Why Debt Maturity Matters
Two companies can report the same total debt and similar solvency ratios yet face very different demands for cash in the coming year. One may have borrowings spread over many years; the other may have a large amount falling due soon. If near-term debt cannot be repaid from available funds, the company may need to refinance, sell assets, or otherwise obtain financing. Refinancing may be possible, but it is not guaranteed, and its availability or cost can change.
Debt maturity analysis adds a time dimension to the aggregate leverage measures used in solvency analysis. The key is to measure debt due within a defined period, reconcile that amount to total debt, and read the resulting share and maturity schedule alongside—not instead of—liquidity and coverage ratios.
Calculating the Short-Term-Debt Share
Let \(D_{\text{ST}}\) denote debt due within the stated horizon and \(D_{\text{LT}}\) denote debt due after that horizon. When the categories are mutually exclusive and cover all interest-bearing debt, total debt is \(D_{\text{ST}}+D_{\text{LT}}\). The share is:
The result is a fraction or percentage of total debt, not a measure of the company’s ability to pay. A 30% share means that 30% of the measured debt is due within the stated horizon; it does not mean the company has a 30% probability of default or that a refinancing gap of 30% exists.
The calculation depends on consistent classification. The current portion of long-term debt is already part of total debt, so it must not be added a second time. Similarly, the horizon must be stated: a debt falling due in 13 months is not within a next-12-month measure, though it may be important in a longer maturity analysis. If a company has debt callable on demand or other unusual repayment terms, those terms should be considered and the classification explained.
Worked Example: Reconciling Current Debt to Total Debt
At year-end, a hypothetical equipment supplier reports $90 million of current maturities on long-term borrowings, $30 million of short-term notes, and $360 million of long-term borrowings due after the next 12 months. Its current assets are $210 million, and current liabilities consist of the two debt amounts due within 12 months plus $40 million of trade payables. Equity is $320 million. Calculate the short-term-debt share, current ratio, and debt-to-equity ratio.
Method and classification. The next-12-month debt is the $90 million of current maturities plus the $30 million of short-term notes:
The $90 million of current maturities is a component of total debt, not an additional amount to add on top of reported debt. Thus:
The short-term-debt share is:
Current liabilities include the $120 million of debt due within 12 months and $40 million of trade payables, so current liabilities are \(120+40=\$160\) million. The current ratio is:
Debt-to-equity is:
Check and trap avoided. The $90 million current maturity appears once in the $120 million near-term amount and once as a component when constructing total debt; it is not added twice within either calculation. The figures imply that one quarter of debt is due within 12 months, while the current ratio is 1.31 and debt-to-equity is 1.50.
Why the Share Has This Denominator
The denominator is total debt because the question is what fraction of the company’s borrowings must be addressed within the specified time. A ratio of short-term debt to equity, by contrast, compares a near-term obligation with owners’ book investment; it may be a useful separate measure, but it does not answer what portion of all debt is short-term.
The relationship follows directly from dividing a complete, nonoverlapping debt classification by total debt. If \(D_{\text{total}}=D_{\text{ST}}+D_{\text{LT}}\), then:
Therefore, the short-term and longer-term shares sum to 100% when the categories exhaust total debt. This check fails if a maturity amount is omitted, counted twice, or defined using a different horizon. It is also why the debt population must be consistent: including a debt-like obligation in the numerator but excluding it from the denominator distorts the share.
Read the Maturity Schedule, Not Just One Percentage
A single next-12-month share compresses a schedule into one number. The schedule shows when the obligations fall due and can reveal whether pressure is concentrated in one period or spread over several years. A schedule should reconcile to the same total-debt figure used in the share, subject to any clearly explained differences in scope or measurement.
A larger near-term share can signal greater refinancing exposure, but it does not establish that the company will be unable to pay. Relevant context includes cash, expected cash generation, committed financing that is actually available, and other demands on those resources. Those resources should not be treated as interchangeable: a forecast cash flow is uncertain, and an undrawn facility may have conditions or limits. A maturity schedule identifies the timing of debt payments; it does not by itself forecast whether lenders will refinance the debt.
Worked Example: Similar Leverage, Different Maturity Pressure
Two hypothetical distributors each report total debt of $600 million and equity of $400 million. Distributor A has $60 million of debt due within the next 12 months; Distributor B has $270 million due in that period. A has current assets of $300 million and current liabilities of $180 million. B has current assets of $300 million and current liabilities of $360 million. Calculate and compare their debt-to-equity ratios, short-term-debt shares, and current ratios.
Method. First compare aggregate leverage using the same debt and equity definition for both firms:
For A, the short-term-debt share is \(60/600=0.10\), or 10%. Its current ratio is \(300/180=1.6667\), which rounds to 1.67 to two decimal places.
For B, the short-term-debt share is \(270/600=0.45\), or 45%. Its current ratio is \(300/360=0.8333\), which rounds to 0.83 to two decimal places.
Interpretation. The debt-to-equity ratios are identical, but B has a much larger proportion of debt due soon and a lower current ratio. These indicators point to greater near-term refinancing and liquidity pressure for B, all else equal. They do not prove that B will fail to refinance: the conclusion also depends on cash generation, accessible financing, and the timing of other cash needs.
Check and trap avoided. Comparing only the equal debt-to-equity ratios would conceal the difference in maturity. The short-term share uses total debt as its denominator, whereas the current ratio uses current liabilities; these ratios answer different questions and should not be substituted for one another.
Combine Maturities with Solvency Indicators
Maturity information is most useful when it complements the solvency ratios rather than replacing them. Debt-to-assets and debt-to-equity describe leverage relative to an asset or equity base. Interest coverage compares an earnings measure with interest expense. The current ratio compares current assets with current liabilities. Each is a different lens: none alone specifies the cash available on each debt due date.
