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EconomicsThe state and taxation Intermediate 39 min read

Petroleum fiscal systems and taxation

The fiscal system (or fiscal regime) of an oil and gas project is all the payments by which the state takes its part of the income from production, both as the owner of the subsoil and as the tax authority. These are bonuses, payments on production and revenue, export payments, income taxes (taxes on the company's profit) and excess profit taxes, the state's share of production under a production sharing agreement, and the participation of a state company. We judge a system not by the rates of single taxes but by how much of the project's cash flow it takes, in which years, and how that share changes with price, costs and the size of the field.

Why it matters

The fiscal system decides the investor's NPV (net present value, the value today of its future cash flows) and IRR (internal rate of return, the yearly return that makes the NPV zero), the oil price at which a project pays back, and the date up to which it pays to keep producing. So it decides whether small and costly fields will be developed at all, how much the budget gets and when, and whether part of the reserves will stay in the ground. We cannot compare systems by the names of the taxes and their rates. The same share for the state at one price can hide very different terms at another.

Quick refresher

  • Payments differ in what they are charged on. Bonuses and payments on production and revenue (royalty, production tax, export payments) are paid whatever the profit. A royalty is a share of production or revenue paid to the state. Income tax follows profit. Resource rent tax and sliding scales (rates that rise with profit or price) switch on only for profitable projects. Production sharing and the participation of a state company can be built in any way; their terms decide everything.
  • Government take is the part of the project's cash flow before payments that goes to the state. It is calculated without discounting, or on discounted flows as a share of the rent (the value left after all costs and the investor's required return). These are different numbers, and the method of calculation should always be named.
  • A system is progressive when the marginal government take (the share of one extra dollar) is larger than the average. Then the take grows with the price and with the quality of the field. Payments that do not depend on profit make a system regressive: from poor projects they take a larger share, sometimes more than the whole rent.
  • Regressive payments raise the break-even price and the economic limit (the point at which a field stops paying for its own production). Small fields are not developed, and production on old fields is stopped earlier, and the state gets nothing from them. So systems add taxes on rent and relief for low-profitability fields.
  • Bonuses and royalty arrive early and reliably. The budget is protected from failure, but the risk and the need for capital fall on the investor. The same undiscounted take can mean a different share of the rent, depending on when the payments are made.
  • Kazakhstan, 2026: oil pays mineral extraction tax (MET) by annual production (5–18%), rent tax on export by the world price (0–32%), and export customs duty. At a price of US$25–105/bbl, the duty is as many dollars per tonne as a barrel costs. Profit is taxed by corporate income tax (CIT) of 20% and excess profit tax of 10–60% by tiers. From 2027, MET on oil depends on both production and price (19–67%), and the oil of MET payers is not charged the rent tax on export.
Key relationships
GT=∑tGt∑tCFt\mathrm{GT} = \dfrac{\sum_t G_t}{\sum_t \mathrm{CF}_t}

government take without discounting: the payments to the state divided by the project flow before them; the take in the rent is the same on discounted flows

m=1−(1−r)(1−e)(1−T)m = 1 - (1 - r)(1 - e)(1 - T)

marginal government take for a payment on revenue rr, a rent tax ee and an income tax TT, if each next one is calculated after the previous ones have been deducted

d GTdΠ=m−GTΠ\dfrac{d\,\mathrm{GT}}{d\Pi} = \dfrac{m - \mathrm{GT}}{\Pi}

the take grows with the profitability Π\Pi of the project if the marginal take mm is larger than the average (a progressive system), and falls if it is smaller (a regressive one)

Common pitfalls
  • Comparing systems by rates. A royalty of 15% and a tax of 30% tell us nothing without the price, the costs and the production profile.
  • Mixing the undiscounted take with the take in the rent, or not saying at what price and for which field the take was calculated.
  • Treating production sharing as progressive by definition. The cost recovery limit gives the state a share of revenue from the first oil, and with a flat sharing scale the agreement behaves like a royalty.
  • Thinking that income tax takes only excess profit. Depreciation does not count the cost of capital, so on a field with a small rent the income tax takes most of it.
  • Treating the Kazakhstan MET as an income tax. It is paid on the value of the oil produced. CIT, the excess profit tax and the alternative tax depend on profit.

After this lesson you can

  • sort the payments to the state by what they are charged on (fixed payments, payments on production and revenue, on exports, on profit, on rent, production sharing and state participation), and predict how each one changes with the price, the costs and the size of the field
  • calculate the government take without discounting and as a share of the rent, the marginal government take and the effective royalty rate, and explain why they must not be mixed up
  • tell a progressive system from a regressive one by comparing the marginal and the average take, and show with an example how three regimes divide the income at different prices and field sizes
  • estimate the effect of a system on the investor (NPV, IRR, break-even price), and explain why regressive payments leave small fields undeveloped and how states respond
  • describe the taxes of a subsoil user in Kazakhstan under the 2026 Tax Code (mineral extraction tax (MET), rent tax on export, export customs duty, corporate income tax (CIT), excess profit tax, the alternative subsoil use tax and bonuses) and what changes from 2027

How the state takes its share

The state as owner sells not the oil but the right to produce it, and it takes its part of the resource rent (the value of the oil above all costs and the return the investor needs) through payments. Which payments are possible depends on the type of agreement (Licences and contracts for subsoil use). The lesson on the cash flow model shows where each one sits in that model. Here another question matters: what each payment is calculated from, and how it behaves when the price, the costs and the size of the field change.

Payments to the state by what they are calculated on
Payment
Bonuses, area fees
Calculated on
the terms of the contract
From when
signing, discovery, start of production; the fee, every year
If the price is higher
do not change
Payment
Royalty, production tax
Calculated on
volume or value of production
From when
from the first tonne
If the price is higher
grow with revenue
Payment
Export duties and taxes
Calculated on
volume or value of exports
From when
from the first tonne exported
If the price is higher
grow, often faster than revenue
Payment
Income tax
Calculated on
revenue minus costs and depreciation
From when
when there is profit
If the price is higher
grows faster than revenue
Payment
Rent tax, excess profit tax
Calculated on
profit above a threshold return
From when
after the investment is paid back with a return
If the price is higher
grows faster than profit
Payment
Production sharing
Calculated on
production after costs are recovered
From when
from the first production
If the price is higher
grows; on a sliding scale, faster
Payment
State participation
Calculated on
a share in the project
From when
as for a partner
If the price is higher
grows like a partner's income

“If the price is higher” shows how the payment changes in money. How the state's share changes is covered in the section on progressivity.

Fixed payments. The signature bonus is paid when the company gets the right. A commercial discovery bonus is paid when a discovery is declared commercial (worth developing), and production bonuses when production reaches agreed levels. The area fee grows with time, so that a company does not hold land without working it. For the budget this is the most reliable and earliest money. For the investor it is the heaviest, because it is paid before anything is known about the result. At an auction the bonus is bid up, and competition brings it closer to the value of the area (the auction in Kazakhstan).

Payments on production. Royalty is paid in money or in oil (in kind), at a fixed rate or at a sliding rate that depends on daily production, on the price or on the depth of the sea. A production tax (a tax on the oil produced) works in the same way but is called a tax. In the USA, such state taxes are called severance taxes. Both need a price. In deals between independent parties (at arm's length), the price of the deal is used. When the oil is sold to the company's own trading company, a calculated price from market quotations is used, because otherwise revenue can be moved away by a low transfer price (a price set between companies of the same group). For marketable oil, including export oil, the Kazakhstan MET is calculated at the world price (the quotations of Urals, KEBCO or Brent), and for sales to Kazakhstan refineries at the plant's actual purchase price (Article 776 of the Tax Code).

Export payments and mandatory deliveries. An export duty and an export tax are charged on the volume or the value of the oil exported. An obligation to sell part of the oil or gas on the domestic market at a price below the export price is a hidden tax. The difference between the export revenue and the domestic revenue goes to consumers, and it too is counted in the government take. In Kazakhstan in 2026, a coefficient of 0.5 is applied to the MET rate for oil sold on the domestic market (Article 778).

