whatchu mean I didn't save my comments :(

My balls/gauss_seidel.m

@@ -2,20 +2,21 @@ A = [3, -0.1, -0.2; 0.1, 7, -0.3; 0.3, -0.2, 10]
 B = [7.85; -19.3; 71.4]
 init = [0, 0, 0]
 
-
+# gotta have an initial assumption (usually 0s)
 function solution = gauss_seidel(A,b,initial)
 	for i = [1:length(A)]
 		sigma = 0;
 		for j = [1:length(A)]
 			if(j != i)
+			# ze part where we have a32 - a31 etc
 			sigma = sigma + A(i,j) * initial(j)
 		endif
 
 endfor
+# divide by elements coefff and the free term minus the summation above (rest of row)
 	initial(i) = (b(i) - sigma) / A(i,i)
 endfor
 solution = initial
 endfunction
 
 balls = gauss_seidel(A,B,init)
-balls = gauss_seidel(A,B,balls)

My balls/open_poopers.m

@@ -3,20 +3,16 @@ clear clc
 pkg load symbolic;
 
 
-f = @(x) 3*x.^2 - e.^x
+f = @(x) 3*x.^2 - e.^x #example function we use for every single thing
 a = 0
 b = 1
 syms x;
-ff = f(x)
 function root = newton(f, x0)
-	if abs(f(x0)) < eps
-		root = x0;
+	if abs(f(x0)) < eps #Breaking condition
+		root = x0
 		return
 	endif
-	syms x;
-	df = diff(f(x));
-	ff = function_handle (df);
-	x0 = x0 -( f(x0) / deriv(f,x0) )
+	x0 = x0 -( f(x0) / deriv(f,x0) ); # dividing by the derivative
 	newton(f, x0)
 endfunction
 
@@ -24,14 +20,14 @@ newton(f, 0.5)
 
 function root = secant(f, x0, x1)
 	if abs(f(x0)) < eps
-		root = x0;
+		root = x0 # breaking condition
 		return
 	endif
 	syms x;
 	df = diff(f(x));
 	ff = function_handle (df);
-	temp = x1;
-	x1 = x1 -( ( f(x1) * (x1 - x0) ) / ( f(x1) - f(x0) ) )
+	temp = x1; # Temp variable for reassigning x0
+	x1 = x1 -( ( f(x1) * (x1 - x0) ) / ( f(x1) - f(x0) ) ); #Formula that replaced y' in newton
 	x0 = temp;
 	secant(f, x0,x1)
 endfunction