Rydian said:Stop!Zetta_x said:If someone doesn't know what the word beta means, I hope that program not only erases data, I hope it ruins their life.
Reality time!
If you really feel that way, you need to get up off the computer and go hang out with some non-virtual people.
http://www.youtube.com/watch?v=o4MwTvtyrUQ
Google went around asking random people what a "browser" was.
Most people did not know.
And you're saying that if somebody doesn't know what the beta development stage of software is, they deserve to have data erased and their life ruined?
Rydian said:Stop!Zetta_x said:If someone doesn't know what the word beta means, I hope that program not only erases data, I hope it ruins their life.
Reality time!
If you really feel that way, you need to get up off the computer and go hang out with some non-virtual people.
http://www.youtube.com/watch?v=o4MwTvtyrUQ
Google went around asking random people what a "browser" was.
Most people did not know.
And you're saying that if somebody doesn't know what the beta development stage of software is, they deserve to have data erased and their life ruined?
phoenixclaws said:This thread seems to have lost focus on the fact that it is in the Supercard section of the forum.. lawl.
Hah, ok, maybe I was wrong when I thought no one wanted to read it.RoxasIsSora said:Shhhhhh. I am enjoying this.
Gets PopCorn*
Alright. Lets start again.
Rydian said:That assumes that people are actually warned on what a beta is, and not just told it's the version with the latest features.
Chrome doesn't warn you.
http://www.google.com/landing/chrome/beta/
Audacity doesn't warn you, either.
http://audacity.sourceforge.net/download/
In fact when you click to download it it lists the beta as "best version for Windows 7 and Vista".
GIMP simply lists it as "development snapshot".
http://www.gimp.org/downloads/
Googling for a precompiled download, I get these sites.
http://www.brothersoft.com/the-gimp-61612.html
http://majorgeeks.com/The_Gimp_d4485.html
Brothersoft doesn't give a warning, and majorgeeks just uses the word "beta".
There's many pieces of beta software people can download without being told what a beta actually is.
*facepalm*
I honestly don't even to know where to begin, the fact that you pulled up a number of download sites that use the word beta or the fact you are contradicting yourself with the overall purpose of the supercard team releasing early updates otherwise I am defining as betas.
I guess I'll start with the fact you pulled up download links that use the term beta. I don't understand your point why you did that other than people like to use the word beta. Which leads to the main point:
To my understanding, you are arguing against the SuperCard releasing early updates. I have arrived to this point the fact of your continuous posts are against my point of view of releasing super card updates early. If I am mistaken, then we both agree that the Super Card team should release their updates early and that's the end of the discussion relative to this topic.
If I am not mistaking, then you are against the supercard team releasing early updates which I think we both agree as betas. The term early update I am defining as a completed code with maybe some unidentified bugs. A code that is not yet completed is a program that cannot function or unstable in some way. So you have pulled up particularly 5 download links to what has also been coined as a beta. Once again, I have arrived at the conclusion you are against the releases of beta's considering you have continued to this paragraph. So what you are saying, none of those 5 programs you have mentioned should have been released? Since they are beta's, to my understanding, you believe that people shouldn't use them in case of corruption and what not. Which is ultimately defeating the purpose of releasing a program and a nesting contradiction. There is always the probability of a program having bugs, based on that premises are you really arguing things shouldn't be released?
From my last post:
QUOTE1) If you push off a release date so long, you build much unneeded hype. If the software being developed is not up to par, all of this unneeded hype converts into a crap ton pile of rants in this forum.
2) Bugs are found faster when it is released to the general public regardless if it is a beta version or not. The faster something is released, as long as it works, the faster an entire project can be done overall with the assumption there are people prepared to work out the found bugs.
QUOTE said:It has already been argued that releasing an update early means it may have more bugs in it, however, I argue there is more good then bad with releasing an *early* update. In the long run, a stable version of whatever program that is being developed will come faster with early releases.
Zetta_x said:To my understanding, you are arguing against the SuperCard releasing early updates.You must be confusing me with somebody else.
Every single post of mine in this thread was about how the average person does not know what a "beta" is, and how they think it just means "behind the scenes peek".
My first post stated that plainly, and my second and third posts were against this atrocious thought of yours: QUOTE(Zetta_x @ Jun 20 2010, 08:43 PM) If someone doesn't know what the word beta means, I hope that program not only erases data, I hope it ruins their life.
Rydian said:@Zetta_xZetta_x said:To my understanding, you are arguing against the SuperCard releasing early updates.You must be confusing me with somebody else.
