フロア電卓：床の計画と設置 [Android]

The floor calculator helps you plan and install new floorings and wall coverings in the rooms of your home, such as the living room, bedroom, bathroom or kitchen. Many different types of flooring are available for the planning: These include the wooden floors (parquet, laminate, cork), but also vinyl / PVC, carpet and tiles (with and without joints). The application measures and calculates the exact number of floor elements required for the rooms you specify. The installation pattern can be adjusted and aligned with a variety of options to achieve a uniform appearance and layout. For each floor element, the size and position are also measured to simplify the installation of the flooring and to avoid unnecessary waste material. The results of the calculations are additionally graphically visualized so that you can assess the layout and design of the planned floor quickly and easily.

Feature list:
• Planning and creation of the floorings and wall coverings of your rooms (living room, bedroom, bathroom, kitchen, …)
• Support of floor material with and without joints: Parquet, Cork, Laminate, Vinyl/PVC, Tiles, Carpet
• Calculation of the required number of floor elements for user-specified rooms and floor patterns ➔ Avoid unnecessary waste material to save money and protect the environment
• Two installation patterns with multiple options for customizing and aligning to achieve a consistent look and design
• Support for rectangular and non-rectangular rooms
• Measure and display of the length, width and room position for every floor section (numerical and graphical)
• Database management of calculation results for easy access at a later time
• Customization of the user interface: Unit of length (metric, imperial) and language (English, German)
• Step-by-step input of parameters with help functions for fast results

Limitations of the free version:
• Max. room size: 5 x 5 m
• Max. database entries: 5
• No non-rectangular rooms
• No expansion joints
• No tiles with joints
• No pattern customization
• Fixed starting point