diff --git a/maxwellbloch/angmom.py b/maxwellbloch/angmom.py
new file mode 100644
index 0000000..693e7b2
--- /dev/null
+++ b/maxwellbloch/angmom.py
@@ -0,0 +1,158 @@
+""" Angular momentum module. """
+
+from __future__ import division
+from scipy import floor, sqrt
+from scipy.misc import factorial
+from numpy import arange
+
+
+def wigner_3j(j1, j2, j3, m1, m2, m3):
+    """ Compute the Wigner 3j factor using the Racah formula.
+
+    Args:
+        / j1 j2 j3 \
+        |          |
+        \ m1 m2 m3 /
+
+    """
+
+    # Error checking
+    if ((2 * j1 != floor(2 * j1)) |
+        (2 * j2 != floor(2 * j2)) |
+        (2 * j3 != floor(2 * j3)) |
+        (2 * m1 != floor(2 * m1)) |
+        (2 * m2 != floor(2 * m2)) |
+        (2 * m3 != floor(2 * m3))):
+        raise ValueError('All arguments must be integers or half-integers.')
+
+    # Additional check if the sum of the second row equals zero
+    if (m1 + m2 + m3 != 0):
+        # print '3j-Symbol unphysical.'
+        return 0
+
+    if (j1 - m1 != floor(j1 - m1)):
+        # print '2*j1 and 2*m1 must have the same parity'
+        return 0
+
+    if (j2 - m2 != floor(j2 - m2)):
+        # print '2*j2 and 2*m2 must have the same parity'
+        return
+        0
+
+    if (j3 - m3 != floor(j3 - m3)):
+        # print '2*j3 and 2*m3 must have the same parity'
+        return 0
+
+    if (j3 > j1 + j2) | (j3 < abs(j1 - j2)):
+        # print 'j3 is out of bounds.'
+        return 0
+
+    if abs(m1) > j1:
+        # print 'm1 is out of bounds.'
+        return 0
+
+    if abs(m2) > j2:
+        # print 'm2 is out of bounds.'
+        return 0
+
+    if abs(m3) > j3:
+        # print 'm3 is out of bounds.'
+        return 0
+
+    t1 = j2 - m1 - j3
+    t2 = j1 + m2 - j3
+    t3 = j1 + j2 - j3
+    t4 = j1 - m1
+    t5 = j2 + m2
+
+    tmin = max(0, max(t1, t2))
+    tmax = min(t3, min(t4, t5))
+    tvec = arange(tmin, tmax + 1, 1)
+
+    wigner = 0
+
+    for t in tvec:
+        wigner += (-1)**t / (factorial(t) * factorial(t - t1) *
+                             factorial(t - t2) * factorial(t3 - t) *
+                             factorial(t4 - t) * factorial(t5 - t))
+
+    wigner *= ((-1)**(j1 - j2 - m3) * sqrt(factorial(j1 + j2 - j3) *
+        factorial(j1 - j2 + j3) * factorial(-j1 + j2 + j3) /
+        factorial(j1 + j2 + j3 + 1) * factorial(j1 + m1) * factorial(j1 - m1) *
+        factorial(j2 + m2) * factorial(j2 - m2) * factorial(j3 + m3) *
+        factorial(j3 - m3)))
+
+    return wigner
+
+
+def wigner_6j(j1, j2, j3, J1, J2, J3):
+    """ Compute the Wigner 6j factor using the Racah formula.
+
+    Args:
+        / j1 j2 j3 \
+        <          >
+        \ J1 J2 J3 /
+
+    """
+
+    # Check that the js and Js are only integer or half integer
+    if ((2 * j1 != round(2 * j1)) | 
+        (2 * j2 != round(2 * j2)) | 
+        (2 * j2 != round(2 * j2)) | 
+        (2 * J1 != round(2 * J1)) | 
+        (2 * J2 != round(2 * J2)) | 
+        (2 * J3 != round(2 * J3))):
+        raise ValueError('All arguments must be integers or half-integers.')
+
+
+# Check if the 4 triads ( (j1 j2 j3), (j1 J2 J3), (J1 j2 J3), (J1 J2 j3) )
+# satisfy the triangular inequalities
+    if ((abs(j1 - j2) > j3) | 
+        (j1 + j2 < j3) | 
+        (abs(j1 - J2) > J3) | 
+        (j1 + J2 < J3) | 
+        (abs(J1 - j2) > J3) | 
+        (J1 + j2 < J3) | 
+        (abs(J1 - J2) > j3) | 
+        (J1 + J2 < j3)):
+        # print '6j-Symbol is not triangular!'
+        return 0
+
+    # Check if the sum of the elements of each traid is an integer
+    if ((2 * (j1 + j2 + j3) != round(2 * (j1 + j2 + j3))) | 
+        (2 * (j1 + J2 + J3) != round(2 * (j1 + J2 + J3))) | 
+        (2 * (J1 + j2 + J3) != round(2 * (J1 + j2 + J3))) | 
+        (2 * (J1 + J2 + j3) != round(2 * (J1 + J2 + j3)))):
+        # print '6j-Symbol is not triangular!'
+        return 0
+
+    # Arguments for the factorials
+    t1 = j1 + j2 + j3
+    t2 = j1 + J2 + J3
+    t3 = J1 + j2 + J3
+    t4 = J1 + J2 + j3
+    t5 = j1 + j2 + J1 + J2
+    t6 = j2 + j3 + J2 + J3
+    t7 = j1 + j3 + J1 + J3
+
+    # Finding summation borders
+    tmin = max(0, max(t1, max(t2, max(t3, t4))))
+    tmax = min(t5, min(t6, t7))
+    tvec = arange(tmin, tmax + 1, 1)
+
+    # Calculation the sum part of the 6j-Symbol
+    WignerReturn = 0
+    for t in tvec:
+        WignerReturn += ((-1)**t * factorial(t + 1) / (factorial(t - t1) * 
+            factorial(t - t2) * factorial(t - t3) * factorial(t - t4) * 
+            factorial(t5 - t) * factorial(t6 - t) * factorial(t7 - t)))
+
+    # Calculation of the 6j-Symbol
+    return WignerReturn * sqrt(triangle_coeff(j1, j2, j3) * 
+        triangle_coeff(j1, J2, J3) * triangle_coeff(J1, j2, J3) * 
+        triangle_coeff(J1, J2, j3))
+
+def triangle_coeff(a,b,c):
+    # Calculating the triangle coefficient
+    return (factorial(a + b - c) * factorial(a - b + c) * factorial(-a + b + c)
+            /factorial(a + b + c + 1))