Pander to the code coverage tool a bit to further increase coverage
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Timothy Warren 2020-03-13 21:22:25 -04:00
parent a2efcb0198
commit 547266e97f
3 changed files with 60 additions and 43 deletions

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@ -69,16 +69,14 @@ pub fn mem_fibonacci(n: usize) -> Option<u128> {
/// Can calculate up to 186 using native unsigned 128 bit integers.
#[inline]
pub fn rec_fibonacci(n: usize) -> Option<u128> {
match n {
0 => Some(0),
1 => Some(1),
n => {
if matches!(n, 0 | 1) {
Some(n as u128)
} else {
let a = rec_fibonacci(n - 1)?;
let b = rec_fibonacci(n - 2)?;
a.checked_add(b)
}
}
}
/// Calculate a number in the fibonacci sequence,
@ -101,10 +99,9 @@ pub fn fibonacci(n: usize) -> Option<u128> {
let mut a: u128 = 0;
let mut b: u128 = 1;
match n {
0 => Some(a),
1 => Some(b),
_ => {
if matches!(n, 0 | 1) {
Some(n as u128)
} else {
for _ in 0..n - 1 {
let c: u128 = a.checked_add(b)?;
@ -114,7 +111,6 @@ pub fn fibonacci(n: usize) -> Option<u128> {
Some(b)
}
}
}
/// Calculate the value of a factorial iteratively
@ -135,16 +131,15 @@ pub fn fibonacci(n: usize) -> Option<u128> {
pub fn it_factorial(n: usize) -> Option<u128> {
let mut total: u128 = 1;
match n {
0 | 1 => Some(1u128),
_ => {
if matches!(n, 0 | 1) {
Some(1u128)
} else {
for x in 1..=n {
total = total.checked_mul(x as u128)?;
}
Some(total)
}
}
}
/// Calculate the value of a factorial recrursively
@ -163,15 +158,13 @@ pub fn it_factorial(n: usize) -> Option<u128> {
/// ```
#[inline]
pub fn factorial(n: usize) -> Option<u128> {
match n {
0 => Some(1u128),
1 => Some(1u128),
_ => {
if matches!(n, 0 | 1) {
Some(1u128)
} else {
let prev = factorial(n - 1)?;
(n as u128).checked_mul(prev)
}
}
}
/// Approximates a factorial using Stirling's approximation
@ -240,6 +233,13 @@ mod tests {
assert!(it_factorial(35).is_none());
}
#[test]
fn test_approx_factorial() {
assert!(approx_factorial(170.624).is_some());
assert!(approx_factorial(1.0).is_some());
assert!(approx_factorial(170.7).is_none());
}
#[test]
fn test_fibonacci() {
// Sanity checking

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@ -151,6 +151,7 @@ macro_rules! impl_int {
self == 0
}
#[cfg_attr(tarpaulin, skip)]
fn max_value() -> $type {
<$type>::max_value()
}
@ -243,6 +244,7 @@ macro_rules! impl_unsigned {
let (x, y) = (min(x, y), max(x, y));
Self::stein_gcd((y - x) >> 1, x)
}
#[cfg_attr(tarpaulin, skip)]
_ => unreachable!(),
}
}

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@ -328,23 +328,38 @@ mod tests {
#[test]
#[should_panic(expected = "Fraction can not have a zero denominator")]
fn zero_denom_new() {
frac!(1/0);
frac!(1 / 0);
}
#[test]
fn test_get_sign() {
assert_eq!(Sign::Positive, Frac::get_sign(frac!(1), frac!(-1), FracOp::Subtraction));
assert_eq!(Sign::Negative, Frac::get_sign(frac!(-1), frac!(-1), FracOp::Addition));
assert_eq!(Sign::Negative, Frac::get_sign(frac!(-1), frac!(1), FracOp::Addition));
assert_eq!(Sign::Negative, Frac::get_sign(frac!(-1), frac!(1), FracOp::Subtraction));
assert_eq!(Sign::Negative, Frac::get_sign(frac!(-1), frac!(1), FracOp::Other));
assert_eq!(
Sign::Positive,
Frac::get_sign(frac!(1), frac!(-1), FracOp::Subtraction)
);
assert_eq!(
Sign::Negative,
Frac::get_sign(frac!(-1), frac!(-1), FracOp::Addition)
);
assert_eq!(
Sign::Negative,
Frac::get_sign(frac!(-1), frac!(1), FracOp::Addition)
);
assert_eq!(
Sign::Negative,
Frac::get_sign(frac!(-1), frac!(1), FracOp::Subtraction)
);
assert_eq!(
Sign::Negative,
Frac::get_sign(frac!(-1), frac!(1), FracOp::Other)
);
}
#[test]
fn test_cmp() {
assert_eq!(Ordering::Greater, frac!(3/4).cmp(&frac!(1/4)));
assert_eq!(Ordering::Less, frac!(1/4).cmp(&frac!(3/4)));
assert_eq!(Ordering::Equal, frac!(1/2).cmp(&frac!(4/8)));
assert_eq!(Ordering::Greater, frac!(3 / 4).cmp(&frac!(1 / 4)));
assert_eq!(Ordering::Less, frac!(1 / 4).cmp(&frac!(3 / 4)));
assert_eq!(Ordering::Equal, frac!(1 / 2).cmp(&frac!(4 / 8)));
}
#[test]