KalshiEconomyTrading

Will the S&P/TSX Composite Index be at least 38,000 in 2026?: At least 38,000

Yes price
—
read on the next check
24h volume
—
contracts, $1 each at most
Ends
Jan 1, 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

Trading
Closes Jan 1, 2027
Closed
Kalshi determines the result
Determined
Settles after a short timer
Settled
Paid out

Checking the live resolution stage with Kalshi…

Rules history

removedadded
  1. 1
    Version 1, currentsince I first saw it,
    Read the current rules
    Title
    Will the S&P/TSX Composite Index be at least 38,000 in 2026?
    Outcome
    At least 38,000
    Rules

    If the value of S&P/TSX Composite Index (TSX) is at least 38,000 from Jul 9, 2026 to Dec 31, 2026, then the market resolves to Yes.

    More rules

    The market resolves based on the value of the S&P/TSX Composite Index as reported by the Trading View, using the index's natively published level in its own currency and units; no currency conversion is applied. It is sufficient for the index to reach or exceed 38,000 at any single point from Jul 9, 2026 to Dec 31, 2026 for the market to resolve to Yes — the level does not need to be sustained. If the index does not reach 38,000 at any point from Jul 9, 2026 to Dec 31, 2026, the market resolves to No. Revisions to the underlying made after expiration will not be accounted for in determining the Expiration Value.

    If no data is available from Jul 9, 2026 to Dec 31, 2026 by the Expiration Date, all strikes other than "No data" or "None" resolve to No. The index level is evaluated to two decimal places unless otherwise specified.

    Close time
    Jan 1, 2027, 15:00 UTC
    Expiration
    Jan 8, 2027, 15:00 UTC
    Early close

    allowed

  2. 1
    First recordedOct 31, 2026, 09:23 UTC

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

Clarifications posted elsewhere

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