This is an automated email from the ASF dual-hosted git repository.
aherbert pushed a commit to branch complex-gsoc-2022
in repository https://gitbox.apache.org/repos/asf/commons-numbers.git
commit 91ac6cf31af49f15468fe46f08fae02015f81ca3
Author: aherbert <aherb...@apache.org>
AuthorDate: Thu Jul 28 10:52:35 2022 +0100
Javadoc: Consistent use of (a + ib)
Removes the use of (a +ib)
---
.../numbers/complex/ComplexBinaryOperator.java | 8 +-
.../commons/numbers/complex/ComplexFunctions.java | 202 ++++++++++-----------
.../numbers/complex/ComplexScalarFunction.java | 4 +-
.../commons/numbers/complex/ComplexSink.java | 4 +-
.../numbers/complex/ComplexUnaryOperator.java | 4 +-
.../commons/numbers/complex/ComplexNumber.java | 4 +-
.../apache/commons/numbers/complex/TestUtils.java | 8 +-
7 files changed, 117 insertions(+), 117 deletions(-)
diff --git
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexBinaryOperator.java
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexBinaryOperator.java
index d30ee297..b21a2cd3 100644
---
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexBinaryOperator.java
+++
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexBinaryOperator.java
@@ -36,10 +36,10 @@ public interface ComplexBinaryOperator<R> {
/**
* Represents an operator that accepts real and imaginary parts of two
complex numbers and supplies the complex result to the provided consumer.
*
- * @param real1 Real part \( a \) of the first complex number \( (a +ib)
\).
- * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a +ib) \).
- * @param real2 Real part \( c \) of the second complex number \( (c +id)
\).
- * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c +id) \).
+ * @param real1 Real part \( a \) of the first complex number \( (a + ib)
\).
+ * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a + ib) \).
+ * @param real2 Real part \( c \) of the second complex number \( (c + id)
\).
+ * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c + id) \).
* @param action Consumer for the complex result.
* @return the object returned by the provided consumer.
*/
diff --git
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexFunctions.java
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexFunctions.java
index 380373e2..6e13b13a 100644
---
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexFunctions.java
+++
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexFunctions.java
@@ -211,8 +211,8 @@ public final class ComplexFunctions {
*
* <p>The computed result will be within 1 ulp of the exact result.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @return The absolute value.
* @see #isInfinite(double, double)
* @see #isNaN(double, double)
@@ -244,8 +244,8 @@ public final class ComplexFunctions {
* in calculating the returned value using the {@code atan2(y, x)} method
for complex
* \( x + iy \).
*
- * @param real Real part \( a \) of the complex number \( (a +ib \). part
\( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \). part
\( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @return The argument of the complex number.
* @see Math#atan2(double, double)
*/
@@ -270,8 +270,8 @@ public final class ComplexFunctions {
* magnitude. If used for ranking any overflow to infinity will create an
equal ranking for
* values that may be still distinguished by {@code abs()}.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @return The square norm value.
* @see #isInfinite(double, double)
* @see #isNaN(double, double)
@@ -291,8 +291,8 @@ public final class ComplexFunctions {
*
* <p>Note that there is more than one complex number that can return
{@code true}.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @return {@code true} if the complex number contains NaN and no infinite
parts.
* @see Double#isNaN(double)
* @see #isInfinite(double, double)
@@ -309,8 +309,8 @@ public final class ComplexFunctions {
*
* <p>Note: A complex number with at least one infinite part is regarded
* as an infinity (even if its other part is a NaN).
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @return {@code true} if the complex number contains an infinite value.
* @see Double#isInfinite(double)
*/
@@ -321,8 +321,8 @@ public final class ComplexFunctions {
/**
* Returns {@code true} if both real and imaginary component of the
complex number are finite.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @return {@code true} if the complex number instance contains finite
values.