Income taxes. The base is revenue minus the allowed expenses. Operating costs are deducted at once, capital costs through depreciation (spreading the cost of the equipment over several years), and losses are carried forward to the following years. When the income and costs of a project are taxed separately from the rest of the company's business, this is called ring-fencing: the losses of a new project do not reduce the tax on the old ones. It also matters what income tax does not deduct: the cost of capital. So it taxes not only the rent but also the normal return on the investment.

Taxes on rent and on excess profit try to tax only what is above the normal return. The classic resource rent tax is charged on the positive balance of the project's cash flow. Past negative balances are carried forward with an uplift (they grow by an extra percentage each year), which sets the threshold return. Other systems raise the rate by the R-factor, the ratio of the investor's accumulated receipts to its accumulated costs, or by the yearly return, like the Kazakhstan excess profit tax. A windfall profits tax is introduced once or for a time when prices have risen sharply. It takes part of the unexpected income, but it shows investors that the rules can change after the fact.

Production sharing and state participation. In a production sharing agreement, the contractor first takes back its costs as cost oil, and the state gets a share of the profit oil, which is what is left of the production (the three families of agreements). The tax character of the agreement is set by the cost recovery limit and the sharing scale. In some agreements, the contractor also pays income tax on its own share; in others, the tax is counted as included in the state's share. A state company can take part in a project as an ordinary partner, putting in its own share of costs. Or it can hold a share whose costs the investor pays at some stage, and then the participation works as a tax (see the section below).

How to measure a fiscal system

The state and the investor ask a system the same questions. How much of the project's money does it take? When? And what will happen to that share if the price, the costs or the size of the field turn out to be different? Each question has its own measure.

Government take without discounting and in the rent
GT=∑tGt∑tCFt,GTdisc=∑tGt (1+i)−t∑tCFt (1+i)−t\mathrm{GT} = \frac{\sum_t G_t}{\sum_t \mathrm{CF}_t}, \qquad \mathrm{GT}_\text{disc} = \frac{\sum_t G_t\,(1 + i)^{-t}}{\sum_t \mathrm{CF}_t\,(1 + i)^{-t}}
where:
  • GT\mathrm{GT}government take without discounting, fraction
  • GTdisc\mathrm{GT}_\text{disc}government take in the rent, on discounted flows, fraction
  • GtG_tall payments to the state in year tt: bonuses, taxes, the share of production, the flow of the state company, US$ million
  • CFt\mathrm{CF}_tcash flow of the project before payments to the state: revenue minus capital and operating costs and abandonment, US$ million
  • iithe investor's rate, fraction
  • ttnumber of the year from the start of counting, —

Units: any consistent currency unit; in the examples, US$ million in constant prices

Holds when
  • both takes are calculated for the whole life of the project. Bonuses and other payments before production are in GtG_t, not in the costs.
  • the denominator of GTdisc\mathrm{GT}_\text{disc} is the rent (resource rent). For a project that is almost unprofitable, it is close to zero, the take goes beyond 100% and loses its meaning. Such a project is judged by the investor's NPV.
  • if a state company takes part in the project, GtG_t includes its cash flow, with its investment counted with a minus sign.

The undiscounted take shows how the money is divided over the whole life of the project. The take in the rent shows how its value is divided at the investor's rate. In the second, the payments of early years weigh more and those of late years weigh less.

The average take says how much the state takes now, but it does not say what will happen at another price. For that we need the marginal government take mm: the part of one extra dollar of cash flow (from a higher price, lower costs or a new accumulation) that the payments will take. If the taxes are calculated in layers, each on what is left after the previous ones, it is built up like this:

Marginal government take with several taxes
m=1−(1−r)(1−e)(1−T)m = 1 - (1 - r)(1 - e)(1 - T)
where:
  • mmmarginal government take: the part of the increase in the flow before payments that the payments take, fraction
  • rrpayments on revenue (royalty, production tax) per unit of increase, fraction
  • eethe rate of the rent tax, or the rate of the tier of the excess profit tax into which the increase falls, fraction
  • TTthe rate of the income tax, fraction

Units: fractions

Holds when
  • each next tax is charged on what is left after the previous ones. The order does not matter for the formula. For example, the royalty is deducted from the base of the rent tax, and both from the base of the income tax. In the Kazakhstan excess profit tax, on the other hand, CIT is deducted from its base.
  • the project already pays all these taxes, and the increase does not move it to another tier of a scale or change the deductions (depreciation, carried-forward losses).
  • the increase comes with no extra costs: it is an increase of the flow before payments, not of revenue.

How much the state will get from each extra dollar. For example, with a royalty of 15% and an income tax of 30%, m=1−0.85⋅0.7=0.405m = 1 - 0.85\cdot0.7 = 0.405. With a rent tax of 40% and an income tax of 30%, m=1−0.6⋅0.7=0.58m = 1 - 0.6\cdot0.7 = 0.58.

The comparison of the marginal and the average take defines the progressivity of a system. Let the government take be GT=G/Π\mathrm{GT} = G/\Pi, where Π\Pi is the flow of the project before payments over its whole life, and GG is the payments. Then, when Π\Pi changes (for example, with the price):

Condition of progressivity of a fiscal system
d GTdΠ=1Π(dGdΠ−GΠ)=m−GTΠ\frac{d\,\mathrm{GT}}{d\Pi} = \frac{1}{\Pi}\left(\frac{dG}{d\Pi} - \frac{G}{\Pi}\right) = \frac{m - \mathrm{GT}}{\Pi}
where:
  • Π\Picash flow of the project before payments to the state over the whole life, ∑tCFt\sum_t \mathrm{CF}_t, US$ million
  • GGpayments to the state over the whole life of the project, US$ million
  • m=dG/dΠm = dG/d\Pimarginal government take, fraction
  • GT\mathrm{GT}average government take without discounting, fraction

Units: fractions per US$ million

Holds when
  • Π>0\Pi > 0, and the payments change smoothly with the flow. At the steps of scales the take changes with a jump.
  • the same is true for the take in the rent, if present values are used instead of sums.

The government take grows with the profitability of the project when the marginal take is larger than the average: the system is progressive. It falls when the marginal take is smaller: the system is regressive. It does not change when they are equal: the system is proportional. Payments that do not depend on profit lift the average take of a poor project above the marginal one.

The third measure is the effective royalty rate: the smallest share of revenue that the state gets in any year, even a loss-making one. In a concession (a licence under which the company owns the oil), it is the sum of the payments on revenue. In production sharing, it also includes the part of the profit oil that goes to the state while costs are not yet recovered and the cost recovery limit applies:

Effective royalty rate
ERR=r+(1−r)(1−c) smin⁡\mathrm{ERR} = r + (1 - r)(1 - c)\,s_{\min}
where:
  • ERR\mathrm{ERR}effective royalty rate: the smallest share of the year's revenue that the state gets, fraction
  • rrroyalty and other payments on revenue, share of revenue
  • cccost recovery limit: the largest share of revenue after royalty that can go to cost oil, fraction
  • smin⁡s_{\min}the smallest share of the state in profit oil, fraction

Units: fractions

Holds when
  • a year in which the costs are not yet recovered and the recovery limit is reached. There are usually no income taxes in such years, so they are not in the formula.
  • for a concession with no production sharing, c=1c = 1, and ERR equals the payments on revenue.

The minimum that the budget gets from every barrel. The higher it is, the more reliable the state's income and the harder it is for small and costly fields.

Finally, front-end loading: how much of the payments to the state falls in the years before the investor has got its investment back. Bonuses and royalty make it large. The state is protected from the failure of the project, and the investor carries more risk and waits longer for payback (Cumulative cash flow and payback period). From the investor's side, the result of a system shows in the NPV and IRR (Net present value (NPV), Internal rate of return (IRR)), in the oil price at which the NPV is zero (the break-even price), and in the economic limit of production.

Three regimes on one field

Let us compare three assumed regimes on one and the same assumed field, with the medium size and costs of this lesson, at three oil prices. The regimes are different on purpose. The first rests on a payment on revenue, the second on production sharing with a sliding scale, and the third on income and rent taxes.

