axiom
a:Union(Symbol,Integer)
Type: Void
axiom
b:Union(Symbol,Integer)
Type: Void
Type: Polynomial Integer
axiom
p:UP(x,Integer):=x*2-7
Type: UnivariatePolynomial
?(x,Integer)
Type: Fraction Polynomial Integer
Type: Void
axiom
Compiling function f with type Symbol -> Polynomial Integer
Type: Polynomial Integer
Type: Union(Integer,...)
Type: Union(Integer,...)
axiom
eval(pc,['a=a,'b=b])
Type: Fraction Polynomial Integer
Type: Polynomial Integer
axiom
eval(fb,['a=a,'b=b])
Type: Polynomial Integer
axiom
a:=3.14
Cannot convert right-hand side of assignment
3.14
to an object of the type Union(Symbol,Integer) of the left-hand
side.
axiom
m:Union(InputForm,Matrix Integer)
Type: Void
axiom
n:Union(InputForm,Matrix Integer)
Type: Void
axiom
a:Union(InputForm,Integer)
You cannot declare a to be of type Union(InputForm,Integer) because
either the declared type of a or the type of the value of a is
different from Union(InputForm,Integer) .
b:Union(InputForm,Integer)
You cannot declare b to be of type Union(InputForm,Integer) because
either the declared type of b or the type of the value of b is
different from Union(InputForm,Integer) .
ab:=(a+b)*(a-b)
Type: Integer
axiom
expr ab
There are 1 exposed and 0 unexposed library operations named expr
having 1 argument(s) but none was determined to be applicable.
Use HyperDoc Browse, or issue
)display op expr
to learn more about the available operations. Perhaps
package-calling the operation or using coercions on the arguments
will allow you to apply the operation.
Cannot find a definition or applicable library operation named expr
with argument type(s)
Integer
Perhaps you should use "@" to indicate the required return type,
or "$" to specify which version of the function you need.
mn1:= m*n-n*m
There are 8 exposed and 3 unexposed library operations named -
having 2 argument(s) but none was determined to be applicable.
Use HyperDoc Browse, or issue
)display op -
to learn more about the available operations. Perhaps
package-calling the operation or using coercions on the arguments
will allow you to apply the operation.
Cannot find a definition or applicable library operation named -
with argument type(s)
InputForm
InputForm
Perhaps you should use "@" to indicate the required return type,
or "$" to specify which version of the function you need.
expr mn1
There are 1 exposed and 0 unexposed library operations named expr
having 1 argument(s) but none was determined to be applicable.
Use HyperDoc Browse, or issue
)display op expr
to learn more about the available operations. Perhaps
package-calling the operation or using coercions on the arguments
will allow you to apply the operation.
Cannot find a definition or applicable library operation named expr
with argument type(s)
Variable mn1
Perhaps you should use "@" to indicate the required return type,
or "$" to specify which version of the function you need.
mn2:=(m+n)*m-n)
Line 9: mn2:=(m+n)*m-n)
..............A
Error A: Improper syntax.
1 error(s) parsing
expr mn2
There are 1 exposed and 0 unexposed library operations named expr
having 1 argument(s) but none was determined to be applicable.
Use HyperDoc Browse, or issue
)display op expr
to learn more about the available operations. Perhaps
package-calling the operation or using coercions on the arguments
will allow you to apply the operation.
Cannot find a definition or applicable library operation named expr
with argument type(s)
Variable mn2
Perhaps you should use "@" to indicate the required return type,
or "$" to specify which version of the function you need.
m:=matrix [[1,2],[3,4]]
Type: Union(Matrix Integer,...)
axiom
n:=matrix [[a,b],[-b,a]]
Type: Union(InputForm
?,...)
axiom
interpret mn1
There are no exposed library operations named interpret but there
are 2 unexposed operations with that name. Use HyperDoc Browse or
issue
)display op interpret
to learn more about the available operations.
Cannot find a definition or applicable library operation named
interpret with argument type(s)
Variable mn1
Perhaps you should use "@" to indicate the required return type,
or "$" to specify which version of the function you need.