Anthony M. Bertram
A murder-mystery comedy miniseries set at a high school reunion afterparty. Each of the eight episodes feature a retelling of the same night told through a different character’s perspective, each with its own unique visual format and film genre to match the teller’s personality.
A detail of random people are told that they are a part of a live testing for data on their reactions in the woods without any technology at their disposal . . . when in reality they are the stars of a bored and twisted family who have gathered together for the holidays to watch them all die.
The year is 1942, and Archie Glass Is trying to get into Hollywood. His chance comes as he is offered a job: Find a young white movie star before the press reports that she is missing and he will have a shot at his Hollywood dream. Thus begins a journey into a Los Angeles you have never seen before, the actors who play the maids, the busboys, the background actors in jungle films, all spring into the foreground in this dramatic noir about a man willing to do anything to make his dream come true. Archie searches the back alley of Hollywood and discovers more lies than truth. Ultimately he finds the woman he is looking for and the dark reality of being a black man in tinsel town.
A struggling chef living in a trendy New York borough, Jessica took over a small restaurant where she used to work as a waitress, but it’s growing tough to make ends meet. Prince Jack, who’s in the city for his family’s annual Christmas charity dinner, finds himself in need of a last-minute chef for the royal event when he meets Jessica. As their relationship evolves and a romance blooms, so do the obstacles. But as the event arrives, she decides to go through with the dinner, and may just get the best Christmas present of all… love.
In the international world of gun running... loyalty, honor and discretion are valuable commodities, but nothing is more priceless than the bond of family. Power begets enemies and a loved ones betrayal cuts like a knife. Sides will be chosen, wars will be fought. In the end, there can only be one King.
