Operator overloading - lhs, rhs?

[Guest]

Hi all,

I have a function:

mat4 operator * (const float scalar);

(matrix times integer)

Is there a way that I could multiply an int by a matrix, as opposed to only a matrix by an int?


Thanks!

 

[Rolf Magnus]

Hi all,

I have a function:

mat4 operator * (const float scalar);

I guess this is a member?

(matrix times integer)

Is there a way that I could multiply an int by a matrix, as opposed to
only a matrix by an int?

Yes, make it a non-member.

mat4 operator*(float scalar, const mat4& mat)
{
return mat * scalar;
}

 

[Howard]

Hi all,

I have a function:

mat4 operator * (const float scalar);

(matrix times integer)

Is there a way that I could multiply an int by a matrix, as opposed to
only a matrix by an int?

You could make it a non-member.

But I'm curious as to what it would do...? I know that the result of
multiplying a matrix by a scaler is another matrix, but what would the
result of multiplying the other way around be?

If the result you want is a matrix (which is the only thing that makes sense
to me), then why do you need a specific order? Can't you just re-order the
call?

Oh well, in any case, the answer is to make it a non-member, and pass both
the integer scaler (lhs) and the matrix (rhs) as parameters.

-Howard

 

[JustBoo]

But I'm curious as to what it would do...? I know that the result of
multiplying a matrix by a scaler is another matrix, but what would the
result of multiplying the other way around be?

Would this be a "Determinant"?

http://en.wikipedia.org/wiki/Determinant

http://mathworld.wolfram.com/Determinant.html

I am an ANTHROPOMORPHIC PERSONIFICATION
of... Um, whatever a mathematician is not.... iow, I'm
not a mathematician.

 

[Kai-Uwe Bux]

Howard wrote:

But I'm curious as to what it would do...? I know that the result of
multiplying a matrix by a scaler is another matrix, but what would the
result of multiplying the other way around be?

Actually, by convention, the scalar *should* be on the left, i.e, it
*should* read cA, where c is a scalar and A is a matrix. The result would
be a matrix. However, since fields are commutative, there is no real
difference between a left- and a right-vector space. In other words, you
can put the scalar on either side of the matrix, the product is always just
a matrix.

If the result you want is a matrix (which is the only thing that makes
sense to me),

It's not just you

then why do you need a specific order? Can't you just re-order
the call?

Sounds fine.

Oh well, in any case, the answer is to make it a non-member, and pass both
the integer scaler (lhs) and the matrix (rhs) as parameters.

Best

Kai-Uwe Bux

 

[Kai-Uwe Bux]

Would this be a "Determinant"?

Nope, it would just be another matrix.


Best

Kai-Uwe Bux