PCalc 4.0.1 is now out on the Mac App Store. If you wrote a review already, updating it for 4.0.2 would be great too. Hope you like it! Reviews are appreciated, as they are a good way to encourage people to buy.
Latest version of pcalc usum upgrade#
An updated iOS version that supports the latest stuff is coming very soon, I'm just putting the finishing touches to it now.Īs with PCalc 4.0, this is a free upgrade for existing Mac App Store users, and for anybody who purchased PCalc 3 via Kagi since the 1st of April 2013. One thing to note with the user functions - if you use any of the new commands, they won't sync over via iCloud to the existing iOS version. An option to stop the buttons from taking clicks when in the background, so clicking on the calculator window to switch to it won't accidentally trigger commands.Support for hex, octal, and binary specifc user functions and constants.Much improved user functions and conversions.This is another fairly small bug fix release, but it also adds a number of cool new features, including:
Latest version of pcalc usum update#
The full list of changes is here.Īn update to PCalc 4.0.2 is live on the Mac App Store now. It also fixes a bug where the app wouldn't launch if you were streaming media to an AirPlay 2 device. This release adds full support for macOS 10.15 Catalina, and some minor features including an option to dim the display slightly when the main window doesn't have focus. New 4.7 with macOS 10.15 Catalina support! A fully featured scientific calculator with support for hexadecimal, octal and binary calculations, as well as an RPN mode, parentheses, programmable functions, and an extensive set of unit conversions. It includes an optional RPN mode and multi-line display, a choice of button layouts, an extensive set of unit conversions. What does PCalc do? PCalc is the powerful choice for scientists, engineers, students, programmers, or indeed anybody looking for a feature rich calculator. Since 9 is greater than 8, 9/12 is greater than 8/12 - therefore 3/4 is greater than 2/3. Finally, since both denominators are now the same, you compare the numerators (8 and 9) to determine which fraction is greater.
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