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Grammar fixes in the docstrings

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Maurizio Tomasi 2015-03-05 22:38:53 +01:00
commit 9c113b5264
1 changed files with 8 additions and 8 deletions
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lib/pure/fenv.nim
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@ -130,7 +130,7 @@ template mantissaDigits*(T : typedesc[float32]) : int = FLT_MANT_DIG
## Number of digits (in base ``floatingPointRadix``) in the mantissa ## Number of digits (in base ``floatingPointRadix``) in the mantissa
## of 32-bit floating-point numbers. ## of 32-bit floating-point numbers.
template digits*(T : typedesc[float32]) : int = FLT_DIG template digits*(T : typedesc[float32]) : int = FLT_DIG
## Number of decimal digits that can be represented for the ## Number of decimal digits that can be represented in a
## 32-bit floating-point type without losing precision. ## 32-bit floating-point type without losing precision.
template minExponent*(T : typedesc[float32]) : int = FLT_MIN_EXP template minExponent*(T : typedesc[float32]) : int = FLT_MIN_EXP
## Minimum (negative) exponent for 32-bit floating-point numbers. ## Minimum (negative) exponent for 32-bit floating-point numbers.
@ -143,20 +143,20 @@ template max10Exponent*(T : typedesc[float32]) : int = FLT_MAX_10_EXP
## Maximum (positive) exponent in base 10 for 32-bit floating-point ## Maximum (positive) exponent in base 10 for 32-bit floating-point
## numbers. ## numbers.
template minimumPositiveValue*(T : typedesc[float32]) : float32 = FLT_MIN template minimumPositiveValue*(T : typedesc[float32]) : float32 = FLT_MIN
## The smallest positive (nonzero) number that can be hold by a ## The smallest positive (nonzero) number that can be represented in a
## 32-bit floating-point type. ## 32-bit floating-point type.
template maximumPositiveValue*(T : typedesc[float32]) : float32 = FLT_MAX template maximumPositiveValue*(T : typedesc[float32]) : float32 = FLT_MAX
## The largest positive number that can be hold by a 32-bit ## The largest positive number that can be represented in a 32-bit
## floating-point type. ## floating-point type.
template epsilon*(T : typedesc[float32]): float32 = FLT_EPSILON template epsilon*(T : typedesc[float32]): float32 = FLT_EPSILON
## The difference between 1.0 and the smallest number greater than ## The difference between 1.0 and the smallest number greater than
## 1.0 that can be represented using a 32-bit floating-point type. ## 1.0 that can be represented in a 32-bit floating-point type.
template mantissaDigits*(T : typedesc[float64]) : int = DBL_MANT_DIG template mantissaDigits*(T : typedesc[float64]) : int = DBL_MANT_DIG
## Number of digits (in base ``floatingPointRadix``) in the mantissa ## Number of digits (in base ``floatingPointRadix``) in the mantissa
## of 64-bit floating-point numbers. ## of 64-bit floating-point numbers.
template digits*(T : typedesc[float64]) : int = DBL_DIG template digits*(T : typedesc[float64]) : int = DBL_DIG
## Number of decimal digits that can be represented for the ## Number of decimal digits that can be represented in a
## 64-bit floating-point type without losing precision. ## 64-bit floating-point type without losing precision.
template minExponent*(T : typedesc[float64]) : int = DBL_MIN_EXP template minExponent*(T : typedesc[float64]) : int = DBL_MIN_EXP
## Minimum (negative) exponent for 64-bit floating-point numbers. ## Minimum (negative) exponent for 64-bit floating-point numbers.
@ -169,11 +169,11 @@ template max10Exponent*(T : typedesc[float64]) : int = DBL_MAX_10_EXP
## Maximum (positive) exponent in base 10 for 64-bit floating-point ## Maximum (positive) exponent in base 10 for 64-bit floating-point
## numbers. ## numbers.
template minimumPositiveValue*(T : typedesc[float64]) : float64 = DBL_MIN template minimumPositiveValue*(T : typedesc[float64]) : float64 = DBL_MIN
## The smallest positive (nonzero) number that can be hold by a ## The smallest positive (nonzero) number that can be represented in a
## 64-bit floating-point type. ## 64-bit floating-point type.
template maximumPositiveValue*(T : typedesc[float64]) : float64 = DBL_MAX template maximumPositiveValue*(T : typedesc[float64]) : float64 = DBL_MAX
## The largest positive number that can be hold by a 64-bit ## The largest positive number that can be represented in a 64-bit
## floating-point type. ## floating-point type.
template epsilon*(T : typedesc[float64]): float64 = DBL_EPSILON template epsilon*(T : typedesc[float64]): float64 = DBL_EPSILON
## The difference between 1.0 and the smallest number greater than ## The difference between 1.0 and the smallest number greater than
## 1.0 that can be represented using a 64-bit floating-point type. ## 1.0 that can be represented in a 64-bit floating-point type.