diff --git a/project_euler/problem_127/__init__.py b/project_euler/problem_127/__init__.py
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diff --git a/project_euler/problem_127/sol1.py b/project_euler/problem_127/sol1.py
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+++ b/project_euler/problem_127/sol1.py
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+"""
+Project Euler Problem 127: https://projecteuler.net/problem=127
+
+abc-hits
+
+It takes about 10 minutes to run.
+'Brute-force' solution that uses the following simplifications:
+- if gcd(a, b) = 1 then gcd(a, c) = 1 and gcd(b, c) = 1
+- rad(a*b*c) = rad(a) * rad(b) * rad(c), for gcd(a, b) = 1
+- if a is even, b cannot b even for gcd(a, b) = 1 to be true.
+
+>>> solution(1000)
+12523
+"""
+
+from numpy import sqrt
+
+N = 120000
+
+
+def generate_primes(n: int) -> list[bool]:
+    """
+    Generates primes boolean array up to n.
+
+    >>> generate_primes(2)
+    [False, False, True]
+    >>> generate_primes(5)
+    [False, False, True, True, False, True]
+    """
+    primes = [True] * (n + 1)
+    primes[0] = primes[1] = False
+    for i in range(2, int(sqrt(n + 1)) + 1):
+        if primes[i]:
+            j = i * i
+            while j <= n:
+                primes[j] = False
+                j += i
+    return primes
+
+
+def rad(n: int, primes_list: list[int]) -> int:
+    """
+    Calculated rad - product of unique prime factors for n, using prime numbers
+    list primes_list.
+
+    >>> rad(1, [1])
+    1
+    >>> rad(12, [2, 3])
+    6
+    """
+    f = 1
+    for p in primes_list:
+        if p > n:
+            break
+        if n % p == 0:
+            f *= p
+    return f
+
+
+def gcd(a: int, b: int) -> int:
+    """
+    Calculates greatest common divisor of a and b.
+
+    >>> gcd(1, 10)
+    1
+    >>> gcd(14, 48)
+    2
+    """
+    while b:
+        a, b = b, a % b
+    return a
+
+
+def solution(c_less: int = 120000) -> int:
+    """
+    Calculates all primes, rads, and then loops over a, b checking the conditions.
+
+    >>> solution(10)
+    9
+    >>> solution(100)
+    316
+    """
+    primes_bool = generate_primes(c_less)
+    primes_list = []
+    for i in range(2, len(primes_bool)):
+        if primes_bool[i]:
+            primes_list += [i]
+
+    rads = [1] * (c_less + 1)
+    for i in range(c_less + 1):
+        rads[i] = rad(i, primes_list)
+
+    sum_c = 0
+    for a in range(1, c_less):
+        rad_a = rads[a]
+        if a % 2 == 1:
+            r = range(1, min(a, c_less - a))
+        else:
+            r = range(1, min(a, c_less - a), 2)
+        for b in r:
+            c = a + b
+            if rad_a * rads[b] * rads[c] < c and gcd(rad_a, rads[b]) == 1:
+                sum_c += c
+
+    return sum_c
+
+
+if __name__ == "__main__":
+    print(f"{solution() = }")