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GHSA-RR3P-5FCF-V5M3

Vulnerability from github – Published: 2023-06-14 15:30 – Updated: 2024-01-30 23:13
VLAI
Summary
SSL/TLS certificate validation disabled by default in Jenkins Checkmarx Plugin
Details

Jenkins Checkmarx Plugin 2022.4.3 and earlier disables SSL/TLS validation for connections to the Checkmarx server by default.

Show details on source website

{
  "affected": [
    {
      "database_specific": {
        "last_known_affected_version_range": "\u003c= 2022.4.3"
      },
      "package": {
        "ecosystem": "Maven",
        "name": "com.checkmarx.jenkins:checkmarx"
      },
      "ranges": [
        {
          "events": [
            {
              "introduced": "0"
            },
            {
              "fixed": "2023.2.6"
            }
          ],
          "type": "ECOSYSTEM"
        }
      ]
    }
  ],
  "aliases": [
    "CVE-2023-35142"
  ],
  "database_specific": {
    "cwe_ids": [
      "CWE-295"
    ],
    "github_reviewed": true,
    "github_reviewed_at": "2024-01-30T23:13:05Z",
    "nvd_published_at": "2023-06-14T13:15:11Z",
    "severity": "HIGH"
  },
  "details": "Jenkins Checkmarx Plugin 2022.4.3 and earlier disables SSL/TLS validation for connections to the Checkmarx server by default.",
  "id": "GHSA-rr3p-5fcf-v5m3",
  "modified": "2024-01-30T23:13:05Z",
  "published": "2023-06-14T15:30:37Z",
  "references": [
    {
      "type": "ADVISORY",
      "url": "https://nvd.nist.gov/vuln/detail/CVE-2023-35142"
    },
    {
      "type": "WEB",
      "url": "https://www.jenkins.io/security/advisory/2023-06-14/#SECURITY-2870"
    },
    {
      "type": "WEB",
      "url": "http://www.openwall.com/lists/oss-security/2023/06/14/5"
    }
  ],
  "schema_version": "1.4.0",
  "severity": [
    {
      "score": "CVSS:3.1/AV:N/AC:H/PR:N/UI:N/S:U/C:H/I:H/A:H",
      "type": "CVSS_V3"
    }
  ],
  "summary": "SSL/TLS certificate validation disabled by default in Jenkins Checkmarx Plugin"
}



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Forecast uses a logistic model when the trend is rising, or an exponential decay model when the trend is falling. Fitted via linearized least squares.

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