The Declaration Heard Around Two Courts
In a remarkable turn of events, television personality Rovier Carrington has submitted a second sworn declaration in the ongoing case against systemic media corruption in Antigua’s High Court of Justice. Carrington's incendiary statement, which has been verified by SwissX Legal, may help crown this suit as one of the most significant in modern entertainment history.
Watch Rovier Carrington Declaration #2
Daniel Jackson Joins as Supporting Witness
Formerly known as “John Doe,” Daniel Jackson has now surfaced as a corroborating witness, further complicating the landscape of allegations. His detailed sworn declaration is officially documented.
Alleged Pattern of Exploitation
Carrington and Jackson allege a disturbing pattern of manipulation and retaliation that has persisted across media networks. The testimony has spurred a criminal-referral review, though the allegations await subsequent judicial findings.
From $10 Billion Default to $1 Trillion Claim
What started as a provisional default judgment has escalated to an extraordinary trillion-dollar claim involving significant financial institutions, hinting at a pervasive global monopoly in law and media.
Corporate Irony and Media Consolidation
The case has shed light on the irony of media conglomerates publicly supporting the Me Too movement while simultaneously profiting from alleged exploitative practices. This paradox continues to spur public outrage.
Law Enforcement and Amicus Oversight
Officials from the Royal Police Force of Antigua & Barbuda and the Metropolitan Police Service in London are collaborating to authenticate the findings and maintain procedural integrity. The Attorney General has been appointed as amicus curiae.
Upcoming Hearings
- October 10, 2025 – Supreme Court of Antigua & Barbuda
- November 2025 – King’s Bench Division (London)
SwissX Legal Verification
SwissX Legal has confirmed the authenticity of the materials referenced in the case, bringing further scrutiny to the escalating allegations and the influential figures involved.
