I'm just starting out on Python, and am stumped by what appears an oddity in the way negative indices are handled.
For example, to get the last character in a string, I can enter "x[1]". To get the 2nd and 3rd to last, I can enter x[3:1] etc. This is fine.
Logically, I should be able to enter x[2:0] to get the last and next to last characters. However, since Python doesn't distinguish between positive and negative zero, this doesn't work. Instead, I have to enter x[2:].
With simple constants, this is ok, but it's a little more annoying when the start and end of the range are in variables somewhere. The only way I can find of making this work without lots of specialcase "if" logic is to translate negative subscripts to positive, which kinda defeats the purpose of the negative subscripts anyway.
Is there some magic I'm missing here? Wouldn't it actually be better for Python to treat 0 as a special case here, so that x[2:0] and x[2:] generated the same result?
Tim 11 3745 dr*******@comca st.net wrote: Is there some magic I'm missing here? Wouldn't it actually be better for Python to treat 0 as a special case here, so that x[2:0] and x[2:] generated the same result?
No, since x[2:0:1] already has meaning and it isn't what you want.

Erik Max Francis && ma*@alcyone.com && http://www.alcyone.com/max/
San Jose, CA, USA && 37 20 N 121 53 W && AIM erikmaxfrancis
The mind is not a vessel to be filled but a fire to be kindled.
 Plutarch
drtimh...@comca st.net wrote: I'm just starting out on Python, and am stumped by what appears an oddity in the way negative indices are handled.
For example, to get the last character in a string, I can enter "x[1]". To get the 2nd and 3rd to last, I can enter x[3:1] etc. This is fine.
Logically, I should be able to enter x[2:0] to get the last and next to last characters. However, since Python doesn't distinguish between positive and negative zero, this doesn't work. Instead, I have to enter x[2:].
With simple constants, this is ok, but it's a little more annoying when the start and end of the range are in variables somewhere. The only way I can find of making this work without lots of specialcase "if" logic is to translate negative subscripts to positive, which kinda defeats the purpose of the negative subscripts anyway.
Is there some magic I'm missing here? Wouldn't it actually be better for Python to treat 0 as a special case here, so that x[2:0] and x[2:] generated the same result?
Tim
x[2:None]
I'm not sure if it qualifies as "magic" but you're right, it's not more
obvious than 0 would be.
George dr*******@comca st.net wrote: Logically, I should be able to enter x[2:0] to get the last and next to last characters. However, since Python doesn't distinguish between positive and negative zero, this doesn't work. Instead, I have to enter x[2:].
Hooray! Logically there is no such thing as positive or negative zero,
or did I miss something in the primary?
PS. x[len(x)2 : len(x)0]
cheers,
fw
On Fri, 23 Jun 2006 02:17:39 0700, Filip Wasilewski wrote: dr*******@comca st.net wrote:
Logically, I should be able to enter x[2:0] to get the last and next to last characters. However, since Python doesn't distinguish between positive and negative zero, this doesn't work. Instead, I have to enter x[2:].
Hooray! Logically there is no such thing as positive or negative zero, or did I miss something in the primary?
No, not in the primary, or even in the secondary, but possibly in the
tertiary.
For many purposes, it doesn't make sense to distinguish +0 from 0. But
for other purposes, it does.
For instance, in floating point maths, it may be useful for negative
numbers that underflow to be distinguished from positive numbers that
underflow. See, for example, http://www.savrola.com/resources/negative_zero.html
In statistical mechanics, some systems can have negative absolute
temperatures, including negative zero. Counterintuitively, negative
absolute temperatures aren't colder than absolute zero, but hotter than
any positive temperature. So, strangely enough, a temperature of 0K is
hotter than a infinitely hot temperature!
(Those wacky physicists and their mathematics...)
See http://en.wikipedia.org/wiki/Negativ...te_temperature for a
description. And in case you think this is just a modern version of angels
dancing on the head of a pin, negative absolute temperatures are essential
for lasers.
In pure mathematics, zero is usually considered unsigned. However, in
"nonstandard analysis" using socalled "hyperreal" or "surreal" numbers,
mathematicians use infinitesimals which are [sloppy handwaving] like
signed zeroes. To put it another way, only slightly less sloppy,
infinitesimals are zero, but not all the same zero.
When doing calculus with complex numbers, it is very important to
distinguish which direction you are taking your limits in, and so
lim z > 0+0i is not necessarily the same as lim z > 00i.

