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raw/interactions_2025-12-10T15-00-01.jsonl
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{"timestamp": "2025-12-10T14:12:39.975649", "client_ip_hash": "02e2f1393eb797f954fde586da58e8b3b44e5dbdecaba0160b1020eba89f1e91", "method": "GET", "url": "http://40.66.33.40:80/_ignition/execute-solution", "response_status": 404, "response_body": "{\"detail\":\"Not Found\"}", "flagged_by": "none"}
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{"timestamp": "2025-12-10T14:31:06.456988", "client_ip_hash": "f5d643f705a901f12f74091b10d7aee086533cfd4c4e8d0471e12519f590412d", "method": "GET", "url": "http://40.66.33.40:80/cgi-bin/luci/;stok=/locale", "response_status": 404, "response_body": "{\"detail\":\"Not Found\"}", "flagged_by": "none"}
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{"timestamp": "2025-12-10T14:35:27.540892", "client_ip_hash": "02e2f1393eb797f954fde586da58e8b3b44e5dbdecaba0160b1020eba89f1e91", "method": "GET", "url": "http://40.66.33.40:80/", "response_status": 200, "response_body": "{\"description\":\"Advanced Math Evaluation API\",\"endpoints\":{\"/advanced-eval\":{\"method\":\"POST\",\"examples\":{\"basic_arithmetic\":{\"formula\":\"(x + y) * z\",\"variables\":{\"x\":5,\"y\":3,\"z\":2},\"result\":16},\"trigonometry\":{\"formula\":\"sin(radians(angle))\",\"variables\":{\"angle\":30},\"result\":0.5},\"exponential_growth\":{\"formula\":\"principal * exp(rate * time)\",\"variables\":{\"principal\":1000,\"rate\":0.05,\"time\":10},\"result\":1648.72},\"distance_calculation\":{\"formula\":\"sqrt(x**2 + y**2)\",\"variables\":{\"x\":3,\"y\":4},\"result\":5},\"loan_payment\":{\"formula\":\"(principal * rate * (1+rate)**term) / ((1+rate)**term - 1)\",\"variables\":{\"principal\":200000,\"rate\":0.004167,\"term\":360},\"result\":1028.37},\"statistical\":{\"formula\":\"(max(values) - min(values)) / mean(values)\",\"variables\":{\"values\":[15,20,35,40,50]},\"result\":0.714},\"scientific\":{\"formula\":\"log10(signal/noise)\",\"variables\":{\"signal\":1000,\"noise\":2},\"result\":2.699}}}},\"supported_functions\":[\"sqrt()\",\"sin()\",\"cos()\",\"tan()\",\"exp()\",\"log()\",\"log10()\",\"pow()\",\"abs()\",\"round()\",\"min()\",\"max()\",\"pi (constant)\",\"e (constant)\"]}", "flagged_by": "none"}
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{"timestamp": "2025-12-10T14:53:42.907199", "client_ip_hash": "71265ee6edfd1eba8bc87cda0227467c2aee69eb5d6d4934e2ab8bea81a9024c", "method": "GET", "url": "http://40.66.33.40/", "response_status": 200, "response_body": "{\"description\":\"Advanced Math Evaluation API\",\"endpoints\":{\"/advanced-eval\":{\"method\":\"POST\",\"examples\":{\"basic_arithmetic\":{\"formula\":\"(x + y) * z\",\"variables\":{\"x\":5,\"y\":3,\"z\":2},\"result\":16},\"trigonometry\":{\"formula\":\"sin(radians(angle))\",\"variables\":{\"angle\":30},\"result\":0.5},\"exponential_growth\":{\"formula\":\"principal * exp(rate * time)\",\"variables\":{\"principal\":1000,\"rate\":0.05,\"time\":10},\"result\":1648.72},\"distance_calculation\":{\"formula\":\"sqrt(x**2 + y**2)\",\"variables\":{\"x\":3,\"y\":4},\"result\":5},\"loan_payment\":{\"formula\":\"(principal * rate * (1+rate)**term) / ((1+rate)**term - 1)\",\"variables\":{\"principal\":200000,\"rate\":0.004167,\"term\":360},\"result\":1028.37},\"statistical\":{\"formula\":\"(max(values) - min(values)) / mean(values)\",\"variables\":{\"values\":[15,20,35,40,50]},\"result\":0.714},\"scientific\":{\"formula\":\"log10(signal/noise)\",\"variables\":{\"signal\":1000,\"noise\":2},\"result\":2.699}}}},\"supported_functions\":[\"sqrt()\",\"sin()\",\"cos()\",\"tan()\",\"exp()\",\"log()\",\"log10()\",\"pow()\",\"abs()\",\"round()\",\"min()\",\"max()\",\"pi (constant)\",\"e (constant)\"]}", "flagged_by": "none"}
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