Apr 19 2014
Idaho these days may be more likely to have a truly competitive contest for its Supreme Court than for its major partisan offices – a complete reversal from a generation ago.
It had a competitive race in 2008 won by Joel Horton, and in 2010 won by Roger Burdick. The challenger in both of those, John Bradbury, now is in a competitive 2nd district judgeship race. The 2008 Horton race, which he won by a sliver – 50.1% – was the closest Idaho Supreme Court race since at least the 1940s.
Horton is up for re-election this year, and this time the challenger is a well-known and long-time Boise attorney, Breck Seiniger. Mostly, these Supreme Court races have been calm and magisterial, even when they’ve sometimes featured energetic personalities. But this one has become a knock-down, and even drawn other candidates into the fray.
Seiniger has unleashed several blasts in the direction of the court, but this one (posted on his campaign web site) aimed directly at Horton got the most response: “Since Justice Horton has chosen to make impartiality an issue in this race, let me share with you Greg Obendorf’s story. In 2008, Idaho Supreme Court Justice Joel Horton was in another very tight race for re-election. . . . During this time, the Idaho Supreme Court deliberated on an appeal filed by J.R. Simplot, Co. to overturn a Canyon County jury’s $2,435,906 verdict in favor of a group of Idaho farmers, including Mr. Obendorf, and against Simplot.
“While the Obendorf case was under deliberation Justice Horton appointed one of Simplot’s in-house attorneys as his political treasurer. After doing so, not only did Justice Horton fully participate in the Idaho Supreme Court deliberations on this case, he wrote the opinion which resulted in all of the damages awarded by the jury were taken away, and the case being sent back for re-trial. Justice Horton’s opinion in favor of Simplot was issued on May 1, 2008 and Justice Horton was re-elected on May 20, 2008.” (He placed his supporting information online at www.seinigerforisc.com/simplot). Continue Reading »Share on Facebook