Recall the idea of a net present value of a stream of profits \(\Pi_t\) for \(n\) time periods indexed by \(t\): $$NPV=\sum_{t=1}^n \frac{1}{(1+r)^t}\Pi_t$$
This concept forms the basis of a number of important measures used to evaluate projects:
Recall the idea of a net present value of a stream of profits \(\Pi_t\) for \(n\) time periods indexed by \(t\): $$NPV=\sum_{t=1}^n \frac{1}{(1+r)^t}\Pi_t$$
Why might an oil company use payback or *discounted payback as a metric?
Does break even mean what you think it means?
Which metric would you prefer?
Recall the idea of a net present value of a stream of profits \(\Pi_t\) for \(n\) time periods indexed by \(t\): $$NPV=\sum_{t=1}^n \frac{1}{(1+r)^t}\Pi_t$$
This deck looks at the last modification to that formula: the supply cost for an oil project.
Let \(p\) be the price of oil
Now, allow the stream of profits to be a function of prices \(p\) for each time t, denoted by \(\Pi_t(p_t)\), and let the supply cost be given by: $$\text{Supply cost}=\{\bar{p_t}\}^n_{t=1} \ni \sum_{t=1}^n \frac{1}{(1+r)^t}\Pi_t(\bar{p_t})=0$$ i.e. \(\{\bar{p_t}\}^n_{t=1}\) is the set of constant real (or, increasing nominal) oil prices chosen such that the net present value of the project is zero, usually for \(r=10%\) or \(r=12%\)
What does an oil sands investment involve?
What does an oil sands investment involve for our purposes today?
A simplified version of the problem
What do I need to know to assess the NPV (or other metrics) for this project?
Initially, let’s worry about the big ones
Now we need to solve for the top of the yellow: the implied value of bitumen at the plant gate
How much is a barrel of bitumen worth?
$$\frac{\$75-\$33-\$0.30-\$1.50}{0.7\text{ bbl bitumen}}=\frac{\$40.20}{0.7 \text{ bbl bitumen}}=\frac{\$57.43}{\text{bbl bitumen}}$$
Expressed in cost per flowing barrel:
$$\frac{\text{Project capital up-front capital cost (dollars)}}{\text{Project daily production capacity (barrels per day)}}$$
For example: Firebag 4 total cost was $1.7 billion for 42,500 b/d of capacity = $40,000 per flowing barrel
Think of the oil production from a facility as an annuity, and the cost per flowing barrel as the up-front payment to access that annuity for a term equal to the project life.
You can access the data here and some background on oil sands royalties here. The historical data and the Alberta Revenue Workbook are going to be used in upcoming data exercises.
What makes a good royalty regime?
Royalties depend on oil prices, but what oil price, when and where?
the WTI (Cushing) price for a given month, expressed in Canadian currency, calculated as the product of:
a. the simple average of the WTI prices for the trading days of the preceding month expressed in American currency, and
b. the simple average of the daily actual USD/CAD (noon) exchange rates for that month.
What's the net revenue for the purposes of royalty calculations?
The amount by which the project's revenue exceeds allowed costs, minus other net proceeds. Net revenue can never be below zero.
Calculated as Gross Revenue – Operating Costs – Capital Costs – Return Allowance – Other Costs + Other Net Proceeds.
Financing costs are exempt from net revenue calculations
How do you know if a project has paid back its initial investment and you're paying a net or a gross revenue royalty?
Project payout occurs when a project’s cumulative revenues first equal or exceed its cumulative costs. Royalties are typically higher in the post-payout phase. Once a project achieves payout it remains in the post-payout phase.
Payout calculation assumes unrecovered capital costs are carried at the Government Long Term Bond Rate. Think of a virtual line of credit where all expenses are spent via the line, and all revenues deposits to pay back the line. When the line is paid off, the project has reached payout.
Projects always pay the greater of the calculated net or gross revenue royalty
Under the 2008 royalty regime:
“The government intends to have a portion of its royalty share of bitumen in-kind commercially upgraded to higher value products in the province. The government wants to hear from companies interested in buying bitumen from the province for upgrading and other value-added activities in Alberta.”
For our purposes, that's not really important, but it does matter for producers.
Main tax policies include
We won't go into details on corporate taxes, but they are calculated in your model
Recall the idea of a net present value of a stream of profits \(\Pi_t\) for \(n\) time periods indexed by \(t\): $$NPV=\sum_{t=1}^n \frac{1}{(1+r)^t}\Pi_t$$
This concept forms the basis of a number of important measures used to evaluate projects:
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