Key Takeaways
- What it is: The relationship between current market capitalization and realized capitalization.
- How it is built: Market value uses current price and supply; realized value applies last-movement prices to current ledger units under provider methodology.
- Core expression: MVRV = market capitalization ÷ realized capitalization.
- Best use: A higher ratio indicates greater aggregate unrealized profit relative to estimated cost basis; a lower ratio indicates compressed or negative aggregate profitability.
- Main limitation: Historical thresholds drift, realized cap is model-dependent, market cap can be distorted by illiquid supply, and MVRV is not a timing signal by itself.
- Practical rule: Check whether the realized-cap denominator's known modeling assumptions still hold before treating a historical MVRV threshold as still meaningful.
Who This Guide Is For
MVRV is the most widely reproduced on-chain valuation ratio and also one of the most widely misused, because its long-run drift is routinely mistaken for signal. Read this page if you have seen an MVRV chart with historical top and bottom lines drawn on it and want to know how much weight those lines deserve.
The formula section shows why MVRV and NUPL are the same information, which matters if you have been counting them as two confirmations. The pitfalls section covers the lost-coin drift that makes cross-cycle threshold comparison unsound.
Educational content. Not individualized financial advice, and no threshold on this page should be treated as a trading rule.
What Does MVRV Ratio Measure?
MVRV is the ratio of what the supply is worth now to what it cost. It divides market capitalization by realized capitalization, producing a multiple: at MVRV 2.5, the market values the supply at two and a half times its aggregate acquisition price.
The interpretive appeal is that it looks like a valuation multiple with a natural fair-value anchor at 1.0, where market value equals aggregate cost basis. That anchor is real arithmetic. What is not real is the idea that MVRV has a stable equilibrium it returns to, because the denominator is not a stable measure of intrinsic value. It is a historical average purchase price that drifts as the coin base ages.
Plain-language definition
MVRV is today's total market value divided by the total price everyone paid.
Technical definition
MVRV is market capitalization ÷ realized capitalization, where market capitalization is circulating supply times current price and realized capitalization is the sum over unspent outputs of units × price at creation. MVRV is dimensionless, strictly positive, and unbounded above.
How Is MVRV Ratio Constructed?
MVRV shares its entire input set with NUPL and differs only in the final operation, so the construction concerns are identical and worth stating in their own terms here.
- Realized capitalization is built by walking the unspent output set and pricing every output at its creating block.
- Market capitalization is circulating supply times the current price.
- Divide. No filtering, no windowing, no aggregation interval.
The denominator is a moving target by design
Realized capitalization rises whenever coins move at a price above their previous cost basis, so a sustained bull market mechanically inflates the denominator and pulls MVRV back toward one even if price keeps rising. That mean-reverting behavior is often described as the metric working. It is better described as the denominator catching up.
The corollary is that MVRV compresses over time as the supply's average cost basis rises toward contemporary prices. An MVRV of 4 in an era when most supply was acquired below $1,000 is a different market condition from an MVRV of 4 today, even though the number is identical. Any chart drawing a single horizontal threshold across a decade of this series is asserting a stability the construction does not support.
Formula and Measurement Logic
MVRV = market capitalization ÷ realized capitalization
MVRV and NUPL are algebraic restatements of one another. Since NUPL is (MV − RV) ÷ MV, dividing through by MV gives NUPL = 1 − (RV ÷ MV) = 1 − (1 ÷ MVRV). Equivalently, MVRV = 1 ÷ (1 − NUPL).
The practical consequence is direct: an MVRV reading and a NUPL reading are one observation presented twice. Citing both as corroborating evidence is a methodological error, not a robustness check. Choose the shape that suits the argument, a multiple or a percentage, and use one.
| MVRV | Equivalent NUPL | Plain reading |
|---|---|---|
| 0.8 | −0.25 | Market value below aggregate cost basis |
| 1.0 | 0.00 | Market value equals aggregate cost basis |
| 2.0 | 0.50 | Half of market value is unrealized gain |
| 3.0 | 0.67 | Two thirds unrealized |
| 4.0 | 0.75 | Three quarters unrealized |
How Should MVRV Ratio Be Interpreted?
MVRV below 1.0 is the one reading with a mechanical meaning: the market is pricing the supply below what holders collectively paid. It is not a prediction, but it is an arithmetic statement rather than a fitted one.