R-factor and the state's share of profit oil
Rt=∑k<tEk∑k<t(Ck+Ok),st=s0+(s1−s0) Rt−R0R1−R0R_t = \frac{\sum_{k < t} E_k}{\sum_{k < t} \left(C_k + O_k\right)}, \qquad s_t = s_0 + (s_1 - s_0)\,\frac{R_t - R_0}{R_1 - R_0}
where:
  • RtR_tthe contractor's R-factor at the start of year tt (not to be confused with the year's revenue, which the lesson Licences and contracts for subsoil use also calls RtR_t), —
  • EkE_kthe contractor's receipts in year kk: cost oil and its share of profit oil, US$ million
  • Ck, OkC_k,\ O_kthe contractor's capital and operating costs in year kk, US$ million
  • sts_tthe state's share of profit oil in year tt, fraction
  • s0, s1s_0,\ s_1the share at Rt≤R0R_t \le R_0 and at Rt≥R1R_t \ge R_1; in between, it follows the formula, fraction

Units: US$ million; RR and the shares are dimensionless

Holds when
  • in regime B, s0=0.30s_0 = 0.30 at R0=1R_0 = 1 and s1=0.70s_1 = 0.70 at R1=2R_1 = 2.
  • the sums are not discounted: R=1R = 1 means that the contractor has got back what it put in, but not yet any return on the capital.
  • abandonment is not in RR, because it is not recovered.

The R-factor shows how many times over the contractor has already got its costs back. While it has not got back what it put in, the state takes little. When the project turns out to be rich, the state's share grows.

Rent tax with a carried-forward balance
Nt=CFt∗+(1+u) min⁡(Nt−1; 0),RTt=e max⁡(Nt; 0)N_t = \mathrm{CF}^{*}_t + (1 + u)\,\min\left(N_{t-1};\ 0\right), \qquad \mathrm{RT}_t = e\,\max\left(N_t;\ 0\right)
where:
  • NtN_tthe balance at the end of year tt; a negative one is carried to the next year, US$ million
  • CFt∗\mathrm{CF}^{*}_tthe flow taxed by the rent tax: revenue minus operating and capital costs, US$ million
  • uuthe uplift on the carried-forward negative balance, which sets the threshold return, fraction per year
  • eethe rent tax rate, fraction
  • RTt\mathrm{RT}_trent tax of year tt, US$ million

Units: US$ million; rates are fractions

Holds when
  • a positive balance is taxed in the same year, so only a negative one is carried to the next year.
  • in regime C, e=0.40e = 0.40 and u=0.15u = 0.15. The tax does not count abandonment.
  • if uu equals the investor's rate, the tax is neutral (see the advanced section on the neutral tax).

The tax switches on only after the project has paid back all its investment with a return of uu a year. The higher the threshold, the later the tax starts and the smaller the part of the rent it takes.

Worked exampleRoyalty with tax and production sharing at US$40, 60 and 80/bbl
Given (assumed data)
Field
medium: 30 million bbl over 13 years, capital costs US$400 million, operating costs US$15 million a year plus US$5/bbl, abandonment US$40 million
Regime A
royalty of 15% of revenue and income tax of 30%
Regime B
cost oil up to 70% of revenue; the state's share of profit oil from 30% at R≤1R \le 1 to 70% at R≥2R \ge 2
Investor's rate
10% (real), flows in the middle of the year
Solution
  1. The rent, which is the NPV of the flow before payments to the state at 10%, is 105.94, 439.48 and 773.03 million dollars at 40, 60 and 80 dollars a barrel. Without discounting, this flow is 415, 1015 and 1615 million dollars. Every 10 dollars of price add 10⋅30=30010\cdot30 = 300 million dollars of revenue and the same amount of flow, because the costs do not depend on the price.
  2. Regime A at 60 dollars a barrel. Over the whole life, the royalty is 0.15⋅1800=2700.15\cdot1800 = 270 million dollars and the income tax is 235.5, together 505.5 million dollars, or 505.5/1015=49.8505.5/1015 = 49.8% of the flow. On discounted flows, the state gets 268.54 million dollars, that is 268.54/439.48=61.1268.54/439.48 = 61.1% of the rent. The investor keeps 439.48−268.54=170.94439.48 - 268.54 = 170.94 million dollars, and its IRR is 20.4%.
  3. Regime B at 60 dollars a barrel. In years 3–5, the full 70% of revenue goes to recover costs, and the state gets 30% of the profit oil, which is 0.3⋅0.3=0.090.3\cdot0.3 = 0.09 of revenue. In year 6 the costs are recovered, RR becomes larger than 1 and the state's share grows, up to 60.1% in the last years. The contractor does not reach R=2R = 2. Over the whole life, the state gets 500.9 million dollars, or 49.3% of the flow, and on discounted flows 54.7% of the rent. The contractor's NPV is 199.3 million dollars and its IRR is 23.3%.
  4. At 40 dollars a barrel, regime A takes 127.8% of the rent, more than there is. The investor's NPV is −29.4 million dollars and its IRR of 7.8% is below the required 10%, so nobody will start to develop the field. In regime B, the costs are recovered only by year 10, RR exceeds 1 only in year 8, and the state's share does not rise above 45.7%. The contractor keeps 23.9 million dollars, with an IRR of 11.6%.
  5. At 80 dollars a barrel, regime A takes 46.3% of the flow and 52.2% of the rent, and regime B takes 57.0 and 57.9%. RR reaches 2 in year 13, and in years 13 and 14 the state gets 70% of the profit oil.
Answer: At 60 dollars a barrel, regimes A and B take almost the same part of the flow: 49.8 and 49.3%. At 40 dollars, the regime with royalty takes more than the whole rent, and the field stays in the ground. At 80 dollars, it takes a smaller part than production sharing: 46.3% against 57.0%.

What it means. Regime A is regressive. A royalty is paid on every barrel however much it costs to produce, so from a poor project it takes a larger share and from a rich one a smaller share. Regime B is progressive. While the contractor has not recovered its costs, the state takes little, and as the price rises RR grows faster, and the state's share grows with it. At 60 dollars the undiscounted shares are almost equal, but the shares in the rent differ: 61.1 and 54.7%. The royalty comes from the first oil, while the main part of the payments under production sharing comes after the costs are recovered. The data in this example are assumed for illustration.

Government take on the medium field: without discounting and (in brackets) in the rent, %
Regime
A: royalty and tax
US$40/bbl
63.3 (127.8)
US$60/bbl
49.8 (61.1)
US$80/bbl
46.3 (52.2)
Regime
B: production sharing
US$40/bbl
40.1 (77.5)
US$60/bbl
49.3 (54.7)
US$80/bbl
57.0 (57.9)
Regime
C: income and rent taxes
US$40/bbl
40.7 (70.7)
US$60/bbl
55.1 (62.8)
US$80/bbl
56.9 (61.0)

Without discounting: the sum of the payments to the state divided by the project's flow before payments over its whole life. In brackets: the discounted payments divided by the rent, at 10%. The data in this example are assumed for illustration.

Investor's NPV at 10%, US$ million, and (in brackets) its IRR, %
Regime
A: royalty and tax
US$40/bbl
−29.4 (7.8)
US$60/bbl
170.9 (20.4)
US$80/bbl
369.5 (30.1)
Regime
B: production sharing
US$40/bbl
23.9 (11.6)
US$60/bbl
199.3 (23.3)
US$80/bbl
325.4 (32.0)
Regime
C: income and rent taxes
US$40/bbl
31.0 (12.2)
US$60/bbl
163.6 (21.2)
US$80/bbl
301.2 (29.1)

At US$40/bbl, regime A makes the project unprofitable: the NPV is negative and the IRR is below 10%. The data in this example are assumed for illustration.

Government take without discounting on the medium field at different oil prices in three assumed regimes40506070809040506070Oil price, US$/bblGovernment take, %A: royalty and income taxB: production sharingC: income and rent taxes

Graph: the horizontal axis is the oil price from 40 to 90 dollars a barrel, the vertical axis is the government take from 35 to 70 per cent. The solid orange line of regime A falls from 63.3 per cent at 40 dollars to 45.4 at 90. The solid blue-green line of regime B rises from 40.1 to 59.1. The dashed grey line of regime C rises from 40.7 to 57.2, fast up to 50 dollars and more slowly after that. Lines A and B cross at about 60 dollars.

CalculatedGovernment take without discounting on the medium field at prices from US$40 to US$90/bbl. The regime with royalty (A) is regressive: its take falls as the price rises. Production sharing with a sliding scale (B) and the rent tax (C) are progressive. At US$60, the takes of regimes A and B are almost equal: 49.8 and 49.3%.

The condition of progressivity explains why the lines part. At 60 dollars a barrel, the marginal take of regime A is 40.5%, as the formula with layers also gives, and its average take is 49.8%. The marginal take is smaller than the average, so the take falls as the price rises. For regime B, the marginal take over the whole life of the project is 62.8% against an average of 49.3%. It is even higher than the state's 30–60% share of profit oil in single years, because as the price rises, RR grows too, and with it the state's share in every following year. For regime C it is 60.6% against an average of 55.1%. In shares of the rent (in brackets in the table of takes above) the picture is different. At 40 dollars a barrel, the rent is small and all three regimes take most of it. As the price rises, the share of regime B in the rent first falls and then grows, while the share of regime C falls, from 70.7% at 40 dollars to 61.0% at 80. The income tax also taxes the normal return on investment, and its part of the rent falls from 55.9 to 22.5%, while the part of the rent tax grows. So when we call a system progressive, we say by which measure.

Field size and small fields

Price is not the only thing that makes a project poor or rich. Here are the same three regimes at US$60/bbl on three fields: a small one, the medium one from the previous section, and a large one. The small field has 8 million bbl over 8 years of production (years 3–10), capital costs of US$180 million (80 and 100 in years 1–2), operating costs of US$8 million a year plus US$6/bbl, and abandonment of US$15 million in year 11. The large field has the production profile of the medium one 2.5 times larger (75 million bbl), with capital costs 1.8 times larger (US$720 million), fixed operating costs of US$24 million a year, the same variable US$5/bbl, and abandonment of US$60 million. The fields are assumed.

Government take at US$60/bbl: without discounting and (in brackets) in the rent, %
Regime
A: royalty and tax
Small
61.7 (107.3)
Medium
49.8 (61.1)
Large
46.2 (51.9)
Regime
B: production sharing
Small
39.2 (63.3)
Medium
49.3 (54.7)
Large
56.5 (57.4)
Regime
C: income and rent taxes
Small
47.2 (74.8)
Medium
55.1 (62.8)
Large
56.8 (60.8)

Rent at 10%: small 62.4, medium 439.5, large 1455.4 US$ million. The data in this example are assumed for illustration.

Regime A takes 107.3% of the rent of the small field and 51.9% of the large one. The same royalty rate is heaviest for the one that has the least rent. The takes of regimes B and C without discounting, on the contrary, grow with size. In shares of the rent, regime C shows the price of the income tax: on the small field it alone takes 46.9% of its modest rent, because depreciation does not count the cost of capital.

Worked exampleA small field: whom the royalty kills
Given (assumed data)
Field
small: 8 million bbl over 8 years, capital costs US$180 million in years 1–2, operating costs US$8 million a year plus US$6/bbl, abandonment US$15 million
Price
US$60/bbl
Regimes
A, B and C, as in the previous section
Investor's rate
10%, flows in the middle of the year
Solution
  1. The rent of the small field is 62.44 million dollars, and the flow before payments without discounting is 173 million dollars. The field pays back all its costs with a return of 10% and gives rent on top, so it pays the country to develop it.
  2. Regime A. The royalty alone, on discounted flows, is 46.32 million dollars, 46.32/62.44=74.246.32/62.44 = 74.2% of the rent. With the income tax, the state would have to get 67.00 million dollars, which is more than the rent. The investor's NPV is 62.44−67.00=−4.5662.44 - 67.00 = -4.56 million dollars and its IRR is 9.1%. The investor will refuse, and the state will get nothing.
  3. Regime B. While costs are not recovered, the state gets 9% of revenue. RR rises above 1 only in year 7, and the state's share does not exceed 46.5%. The contractor's NPV is 62.44−39.55=22.8962.44 - 39.55 = 22.89 million dollars and its IRR is 14.2%. The state gets 39.55 million dollars.
  4. Regime C. The rent tax starts in year 7, when the flow compounded at 15% has paid back the investment, and on discounted flows it is 17.40 million dollars. The income tax is 29.30 million dollars. The state gets 17.40+29.30=46.7017.40 + 29.30 = 46.70 million dollars, the investor gets 15.74 million dollars, and its IRR is 13.0%.
  5. The price at which the investor's NPV is zero is 61.5 dollars a barrel in regime A, 53.1 in B and 52.3 in C. The rent is zero at 47.9 dollars a barrel.
Answer: The regime with royalty makes the small field unprofitable (NPV −4.56 million dollars) although its rent is positive. Production sharing and regime C (with its rent tax) leave the investor 22.89 and 15.74 million dollars, and give the state 39.55 and 46.70 million dollars instead of zero.

What it means. The regressive payment raises the break-even price of the small field from 47.9 to 61.5 dollars a barrel, by 61.5−47.9=13.661.5 - 47.9 = 13.6 dollars. The progressive regimes raise it only to 53.1 and 52.3. Fields with a rent between these limits are developed under some terms and left in the ground under others, and both sides lose from this. The data in this example are assumed for illustration.

The investor's NPV of the small field at different oil prices: the regime with royalty, production sharing and the rent before payments4050607080−50050100150Oil price, US$/bblNPV at 10%, US$ million47.953.161.5rent, before paymentsB: production sharingA: royalty and income tax

Graph: the horizontal axis is the oil price from 40 to 80 dollars a barrel, the vertical axis is the NPV in millions of dollars from minus 80 to 170. Three rising lines. The dashed one is the rent: minus 41 at 40 dollars, zero at 47.9, 165 at 80. The production sharing line: minus 59 at 40, zero at 53.1, 79 at 80. The line of the regime with royalty is the lowest: minus 71 at 40, zero at 61.5, 57 at 80. The vertical dashed marks near the axis are the three break-even prices.

CalculatedThe investor's NPV of the small field at 10% against the oil price, in the regime with royalty (A) and in production sharing (B). The dashed line is the rent, the NPV before payments to the state. The points on the axis are the prices at which the NPV is zero: US$47.9/bbl before payments, 53.1 in regime B and 61.5 in regime A.

A payment on revenue hurts small and old fields also by stopping production earlier (the economic limit). The small field has fixed costs of US$8 million a year and variable costs of US$6/bbl. Without a royalty, production at US$60/bbl pays for itself as long as it is above 8/(60−6)=0.1488/(60 - 6) = 0.148 million bbl a year. With a royalty of 15%, it pays for itself only while it is above 8/(51−6)=0.1788/(51 - 6) = 0.178 million bbl. The wells will be closed earlier, and part of the oil will stay in the reservoir. For the medium field, the same three regimes give the break-even prices of 42.9, 37.8 and 36.4 dollars a barrel against 33.6 dollars before payments. The better the field, the smaller the difference between the regimes in absolute numbers, but it still cuts off some of the weaker projects.

Production sharing and state participation as fiscal tools

How a production sharing agreement is built is covered in the lesson Licences and contracts for subsoil use. On the tax side it has three levers. The cost recovery limit sets the effective royalty rate. The lower it is, the more profit oil the state gets from the first barrel, and the closer the agreement is to a regime with a royalty. The sharing scale sets the progressivity. The state's share can depend on daily production (then it grows with the size of the field but not with the price), or on the R-factor or the contractor's accumulated return (then it grows with the price and with the quality of the field). The uplift is the right to recover, for example, 20% more capital costs than were spent. It encourages investment, but also the padding of costs: each extra dollar comes back with a profit, so the state needs a strict audit of costs.

Production sharing differs in one more way: the contractor's barrels depend on the price. The more expensive the oil, the fewer barrels are needed to recover costs (the contractor's barrels). This also affects the reserves that the contractor shows in its reporting (Classification of reserves and resources).

Participation of a state company. If the company puts in its own share of the costs, it is an ordinary partner. It gets a share of the income for its own money, and for the assessment of the fiscal system this is an investment, not a tax. But if the investor pays the company's share of the costs at some stage, and the company gets its share of production, this is a carried interest, and it works as a tax on the size of the costs paid. In partnership deals between companies, the same arrangement is used to share risk (partnership).

