Herbie aims to make floating point problems easier to find and fix.

The Herbie project provides Herbie and HerbGrind, complementary tools for finding and fixing floating point problems:

- Herbie
- rewrites floating point expressions to make them more accurate. Herbie supports all commonly-used floating point functions, and uses a cutting-edge search to identify more-accurate rearrangements of a floating point computation.
- HerbGrind
- analyzes binaries to catch floating point inaccuracies as they occur and extract them for analysis. HerbGrind analyzes binaries directly, detecting problems on realistic workloads and extracting them in a standard format.

The Herbie tools have been used on large numerical computations, mathematical libraries, graphics programs, and embedded systems. It regularly finds subtle floating point issues and produces fixes.

- After months of work, the Herbie developers are proud to announce the release of Herbie 1.0. This release transitions to the FPCore format from the FPBench initiative, and includes significant bug fixes, usability tweaks, and improvements. Read about all the changes in the release notes.
- In preparation for the Version 1.0 release, we've renamed the
`pi`

and`e`

constants to upper case. This matches`libm`

and should make it a little harder to cause bugs. Herbie will now optimize expressions like`(exp 1)`

to`E`

. - We're proud to announce that we've been collaborating with Prof. Martel and his students to build a common benchmark suite and format for floating point tools. Version 1.0 of Herbie will support only the FPBench format.
- Pavel is giving a talk at Google on how Herbie works and what our plans for the future are.
- Pavel is giving a talk at MIT on how Herbie works internally.
- In preparation for the Version 1.0 release, we've renamed several functions in Herbie to match the
`libm`

names. In particular, look out for`abs`

, which is now`fabs`

, and`expt`

, which is now`pow`

. - Pavel is giving a talk at MathWorks on how Herbie works answered questions on how it could be extended.
- The Herbie Rust Linter plugs into the Rust compiler to add warnings for numerically unstable expressions, and suggests Herbie's more accurate output as a hint.
- The Herbie GHC Plugin by Mike Izbicki automatically runs Herbie on applicable expressions in a Haskell program. He's also scanned all of Stackage LTS-3.5 for numerical inaccuracies with Herbie.
- Pavel is giving a Distinguished Paper talk at PLDI’15 on the scientific advances that underpin Herbie.
- Zach is giving a talk at Berkeley on how we plan to improve floating point accuracy with Herbie.
- Pavel is giving a talk at OPLSS on whether floating point accuracy can be improved, and our plans for finding out.
- Pavel is giving a lightning talk on a new project to improve the accuracy of floating point expressions.
- Pavel is giving a talk on at Dropbox on a new project to improve the accuracy of floating point expressions. (video)

- Release Notes: the biggest and latest changes to Herbie.
- FAQ: troubleshooting and using Herbie.
- Installing Herbie: installing Racket and Herbie.
- Installing HerbGrind: installing HerbGrind.
- Installing with Docker: an alternate installation method for Docker users.
- Tutorial: how to prepare inputs to Herbie and run the tool.
- Using Herbie: a guide to running Herbie.
- Input format: how to write expressions for Herbie to improve.
- Command-line flags: modifying Herbie's behavior.
- Using HerbGrind: a guide to running HerbGrind.

- Let Herbie Make Your Floating Point Better: why programmers who deal with floating point should use Herbie.
- Improving Accuracy: a Look at Sums: why floating point summation is hard, and how compensated summation works.
- Measuring the Error of Floating Point Programs: how Herbie measures the error of a floating point program, and how we're working to extend that to programs with loops.
- Logarithms of Taylor Expansions: how Herbie takes Taylor expansions of logarithms.
- Hyperbolic sines in math.js: how Herbie fixed an accuracy bug in math.js using series expansion.
- Taylor Expansions of Taylor Expansions: how Herbie takes Taylor expansions of exponential and trigonometric functions.
- Arbitrary Precision, not Arbitrary Accuracy: why arbitrary-precision libraries aren’t an answer to rounding error.
- Complex Square Roots in math.js: how Herbie automatically fixed an accuracy bug in math.js, an open source mathematics library.
- Floating Point Guarantees: how floating point rounding and primitive operators work.

Herbie is chiefly developed by the University of Washington Programming Languages and Software Engineering group, with contributions from a supportive community. The main contributors are: