The Chicago Transit Authority reported a loss of power at the Clark/Lake station.
- A power outage halted Loop 'L' trains on the Brown and Purple lines downtown late Tuesday afternoon, and a Brown Line train had to be evacuated.A Brown Line was seen halted over the Chicago River bridge at Wells Street. The Fire Department said it was evacuating the train.
Evacuations began at 5:53 p.m. CBS 2's Sabrina Franza reported firefighters were directing passengers down a ladder and along a catwalk one by one.CFD evacuating brown line train wells and wacker. Cta lose power connection train cannot move snd brown line blocked.
Brasil Últimas Notícias, Brasil Manchetes
Similar News:Você também pode ler notícias semelhantes a esta que coletamos de outras fontes de notícias.
CTA lines halted after tracks lose power near Merchandise MartONGOING SITUATION: A CTA Brown Line train was evacuated on Tuesday after tracks loss power near Merchandise Mart.
Consulte Mais informação »
CTA Train Service in Chicago's River North Disrupted Due to Power LossCommuters trying to get out of downtown Chicago could potentially see some serious delays on Tuesday evening, as a power failure is impacting train service in the Loop.
Consulte Mais informação »
Loop CTA stabbing: New details revealed after ex-boyfriend allegedly kills woman boarding trainAlejandro Arellano fled on a train but investigators were able to use CTA and police surveillance cameras to track his movements.
Consulte Mais informação »
Rate of Loss Characterization That Resolves the Dilemma of the Wall Pursuit Game SolutionThe scope of this article is the well-known wall pursuit game, which has been used in the literature to illustrate the existence of a singular surface (dispersal line) and the associated game dilemma. We derive an analytical expression for the value function of the game, which is the viscosity solution of the Hamilton–Jacobi–Isaacs equation. Then, we introduce a hold time analysis and the rate of change for the loss of time to capture along the dispersal line, and show that the rate has a well-defined saddle point along the dispersal line, which can be used to resolve the dilemma. Moreover, we prove that the saddle point of the rate characterizes optimal game actions not only on the dispersal line, but also for all other states of the game. Finally, we analyze the same game in a version with a nonzero hold time and show that in that case, the actions from the dispersal line have to be applied both on the dispersal line and in a narrow band around it. To illustrate that, we use an example to compute the band around the line.
Consulte Mais informação »