Worked exampleA state company's share paid for by the investor
Given (assumed data)
Project
the medium field in regime A at US$60/bbl: rent 439.48 million dollars, payments to the state 268.54 million dollars, the investor's NPV without the participation of the company 170.94 million dollars
Participation
the state company gets 20% of the project. Its share of the capital costs (26, 44 and 10 million dollars in years 1–3) is paid by the investor
Taxes
calculated for the project as a whole and divided between the participants by their shares
Solution
  1. If the company paid for itself, the investor would get 0.8⋅170.94=136.750.8\cdot170.94 = 136.75 million dollars, and the company 0.2⋅170.94=34.190.2\cdot170.94 = 34.19 million dollars. The government take in the rent, which is the taxes plus the company's flow, is (268.54+34.19)/439.48(268.54 + 34.19)/439.48 =68.9= 68.9%.
  2. The project's capital costs on discounted flows: 130+220/1.1130 + 220/1.1 +50/1.12=371.32+ 50/1.1^2 = 371.32 million dollars. The share paid for the company is 0.2⋅371.32=74.260.2\cdot371.32 = 74.26 million dollars.
  3. Without reimbursement, the investor gets 136.75−74.26=62.49136.75 - 74.26 = 62.49 million dollars and the company gets 34.19+74.26=108.4534.19 + 74.26 = 108.45 million dollars. In all, the state gets 268.54+108.45=376.99268.54 + 108.45 = 376.99 million dollars, or 85.8% of the rent.
  4. If the investor gets back the 80 million dollars it paid, out of the company's share of the cash flow of years 3–6 but without interest, its NPV is 120.33 million dollars. Paying for the shares then costs it 136.75−120.33=16.42136.75 - 120.33 = 16.42 million dollars, which is the cost of money lent to the company without interest. The government take in the rent is 72.6%.
Answer: A 20% share paid for without reimbursement lifts the government take in the rent from 68.9% (the company pays for itself) to 85.8%. The investor's NPV falls from 136.75 to 62.49 million dollars, or, with a repayment without interest, to 120.33 million dollars.

What it means. A carried interest is a tax hidden in the contract. It cannot be seen in the tax rates, and in the investor's cash flow it is more noticeable than a royalty. In calculating the government take, the state company's flow is added to the taxes. In comparing terms, we look at who pays for its share and up to which stage. The data in this example are assumed for illustration.

Kazakhstan: the taxes of a subsoil user under the 2026 Code

In Kazakhstan, the right to hydrocarbons is given by a contract, and no new production sharing agreements have been signed since 2009 (the history of the subsoil regime). Taxes are set by the Tax Code of 18 July 2025 No. 214-VIII, in force from 1 January 2026. Its special payments and taxes of subsoil users are: the signature bonus; the payment for reimbursement of historical costs (what the state spent earlier on studying the area); the alternative subsoil use tax; the royalty; the Republic of Kazakhstan's share under production sharing; the mineral extraction tax (MET); and the excess profit tax (paragraph 3 of Article 753). In the Code, the royalty is a payment on solid minerals only (it has a chapter of its own), and the Republic's share applies to production sharing agreements. For oil, MET plays the role of the payment on production. Besides the special payments, a subsoil user pays the general taxes: corporate income tax (CIT), value added tax (VAT; 16%, and 0% on exports), property tax and social tax. An oil exporter also pays rent tax on export and an export customs duty.

The main payments of an oil-producing subsoil user in 2026
Payment
Signature bonus
Base
one-off, when the right is obtained
Rate or amount
the starting amount in monthly calculation indices (MCI, a unit of account that the state sets each year) or as a share of the value of reserves; the final amount is set at the auction
Legal reference
Articles 759–765
Payment
Reimbursement of historical costs
Base
the state's costs of studying the area
Rate or amount
a fixed sum, from the start of production
Legal reference
Articles 766–770
Payment
MET on oil
Base
value of the oil produced
Rate or amount
5–18% by annual production; on the domestic market, with a coefficient of 0.5
Legal reference
Articles 773–778
Payment
MET on raw gas
Base
value of the gas
Rate or amount
10%; on the domestic market 0.5–1.5% by annual production
Legal reference
Article 778
Payment
Rent tax on export
Base
value of the oil exported
Rate or amount
0–32% by the world price, one rate on the whole value
Legal reference
Articles 746–752
Payment
Export customs duty
Base
a tonne of oil exported
Rate or amount
at US$25–105/bbl, the price in dollars per tonne
Legal reference
Order No. 169-NQ
Payment
CIT
Base
taxable income
Rate or amount
20%; losses are carried forward for 10 years
Legal reference
Articles 339, 357
Payment
Excess profit tax
Base
net income above 25% of deductions
Rate or amount
10–60% by tier
Legal reference
Articles 798–811
Payment
Alternative tax (instead of MET, excess profit tax and historical costs)
Base
income minus deductions
Rate or amount
0–42% by the world price
Legal reference
Articles 812–817

The 2026 Tax Code; the export customs duty is under the Order of the Minister of Trade and Integration of 17 April 2026 No. 169-NQ. All rates, scales and exceptions are on the MunaiHub page “Subsoil-user taxes” in the “Legal library” section.

  • MET on oil. The base is the value of the oil produced in the quarter (Articles 775, 776). In 2026 the rate depends on the planned annual production under the contract: 5% up to 250 thousand t, 7% up to 500 thousand, 8% up to 1 million, 9% up to 2 million, 10% up to 3 million, 11% up to 4 million, 12% up to 5 million, 13% up to 7 million, 15% up to 10 million t, and 18% above that (Article 778). One rate is applied to the whole production of the year. If the actual production turns out to be in another tier, the tax for the year is recalculated (Article 777).
  • Rent tax on export. One rate applies to the whole value of the oil exported: 0% at a world price up to US$40/bbl, 7% up to 50, 11% up to 60, 14% up to 70, 16% up to 80, and then up to 32% at a price above 180 (Article 749). In 2026 MET payers also pay it: the exclusion of MET payers from the payers of this tax is suspended until 1 January 2027 (Article 835).
  • Export customs duty on crude oil. Below US$25/bbl there is none. At an average market price from 25 to 105 dollars a barrel, the duty in dollars per tonne equals the price in dollars per barrel. Above 105, it is from 115 to 236 dollars per tonne by a table. It is not paid, among other cases, on exports to countries with which there are treaties on exemption, under production sharing agreements signed before 2009 that have such an exemption, and for complex projects, for 10 or 20 years from the start of export (Order No. 169-NQ).
  • CIT is 20% (Article 357), and a loss is carried forward for 10 years (Article 339). Accounts are kept separately for each contract, and the losses of a contract are covered only by the future income of the same contract (paragraph 6 of Article 757). This is the Kazakhstan form of ring-fencing. MET, the rent tax and other taxes reduce the CIT base. CIT itself, the excess profit tax and the alternative tax are not deductible (Article 272).
  • Excess profit tax is calculated for a year, for each contract (Article 798). The part of the net income above 25% of the deductions is taxed (Articles 800, 801). The net income here is the taxable income for this tax minus the CIT on the contract. The deductions are the expenses deductible for CIT, and the actual capital costs of the year instead of depreciation (Article 804). An excess of deductions over income is carried forward to the following years (paragraph 2 of Article 802). The rates are by tiers (Articles 807, 808), with the formula below.
  • The alternative subsoil use tax replaces the payment for historical costs, MET and the excess profit tax. It can be chosen by contracts on areas in the Kazakhstan sector of the Caspian Sea, on accumulations whose top is at a depth of 4,500 m or more and whose bottom is at 5,000 m or more, and on depleting fields. The choice is made by a notification within 30 calendar days of registration of the contract or of an addendum to it, with no right to change one's mind until the contract ends. For complex projects it is mandatory (Article 812). The base is income minus deductions under the CIT rules, without interest payments and CIT. The rate depends on the world price: 0% up to US$50/bbl, 6% up to 60, 12% up to 70, and so on up to 42% above 150 (Articles 813, 814).
  • Bonus and historical costs. The starting signature bonus for exploration and production without approved reserves is 3,000 MCI plus 10 MCI for each block above 300. With approved reserves it is 0.04% of the value of reserves of categories A, B and C1 and 0.01% of the value of category C2 and of resources C3, but not less than 10,000 MCI (A, B, C1 and C2 are categories of the national reserves classification of Kazakhstan and Russia). It is paid within 20 working days (Articles 761, 764; the auction). The payment for reimbursement of historical costs gives the state back its costs of studying the area. Up to 10,000 MCI it is paid at once, and above that in equal parts for up to 10 years (Article 769).
Kazakhstan excess profit tax by tiers
EPT=∑k=16ek min⁡[max⁡(NI−ak Ded; 0); (ak+1−ak)Ded]\text{EPT} = \sum_{k=1}^{6} e_k\,\min\left[\max\left(\text{NI} - a_k\,\text{Ded};\ 0\right);\ \left(a_{k+1} - a_k\right)\text{Ded}\right]
where:
  • EPT\text{EPT}excess profit tax for the year under the contract, million tenge
  • NI\text{NI}net income for this tax: the income under the contract minus the deductions for the excess profit tax and minus the CIT on the contract, million tenge
  • Ded\text{Ded}deductions for the excess profit tax: the expenses deductible for CIT, and the capital costs of the year instead of depreciation, million tenge
  • aka_klower bound of the tier as a share of the deductions: 0.25, 0.30, 0.40, 0.50, 0.60, 0.70 for k=1…6k = 1 \ldots 6, a7=∞a_7 = \infty, —
  • eke_krate of the tier: 10, 20, 30, 40, 50 and 60%, fraction

