1. Game Overview
  2. Levels
  3. Products
  4. Buying & Selling
  5. Land & Buildings
  6. Retail Stores
  7. Factories & Farms
  8. Raw Materials Sites
  9. R&D Centers
  10. Apartments
  11. Banks
  12. Research
  13. Brands
  14. Awards
  15. Strategy
  16. Premium Accounts
  17. Borrowing & Lending
  18. Taxes
  19. Transportation
  20. Stocks

Loans

Bonds

Selling Bonds (borrowing) is unlocked at Level 5. Buying Bonds at Level 8.
Gold Accounts unlock at Levels 3 and 6.
Example: Suppose the rate on a new bond is a daily rate of 2% per day.

A bond has a face value of β 1,000,000. One day before it's due, the Present Value would be β 980,000, or 2% less. Two days before due the value is 2% less than that. Working backwards can calculate any value:

Days until due

Value


0 β 1,000,000.00
1 β 980,000.00
2 β 960,400.00
3 β 941,192.00
4 β 922,368.16
5 β 903,920.80
6 β 885,842.38
7 β 868,125.53
8 β 850,763.02
...
21 β 654,255.81

So if your company took a loan (issuing a bond) it would receive β654,256 and then owe β1,000,000 in 21 days. Or you could pay β868,125 in 14 days. The reverse is true if you are loaning money (buying a bond) - you would invest β654,256 and receive β1,000,000 in 21 days.

(This is an example in a fixed-rate environment. True interest rates vary. See the section below for more information.)

Interest Rates

Example:You issued a bond (borrowing money) at 2%. 3 days have passed since the issue, so it is now 18 days from expiration.

Present Value = 1,000,000 / e0.02 * 18 = β 697,676.32

Then the interest rate changes. Now it is 3% per day (compounded continuously). Now the Present Value (still 18 days out) is:

Present Value = 1,000,000 / e0.03 * 18 = β 582,748.25

So if you wanted to, you could pay off the loan now for less money than you'd expected. However, if the interest rate goes down to 1% instead:

Present Value = 1,000,000 / e0.01 * 18 = β 835,270.21

Which means it would cost more money to pay the loan back now that what was expected. This shift in value also affects investors, who would receive different amounts based on the changing rates. Some investors may specifically look to rate changes as an opportunity. But remember that regardless of any rate changes, the amount due at expiration will always be exactly β 1,000,000.

Repayment and Consequences

Mortgages

Borrowing via mortgage is unlocked at Level 7. Building banks to make loans is unlocked at Level 16.

Example: A β1 million mortgage is borrowed at 0.2% daily interest (1.4% per week) on a term loan of 5 weeks.

The 1st week's payment is 208,477.85, which is 14,000.00 in interest and 194,477.85 in principle.
The 2nd week's payment is 208,477.85, which is 11,277.31 in interest and 197,200.54 in principle.
The 3rd week's payment is 208,477.85, which is 8,516.50 in interest and 199,961.35 in principle.
The 4th week's payment is 208,477.85, which is 5,717.04 in interest and 202,760.81 in principle.
The 5th week's payment is 208,477.85, which is 2,878.39 in interest and 205,599.46 in principle. This pays off the mortgage in full.

An interest-only mortgage at the same interest rate would require payments of only 14,000 each week, but go on forever.

Mortgage penalties