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raw/interactions_2025-12-10T13-19-21.jsonl
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{"timestamp": "2025-12-10T10:36:37.518665", "client_ip_hash": "b8bab65115f8aff527d2fab44754872402f485c0ac631a13da11baef7f3fb16b", "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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{"timestamp": "2025-12-10T10:36:42.293102", "client_ip_hash": "b8bab65115f8aff527d2fab44754872402f485c0ac631a13da11baef7f3fb16b", "method": "GET", "url": "http://40.66.33.40/api", "response_status": 404, "response_body": "{\"detail\":\"Not Found\"}", "flagged_by": "none"}
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{"timestamp": "2025-12-10T10:36:45.270657", "client_ip_hash": "b8bab65115f8aff527d2fab44754872402f485c0ac631a13da11baef7f3fb16b", "method": "GET", "url": "http://40.66.33.40/dzadza", "response_status": 404, "response_body": "{\"detail\":\"Not Found\"}", "flagged_by": "none"}
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{"timestamp": "2025-12-10T10:37:52.152757", "client_ip_hash": "b8bab65115f8aff527d2fab44754872402f485c0ac631a13da11baef7f3fb16b", "method": "GET", "url": "http://40.66.33.40/openapi.json", "response_status": 200, "response_body": "{\"openapi\":\"3.1.0\",\"info\":{\"title\":\"FastAPI\",\"version\":\"0.1.0\"},\"paths\":{\"/\":{\"get\":{\"summary\":\"Math Api Description\",\"description\":\"Advanced Math API with formula evaluation capabilities\\n\\nFeatures:\\n- Basic arithmetic operations\\n- Trigonometric functions (sin, cos, tan)\\n- Exponential and logarithmic functions\\n- Square roots and powers\\n- Custom variables support\\n- Advanced evaluation engine\\n\\nTry the /advanced-eval endpoint with:\\n{\\n \\\"formula\\\": \\\"sqrt(x + y)\\\",\\n \\\"variables\\\": \\\"{\\\"x\\\": 3, \\\"y\\\": 4}\\\"\\n}\",\"operationId\":\"math_api_description__get\",\"responses\":{\"200\":{\"description\":\"Successful 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{"timestamp": "2025-12-10T10:38:03.791034", "client_ip_hash": "dbc7e511fc18d3ba5832e1e7b9a76618e331de61867a70441ecaa6ea67b0ca99", "method": "GET", "url": "http://40.66.33.40/docs", "response_status": 200, "response_body": "\n <!DOCTYPE html>\n <html>\n <head>\n <link type=\"text/css\" rel=\"stylesheet\" href=\"https://cdn.jsdelivr.net/npm/swagger-ui-dist@5/swagger-ui.css\">\n <link rel=\"shortcut icon\" href=\"https://fastapi.tiangolo.com/img/favicon.png\">\n <title>FastAPI - Swagger UI</title>\n </head>\n <body>\n <div id=\"swagger-ui\">\n </div>\n <script src=\"https://cdn.jsdelivr.net/npm/swagger-ui-dist@5/swagger-ui-bundle.js\"></script>\n <!-- `SwaggerUIBundle` is now available on the page -->\n <script>\n const ui = SwaggerUIBundle({\n url: '/openapi.json',\n \"dom_id\": \"#swagger-ui\",\n\"layout\": \"BaseLayout\",\n\"deepLinking\": true,\n\"showExtensions\": true,\n\"showCommonExtensions\": true,\noauth2RedirectUrl: window.location.origin + '/docs/oauth2-redirect',\n presets: [\n SwaggerUIBundle.presets.apis,\n SwaggerUIBundle.SwaggerUIStandalonePreset\n ],\n })\n </script>\n </body>\n </html>\n ", "flagged_by": "none"}
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{"timestamp": "2025-12-10T11:22:42.223714", "client_ip_hash": "dad238e433d22041630c7eb8a7585f08fe74c627927655b42905769a15e5e47f", "method": "GET", "url": "http://40.66.33.40/admin/config.php", "response_status": 404, "response_body": "{\"detail\":\"Not Found\"}", "flagged_by": "none"}
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{"timestamp": "2025-12-10T11:25:28.874912", "client_ip_hash": "1ce01e391f6ba98ce5acb472a75dd24d5394225b684d4d007bd5bf98746b72af", "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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