Everything above 1.0 requires a comparison, and the comparison is where the difficulty is. Historical bands are drawn from a small number of past cycles, in a market whose structure changed substantially between them, and against a denominator that drifts upward. Three or four observations of a peak level are not a distribution.
What can be read defensibly
- Direction of the denominator. Whether realized capitalization is rising, flat, or falling tells you whether coins are moving at above or below their prior basis, independent of price.
- Rate of change. MVRV rising because price rose is different from MVRV rising because realized capitalization fell, and the two are distinguishable by plotting the components.
- Cohort MVRV. The short-term holder variant compares price against the cost basis of recently acquired coins, which is a live, non-drifting benchmark and considerably more useful than the aggregate.
The MVRV Z-score, which standardizes the numerator and denominator difference by the standard deviation of market capitalization, is a common attempt to correct for scale. It fixes the units problem but not the drift problem, because the denominator's composition still changes.
Step-by-Step Workflow
- Plot market capitalization and realized capitalization as separate lines before looking at the ratio.
- Identify whether the current MVRV move originates in the numerator or the denominator.
- Do not carry a threshold from an earlier cycle without stating that the denominator's composition has changed.
- Confirm the circulating-supply definition and whether realized capitalization is entity-adjusted.
- Compute the short-term holder variant, which uses a live cost basis rather than a decade-old one.
- Do not cite MVRV and NUPL as separate confirmations.
- If using a Z-score, state the standardization window, since the result is highly sensitive to it.
Worked Hypothetical Scenario
Take a supply of 19,000,000 coins. Realized capitalization is $450 billion, meaning the average coin's last-moved price was about $23,700.
At a price of $60,000, market capitalization is $1.14 trillion and MVRV is 1,140 ÷ 450 = 2.53.
Now suppose price stays at exactly $60,000 for a year, during which 15 percent of supply changes hands at that price. Those coins previously carried an average basis of $23,700 and now carry $60,000. Realized capitalization rises by 2,850,000 × ($60,000 − $23,700) = about $103 billion, reaching roughly $553 billion.
MVRV is now 1,140 ÷ 553 = 2.06.
MVRV fell 19 percent with price completely flat. No valuation changed. The denominator simply absorbed a year of turnover. Anyone reading that decline as the market becoming cheaper, or as mean reversion toward fair value, has misread a bookkeeping effect as a market signal. This is the mechanism that makes fixed historical MVRV thresholds unreliable across time.
What Can Make the Interpretation Wrong?
- Fixed historical thresholds. The denominator's composition changes continuously, so a level that marked an extreme in a prior cycle is not measuring the same thing today.
- Double-counting with NUPL. They are algebraically identical. Two charts, one observation.
- Reading denominator drift as valuation change. As the worked example shows, MVRV moves substantially with price completely flat.
- Lost coins depress realized capitalization permanently, biasing MVRV upward relative to a market where every coin's basis were current.
- Internal transfers inflate the denominator. Unadjusted realized capitalization treats an exchange's internal movement as a repricing event.
- Small sample. The historical bands rest on a handful of cycle observations, which is not enough to characterize a distribution.
- Not independent of price. Price drives the numerator directly, so MVRV cannot corroborate a price-based view.
Cross-Network and Provider Comparison
MVRV inherits the realized-capitalization requirement, so it is a direct computation on UTXO chains and a reconstruction on account-based ones. The reconstruction problem is more consequential for MVRV than for flow metrics because realized capitalization covers the entire supply, so convention-driven errors accumulate rather than cancel.
Comparing MVRV across two assets is harder than it appears even when both are UTXO-based. The ratio depends on how long the supply has been accumulating and at what prices, so a young asset whose supply was mostly acquired recently will sit near 1.0 for structural reasons that have nothing to do with valuation. MVRV is a within-asset, across-time comparison tool, and using it as a cross-asset screen mostly ranks assets by age.
Assets with substantial issuance need a stated rule for the cost basis of newly minted units, since minting at the current price pulls realized capitalization toward market capitalization and compresses MVRV.
Advanced Analytical Methods
Short-term holder MVRV
Restricting realized capitalization to coins acquired within a recent window, conventionally under 155 days, produces a ratio of price to recent-buyer cost basis. Because that basis tracks contemporary prices, it does not suffer the aggregate metric's long-run drift, which makes it the more defensible variant for comparing conditions across years.
