Navigation:

Frink 2026-02-09 freeware

Frink, developed by Alan Eliasen, is a versatile and powerful programming language designed for practical calculations. It excels in unit conversions, handling physical quantities with ease, and ensuring precision with its advanced math capabilities. Frink's unique features include currency conversions, date/time math, and a rich library of built-in functions. Ideal for scientists, engineers, and educators, Frink simplifies complex computations while maintaining accuracy and reliability.

Author	Alan Eliasen
Released	2026-02-10
Filesize	1.70 MB
Downloads	4363
OS	Windows All
Installation	Instal And Uninstall
Keywords	Math Calculator, Unit Converter, Calculator, Converter, Convert, Calculate
Users' rating (136 rating)	FrinkOtherWindows All Currently 2.58/5 1 2 3 4 5

Add to saved freeware Report spyware

Frink - Freeware Download Notice

Frink Free Download - we do not host any Frink torrent files or links of Frink on rapidshare.com, depositfiles.com, megaupload.com etc. All Frink download links are direct Frink download from publisher site or their selected mirrors.

Frink freeware - The Latest User Reviews

Write a Review

Frink freeware - The Latest Versions History

2026-02-09	Feb 10, 2026	New Release	The image constructor new image[src] can now also take a java.net.URI as an argument. The file- and URL-reading functions like read, lines, readLines can now all take a java.net.URI as an argument.
2026-02-01	Feb 2, 2026	New Release	The image constructor new image[src] can now also take a java.net.URI as an argument. The file- and URL-reading functions like read, lines, readLines can now all take a java.net.URI as an argument.
2026-01-21	Jan 22, 2026	New Release	The file- and URL-reading function like read, lines, readLines can now all take a java.nio.file.Path as an argument. Added glob.frink sample program to demonstrate selecting files with a file glob (e.g. *.txt and using java.nio.file.Path. Updated the RiemannPrime.frink program (which estimates the number of prime numbers less than n) to use a cache for faster calculations. Note that this depends on the RiemannZeta.frink file which has recently been updated.