Steven
Steven D'Aprano wrote: On Fri, 23 Jun 2006 02:17:39 0700, Filip Wasilewski wrote:
dr*******@comca st.net wrote:
Logically, I should be able to enter x[2:0] to get the last and next to last characters. However, since Python doesn't distinguish between positive and negative zero, this doesn't work. Instead, I have to enter x[2:]. Hooray! Logically there is no such thing as positive or negative zero, or did I miss something in the primary?
No, not in the primary, or even in the secondary, but possibly in the tertiary.
For many purposes, it doesn't make sense to distinguish +0 from 0. But for other purposes, it does.
I believe you will agree that this is mostly a matter of notation of
some fact rather than really trying to sign zero.
For example I use to denote numbers that approach zero from "the right
side" by x > [0 uppercase +], which is definitely harder to type and
display in poor man's text editor than x > +0.
Otherwise I should also rethink the meaning of positive (>0) and
negative (<0) numbers (at least where such relations are defined).
[...]
In statistical mechanics, some systems can have negative absolute temperatures, including negative zero. Counterintuitively, negative absolute temperatures aren't colder than absolute zero, but hotter than any positive temperature. So, strangely enough, a temperature of 0K is hotter than a infinitely hot temperature!
Yeah, this is really cool ;)

Filip
"During board meeting: We have great news. Our earnings reached highest
value ever  a positive 0."
On Sat, 24 Jun 2006 05:36:17 0700, Filip Wasilewski wrote: Steven D'Aprano wrote: On Fri, 23 Jun 2006 02:17:39 0700, Filip Wasilewski wrote:
> dr*******@comca st.net wrote: > >> Logically, I should be able to enter x[2:0] to get the last and next to last characters. However, since Python doesn't distinguish between positive and negative zero, this doesn't work. Instead, I have to enter x[2:]. > > Hooray! Logically there is no such thing as positive or negative zero, > or did I miss something in the primary?
No, not in the primary, or even in the secondary, but possibly in the tertiary.
For many purposes, it doesn't make sense to distinguish +0 from 0. But for other purposes, it does.
I believe you will agree that this is mostly a matter of notation of some fact rather than really trying to sign zero.
No.
In floating point, +0 *really is* different from 0  the two floats
have different bit patterns. Floating point libraries must be specifically
programmed to ignore that difference, making zero treated differently than
other floats. That's  usually  a good thing.
In mathematics, well, maybe... certainly in the Real number system, there
is no difference, and +0 and 0 are just two ways of writing the same
thing. In the hyperreals, +0 and 0 are the same, but there are
infinitesimals which are different, and signed. I don't know enough about
the surreals to comment. In matrix maths, there are an infinite number of
different matrices where all the elements are zero  they are all
distinct, different, zeroes.
And in "the real world", all numbers are an abstraction anyway, so I'm
not too worried about correspondence to reality. If mathematicians find a
use for distinguishing +0 from 0 (as the statistical physicists have
done) they will treat them as "really" different. If they don't, they
won't.

Steven.
Steven D'Aprano wrote: In mathematics, well, maybe... certainly in the Real number system, there is no difference, and +0 and 0 are just two ways of writing the same thing. In the hyperreals, +0 and 0 are the same, but there are infinitesimals which are different, and signed. I don't know enough about the surreals to comment. In matrix maths, there are an infinite number of different matrices where all the elements are zero  they are all distinct, different, zeroes.
What do you even mean by that? By "matrix maths," do you just mean
matrices whose elements are reals, or something else?

Erik Max Francis && ma*@alcyone.com && http://www.alcyone.com/max/
San Jose, CA, USA && 37 20 N 121 53 W && AIM erikmaxfrancis
My heart is pure as the driven slush.
 Tallulah Bankhead
On Sat, 24 Jun 2006 21:15:17 0700, Erik Max Francis wrote: Steven D'Aprano wrote:
In mathematics, well, maybe... certainly in the Real number system, there is no difference, and +0 and 0 are just two ways of writing the same thing. In the hyperreals, +0 and 0 are the same, but there are infinitesimals which are different, and signed. I don't know enough about the surreals to comment. In matrix maths, there are an infinite number of different matrices where all the elements are zero  they are all distinct, different, zeroes.
What do you even mean by that? By "matrix maths," do you just mean matrices whose elements are reals, or something else?
Given any matrix M, there is a matrix Z such that M+Z = M. That matrix Z
is equivalent to zero in the reals, where x+0 = x.
In the reals, there is only one "zero", 0.
In matrices, there are an infinite number of "zeroes":
1x1 matrix: [0]
1x2 matrix: [0 0]
1x3 matrix: [0 0 0]
2x2 matrix:
[0 0]
[0 0]
etc. It is true that none of these are exactly equivalent to +0 and 0,
but my point was that there can be more than one distinct zero in pure
mathematics, and there is nothing wrong with the concept of a system with
more than one distinct zero.

Steven
Steven D'Aprano wrote: Steven D'Aprano wrote:
In matrix maths, there are an infinite number of different matrices where all the elements are zero  they are all distinct, different, zeroes.
What do you even mean by that? By "matrix maths," do you just mean matrices whose elements are reals, or something else?
Given any matrix M, there is a matrix Z such that M+Z = M. That matrix Z is equivalent to zero in the reals, where x+0 = x.
Ah, of course. I knew this, I just misinterpreted your "distinct,
different, zeroes" as referring to the elements but not the matrices.
Just a misunderstandin g.
Every zero matrix is an additive identity, and there are an infinite
number of them. That's certainly true.

Erik Max Francis && ma*@alcyone.com && http://www.alcyone.com/max/
San Jose, CA, USA && 37 20 N 121 53 W && AIM erikmaxfrancis
There's a reason why we / Keep chasing morning
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