MultivariateRing

final def !=(arg0: Any): Boolean

final def ##(): Int

final def ==(arg0: Any): Boolean

def addConstant(poly: MultivariatePolynomial[E], el: E): MultivariatePolynomial[E]

Add coefficient ring element

final def apply(a: E, b: E, c: E, d: E, e: E): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: E, b: E, c: E, d: E): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: E, b: E, c: E): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: E, b: E): (MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(value: E): MultivariatePolynomial[E]

final def apply(a: Int, b: Int, c: Int, d: Int, e: Int, f: Int, g: Int): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: Int, b: Int, c: Int, d: Int, e: Int, f: Int): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: Int, b: Int, c: Int, d: Int, e: Int): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: Int, b: Int, c: Int, d: Int): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: Int, b: Int, c: Int): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: Int, b: Int): (MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: String, b: String, c: String, d: String, e: String, f: String, g: String): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: String, b: String, c: String, d: String, e: String, f: String): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: String, b: String, c: String, d: String, e: String): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: String, b: String, c: String, d: String): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: String, b: String, c: String): (MultivariatePolynomial[E], MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(a: String, b: String): (MultivariatePolynomial[E], MultivariatePolynomial[E])

final def apply(e: ElementType): MultivariatePolynomial[E]

final def apply(int: IntZ): MultivariatePolynomial[E]

final def apply(int: BigInt): MultivariatePolynomial[E]

final def apply(int: Int): MultivariatePolynomial[E]

final def apply(string: String): MultivariatePolynomial[E]

Parse

final def asInstanceOf[T0]: T0

def cc(poly: MultivariatePolynomial[E]): E

Constant coefficient

val cfRing: Ring[E]

The coefficient ring

def cfValue(i: Int): E

Value of integer in coefficient ring

def clone(): AnyRef

lazy val coder: Coder[ElementType]

String from/to conversion for ring elements

val coefficientDomain: Ring[E]

coefficient ring

final def divRem(a: MultivariatePolynomial[E], b: MultivariatePolynomial[E]): (MultivariatePolynomial[E], MultivariatePolynomial[E])

Shortcut for /% operation

def divideAndRemainder(poly: MultivariatePolynomial[E], el: E): (MultivariatePolynomial[E], MultivariatePolynomial[E])

Divide by coefficient ring element

def divideConstant(poly: MultivariatePolynomial[E], el: E): MultivariatePolynomial[E]

Divide by coefficient ring element

final def element(e: Any): MultivariatePolynomial[E]

Casts e to element of this

final def eq(arg0: AnyRef): Boolean

def eval(poly: MultivariatePolynomial[E], variable: Int, value: E): MultivariatePolynomial[E]

Evaluate poly for given variable

final def getClass(): Class[_]

def getConstant(value: E): poly.multivar.MultivariatePolynomial[E]

Constant polynomial with specified value

final def index(variable: String): Int

Index of variable with specified string representation

def isElement(e: Any): Boolean

Reflection: determines whether is element of this

final def isInstanceOf[T0]: Boolean

def lc(poly: MultivariatePolynomial[E]): E

Leading coefficient

def multiplyConstant(poly: MultivariatePolynomial[E], el: E): MultivariatePolynomial[E]

Multiply by coefficient ring element

final def ne(arg0: AnyRef): Boolean

final def negativeOne: MultivariatePolynomial[E]

final def notify(): Unit

final def notifyAll(): Unit

final def one: MultivariatePolynomial[E]

val ordering: Ordering

def parse(string: String): MultivariatePolynomial[E]

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def ringEv(ev: MultivariatePolynomial[E]): Ring[MultivariatePolynomial[E]]

def setVariableNames(newVariables: Array[String]): MultivariateRing[E]

Set names of variables (new ring will be created)

final def stringify(e: Stringifiable[MultivariatePolynomial[E]]): String

Convert element to string

final def stringify(e: TraversableOnce[MultivariatePolynomial[E]]): String

Convert element to string

final def stringify(e: MultivariatePolynomial[E]): String

Convert element to string

def subtractConstant(poly: MultivariatePolynomial[E], el: E): MultivariatePolynomial[E]

Subtract coefficient ring element

final def synchronized[T0](arg0: ⇒ T0): T0

val theRing: poly.IPolynomialRing[MultivariatePolynomial[E]]

the IPolynomialRing

def toString(): String

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def toString(arg0: IStringifier[MultivariatePolynomial[E]]): String

final def variable(variable: String): Int

Index of variable with specified string representation

final def variableString(variable: Int): String

String representation of i-th variable

val variables: Array[String]

final def wait(arg0: Long, arg1: Int): Unit

final def wait(arg0: Long): Unit

final def wait(): Unit

final lazy val x: MultivariatePolynomial[E]

The first variable

final lazy val y: MultivariatePolynomial[E]

The second variable

final lazy val z: MultivariatePolynomial[E]

The third variable

final def zero: MultivariatePolynomial[E]

def finalize(): Unit

final def show(arg: Any): String

Pretty toString