Cauchy-Crofton App Application icon

Cauchy-Crofton App 1.1

1.4 MB / 0+ Downloads / Rating 5.0 - 1 reviews


See previous versions

Cauchy-Crofton App, developed and published by Paul Dubois, has released its latest version, 1.1, on 2019-09-16. This app falls under the Education category on the Google Play Store and has achieved over 10 installs. It currently holds an overall rating of 5.0, based on 1 reviews.

Cauchy-Crofton App APK available on this page is compatible with all Android devices that meet the required specifications (Android 4.0+). It can also be installed on PC and Mac using an Android emulator such as Bluestacks, LDPlayer, and others.

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App Screenshot

App Screenshot

App Details

Package name: com.the.unknown.cauchycroftonapp

Updated: 5 years ago

Developer Name: Paul Dubois

Category: Education

New features: Show more

App Permissions: Show more

Installation Instructions

This article outlines two straightforward methods for installing Cauchy-Crofton App on PC Windows and Mac.

Using BlueStacks

  1. Download the APK/XAPK file from this page.
  2. Install BlueStacks by visiting http://bluestacks.com.
  3. Open the APK/XAPK file by double-clicking it. This action will launch BlueStacks and begin the application's installation. If the APK file does not automatically open with BlueStacks, right-click on it and select 'Open with...', then navigate to BlueStacks. Alternatively, you can drag-and-drop the APK file onto the BlueStacks home screen.
  4. Wait a few seconds for the installation to complete. Once done, the installed app will appear on the BlueStacks home screen. Click its icon to start using the application.

Using LDPlayer

  1. Download and install LDPlayer from https://www.ldplayer.net.
  2. Drag the APK/XAPK file directly into LDPlayer.

If you have any questions, please don't hesitate to contact us.

Previous Versions

Cauchy-Crofton App 1.1
2019-09-16 / 1.4 MB / Android 4.0+

About this app

The Cauchy-Crofton Formulae describe a way to calculate the length of a curve (of any type, it doesn't need to be regular, nor close or continuous). To do so, me need to measure the intersections of the curve with the (infinite) set of all straight lines.
Of course, in reality, this can not be done. But we can still try to approximate the length of the curve with a few lines. It turns out that this approximations works quite well. This is especially useful for nasty curves, that we don't have formulae to systematically calculate the length.

New features

Debug of auto-dots button

App Permissions

Allows an application to write to external storage.
Allows an application to read from external storage.