Mathematical Proofs1.1 - App Store

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Publisher Description

A collection of mathematical proofs, definitions, theorems, and identities serving a purpose not only for students to study and understand the mathematical truths taught in the classroom, but to develop an insight as to how these truths are observed and are logical by their nature. The app currently contains 70 of these, however in future versions, more will be included along with more features.

Feb 5, 2024
Version 1.1
A search bar has been introduced for the user to look through various topics and to look through various proofs within those topics. The styling and a gray background color has also been added. The navigation titles have also been fixed for them to be more responsive, and a footer has been included of the company. Lastly, a welcome page was introduced with a simple "Get Started" button to take the user directly to the app.



About Mathematical Proofs

Mathematical Proofs is a paid app for iOS published in the Kids list of apps, part of Education.

The company that develops Mathematical Proofs is Jan C. Bierowiec. The latest version released by its developer is 1.1.

To install Mathematical Proofs on your iOS device, just click the green Continue To App button above to start the installation process. The app is listed on our website since 2024-02-05 and was downloaded 0 times. We have already checked if the download link is safe, however for your own protection we recommend that you scan the downloaded app with your antivirus. Your antivirus may detect the Mathematical Proofs as malware if the download link is broken.

How to install Mathematical Proofs on your iOS device:

  • Click on the Continue To App button on our website. This will redirect you to the App Store.
  • Once the Mathematical Proofs is shown in the iTunes listing of your iOS device, you can start its download and installation. Tap on the GET button to the right of the app to start downloading it.
  • If you are not logged-in the iOS appstore app, you'll be prompted for your your Apple ID and/or password.
  • After Mathematical Proofs is downloaded, you'll see an INSTALL button to the right. Tap on it to start the actual installation of the iOS app.
  • Once installation is finished you can tap on the OPEN button to start it. Its icon will also be added to your device home screen.

Program Details


General

Publisher
Released Date
2024-02-05
Languages
English

Category

Category
Subcategory

System requirements

Operating systems
iOS

Download information

File size
37.1 MB
Total downloads
0

Pricing

License model
Paid
Price

Version History


Here you can find the changelog of Mathematical Proofs since it was posted on our website on 2025-10-23.The latest version is 1.1 and it was updated on Apps112 on 03 November, 2026.See below the changes in each version:

version 1.1

posted on 2024-02-05

Feb 5, 2024
Version 1.1
A search bar has been introduced for the user to look through various topics and to look through various proofs within those topics. The styling and a gray background color has also been added. The navigation titles have also been fixed for them to be more responsive, and a footer has been included of the company. Lastly, a welcome page was introduced with a simple "Get Started" button to take the user directly to the app.

Disclaimer


Official App Store Link


We do not host Mathematical Proofs on our servers. We did not scan it for viruses, adware, spyware or other type of malware. This app is hosted by Apple and passed their terms and conditions to be listed there. We recommend caution when installing it.

The App Store link for Mathematical Proofs is provided to you by apps112.com without any warranties, representations or guarantees of any kind, so access it at your own risk.

If you have questions regarding this particular app contact the publisher directly. For questions about the functionalities of apps112.com contact us.





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Users Rating:
  0.0/5     0
Downloads: 0
Updated At: 2026-11-03
Publisher: Jan C. Bierowiec
Operating System: iOS
License Type: Paid

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