Mark Levi notes an interesting coincidence in his book Why Cats Land on Their Feet: And 76 Other Physical Paradoxes and Puzzles¹ (2012).

Dividing normal body temperature (expressed in degrees Celsius) into 100 approximates $$e$$: \[\frac{100}{36.8°} \approx e = 2.718281828459045\ldots\] Levi writes:

The estimate will be on the low side if you run a fever, or on the high side if you have hypothermia. This observation makes the natural logarithm — the one with the base $$e$$ — seem even more natural.

Input

A floating point number $$B$$ that expresses the body temperature of a person (expressed in degrees Celsius).

Output

• The sentence you have a fever if the approximation $$\frac{100}{B}$$ is less than $$e - 0.1$$.

• The sentence you have hypothermia if the approximation $$\frac{100}{B}$$ is greater than $$e + 0.1$$.

• The sentence you have a normal body temperature if the approximation $$\frac{100}{B}$$ falls inside the interval $$[e - 0.1, e + 0.1]$$.

Example

Input:

32.1

Output:

you have hypothermia

Example

Input:

37.8

Output:

you have a normal body temperature

Example

Input:

42.6

Output:

you have a fever