Units: tenge or any currency unit; fractions

Holds when
  • net income up to 25% of the deductions is not taxed (Article 800). Each rate is applied only to the part of the income in its own tier (Articles 807, 808).
  • the tax period is the calendar year. The return is filed by 31 March, and the tax is paid within 10 days after that date (Articles 809–811).
  • the tax is not paid under production sharing agreements signed before 2009 that passed the mandatory tax expertise (a state review of the tax terms), or under contracts approved by the President (Articles 755, 799), or under the alternative tax.

A tax on the yearly return of the contract. The larger the net income relative to the deductions of the year, the higher the rate on each next tenge.

Worked exampleExcess profit tax for one year
Given (assumed data)
Income under the contract for the year
420 billion tenge (the same for CIT and for the excess profit tax, as an assumption)
Expenses deductible for CIT, excluding depreciation
180 billion tenge (operating costs, MET, the rent tax and others)
Depreciation for CIT
60 billion tenge
Capital costs of the year
40 billion tenge; there are no carried-forward losses or deductions
Solution
  1. CIT on the contract: 0.2⋅(420−180−60)=360.2\cdot(420 - 180 - 60) = 36 billion tenge.
  2. The deductions for the excess profit tax exclude depreciation but include the capital costs of the year: 180+40=220180 + 40 = 220 billion tenge. The taxable income is 420−220=200420 - 220 = 200, and the net income is 200−36=164200 - 36 = 164 billion tenge, which is 74.5% of the deductions.
  3. The part up to 25% of the deductions is not taxed: 0.25⋅220=550.25\cdot220 = 55 billion tenge. Then 5% of the deductions (1111 billion tenge) is taxed at 10%, four tiers of 10% of the deductions (2222 billion tenge each) at 20, 30, 40 and 50%, and the rest, 164−55−11−4⋅22=10164 - 55 - 11 - 4\cdot22 = 10 billion tenge, at 60%.
  4. The tax: 0.1⋅11+0.2⋅220.1\cdot11 + 0.2\cdot22 +0.3⋅22+0.4⋅22+ 0.3\cdot22 + 0.4\cdot22 +0.5⋅22+0.6⋅10+ 0.5\cdot22 + 0.6\cdot10 =1.1+4.4+6.6= 1.1 + 4.4 + 6.6 +8.8+11+6=37.9+ 8.8 + 11 + 6 = 37.9 billion tenge, which is 23.1% of the net income.
  5. Each next billion of income: CIT takes 0.20.2, and the remaining 0.80.8 falls into the top tier of the excess profit tax: 0.2+0.8⋅0.6=0.680.2 + 0.8\cdot0.6 = 0.68, that is, 68%.
Answer: The excess profit tax for the year is 37.9 billion tenge, and together with CIT it is 36+37.9=73.936 + 37.9 = 73.9 billion tenge. From each next billion of income, the contract gives up 68% in these two taxes.

What it means. The excess profit tax is the progressive layer of the Kazakhstan system. It switches on when the annual net income exceeds a quarter of the deductions. The threshold is counted on the deductions of the year, not on the accumulated investment with a return. In years of large investment, the deductions are large and there is no tax. The carried-forward excess of deductions comes back with no uplift, so the tax can appear when the investment has been recovered but without any return on the capital yet. The numbers in the example are assumed; the rules are in Articles 798–811 of the Tax Code.

How the Kazakhstan regime has changed and what changes in 2027

The tax regime of oil production in Kazakhstan: main changes
When
2009–2018
What changed
the commercial discovery bonus, 0.1% of the value of approved recoverable reserves (the 2008 Tax Code); abolished from 1 January 2019
When
from 2018
What changed
the 2017 Tax Code: MET on oil 5–18% by annual production, rent tax on export 0–32% by price, excess profit tax by tiers of net income to deductions, and the alternative tax for offshore and deep fields
When
2019
What changed
export customs duty is a stepped table: from US$10 to US$100/t at a price from US$25 to US$105/bbl
When
from 2023
What changed
the alternative tax is mandatory for complex projects; at US$25–105/bbl the duty is the price in dollars per tonne
When
from 2026
What changed
a new Tax Code: the rates of MET, the rent tax, the excess profit tax and CIT are as before; depleting fields can choose the alternative tax; the MET relief is only for low-profitability fields; VAT is 16% instead of 12%
When
from 2027
What changed
MET on oil by a matrix “annual production × world price”, from 19 to 67%; the oil of MET payers is not charged the rent tax on export; on the domestic market, an equalising coefficient instead of 0.5

Under the 2017 and 2025 Tax Codes and the orders on export duties. The 2027 rates are from the text of the Code as of October 2026, and they can be changed before they come into force.

From 2027 the MET rate on oil is taken from a matrix. The rows are annual production (up to 250 thousand t, …, above 10 million t) and the columns are the world price from US$20 to US$200/bbl (subparagraph 2 of paragraph 1 of Article 778). The rate grows with the volume and, almost everywhere, with the price. In the row “up to 1,000,000 tonnes” it is 22% in the columns of 20, 30 and 40 dollars, 29% in the column of 50, 33% in 60 and 38% in 80. At the same time, oil produced by MET payers stops being charged the rent tax on export (Article 746). One exported barrel shows how this changes the payments on revenue.

Worked examplePayments on revenue per exported barrel: 2026 and 2027
Given (assumed data)
Contract
planned production 800 thousand t a year, which is the tier “up to 1,000,000 tonnes”
Oil
exported to a country with no exemption from the duty; 7.3 bbl per tonne (assumed, depends on the density)
Price
US$40, 60 and 80/bbl; the same for MET, the rent tax and the duty (an assumption: in fact the quotations and the averaging periods differ)
Solution
  1. MET of 2026 is 8% of the value: 0.08⋅40=3.20.08\cdot40 = 3.2, 0.08⋅60=4.80.08\cdot60 = 4.8 and 0.08⋅80=6.40.08\cdot80 = 6.4 dollars a barrel.
  2. The rent tax on export is 0% at a price up to 40 dollars, 11% up to 60 and 16% up to 80: 0, 0.11⋅60=6.60.11\cdot60 = 6.6 and 0.16⋅80=12.80.16\cdot80 = 12.8 dollars a barrel.
  3. The duty is the price in dollars per tonne: 40, 60 and 80 dollars per tonne, or 40/7.3=5.4840/7.3 = 5.48, 60/7.3=8.2260/7.3 = 8.22 and 80/7.3=10.9680/7.3 = 10.96 dollars a barrel. This is 1/7.3=13.71/7.3 = 13.7% of the price at any price from 25 to 105 dollars.
  4. In all, in 2026: 3.2+0+5.48=8.683.2 + 0 + 5.48 = 8.68, 4.8+6.6+8.22=19.624.8 + 6.6 + 8.22 = 19.62 and 6.4+12.8+10.96=30.166.4 + 12.8 + 10.96 = 30.16 dollars a barrel, which is 21.7, 32.7 and 37.7% of the price.
  5. MET of 2027 from the same row of the matrix is 22, 33 and 38%: 0.22⋅40=8.80.22\cdot40 = 8.8, 0.33⋅60=19.80.33\cdot60 = 19.8 and 0.38⋅80=30.40.38\cdot80 = 30.4 dollars a barrel.
Answer: In 2026, 21.7, 32.7 and 37.7% of the price leaves an exported barrel. The MET rate of 2027 is 22, 33 and 38%, almost the same: the new scale has absorbed the rent tax and the duty.

