affero General Public License v3 (AGPL-3.0). For more details, refer to the LICENSE file.