Search All of the Math Forum:

Views expressed in these public forums are not endorsed by NCTM or The Math Forum.

Notice: We are no longer accepting new posts, but the forums will continue to be readable.

Topic: BitAnd[True,False]
Replies: 6   Last Post: Sep 27, 2013 2:37 AM

 Search Thread: Advanced Search

 Messages: [ Previous | Next ]
 Itai Seggev Posts: 61 Registered: 7/29/13
Re: BitAnd[True,False]
Posted: Sep 27, 2013 2:37 AM
 Plain Text Reply

On Thu, Sep 26, 2013 at 03:44:04AM -0400, Alan G Isaac wrote:
> On 9/25/2013 4:24 AM, John Fultz wrote:
> > I'm not sure why you might have expected this to work. It
> > wouldn't occur to me at all that bitwise operations would
> > have anything to do with logical truth tables (unless
> > those tables were expressed in values of 0 and 1).

>
> Not expect, but rather hope. And why?
> Because I would hope bitwise operations would treat
> True and False like 1 and 0.

There is a function to do this; it is called Boole.

In[127]:= Boole[{True, False}]

Out[127]= {1, 0}

> (E.g., in Python, True
> and False behave this way, since bool is a subtype
> of int.)

That is common in many languages; it is not the case in Mathematica. For
example, If[1, a,b,c] will return c (neither True nor False), not a, and I
think that is quite correct and useful. I would quite suprised if some
function decided to treat True the same as 1 without conversion

> Let me put it this way:
> what else might one intend by BitAnd[True,False]?

I would expect it to return an integer, not True or False, given that it is
called BitAnd.

> To AND values in two binary (True,False) matrices,
> I think we must do something like:
> MapThread[And, {m1, m2}, 2]
> Being able to just BitAnd[m1,m2] would be nicer.

> But in any case, thank you for the helpful
> explanation of the behavior that puzzled me.
>
> Cheers,
> Alan Isaac
>
>

--
Itai Seggev
Mathematica Algorithms R&D
217-398-0700

Date Subject Author
9/26/13 John Fultz
9/26/13 Alan
9/26/13 Sseziwa Mukasa
9/26/13 Ernst H.K. Stelzer
9/27/13 Itai Seggev

© The Math Forum at NCTM 1994-2018. All Rights Reserved.