Yooshiii commited on
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e4eb235
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1 Parent(s): 6c51155

Update merge_server.py

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  1. merge_server.py +9 -0
merge_server.py CHANGED
@@ -261,6 +261,15 @@ def predict():
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  "improvements": ["Ensure your loop stops at the square root of n.", "Handle edge cases for 1, 2, and 3 explicitly."],
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  "optimized_code": "import math\ndef [FUNC_NAME]([ARGS]):\n if [FIRST_ARG] <= 1: return False\n if [FIRST_ARG] in (2, 3): return True\n if [FIRST_ARG] % 2 == 0 or [FIRST_ARG] % 3 == 0: return False\n for i in range(5, int(math.sqrt([FIRST_ARG])) + 1, 6):\n if [FIRST_ARG] % i == 0 or [FIRST_ARG] % (i + 2) == 0: return False\n return True"
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  },
 
 
 
 
 
 
 
 
 
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  "GCD (Euclidean)": {
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  "space": "O(1)",
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  "explanation": "✅ PERFECT: Euclidean algorithm is the most efficient way to find GCD.",
 
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  "improvements": ["Ensure your loop stops at the square root of n.", "Handle edge cases for 1, 2, and 3 explicitly."],
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  "optimized_code": "import math\ndef [FUNC_NAME]([ARGS]):\n if [FIRST_ARG] <= 1: return False\n if [FIRST_ARG] in (2, 3): return True\n if [FIRST_ARG] % 2 == 0 or [FIRST_ARG] % 3 == 0: return False\n for i in range(5, int(math.sqrt([FIRST_ARG])) + 1, 6):\n if [FIRST_ARG] % i == 0 or [FIRST_ARG] % (i + 2) == 0: return False\n return True"
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  },
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+ "Constant-Time": {
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+ "space": "O(1)",
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+ "explanation": "✅ EFFICIENT: No custom loops or recursive calls were detected. The algorithm executes sequentially, indicating O(1) constant structural time.",
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+ "improvements": [
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+ "Structurally, this code is highly efficient.",
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+ "⚠️ NOTE: Built-in Python functions like `sum()`, `max()`, `zip()`, or list slicing secretly run in O(n) linear time in C under the hood, even without explicit `for` loops!"
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+ ],
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+ "optimized_code": "# 💡 ALGORITHM TIP:\n# Your code executes sequentially without custom loops.\n# If you are processing massive datasets, ensure you aren't relying \n# too heavily on hidden O(n) operations (like 'in' on a list)."
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+ },
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  "GCD (Euclidean)": {
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  "space": "O(1)",
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  "explanation": "✅ PERFECT: Euclidean algorithm is the most efficient way to find GCD.",