Silver says a 2016-style polling error could flip Senate expectations
In a VICE News clip, the analyst explains how narrow Democratic leads could disappear if polls systematically overstate the party's support.
Why this story? One of VICE News's most watched videos since yesterday, with 3,584 views.
What If the Polls Are Wrong Like 2016? | Nate Silver
Small leads can add up to a misleading picture of Senate control, Nate Silver warns in VICE News's "What If the Polls Are Wrong Like 2016? | Nate Silver."
His scenario is straightforward: Democratic leads of two percentage points become ties or narrow deficits if polling errors consistently favor the party. That would change which party he considers favored to control the Senate, without making the outcome certain.
The clip pairs Silver's explanation with archival Hillary Clinton footage and a graphic showing polling averages from the 2016 presidential election. He says the electoral map resembles that earlier setup, using the comparison to illustrate a risk rather than declare that the polls are wrong again.
Where his longer conversation with Shane Smith examines redistricting, this excerpt isolates a different uncertainty: what happens if several close races are misjudged in the same direction.
Silver's conclusion remains conditional: "Democrats would have a fighting chance, but no longer are the favorites. It goes from lean D to lean R."
An American statistician and political analyst who founded FiveThirtyEight. He now publishes the Silver Bulletin newsletter, covering elections and other topics.
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Where next?
- Channel
- VICE News
- Subscribers
- 9,300,000
- Channel views, last 7 days
- 1,482,942
- Channel views, pace per day
- 209,013 (on a normal day: 261,602)
- Video published
- October 29, 2026
- Video views so far
- 3,584 (less than a day online)
The numbers
The VICE News clip drew about 3,600 views since yesterday.
💡 Test your knowledge
Who won the 2016 U.S. presidential election referenced in the clip?
Donald Trump defeated Hillary Clinton in the 2016 presidential election.


