Close races
All in all there are 45 safe seats for the republicans and 46 for the democrats.
State | Margin | SD | % Dem win | % GOP win | Dem senators if dem win | GOP senators if GOP win |
Colorado | Bennet (D) 7.4% | -1.85 | 96.78% | 3.22% | 46 | 55 |
Wisconsin | Feingold (D) 2.7% | -0.68 | 75.17% | 24.83% | 47 | 54 |
Pennsylvania | McGinty (D) 2.0% | -0.5 | 69.15% | 30.85% | 48 | 53 |
Nevada | Masto (D) 1.8% | -0.45 | 67.36% | 32.64% | 49 | 52 |
Indiana | Young (R) 0.7% | 0.18 | 42.86% | 57.14% | 50 | 51 |
Missouri | Blunt (R) 1.3% | 0.33 | 37.45% | 62.55% | 51 | 50 |
New Hampshire | Ayotte (R) 1.5% | 0.38 | 35.20% | 64.80% | 52 | 49 |
North Carolina | Burr (R) 2.0% | 0.50 | 30.86% | 69.14% | 53 | 48 |
Florida | Rubio (R) 3.2% | 0.8 | 21.19% | 78.81% | 54 | 47 |
Whereas the presidency favors Clinton, the Senate favors the GOP. As it stands, there is about a 57.14% chance that they will control the senate, and a 37.45% chance that the democrats will. This means that there is about a 5.41% chance of there being a tie. The single most likely outcome has the GOP winning 51-49. Of course, this method is very simplistic. In practice, if each trial were independent of the others, the chance would go up for the GOP dramatically.
The original version did try a methodology that treated the four races most likely to influence the outcome as separate from one another, but all in all, I figured that due to shifts in data and due to there only being one toss up, it was a good idea to toss out this particular model. The only true (<1%) toss up is Indiana. As such, I'm going to just rely on my original model in determining the outcome, expecting the democrats to take 4 and the republicans to take 4. This means the likely outcome for the senate is either a tie or a republican win, but the democrats can prevail if they move into republican territory in Missouri or New Hampshire.
All in all, it should be noted that this is a very competitive race. There is a chance for each side to take the senate, and there is a pretty decent chance of a tie. Much like the presidency, while the odds favor one side over the other, the margins ensure that there remains a chance that anything can happen.
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