The expression "negative 4 to the power of 3" can be written as:

$(-4)^3$

To solve:

$(-4)^3 = (-4) \times (-4) \times (-4) = 16 \times (-4) = -64$

So, the value of $(-4)^3$ is $-64$.

Would you like more details or have any questions?

Here are 5 related questions:

1. What is $(-4)^2$?
2. How does $(-4)^4$ differ from $(-4)^3$?
3. What is $4^3$, without the negative sign?
4. Can you simplify $(-3)^3$?
5. How do powers of negative numbers change with even and odd exponents?

Tip: When raising a negative number to an odd exponent, the result will always be negative.