* @see Double#isFinite(double)
*/
@@ -339,8 +339,8 @@ public final class ComplexFunctions {
* z &= a + i b \\
* \overline{z} &= a - i b \end{aligned}\]
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the conjugate of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -356,8 +356,8 @@ public final class ComplexFunctions {
* z &= a + i b \\
* -z &= -a - i b \end{aligned} \]
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the negation of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -376,8 +376,8 @@ public final class ComplexFunctions {
*
* <pre>(Double.POSITIVE_INFINITY, Math.copySign(0.0, imaginary))</pre>
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the projection of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -398,10 +398,10 @@ public final class ComplexFunctions {
*
* <p>\[ (a + i b) + (c + i d) = (a + c) + i (b + d) \]
*
- * @param real1 Real part \( a \) of the first complex number \( (a +ib)
\).
- * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a +ib) \).
- * @param real2 Real part \( c \) of the second complex number \( (c +id)
\).
- * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (a +id) \).
+ * @param real1 Real part \( a \) of the first complex number \( (a + ib)
\).
+ * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a + ib) \).
+ * @param real2 Real part \( c \) of the second complex number \( (c + id)
\).
+ * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (a + id) \).
* @param action Consumer for the addition result.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -428,8 +428,8 @@ public final class ComplexFunctions {
* {@link #add(double, double, double, double, ComplexSink) add(real,
imaginary, addend, 0, action)} since
* {@code -0.0 + 0.0 = 0.0}.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param addend Value to be added to the complex number.
* @param action Consumer for the addition result.
* @param <R> the return type of the supplied action.
@@ -454,8 +454,8 @@ public final class ComplexFunctions {
* {@link #add(double, double, double, double, ComplexSink) add(real,
imaginary, 0, addend, action)} since
* {@code -0.0 + 0.0 = 0.0}.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param addend Value to be added to the complex number.
* @param action Consumer for the addition result.
* @param <R> the return type of the supplied action.
@@ -472,10 +472,10 @@ public final class ComplexFunctions {
*
* <p>\[ (a + i b) - (c + i d) = (a - c) + i (b - d) \]
*
- * @param real1 Real part \( a \) of the first complex number \( (a +ib)
\).
- * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a +ib) \).
- * @param real2 Real part \( c \) of the second complex number \( (c +id)
\).
- * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c +id) \).
+ * @param real1 Real part \( a \) of the first complex number \( (a + ib)
\).
+ * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a + ib) \).
+ * @param real2 Real part \( c \) of the second complex number \( (c + id)
\).
+ * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c + id) \).
* @param action Consumer for the subtraction result.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -498,8 +498,8 @@ public final class ComplexFunctions {
* <p>This method is included for compatibility with ISO C99 which defines
arithmetic between
* real-only and complex numbers.</p>
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param subtrahend Value to be subtracted from the complex number.
* @param action Consumer for the subtraction result.
* @param <R> the return type of the supplied action.
@@ -519,8 +519,8 @@ public final class ComplexFunctions {
* <p>This method is included for compatibility with ISO C99 which defines
arithmetic between
* imaginary-only and complex numbers.</p>
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param subtrahend Value to be subtracted from the complex number.
* @param action Consumer for the subtraction result.
* @param <R> the return type of the supplied action.
@@ -545,8 +545,8 @@ public final class ComplexFunctions {
* {@code 0.0 - 0.0 = 0.0}.
*
* @param minuend Value the complex number is to be subtracted from.
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the subtraction result.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -570,8 +570,8 @@ public final class ComplexFunctions {
* {@code 0.0 - 0.0 = 0.0}.
*
* @param minuend Value the complex number is to be subtracted from.
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the subtraction result.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -589,10 +589,10 @@ public final class ComplexFunctions {
*
* <p>Recalculates to recover infinities as specified in C99 standard
G.5.1.
*
- * @param real1 Real part \( a \) of the first complex number \( (a +ib)
\).
- * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a +ib) \).
- * @param real2 Real part \( a \) of the second complex number \( (a +ib)
\).
- * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c +id) \).
+ * @param real1 Real part \( a \) of the first complex number \( (a + ib)
\).
+ * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a + ib) \).
+ * @param real2 Real part \( a \) of the second complex number \( (a + ib)
\).
+ * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c + id) \).
* @param action Consumer for the multiplication result.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -725,8 +725,8 @@ public final class ComplexFunctions {
* in {@link #multiply(double, double, double, double, ComplexSink)} may
create zeros in the result that differ in sign
* from the equivalent call to multiply by a real-only number.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param factor Value to be multiplied by the complex number.
* @param action Consumer for the multiplication result.
* @param <R> the return type of the supplied action.
@@ -762,8 +762,8 @@ public final class ComplexFunctions {
* in {@link #multiply(double, double, double, double, ComplexSink)} may
create zeros in the result that differ in sign
* from the equivalent call to multiply by an imaginary-only number.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param factor Value to be multiplied by the complex number.
* @param action Consumer for the multiplication result.
* @param <R> the return type of the supplied action.
@@ -785,10 +785,10 @@ public final class ComplexFunctions {
* <p>Note: In the event of divide by zero this method produces the same
result
* as dividing by a real-only zero using {@link #divide(double, double,
double, ComplexSink)}.
*
- * @param real1 Real part \( a \) of the first complex number \( (a +ib)
\).
- * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a +ib) \).
- * @param real2 Real part \( c \) of the second complex number \( (c +id)
\).
- * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c +id) \).
+ * @param real1 Real part \( a \) of the first complex number \( (a + ib)
\).
+ * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a + ib) \).
+ * @param real2 Real part \( c \) of the second complex number \( (c + id)
\).
+ * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c + id) \).
* @param action Consumer for the division result.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -871,8 +871,8 @@ public final class ComplexFunctions {
* in {@link #divide(double, double, double, double, ComplexSink)} may
create zeros in the result that differ in sign
* from the equivalent call to divide by a real-only number.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param divisor Value by which the complex number is to be divided.
* @param action Consumer for the division result.
* @param <R> the return type of the supplied action.
@@ -907,8 +907,8 @@ public final class ComplexFunctions {
* {@code divide(real, imaginary, 0, 0, (x, y) -> multiplyImaginary(x, y,
1, action))}, however the sign
* of some infinite values may be negated.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param divisor Value by which the complex number is to be divided.
* @param action Consumer for the division result.
* @param <R> the return type of the supplied action.
@@ -952,8 +952,8 @@ public final class ComplexFunctions {
*
* <p>\[ \exp(x + iy) = e^x (\cos(y) + i \sin(y)) \]
*
- * @param real Real part \( a \) of the complex number \( (a +ib \). part
\( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \). part
\( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the exponential of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1055,8 +1055,8 @@ public final class ComplexFunctions {
* ACM Transactions on Mathematical Software, Vol 20, No 2, pp 215-244.
* </blockquote>
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
* @param action Consumer for the natural logarithm of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1083,8 +1083,8 @@ public final class ComplexFunctions {
*
* <p>where \( |z| \) is the absolute and \( \arg(z) \) is the argument.
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
* @param action Consumer for the base 10 common logarithm of the complex
number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1109,8 +1109,8 @@ public final class ComplexFunctions {
* @param log Log function.
* @param logOfeOver2 The log function applied to e, then divided by 2.
* @param logOf2 The log function applied to 2.
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
* @param action Consumer for the natural logarithm of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1212,10 +1212,10 @@ public final class ComplexFunctions {
* in the real component and zero in the imaginary component;
* otherwise it returns NaN + iNaN.
*
- * @param real1 Real part \( a \) of the first complex number \( (a +ib)
\).
- * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a +ib) \).
- * @param real2 Real part \( c \) of the second complex number \( (c +id)
\).
- * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c +id) \).
+ * @param real1 Real part \( a \) of the first complex number \( (a + ib)
\).
+ * @param imaginary1 Imaginary part \( b \) of the first complex number \(
(a + ib) \).
+ * @param real2 Real part \( c \) of the second complex number \( (c + id)
\).
+ * @param imaginary2 Imaginary part \( d \) of the second complex number
\( (c + id) \).