What it means. In the row “up to 1,000,000 tonnes”, in every column from US$20 to US$110/bbl, the 2027 rate is exactly 14 percentage points above the sum of the 2026 rates of MET and the rent tax at the same price. Fourteen points are close to the share of the duty in the price (13.7% at 7.3 bbl/t). The new scale is built on the assumption that the duty will be abolished, but as of October 2026 the abolition has not been made official. The order on export duties, as amended on 28 September 2026, keeps the duty on crude oil with no end date. If both norms stay as written, at US$60/bbl an exporter in 2027 will pay 19.8+8.22=28.0219.8 + 8.22 = 28.02 dollars a barrel, which is 46.7% of the price. The example does not take into account the exemptions from the duty, the domestic market or low-profitability fields. The oil density and one price for all payments are assumptions: lighter oil has more barrels per tonne, and the share of the duty in the price is smaller.

In the terms of this lesson, the Kazakhstan system looks like this. The main burden is payments on revenue (MET, the rent tax, the duty). They are regressive with respect to costs: a costly field pays the same per barrel as a cheap one. The MET scale by annual production makes them heavier for large contracts, and the rent tax and the 2027 matrix make them heavier at high prices. CIT, the excess profit tax (a progressive layer) and the alternative tax are linked to profit. The state offers the alternative tax to offshore, deep and depleting fields, where taxes on revenue would stop projects. For weak fields there is a MET relief. The MunaiHub economic model, in the “Investors” section, calculates the NPV and IRR of a project with the 2026 taxes (it has no signature bonus), and it is convenient for repeating the conclusions of this lesson for your own field.

A good fiscal system and its traps

There is no perfect fiscal system, because its aims argue with each other. The state wants to take most of the rent, to get the money early and reliably, to collect it simply, and not to stop projects. The investor wants to keep its return and the predictability of the terms.

  • Neutrality. A tax should not change decisions: whether to develop, how much to recover, when to stop production. The closest to this is a rent tax with a threshold equal to the investor's rate (see the advanced section). The furthest are bonuses and payments on revenue.
  • Progressivity. A system that adjusts itself to the price and the quality of the field needs revision less often. At high prices the state gets more without new laws, and at low prices projects keep working.
  • Reliability and timing of the budget's income. Royalty and bonuses come early and at any price. Rent taxes come late and only from successful projects. So almost all systems mix both kinds of payments.
  • Simplicity. A royalty is calculated from the volume and the price. Income taxes and rent taxes require checking of costs and transfer prices, and production sharing also requires an audit of the recoverable costs.
  • Stability. Each change of rules after the fact adds a risk premium to the investor's rate and reduces the rent that can be divided (the risk of terms, Market, financial and regulatory uncertainty).

Stepped scales. If one rate is applied to the whole base, and the rate itself depends on the price or the volume, then at the border of a step the income drops with a jump. The rent tax on export at a price of exactly US$50/bbl is 7%, and the exporter keeps 50⋅0.93=46.550\cdot0.93 = 46.5 dollars a barrel. At 51 dollars it is already 11%, and the exporter keeps 51⋅0.89=45.3951\cdot0.89 = 45.39 dollars. The exporter keeps 46.5 dollars again only at a price of 46.5/0.89=52.2546.5/0.89 = 52.25 dollars a barrel. The 2026 MET scale by annual production works in the same way. With a plan of 1.00 million t the rate is 8%, and with 1.01 million t it is 9% on all the oil. MET grows by 0.09⋅1010−0.08⋅10000.09\cdot1010 - 0.08\cdot1000 =10.9= 10.9 thousand t of oil in terms of its value, which is more than the extra 10 thousand t are worth. Scales in which each rate applies only to its own part of the base (like the excess profit tax) do not give such jumps.

  • Transfer prices. A tax on revenue and profit can be reduced by selling the oil cheaply to the company's own trading company. So the base is calculated from quotations or by the rules of transfer pricing.
  • Padding of costs. If costs are recovered with an uplift or reduce the rent tax, the investor has a weaker reason to save them. The state answers with audits and maximum norms.
  • The borders of an object. Scales by the production of a field or a contract and the rules of ring-fencing make it important what counts as one object. So the law itself defines what a scale is applied to.
  • Timing. The R-factor and yearly thresholds can be moved by shifting costs from year to year. A rent tax with a carried-forward balance is not very sensitive to this.

Terms and symbols

Fiscal system
All the payments from an oil and gas project to the state: bonuses, payments on production and exports, income taxes and rent taxes, production sharing and the participation of a state company.
Government take
The part of the project's cash flow before payments that goes to the state; without discounting, or in the rent, on discounted flows.
Marginal government take
The part of one extra dollar of cash flow that the payments will take; with several taxes, m=1−(1−r)(1−e)(1−T)m = 1 - (1 - r)(1 - e)(1 - T).
Progressive and regressive system
In a progressive system the government take grows with the project's profitability (the marginal take is larger than the average), and in a regressive one it falls.
Effective royalty rate
The smallest share of revenue that the state gets in any year, including loss-making ones.
Front-end loading
The share of the payments to the state that falls in the years before the investor's investment is paid back.
R-factor
The ratio of the investor's accumulated receipts to its accumulated costs; the sharing and tax scales depend on it.
Rent tax
A tax on the positive balance of a cash flow in which past negative balances are carried forward with an uplift, which sets the threshold return.
Ring-fencing
Separate taxation of a project or a contract: its losses cannot be set against the profit of other projects.
Carried interest
A share of a state company whose costs the investor pays; it works as a tax on the size of the costs paid.
MET, RTE, EPT, AST
Mineral extraction tax, rent tax on export, excess profit tax and alternative subsoil use tax: the special taxes of subsoil users in Kazakhstan.

Common mistakes and misconceptions

Wrong

“The government take is 50%, so the state takes half.”

In fact

The method of calculation and the conditions must be named. In the example of the lesson, the regime with royalty at US$60/bbl takes 49.8% of the flow without discounting but 61.1% of the rent. At US$40 it takes more than the whole rent.

Wrong

“Production sharing is progressive in itself.”

In fact

The cost recovery limit and the sharing scale decide everything. With a low limit and a constant share of the state, the agreement gives the budget a share of revenue from the first oil and behaves like a royalty. A scale by the R-factor or by the return makes it progressive.

Wrong

“Income tax takes only excess profit, so it is not a danger to small fields.”

In fact

Depreciation does not count the cost of capital, so income tax also taxes the normal return. On the small field of the example, in regime C it alone takes 46.9% of the rent.

Wrong

“The Kazakhstan MET depends on the profitability of the field.”

In fact

MET is paid on the value of the oil produced, at a rate that depends on annual production (and from 2027 also on price). Profit is taxed by CIT, the excess profit tax and the alternative tax. The MET rate is changed according to profitability only by the relief for low-profitability fields, by a decision of the Government.

Wrong

“From 2027 oil exporters will stop paying both the rent tax and the duty.”

In fact

From 2027, MET payers are released from the rent tax on export (Article 746). The duty on crude oil, for which the new MET scale is built, had not been abolished as of October 2026.

In depth: advanced detail

The neutral rent tax: why it does not change decisions

Imagine a tax that takes a share ee of the project's cash flow in every year, and in loss-making years gives the investor back the same share of the loss. Its present value equals ee times the NPV of the flow, and the investor keeps (1−e)(1 - e) of its NPV for any project. A project that pays stays paying, a project that does not pay stays unprofitable, and the choice between projects does not change. Such a tax is neutral. States do not want to pay money back for losses, so in practice a negative balance is carried into the future with an uplift uu. This is the rent tax of regime C.

