Point Manipulation and Error Detection

Overview

This C++ program analyzes collections of 3D point data stored in files within a designated directory, performing various calculations such as determining the closest and farthest point pairs, identifying corner points of the smallest containing cube, and finding points within a user-specified sphere.

Features

Lists all files in a specified directory.
Validates point file formats and filters suitable files.
Identifies closest and farthest point pairs in point files.
Calculates the corner points of the smallest cube that contains all points.
Finds points within a user-specified sphere.
Computes the average distance between points in point files.
Interactive menu for user to select operations.

Dependencies

C++ Standard Library
dirent.h (for directory operations, may not be available on non-POSIX systems)

Compilation

Use the following command to compile the program with g++:

g++ -o point_analyzer main.cpp Utils.cpp Point.h -std=c++11

Usage

Run the compiled executable with:

./point_analyzer

Follow the on-screen instructions to navigate through the menu and choose the desired operations.

File Structure

Ensure that your point data files are located within the ./point_sets directory relative to the executable. Each point file should have the .pt extension and follow the expected format.

Expected Point File Format

The first four lines of each point file should contain the following headers:

Version: A line beginning with version followed by the version number.
Format: A line indicating the format, which should be either x y z or x y z r g b.
Points Count: A line with the total number of points in the file.
Data Type: A line specifying the data type, which must be ascii.
Following the headers, each subsequent line should contain point data corresponding to the format specified in the headers.

Contributing

Contributions to the project are welcome. Please follow the standard GitHub pull request process to submit your changes.

Pseudocode

List Files in a Directory

FUNCTION listFilesInDirectory(directoryPath)
    filesList <- []
    directory <- OPEN directoryPath

    IF directory is NOT open THEN
        RETURN error("Directory cannot be opened")

    FOR EACH file IN directory DO
        IF file has extension ".pt" THEN
            filesList.APPEND(file)
        END IF
    END FOR

    CLOSE directory
    RETURN filesList
END FUNCTION

Find the Closest Pair of Points

FUNCTION findClosestPair(points)
    IF points.LENGTH < 2 THEN
        RETURN error("Not enough points to find a pair")

    closestDistance <- INFINITY
    closestPair <- (null, null)

    FOR i FROM 0 TO points.LENGTH - 1 DO
        FOR j FROM i + 1 TO points.LENGTH DO
            distance <- calculateDistance(points[i], points[j])
            IF distance < closestDistance THEN
                closestDistance <- distance
                closestPair <- (points[i], points[j])
            END IF
        END FOR
    END FOR

    RETURN closestPair
END FUNCTION

Find Points Within a Specified Sphere

FUNCTION findPointsWithinSphere(center, radius, points)
    pointsWithinSphere <- []

    FOR EACH point IN points DO
        distance <- calculateDistance(point, center)
        IF distance <= radius THEN
            pointsWithinSphere.APPEND(point)
        END IF
    END FOR

    RETURN pointsWithinSphere
END FUNCTION

Calculate the Average Distance Between Points

FUNCTION calculateAverageDistance(points)
    totalDistance <- 0
    count <- 0

    FOR i FROM 0 TO points.LENGTH - 1 DO
        FOR j FROM i + 1 TO points.LENGTH DO
            totalDistance <- totalDistance + calculateDistance(points[i], points[j])
            count <- count + 1
        END FOR
    END FOR

    IF count > 0 THEN
        averageDistance <- totalDistance / count
    ELSE
        averageDistance <- 0
    END IF
    RETURN averageDistance
END FUNCTION

Identify Corner Points of Square

To find the corner points of the smallest axis-aligned cube (also known as an axis-aligned bounding box or AABB) that contains all points in a 3D space, you don't need a complex formula. The process involves finding the minimum and maximum coordinates along each axis (X, Y, and Z) among all the points in the dataset. The corner points of the cube can then be determined by combining these minimum and maximum values.

AABB Corner Points Formula

Given a set of points in 3D space, the corner points of the AABB are derived using the following:

Let P be the set of all points (x, y, z).
Define minPoint as (minX, minY, minZ) where:
- minX = min({x | (x, y, z) ∈ P})
- minY = min({y | (x, y, z) ∈ P})
- minZ = min({z | (x, y, z) ∈ P})
Define maxPoint as (maxX, maxY, maxZ) where:
- maxX = max({x | (x, y, z) ∈ P})
- maxY = max({y | (x, y, z) ∈ P})
- maxZ = max({z | (x, y, z) ∈ P})

The corner points of the AABB are the 8 unique combinations of minX, minY, minZ, maxX, maxY, and maxZ.

FUNCTION identifyCornerPoints(files)
    FOR EACH filename IN files DO
        file <- OPEN filename for reading
        IF NOT file is open THEN
            OUTPUT "Could not open file: " + filename
            CONTINUE to next file
        END IF

        minPoint <- Point(MAX_VALUE, MAX_VALUE, MAX_VALUE)
        maxPoint <- Point(MIN_VALUE, MIN_VALUE, MIN_VALUE)

        WHILE NOT end of file DO
            line <- READ next line from file
            IF line is a data line THEN
                point <- EXTRACT point coordinates from line
                UPDATE minPoint and maxPoint with point
            END IF
        END WHILE
        CLOSE file

        OUTPUT corner points for filename using minPoint and maxPoint
    END FOR
END FUNCTION

edvujic/Point-Manipulation-and-Error-Detection