* @param action Consumer for the power result.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1250,8 +1250,8 @@ public final class ComplexFunctions {
* <p>If the complex number is zero then this method returns zero if
{@code x} is positive;
* otherwise it returns NaN + iNaN.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param x The exponent to which the complex number is to be raised.
* @param action Consumer for the power result.
* @param <R> the return type of the supplied action.
@@ -1320,8 +1320,8 @@ public final class ComplexFunctions {
* ACM Transactions on Mathematical Software, Vol 20, No 2, pp 215-244.
* </blockquote>
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
* @param action Consumer for the square root of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1438,8 +1438,8 @@ public final class ComplexFunctions {
*
* <p>\[ \sin(z) = -i \sinh(iz) \]
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
* @param action Consumer for the sine of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1470,8 +1470,8 @@ public final class ComplexFunctions {
*
* <p>\[ cos(z) = cosh(iz) \]
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
* @param action Consumer for the cosine of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1500,8 +1500,8 @@ public final class ComplexFunctions {
* <p>As per the C99 standard this function is computed using the
trigonomic identity:</p>
* \[ \tan(z) = -i \tanh(iz) \]
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
* @param action Consumer for the tangent of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1549,8 +1549,8 @@ public final class ComplexFunctions {
* <p>The code has been adapted from the <a
href="https://www.boost.org/";>Boost</a>
* {@code c++} implementation {@code <boost/math/complex/asin.hpp>}.
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the inverse sine of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1573,8 +1573,8 @@ public final class ComplexFunctions {
* file LICENSE or copy at https://www.boost.org/LICENSE_1_0.txt)
* </pre>
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the inverse sine of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1744,8 +1744,8 @@ public final class ComplexFunctions {
* <p>The code has been adapted from the <a
href="https://www.boost.org/";>Boost</a>
* {@code c++} implementation {@code <boost/math/complex/acos.hpp>}.
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the inverse cosine of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1768,8 +1768,8 @@ public final class ComplexFunctions {
* file LICENSE or copy at https://www.boost.org/LICENSE_1_0.txt)
* </pre>
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the inverse cosine of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1905,8 +1905,8 @@ public final class ComplexFunctions {
* <p>As per the C99 standard this function is computed using the
trigonomic identity:
* \[ \tan^{-1}(z) = -i \tanh^{-1}(iz) \]
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the inverse tangent of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -1951,8 +1951,8 @@ public final class ComplexFunctions {
*
* <p>\[ \sinh(x + iy) = \sinh(x)\cos(y) + i \cosh(x)\sin(y) \]
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the hyperbolic sine of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action..
@@ -2022,8 +2022,8 @@ public final class ComplexFunctions {
*
* <p>\[ \cosh(x + iy) = \cosh(x)\cos(y) + i \sinh(x)\sin(y) \]
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the hyperbolic tangent of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -2169,8 +2169,8 @@ public final class ComplexFunctions {
* <p>The implementation uses double-angle identities to avoid overflow of
{@code 2x}
* and {@code 2y}.
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the hyperbolic tangent of the complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -2305,7 +2305,7 @@ public final class ComplexFunctions {
* <p>\[ \sinh^{-1}(z) = -i \sin^{-1}(iz) \]
*
* @param real part of Complex number
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
* @param action Consumer for the inverse hyperbolic sine of the complex
number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -2361,8 +2361,8 @@ public final class ComplexFunctions {
* <p>The sign of the multiplier is chosen to give {@code z.acosh().real()
>= 0}
* and compatibility with the C99 standard.
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the inverse hyperbolic cosine of the complex
number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -2430,8 +2430,8 @@ public final class ComplexFunctions {
* <p>The code has been adapted from the <a
href="https://www.boost.org/";>Boost</a>
* {@code c++} implementation {@code <boost/math/complex/atanh.hpp>}.
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the inverse hyperbolic tangent of the
complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -2455,8 +2455,8 @@ public final class ComplexFunctions {
* file LICENSE or copy at https://www.boost.org/LICENSE_1_0.txt)
* </pre>
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the inverse hyperbolic tangent of the
complex number.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
@@ -3119,8 +3119,8 @@ public final class ComplexFunctions {
* <pre>
* z = new Complex(real, imaginary).multiplyImaginary(-1);</pre>
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the complex number multiplied by {@code -i}.
