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Data as of .

CAIQ vs XPAY: which paid, and which earned it?

CAIQ and XPAY both write options for income.

Calamos Nasdaq Autocallable Income ETF and Roundhill S&P 500 Target 20 Managed Distribution ETF.

13.7%CAIQ cash paid, 1 year
19.9%XPAY cash paid, 1 year
+16.7%CAIQ total return, 1 year
+15.7%XPAY total return, 1 year
CAIQ7 pts behind QQQ · since launch to Sep 18, 2026
QQQ+23.6%CAIQ+16.7%13.7% of it arrived as cash7 pts behind QQQTotal return, distributions reinvestedQQQ+23.6%CAIQ+16.7%13.7% cash7 pts behind QQQ
XPAY0.9 pts behind SPY · 1 year to Sep 18, 2026
SPY+16.6%XPAY+15.7%19.9% of it arrived as cash0.9 pts behind SPYTotal return, distributions reinvestedSPY+16.6%XPAY+15.7%19.9% cash0.9 pts behind SPY

What they hold in common

By the books each fund has filed, CAIQ and XPAY hold 0% of their money in the same securities at the same weight.

Only in each
Only in CAIQOnly in XPAY
Calamos Tax-Aware Collateral ETF 100.00%SPY 02/12/2027 33.47 C 13.75%
SPY 07/16/2027 36.7 C 11.79%
SPY 03/12/2027 33.67 C 11.51%
SPY 04/16/2027 33.87 C 11.49%
SPY 06/11/2027 37.11 C 10.07%
SPY 01/15/2027 33.21 C 6.96%
SPY 12/11/2026 33.1 C 6.40%
SPY 09/10/2027 37.99 C 5.57%

Weight overlap is an ETFIQ calculation: for every security both funds hold, the smaller of the two weights, summed. Above 50%, holding both is close to holding one of them twice. Holdings dated Apr 30, 2026 and Sep 18, 2026.

Performance, window by window

CAIQ and XPAY over each window. Every figure is an ETFIQ calculation with distributions reinvested. Source: ETFIQ.
WindowTotal returnCash paidAgainst the benchmark
CAIQXPAYCAIQXPAYCAIQXPAY
3 months−0.5%+2.0%4.3%5.0%+1.9 pts−0.3 pts
6 months+16.5%+17.8%9.5%11.1%−7.7 pts−0.2 pts
1 yearnot published+15.7%not published19.9%not published−0.9 pts
Since launch+16.7%+34.7%13.7%37.5%−7.0 pts−2.3 pts
Open the live comparison on ETFIQ
CAIQ and XPAY on the same fields, as of Sep 18, 2026. Source: ETFIQ.
CAIQ
Calamos Nasdaq Autocallable Income ETF
Option income on QQQ, paying monthly
XPAY
Roundhill S&P 500 Target 20 Managed Distribution ETF
Option income on SPY, paying monthly
IssuerCalamosRoundhill
Strategyoption incomeoption income
BenchmarkNasdaq-100 (QQQ)S&P 500 (SPY)
Paysmonthlymonthly
Payout rate, annualized17.9%20.8%
Expense ratio0.74%0.49%
Cash paid, 1 year13.7% (since launch on Nov 20, 2025)19.9%
Price change, 1 year+2.1%−5.8%
Total return, 1 year+16.7% (since launch on Nov 20, 2025)+15.7%
Benchmark return, 1 year+23.6%+16.6%
Ahead or behind−7.0 pts−0.9 pts
Return of capital, latest estimatenot publishednot published
Age302 days687 days
Net assets$167m$179m

CAIQ in plain words

Over the period since launch on Nov 20, 2025 to Sep 18, 2026, CAIQ paid 13.7% of its starting value in cash distributions while its price rose 2.1%. With every distribution reinvested, the fund returned +16.7%. Nasdaq-100 (QQQ) returned +23.6% over the same days, so a holder was behind by 7.0 pts. At its price on Sep 18, 2026 the latest distribution annualizes to 17.9%, paid monthly.

XPAY in plain words

Over the year to Sep 18, 2026, XPAY paid 19.9% of its starting value in cash distributions while its price fell 5.8%. With every distribution reinvested, the fund returned +15.7%. S&P 500 (SPY) returned +16.6% over the same days, so a holder was behind by 0.9 pts. At its price on Sep 18, 2026 the latest distribution annualizes to 20.8%, paid monthly.

Questions people ask

Which is cheaper, CAIQ or XPAY?
CAIQ charges 0.74% a year and XPAY charges 0.49%, so XPAY is cheaper. Fees come from each fund's prospectus.

Other comparisons

Where these figures came from

ETFIQ links to the documents behind every figure. It is not affiliated with any issuer, and a link is not an endorsement.

CAIQ against XPAY, ETFIQ, data as of Sep 18, 2026. Every figure is calculated from a named public source; the method is at etfiq.com/methodology. A comparison is not a recommendation.

Cite this page. ETFIQ, CAIQ against XPAY, data as of Sep 18, 2026. https://etfiq.com/compare/income/caiq-vs-xpay Free to use with attribution; the underlying files are at Open data.

How every figure is computed · Standards and sources