Present value of a neutral rent tax
PV(RT)=e∑tCFt∗ (1+i)−t=e NPV∗,NPVinv=(1−e) NPV∗PV(\mathrm{RT}) = e \sum_t \mathrm{CF}^{*}_t\,(1 + i)^{-t} = e\,\mathrm{NPV}^{*}, \qquad \mathrm{NPV}_\text{inv} = (1 - e)\,\mathrm{NPV}^{*}
where:
  • PV(RT)PV(\mathrm{RT})present value of the rent tax at the investor's rate, US$ million
  • NPV∗\mathrm{NPV}^{*}NPV of the taxed flow CFt∗\mathrm{CF}^{*}_t at the investor's rate ii, US$ million
  • eethe rent tax rate, fraction
  • NPVinv\mathrm{NPV}_\text{inv}the investor's NPV, if there are no other payments and costs outside the tax base, US$ million

Units: US$ million; rates are fractions

Holds when
  • the uplift uu on the carried-forward balance equals the investor's rate ii.
  • the balance finally becomes positive, and after that there are no negative years. Otherwise their loss would have to be paid back or carried backwards.
  • if u>iu > i, the tax is milder than a neutral one and takes less than e NPV∗e\,\mathrm{NPV}^{*}. If u<iu < i, it is harsher: it also taxes part of the normal return.

While the project has not paid back its investment with a return of ii, there is no tax. After that the state takes a share ee of every dollar. On discounted flows, this is exactly the share ee of the NPV of the taxed flow.

Worked exampleA rent tax of 40% with no other taxes
Given (assumed data)
Tax
40% of the positive balance of the flow “revenue minus operating and capital costs”; abandonment is outside the base
Uplift
10%, equal to the investor's rate, or 15%
Fields
the medium one at US$60/bbl; the small one at US$50 and US$45/bbl
Solution
  1. The medium field: the NPV of the taxed flow at 10% is 449.06 million dollars. The tax with a 10% uplift starts in year 6, and its present value is 179.62 million dollars, exactly 0.4⋅449.06=179.620.4\cdot449.06 = 179.62.
  2. The investor keeps the rent minus the tax: 439.48−179.62=259.86439.48 - 179.62 = 259.86 million dollars. The rent is smaller than the NPV of the taxed flow by the abandonment, which the tax does not count.
  3. With a 15% uplift the tax takes less: 160.62 million dollars, 160.62/449.06=35.8160.62/449.06 = 35.8% instead of 40%. It does not tax the part of the rent earned before the project paid back its investment with a return of 15%.
  4. The small field at 50 dollars a barrel: the rent is 10.97 million dollars, the tax is 0.4⋅16.75=6.700.4\cdot16.75 = 6.70 million dollars, and the investor keeps 10.97−6.70=4.2710.97 - 6.70 = 4.27 million dollars. The project is still profitable. At 45 dollars the rent is −14.77 million dollars, the balance never becomes positive, and there is no tax. The project is unprofitable both without the tax and with it.
Answer: With an uplift equal to the investor's rate, the rent tax takes exactly 40% of the NPV of the taxed flow (179.62 of 449.06 million dollars) and does not turn a profitable project into an unprofitable one. With a 15% uplift it takes 35.8%.

What it means. This is what makes the rent tax a benchmark in comparing systems: regressive payments shift the investor's decisions, and a neutral tax does not. In practice systems depart from it. The state wants money earlier, nobody knows the investor's rate exactly, and income tax also taxes the normal return. The data in this example are assumed for illustration.

Compare this with the regimes of the main part of the lesson. The break-even price of the small field before payments is US$47.9/bbl. The regressive regime A raises it to US$61.5. A rent tax of 40% with a 10% uplift and no other taxes raises it only to US$48.6, and that only because it does not count abandonment. Regime C, with its income tax, raises it to US$52.3. An income tax with depreciation, instead of an immediate deduction of costs, and with no uplift on carried-forward losses, taxes the normal return too. By its design, a rent tax deducts capital costs at once and carries losses forward with an uplift, and this is what makes it different from an income tax.

Connections to other topics

Check yourself

  1. 1

    Which payments hurt small and costly fields the most?

    1. A.Rent tax with a threshold return
    2. B.Signature bonus and royalty
    3. C.Income tax
    4. D.The state's share of profit oil by an R-factor scale
    Show the answer

    Correct answer: B. Signature bonus and royalty

    The bonus depends neither on production nor on profit, and the royalty does not depend on profit. Both are paid even when the project barely pays back, so from poor projects they take a larger share of the rent, and sometimes more than all of it. Income tax also taxes part of the normal return, but it disappears together with profit. The rent tax and the scale by the R-factor switch on only for profitable projects.

  2. 2

    A regime has a royalty of 10% of revenue and an income tax of 25%, and the royalty is deducted from the tax base. On a field, at the current price, the state gets 45% of the cash flow without discounting. Will this take rise or fall if the price goes up? Why?

    Show the answer

    The marginal take is m=1−(1−0.1)(1−0.25)m = 1 - (1 - 0.1)(1 - 0.25) =1−0.675=0.325= 1 - 0.675 = 0.325, or 32.5%. It is smaller than the average take of 45%, so the state's take will fall as the price rises: d GT/dΠ=(m−GT)/Π<0d\,\mathrm{GT}/d\Pi = (m - \mathrm{GT})/\Pi < 0. The regime is regressive. The high average take rests on the royalty, which is paid even from a small profit.

  3. 3

    A production sharing agreement has no royalty. No more than 60% of revenue goes to recover costs, and the state's share of profit oil is at least 25%. What is the smallest share of revenue that the state gets in a year when costs are not yet recovered?

    1. A.15%
    2. B.10%
    3. C.0: while costs are not recovered, the state gets nothing
    4. D.25%
    Show the answer

    Correct answer: B. 10%

    The effective royalty rate is (1−0.6)⋅0.25=0.10(1 - 0.6)\cdot0.25 = 0.10. Even in a year when all the revenue could go to recover costs, 40% of revenue is profit oil, and the state gets a quarter of it. The lower the cost recovery limit and the higher the initial share, the closer the agreement is to a regime with a royalty.

  4. 4

    The net income of a contract for the excess profit tax for a year is 90 billion tenge, and the deductions for this tax are 200 billion tenge. Find the excess profit tax by the scale of the Tax Code of Kazakhstan.

    Show the answer

    The net income is 45% of the deductions. The part up to 25% of the deductions is not taxed: 50 billion tenge. Then 5% of the deductions (10 billion tenge) is taxed at 10%, which is 1 billion tenge. The next 10% of the deductions (20 billion tenge) is taxed at 20%, which is 4 billion tenge. The rest, 90−50−10−20=1090 - 50 - 10 - 20 = 10 billion tenge, falls into the 40–50% tier and is taxed at 30%, which is 3 billion tenge. The tax is 1+4+3=81 + 4 + 3 = 8 billion tenge, about 8.9% of the net income.

  5. 5

    The world oil price is US$60 or US$61/bbl. At which price will an exporter in 2026 keep more after the rent tax on export?

    1. A.At US$60: it keeps US$53.40/bbl against US$52.46
    2. B.It cannot be said without the MET rate
    3. C.At US$61: the price is higher
    4. D.The same: the rate depends only on the volume of exports
    Show the answer

    Correct answer: A. At US$60: it keeps US$53.40/bbl against US$52.46

    The rent tax has one rate on the whole value: 11% up to US$60/bbl inclusive, and 14% up to 70. At 60 dollars the exporter keeps 60⋅0.89=53.4060\cdot0.89 = 53.40, and at 61 it keeps 61⋅0.86=52.4661\cdot0.86 = 52.46 dollars a barrel. MET and the duty are proportional to the price and do not cancel the difference. This is a stepped scale: at the border of a step the income drops with a jump.

  6. 6

    A state company gets 20% of a project, and the investor pays the company's share of the capital costs and does not get it back. Why is this like a tax, and how is it counted in the government take?

    Show the answer

    The investor pays for a share whose income it does not receive. This is a transfer of money from the investor to the state that does not depend on profit, like a tax on the size of the costs paid, and it is paid in the first years. The whole flow of the state company is included in the government take. In the example of the lesson, such a share lifts the government take in the rent from 68.9% (if the company pays for itself) to 85.8%, or, if what was paid is returned without interest, to 72.6%.

Updated: 17 October 2026