* @param <R> the return type of the supplied action.
* @return the object returned by the supplied action.
diff --git
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexScalarFunction.java
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexScalarFunction.java
index 40d2ac18..48f73697 100644
---
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexScalarFunction.java
+++
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexScalarFunction.java
@@ -38,8 +38,8 @@ public interface ComplexScalarFunction<R> {
* and a double operand to produce a Complex result.
* The complex result is supplied to the provided consumer.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param operand Scalar operand.
* @param action Consumer for the complex result.
* @return the object returned by the provided consumer.
diff --git
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexSink.java
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexSink.java
index 1c78d188..0bfca066 100644
---
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexSink.java
+++
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexSink.java
@@ -32,8 +32,8 @@ public interface ComplexSink<R> {
/**
* Represents a function that accepts real and imaginary part of complex
number and returns an object.
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @return R the object encapsulating the complex result
*/
R apply(double real, double imaginary);
diff --git
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexUnaryOperator.java
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexUnaryOperator.java
index dbfc53d6..156088c2 100644
---
a/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexUnaryOperator.java
+++
b/commons-numbers-complex/src/main/java/org/apache/commons/numbers/complex/ComplexUnaryOperator.java
@@ -36,8 +36,8 @@ public interface ComplexUnaryOperator<R> {
/**
* Represents an operator that accepts real and imaginary parts of a
complex number and supplies the complex result to the provided consumer.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param action Consumer for the complex result.
* @return the object returned by the provided consumer.
*/
diff --git
a/commons-numbers-complex/src/test/java/org/apache/commons/numbers/complex/ComplexNumber.java
b/commons-numbers-complex/src/test/java/org/apache/commons/numbers/complex/ComplexNumber.java
index 42ba9268..0880be34 100644
---
a/commons-numbers-complex/src/test/java/org/apache/commons/numbers/complex/ComplexNumber.java
+++
b/commons-numbers-complex/src/test/java/org/apache/commons/numbers/complex/ComplexNumber.java
@@ -34,8 +34,8 @@ class ComplexNumber {
/**
* Constructor representing a complex number by its real and imaginary
parts.
*
- * @param real Real part \( a \) of the complex number \( (a +ib \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a +ib
\).
+ * @param real Real part \( a \) of the complex number \( (a + ib \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib \).
*/
ComplexNumber(double real, double imaginary) {
this.real = real;
diff --git
a/commons-numbers-complex/src/test/java/org/apache/commons/numbers/complex/TestUtils.java
b/commons-numbers-complex/src/test/java/org/apache/commons/numbers/complex/TestUtils.java
index be6ab717..ef0fc931 100644
---
a/commons-numbers-complex/src/test/java/org/apache/commons/numbers/complex/TestUtils.java
+++
b/commons-numbers-complex/src/test/java/org/apache/commons/numbers/complex/TestUtils.java
@@ -532,8 +532,8 @@ public final class TestUtils {
* API in Complex (i.e. the complex argument is first) using the
equivalent static API
* function in ComplexFunctions.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param minuend Real value the complex number is to be subtracted from.
* @param action Consumer for the subtraction result.
* @param <R> the return type of the supplied action.
@@ -555,8 +555,8 @@ public final class TestUtils {
* API in Complex (i.e. the complex argument is first) using the
equivalent static API
* function in ComplexFunctions.
*
- * @param real Real part \( a \) of the complex number \( (a +ib) \).
- * @param imaginary Imaginary part \( b \) of the complex number \( (a
+ib) \).
+ * @param real Real part \( a \) of the complex number \( (a + ib) \).
+ * @param imaginary Imaginary part \( b \) of the complex number \( (a +
ib) \).
* @param minuend Imaginary value the complex number is to be subtracted
from.
* @param action Consumer for the subtraction result.
* @param <R> the return type of the supplied action.
