PROGRAMMING:Calculate the approximate value of E
This problem requires programming, using $$e = 1 + \ frac {1} {1!}+\ frac{1}{2!}+\ frac{1}{3!}+...+\ frac{1}{n!}$$ Calculate the approximate value of e until the absolute value of the last term is less than EPS, output the value of E and count the number of accumulated terms.
###Input format:
The precision of keyboard input is EPS.
###Output format:
E = s, count = n, s is the sum of polynomials with EPS precision, the result retains three decimal places, and N is the cumulative number of terms.
###Input example:
```in
zero point zero zero zero one
```
###Output example:
```out
e=2.718,count=9
```
answer：If there is no answer, please comment
###Input format:
The precision of keyboard input is EPS.
###Output format:
E = s, count = n, s is the sum of polynomials with EPS precision, the result retains three decimal places, and N is the cumulative number of terms.
###Input example:
```in
zero point zero zero zero one
```
###Output example:
```out
e=2.718,count=9
```
answer：If there is no answer, please comment