Remove commented notebook methods

geomagio/adjusted/transform/NoConstraints.py

@@ -4,7 +4,8 @@ from typing import List, Tuple
 
 from .LeastSq import LeastSq
 
-
+# TODO: DEFAULT IMPLEMENTATION FOR LEAST SQUARES?
+# TODO: GET_STACKED_ORDINATES SO METHOD CAN BE SHARED
 class NoConstraints(LeastSq):
     def calculate(
         self,
@@ -17,7 +18,6 @@ class NoConstraints(LeastSq):
         #
         # [A[0,0], A[1,0], A[2,0], A[0,1], A[1,1], A[2,1], ...]
         abs_stacked = self.get_stacked_absolutes(absolutes)
-        # return generate_affine_0(ord_hez, abs_xyz, weights)
         # RHS, or independent variables
         # (reduces degrees of freedom by 4:
         #  - 4 for the last row of zeros and a one)

geomagio/adjusted/transform/QRFactorization.py

@@ -36,8 +36,6 @@ class QRFactorization(SVD):
 
         weighted_absolutes = self.get_weighted_values(values=absolutes, weights=weights)
         weighted_ordinates = self.get_weighted_values(values=ordinates, weights=weights)
-
-        # return generate_affine_9(ord_hez, abs_xyz, weights)
         # LHS, or dependent variables
         abs_stacked = self.get_stacked_values(
             values=absolutes,

geomagio/adjusted/transform/RotationTranslationXY.py

@@ -19,7 +19,6 @@ class RotationTranslationXY(SVD):
             weights = np.ones_like(ordinates[0])
         weighted_ordinates = self.get_weighted_values(values=ordinates, weights=weights)
         weighted_absolutes = self.get_weighted_values(values=absolutes, weights=weights)
-        # return generate_affine_8(ord_hez, abs_xyz, weights)
         # generate weighted "covariance" matrix
         H = np.dot(
             self.get_stacked_values(

geomagio/adjusted/transform/ZRotationShear.py

@@ -16,7 +16,6 @@ class ZRotationShear(LeastSq):
         # LHS, or dependent variables
         #
         abs_stacked = self.get_stacked_absolutes(absolutes)
-        # return generate_affine_1(ord_hez, abs_xyz, weights)
         # RHS, or independent variables
         # (reduces degrees of freedom by 8:
         #  - 2 for making x,y independent of z;