An analyst can also compare resources expected to be available during a defined period with debt due in that period. If using such a comparison, state exactly which resources are included and avoid counting the same cash flow twice. This is a diagnostic calculation, not a universal standardized ratio. Forecast operating cash flow is not guaranteed, and a facility should be included only if its availability is reasonably supported by the information provided.
Worked Example: Testing a Near-Term Funding Gap
A hypothetical medical-supply firm reports total debt of $800 million. Its maturity schedule shows $240 million due within 12 months, $180 million in the following year, $200 million in year three, and $180 million after year three. The firm has $70 million of cash, expects $110 million of operating cash to be available for debt payments during the next 12 months, and has a committed, undrawn $40 million facility available throughout that period. Assume these three resources are distinct, accessible, and not needed for other required payments. The balance sheet reports assets of $2,000 million, equity of $700 million, and other liabilities of $500 million. EBIT is $120 million and interest expense is $40 million. Assess the maturity indicators alongside leverage and interest coverage.
Step 1: Reconcile the schedule. The four maturity amounts sum to:
The schedule therefore reconciles to reported total debt. The short-term-debt share is:
Step 2: Compare stated resources with near-term maturities. Under the explicit assumptions, resources available are:
The difference between near-term maturities and those resources is:
Equivalently, the stated resources cover \(220/240=0.9167\), or 91.67%, of the near-term maturity amount. This comparison indicates a $20 million shortfall under the assumptions; it does not establish that the firm will default, because additional financing or other actions may be available.
Step 3: Calculate leverage and coverage. Debt-to-assets is \(800/2{,}000=0.40\), or 40%. Debt-to-equity is \(800/700=1.142857\), or 1.14 to two decimal places. Interest coverage, using the stated EBIT numerator, is \(120/40=3.00\) times.
Interpretation and check. The schedule sums to total debt, and 30% falls due within 12 months. The firm’s debt-to-assets ratio is 40%, debt-to-equity is 1.14, and EBIT covers interest expense 3.00 times. These aggregate measures do not eliminate the near-term funding gap indicated by the specified resource comparison. The conclusion depends on the assumptions about available cash, forecast cash generation, and the facility.
Common Mistakes and Interpretation Limits
- Counting current maturities twice. Current maturities are already part of total debt. Add them to short-term borrowings to find near-term debt, then combine near-term and later debt once to reconcile total debt.
- Changing the time horizon without saying so. “Short-term” should refer to a stated period from a stated measurement date. A 12-month measure and a two-year measure are not directly interchangeable.
- Using current liabilities as the short-term-debt numerator. Current liabilities can include trade payables and other obligations that are not interest-bearing debt. Include them only if the analysis defines a broader obligation measure.
- Treating a high share as proof of insolvency. A high share indicates that a larger fraction of debt comes due soon. Whether the company can meet those payments depends on resources, cash-flow timing, and access to financing.
- Assuming a refinancing facility is equivalent to cash. A facility may be conditional, may not cover all maturities, or may be unavailable when needed. State the assumptions behind any resource comparison.
- Rounding before comparing. Carry full precision through the calculations and round only when presenting the final ratio. For example, a calculated share of \(0.9167\) is 91.67% to two decimal places, not 92% unless rounding to a whole percentage is specified.
Debt maturity indicators are most informative when they are defined consistently, reconciled to total debt, and interpreted with the solvency measures already used in financial statement analysis. They flag the timing of potential pressure; they do not, on their own, predict the outcome of refinancing negotiations.
Check Your Understanding
Work each problem using the stated time horizon and debt definition. Round ratios to two decimal places where appropriate.
- A company has $54 million of short-term notes, $36 million of long-term debt due within 12 months, and $270 million due later. Calculate total debt and the short-term-debt share. (Answer: Total debt = $360 million; short-term-debt share = 25%)
- A manufacturer has total debt of $525 million, equity of $350 million, and $210 million of debt due within 12 months. Current assets are $280 million and current liabilities are $200 million. Calculate debt-to-equity, the short-term-debt share, and the current ratio. (Answer: Debt-to-equity = 1.50; short-term-debt share = 40%; current ratio = 1.40)
- A hypothetical firm has $1,200 million of total debt, of which $180 million is current maturities and $60 million is short-term borrowing. Cash is $80 million, expected operating cash available for debt payments is $100 million, and a committed facility contributes $40 million of available funding. Assume these resources are distinct and accessible. Calculate the short-term-debt share, resources-to-maturities ratio, and funding gap or surplus. (Answer: Short-term debt = $240 million; share = 20%; resources-to-maturities ratio = \(220/240=0.92\); funding gap = $20 million)
- Firms P and Q each have $900 million of debt and $600 million of equity. P has $90 million due within 12 months, while Q has $360 million due within 12 months. Calculate each debt-to-equity ratio and short-term-debt share, then identify which has the greater near-term maturity pressure, all else equal. (Answer: Both debt-to-equity ratios = 1.50; P’s short-term-debt share = 10%; Q’s = 40%; Q has the greater near-term maturity pressure)
- A hypothetical company reports total debt of $500 million, with $125 million due within 12 months. Its total assets are $1,250 million and equity is $300 million. It has $50 million cash, expects $65 million of cash available for debt payments, and has a committed $20 million facility available. Assuming the resources are distinct and accessible, calculate the short-term-debt share, debt-to-assets, debt-to-equity, and resources-to-maturities ratio. State the remaining funding surplus or gap. (Answer: Short-term-debt share = 25%; debt-to-assets = 40%; debt-to-equity = 1.67; resources-to-maturities ratio = \(135/125=1.08\); funding surplus = $10 million)