KalshiPoliticsTrading

Will the margin of victory for Roger Marshall in the 2026 U.S. Senate election in Kansas be between 2% and 4%?: Roger Marshall, 2-4%

Yes price
11¢
checked
24h volume
$238
contracts, $1 each at most
Ends
Nov 3, 2027
Recorded changes
0
tracked since Oct 31

Yes price and rules edits

Price history from Kalshi's public API. Each numbered marker is an edit; point at it to read it.
Yes price

Resolution

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Closes Nov 3, 2027
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Rules history

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  1. 1
    Version 1, currentsince I first saw it,
    Read the current rules
    Title
    Will the margin of victory for Roger Marshall in the 2026 U.S. Senate election in Kansas be between 2% and 4%?
    Outcome
    Roger Marshall, 2-4%
    Rules

    If the margin of victory for Roger Marshall in the 2026 U.S. Senate election in Kansas is within 2% to 4%, then the market resolves to Yes.

    More rules

    The margin of victory is the vote share received by Roger Marshall minus the vote share received by the candidate that finishes immediately behind Roger Marshall if Roger Marshall wins, or the candidate that finishes first if Roger Marshall loses. If Roger Marshall wins, the margin will be positive; if Roger Marshall loses, the margin will be negative; if Roger Marshall ties for first place, the margin shall be 0.

    Each margin range is inclusive of its lower bound and exclusive of its upper bound, and no rounding shall be applied. For example, for consecutive ranges of 5-6% and 6-7%, a margin of 5.99999% resolves within the 5-6% range, while a margin of exactly 6% resolves within the 6-7% range. If Roger Marshall runs under multiple parties or is listed multiple times, votes attributable to the same underlying candidate will be summed.

    Close time
    Nov 3, 2027, 14:00 UTC
    Expiration
    Nov 3, 2027, 14:00 UTC
    Early close

    This market will close and expire early if certified election results are published.

  2. 1
    First recordedOct 31, 2026, 09:22 UTC

    Saved in my first snapshot of every open market. Neither venue keeps older versions, so nothing before this exists.

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