Tag Archives: Republican vote

Democrats Voted Here

If you are wondering why Democrats held on so well in Washington while across the nation they did not do well at all, the basic answer appears to be that they voted here. Democrats in Washington, despite the dire predictions for them nationally, mailed in their ballots. A Portland pollster makes that case, as well as the one contending that Washington is getting bluer.

Some of the information is included in a story about the county certifying the Nov. 2 election.

Moore Information of Portland, Ore. sent out an analysis (posted below) suggesting that Dino Rossi, Republican challenger for the U.S. Senate here, did better among Republicans than any other Senate candidate in the country. He also won the vote of independents by big numbers. He lost, according to Moore, because incumbent U.S. Sen. Patty Murray did even better among Democrats, and there are more Democrats than there used to be and they didn’t get too depressed to vote here.

Of course, if you read our story from Nov. 1, this may not surprise you at all. The last two paragraphs said this:

Turnout was markedly higher in 1998 and 2006. Carl Olson, Kitsap County Democratic Party chairman, said his party’s get-out-the-vote effort is tracking as well as it did in 2006, when turnout was 68.2 percent.

“My personal sense tells me there may be some surprises,” he said, meaning Democrats may do better than expected. Whether the party’s tracking of those who are solid or lean Democrat means they voted Democrat again, he said, he doesn’t know.

While Democrats lost ground in Washington, what their voters did by voting was prevent a party disaster. They maintained control of both chambers in the state. Locally every Democrat incumbent had a closer race, but they all won.

My hunch is this also explains why late votes, those counted after those from election night, did not break Republican as they have in past elections. Democratic margins, in fact, grew larger.

Moore’s analysis, co-written with Hans Kaiser, also with Moore Information, follows:

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