Android Apps > Education > Forgik - Propositional Logic P
Forgik - Propositional Logic P icon

Forgik - Propositional Logic P

1.1.0
0.00
0 reviews
5,000+
Downloads
Free

Forgik is an educational app to prove sequents using natural deduction.

This app is currently not available on Google Play.

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About Forgik - Propositional Logic P

Forgik - Propositional Logic P was an education app developed by Andy Poudret. It was removed from Google Play May 12, 2024 and is no longer available for download.

Download Statistics

Forgik - Propositional Logic P had been downloaded 6.5 thousand times before it became unavailable.

User Ratings

The app had no ratings.

App Information

Forgik - Propositional Logic P was free to download. The APK download size was 1,003.93 kB. The last available version was 1.1.0. The last update was on June 1, 2020.

Technical Requirements

Forgik - Propositional Logic P required Android 4.4+ or higher. The app had a content rating of Everyone. The app had been available on Google Play October 2019.

Description

More data about Forgik - Propositional Logic P

Price Free to download
Total downloads 6.5 thousand
Rating No ratings
Version 1.1.0
APK size 1003.9 KB
Number of libraries 16
Designed for Android 4.4+
Suitable for Everyone
Ads NO ads

App Performance Report

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Downloads over time

Forgik - Propositional Logic P has been downloaded 6.5 thousand times.

Changelog of Forgik - Propositional Logic P

Developer information for Andy Poudret

Andy Poudret

Address:

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Comments on Forgik - Propositional Logic P for Android

★★★★★ Best
★★★★★ A fun puzzler for people beginning to learn propositional logic.
★★★★★ I'm a little confused as to what to do as there is no tutorial or description on what does what. However, as a new philosophy student, this is exactly the tool I need to practice Classical Logic and I deeply appreciate it. Would love to add the 5th star if there was some guidance for at least the first challenge.
★★☆☆☆ This is not a solver. Click bait app
★★☆☆☆ Is a very great app, teaches propositional logic well. Why am I giving it a 2 star rating, then? Well, any challenge can be solved using the exact same proof. Assume ~(conclusion). Now assume ~~(conclusion). Reductio ad absurdum says ~~~(conclusion). Now assume ~~(conclusion) again. Somehow reductio ad absurdum says ~~~~(conclusion). Anyways so ~~(conclusion) is true, so let's remove that ~~, so conclusion is true.
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