MVRV Z-score
Standardizing the gap between market and realized capitalization by the standard deviation of market capitalization puts the series in units of volatility. It addresses scale but not composition drift, and it introduces a new sensitivity: the standardization window, which is an analyst choice that materially changes the output and is often left unstated.
Component decomposition
Charting the two capitalizations separately, plus the daily change in realized capitalization, recovers the information the ratio compresses away. The realized capitalization slope is the closest thing this family has to a price-independent observation.
Entity-adjusted realized capitalization
Removing internal cluster-to-cluster transfers prevents exchange plumbing from repricing supply. It depends on label accuracy and on labels that can be revised retroactively.
Practical Checklist
- I plotted both capitalizations before reading the ratio.
- I identified whether the move came from price or from realized capitalization.
- I did not carry a threshold across cycles without noting denominator drift.
- I am not citing MVRV and NUPL as independent evidence.
- I know whether realized capitalization is entity-adjusted.
- I used the short-term holder variant where a stable benchmark was needed.
- If I used a Z-score, I stated the standardization window.
- I did not use MVRV to compare two assets of different ages.
Frequently Asked Questions
What does MVRV of 1.0 mean?
Market capitalization equals realized capitalization, so the market is valuing the supply at exactly the aggregate price holders paid for it. This is the one MVRV level with a mechanical rather than a fitted meaning.
Why do fixed historical MVRV thresholds become unreliable?
Realized capitalization rises whenever coins move above their previous cost basis, so the denominator composition changes continuously as the coin base ages. A level that marked an extreme in an earlier cycle is not measuring the same market condition today.
Can MVRV change while price stays flat?
Yes, substantially. If coins turn over at the current price, their cost basis is marked up, realized capitalization rises, and MVRV falls with no change in price at all. Reading that decline as the market becoming cheaper mistakes a bookkeeping effect for a market signal.
How are MVRV and NUPL related?
MVRV equals 1 divided by (1 minus NUPL), and NUPL equals 1 minus the reciprocal of MVRV. They are the same information expressed as a multiple and as a percentage, so they cannot corroborate one another.
What does the MVRV Z-score add?
It standardizes the gap between market and realized capitalization by the standard deviation of market capitalization, putting the series in units of volatility. That addresses the scale problem but not the composition drift, and it introduces sensitivity to the standardization window, which is an analyst choice that is often left unstated.
Can MVRV be used to compare two different assets?
Poorly. The ratio depends on how long the supply has been accumulating and at what prices, so a young asset whose supply was mostly acquired recently sits near 1.0 for structural reasons unrelated to valuation. Used as a cross-asset screen, MVRV mostly ranks assets by age.
Why is short-term holder MVRV more defensible than the aggregate?
It compares price against the cost basis of coins acquired within a recent window, conventionally under 155 days. Because that basis tracks contemporary prices, it does not suffer the aggregate long-run drift, which makes comparisons across years more meaningful.
What is free float MVRV, and why is it used?
It recomputes the ratio after excluding supply judged to be effectively out of circulation, such as coins that have not moved in a very long time and holdings identified as unrecoverable. The argument is that including permanently dormant supply in both the market value and the realized value distorts a measure intended to describe holders who might actually act. The objection is that the exclusion depends on a judgement about which coins are inactive, which is a modelled input, so the free float variant trades one distortion for one assumption.
Why does MVRV behave differently as a network matures?
Because realized value in the denominator accumulates history and becomes progressively harder to move. In a young network, a period of heavy trading at new prices can shift realized value substantially, so the ratio ranges widely. In a mature network, the same activity is a small fraction of an accumulated cost basis built over many years, so the denominator is stickier and the ratio's range compresses. Thresholds calibrated in an earlier era are therefore reached less often, without holder behaviour having changed.
References
These sources should be reviewed during editorial verification. They support data structures and methods, not the hypothetical conclusion. Provider formulas, chain rules, and APIs can change. Confirm current documentation before publication.
- Glassnode: Realized Capitalization Guide: Realized-cap methodology.
- Glassnode: Metric Catalog: Address, supply, valuation, and holder metrics.
- Coin Metrics: Active and Realized Market Capitalization: Realized capitalization methodology.
- Coin Metrics: Valuation Metrics: Realized-value and network valuation definitions.
- Coin Metrics: Network Data Glossary: Cross-network address, account, ledger, and UTXO definitions.
- Bitcoin Developer Guide: Transactions: UTXO transaction construction and spending. Editorial review for MVRV ratio should confirm that every provider definition remains current on the publication date.