EXAMPLE.
| Suppose the number thought of to be | 6 |
| 1. Let him double it | 12 |
| 2. Add 4 | 16 |
| 3. Multiply by 6 | 80 |
| 4. Add 12 | 92 |
| 5. Multiply by 10 | 920 |
Let him inform you what is the number produced. You must in every case subtract 320; the remainder is, in this example, 600; strike off the two ciphers, and announce 6 as the number thought of.
Fourth Method.
Desire a person to think of a number, say 6. He must then proceed—
EXAMPLE.
| 1. To multiply this number by itself | 36 |
| 2. So take 1 from the number thought of | 5 |
| 3. To multiply this by itself | 25 |
| 4. To tell you the difference between this product and the former | 11 |
| You must then add 1 to it | 12 |
| And halve this number | 6 |
Which will be the number thought of.
Fifth Method.
Desire a person to think of a number, say 6. He must then proceed as follows: