IMRA vs. WEEL
IMRA (Bitwise MARA Option Income Strategy ETF) and WEEL (Peerless Option Income Wheel ETF) are both Derivative Income funds. Both are actively managed. Over the past year, IMRA returned -32.66% vs 20.16% for WEEL. A 0.51 correlation means they provide meaningful diversification when combined. IMRA charges 0.98%/yr vs 0.99%/yr for WEEL.
Performance
IMRA vs. WEEL - Performance Comparison
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Returns By Period
In the year-to-date period, IMRA achieves a 30.26% return, which is significantly higher than WEEL's 5.22% return.
IMRA
- 1D
- -0.83%
- 1M
- 9.36%
- YTD
- 30.26%
- 6M
- 0.68%
- 1Y
- -32.66%
- 3Y*
- —
- 5Y*
- —
- 10Y*
- —
WEEL
- 1D
- -0.40%
- 1M
- 0.96%
- YTD
- 5.22%
- 6M
- 5.75%
- 1Y
- 20.16%
- 3Y*
- —
- 5Y*
- —
- 10Y*
- —
IMRA vs. WEEL - Yearly Performance Comparison
| 2026 (YTD) | 2025 | |
|---|---|---|
IMRA Bitwise MARA Option Income Strategy ETF | 30.26% | -33.37% |
WEEL Peerless Option Income Wheel ETF | 5.22% | 24.21% |
Correlation
The correlation between IMRA and WEEL is 0.47, which is low. Their price movements are largely independent, making them effective diversification partners.
| Correlation | |
|---|---|
Correlation (1Y) Calculated over the trailing 1-year period | 0.47 |
Correlation (All Time) Calculated using the full available price history since Apr 4, 2025 | 0.51 |
The correlation between IMRA and WEEL has been stable across timeframes, ranging from 0.47 to 0.51 - a consistent structural relationship.
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Return for Risk
IMRA vs. WEEL — Risk / Return Rank
IMRA
WEEL
IMRA vs. WEEL - Risk-Adjusted Trends Comparison
This table presents a comparison of risk-adjusted performance metrics for Bitwise MARA Option Income Strategy ETF (IMRA) and Peerless Option Income Wheel ETF (WEEL). Risk-adjusted metrics are performance indicators that assess an investment's returns in relation to its risk, enabling a more accurate comparison of different investment options.
| IMRA | WEEL | Difference | |
|---|---|---|---|
| Sharpe ratioReturn per unit of total volatility | -3.09 | ||
| Sortino ratioReturn per unit of downside risk | -4.44 | ||
| Omega ratioGain probability vs. loss probability | 0.94 | 1.52 | -0.58 |
| Calmar ratioReturn relative to maximum drawdown | -0.53 | 4.40 | -4.93 |
| Martin ratioReturn relative to average drawdown | -0.86 | 21.37 | -22.24 |
Data is calculated on a 1-year rolling basis and updated daily. The trend shows the change in the indicator over the past month. | |||
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Sharpe Ratios by Period
| IMRA | WEEL | Difference | |
|---|---|---|---|
Sharpe Ratio (1Y)Calculated over the trailing 1-year period | -0.55 | 2.54 | -3.09 |
Sharpe Ratio (All Time)Calculated using the full available price history | -0.19 | 1.01 | -1.20 |
Drawdowns
IMRA vs. WEEL - Drawdown Comparison
The maximum IMRA drawdown since its inception was -61.55%, which is greater than WEEL's maximum drawdown of -17.45%. Use the drawdown chart below to compare losses from any high point for IMRA and WEEL.
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Drawdown Indicators
| IMRA | WEEL | Difference | |
|---|---|---|---|
Max DrawdownLargest peak-to-trough decline | -61.55% | -17.45% | -44.10% |
Max Drawdown (1Y)Largest decline over 1 year | -61.55% | -4.60% | -56.95% |
Current DrawdownCurrent decline from peak | -40.71% | -0.40% | -40.31% |
Average DrawdownAverage peak-to-trough decline | -28.21% | -1.45% | -26.76% |
Ulcer IndexDepth and duration of drawdowns from previous peaks | 37.93% | 0.95% | +36.98% |
Volatility
IMRA vs. WEEL - Volatility Comparison
Bitwise MARA Option Income Strategy ETF (IMRA) has a higher volatility of 9.53% compared to Peerless Option Income Wheel ETF (WEEL) at 1.85%. This indicates that IMRA's price experiences larger fluctuations and is considered to be riskier than WEEL based on this measure. The chart below showcases a comparison of their rolling one-month volatility.
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Volatility by Period
| IMRA | WEEL | Difference | |
|---|---|---|---|
Volatility (1M)Calculated over the trailing 1-month period | 9.53% | 1.85% | +7.68% |
Volatility (6M)Calculated over the trailing 6-month period | 43.61% | 5.83% | +37.78% |
Volatility (1Y)Calculated over the trailing 1-year period | 59.89% | 8.01% | +51.88% |
Volatility (5Y)Calculated over the trailing 5-year period, annualized | 61.39% | 12.84% | +48.55% |
Volatility (10Y)Calculated over the trailing 10-year period, annualized | 61.39% | 12.84% | +48.55% |
IMRA vs. WEEL - Expense Ratio Comparison
IMRA has a 0.98% expense ratio, which is lower than WEEL's 0.99% expense ratio.
Dividends
IMRA vs. WEEL - Dividend Comparison
IMRA's dividend yield for the trailing twelve months is around 108.66%, more than WEEL's 12.46% yield.
| Position | TTM | 2025 | 2024 |
|---|---|---|---|
IMRA Bitwise MARA Option Income Strategy ETF | 108.66% | 188.74% | 0.00% |
WEEL Peerless Option Income Wheel ETF | 12.46% | 12.72% | 6.88% |
Frequently Asked Questions
IMRA and WEEL have a correlation of 0.47, meaning they provide meaningful diversification benefit when combined. Depending on your allocation goals, holding both could reduce overall portfolio risk.
IMRA has higher volatility (9.53%) compared to WEEL (1.85%). In terms of maximum drawdown, IMRA dropped -61.55% vs WEEL's -17.45%.
On 1-year performance, WEEL leads with 20.16% vs -32.66% for IMRA. On fees, IMRA is cheaper at 0.98% per year. On volatility, WEEL has been the lower-risk option at 1.85%. The better choice depends on whether you care most about return, fees, risk, or income.
Over the 1-year period, WEEL has performed better with a 20.16% return vs -32.66%. Past performance does not guarantee future results, so compare this with risk, fees, and fund exposure.
IMRA is cheaper with a 0.98% expense ratio, compared with 0.99% for WEEL.
IMRA has the higher dividend yield at 108.66%, compared with 12.46% for WEEL.
They also come from different issuers: Bitwise and Peerless ETFs. Their fees differ too: 0.98% for IMRA and 0.99% for WEEL.
WEEL currently has the higher Sharpe Ratio (2.54 vs -0.55), meaning it's delivered slightly more return per unit of risk over the trailing 12 months. However, this ranking shifts over time - use the Risk/Return Score above for a more comprehensive view that combines Sharpe, Sortino, and other measures used by quantitative funds.
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