Add basic tests of semi-primality and k-almost primality

imp/math/numbers/functions.py

@@ -0,0 +1,5 @@
+def factorial(n: int) -> int:
+    if n == 0: return 1
+    return n * factorial(n-1)
+
+def

imp/math/numbers/kinds.py

@@ -0,0 +1 @@
+

imp/math/primes.py

@@ -1,4 +1,22 @@
 from math import gcd
+from imp.math.numbers import bigomega
+
+def coprime(n: int, m: int) -> bool:
+    return gcd(n, m) == 1
+
+def almostprime(n: int, k: int) -> bool:
+    '''
+    A natural n is "k-almost prime" if it has exactly
+    k prime factors (including multiplicity).
+    '''
+    return (bigomega(n) == k)
+
+def semiprime(n: int) -> bool:
+    '''
+    A semiprime number is one that is 2-almost prime.
+    Ref: https://en.wikipedia.org/wiki/Semiprime 
+    '''
+    return almostprime(n, 2)
     
 '''
 Euler's Totient (Phi) Function