transform two best candidates to hesse normalform in matlab

To transform two best candidates to Hesse Normal Form in Matlab, you can use the following code:

main.m
% Input: Two best candidate lines represented in slope-intercept form
% Output: Lines represented in Hesse Normal Form

% Line 1: y_1 = mx_1 + b_1
m1 = 2; % Example slope value
b1 = 3; % Example y-intercept value

% Line 2: y_2 = mx_2 + b_2
m2 = -1; % Example slope value
b2 = 6; % Example y-intercept value

% Transform Line 1 to Hesse Normal Form
theta1 = atan(m1); % Calculate theta angle from slope
rho1 = b1 / cos(theta1); % Calculate distance from origin to line

% Transform Line 2 to Hesse Normal Form
theta2 = atan(m2); % Calculate theta angle from slope
rho2 = b2 / cos(theta2); % Calculate distance from origin to line
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In Hesse Normal Form, a line is represented using polar coordinates (rho, theta), where rho is the perpendicular distance from the origin to the line and theta is the angle formed by the perpendicular line and the positive horizontal axis.

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