Every single post of mine in this thread was about how the average person does not know what a "beta" is, and how they think it just means "behind the scenes peek".
My first post stated that plainly, and my second and third posts were against this atrocious thought of yours:Zetta_x said:If someone doesn't know what the word beta means, I hope that program not only erases data, I hope it ruins their life.
Try less talking and more actual reading of the posts you're responding to.
Oh my bad, I can't believe I took your opinion as an argument against what I was posting especially since everything above what you quoted was actually on the topic it would be better if the super... blah blah blah I said it enough times. We can have a whole debate over people's opinions and get no where especially since I believe if someone signs their life away without reading the agreements, they deserve to have signed their life away. (just my opinion)
QUOTE
I don't entirely agree. It is probably true that looking at things from a different angle is necessary for paradigm shifts in thinking, but to simply oppose generally accepted ideals is far from enlightenment. It is quite the opposite as you would be trashing years of thinking. I'd love to have this sort of discussion somewhere other than a Supercard thread, but for now, I'll stop here.
Overlord Nadrian said:Zetta_x, I'm not trying to be rude here, but you just fail to understand the problem here. You don't read what the others said thoroughly. If I look at the amount of text you type, the amount of text they type and the time intervals in posts, I can only conclude that you have just diagonally read their postsz and then immediately posted an argument instead of actually thinking about what they said.
You being a mathematician has absolutely nothing to do with this. I am a mathematician too, yet I fully understand their arguments and support them. I can agree with some of your points to a certain extent but you just seem so ignorant, it's not because the people talking in this topic (I suppose you all have quite a high IQ) fully understand what all those terms like 'beta', etc. mean, that the average temper (or person on the Earth) knows that, too.
Overlord Nadrian said:Zetta_x, I'm not trying to be rude here, but you just fail to understand the problem here. You don't read what the others said thoroughly. If I look at the amount of text you type, the amount of text they type and the time intervals in posts, I can only conclude that you have just diagonally read their postsz and then immediately posted an argument instead of actually thinking about what they said.
You being a mathematician has absolutely nothing to do with this. I am a mathematician too, yet I fully understand their arguments and support them. I can agree with some of your points to a certain extent but you just seem so ignorant, it's not because the people talking in this topic (I suppose you all have quite a high IQ) fully understand what all those terms like 'beta', etc. mean, that the average temper (or person on the Earth) knows that, too.
Overlord, I honestly have no idea what and why you just said it.
People get the common misconception that mathematics is just numbers. I can factor out this polynomial of degree..., I could do double integration to find the volume of..., I know how to solve a system of partial ordinary differential equations of order... none of that is mathematics. Have you ever proved the fundamental theorem of algebra or calculus? Do you know why everything in mathematics works they way they do? Everything in mathematics is proved. Mathematics isn't about that stupid crap you learn in high school or even at a community college level. Mathematics as a pure mathematician on upper division level is the true face behind mathematics. Theories of abstract and general facts, reasons why things work out the way they do. I have studied so indepth of these theories, the way I think is mathematician like and use these theories.
Taken from Wikipedia:
QUOTE"The complete ordered field"
The real numbers are often described as "the complete ordered field", a phrase that can be interpreted in several ways.
First, an order can be lattice-complete. It is easy to see that no ordered field can be lattice-complete, because it can have no largest element (given any element z, z + 1 is larger), so this is not the sense that is meant.
Additionally, an order can be Dedekind-complete, as defined in the section Axioms. The uniqueness result at the end of that section justifies using the word "the" in the phrase "complete ordered field" when this is the sense of "complete" that is meant. This sense of completeness is most closely related to the construction of the reals from Dedekind cuts, since that construction starts from an ordered field (the rationals) and then forms the Dedekind-completion of it in a standard way.
These two notions of completeness ignore the field structure. However, an ordered group (in this case, the additive group of the field) defines a uniform structure, and uniform structures have a notion of completeness (topology); the description in the section Completeness above is a special case. (We refer to the notion of completeness in uniform spaces rather than the related and better known notion for metric spaces, since the definition of metric space relies on already having a characterisation of the real numbers.) It is not true that R is the only uniformly complete ordered field, but it is the only uniformly complete Archimedean field, and indeed one often hears the phrase "complete Archimedean field" instead of "complete ordered field". Since it can be proved that any uniformly complete Archimedean field must also be Dedekind-complete (and vice versa, of course), this justifies using "the" in the phrase "the complete Archimedean field". This sense of completeness is most closely related to the construction of the reals from Cauchy sequences (the construction carried out in full in this article), since it starts with an Archimedean field (the rationals) and forms the uniform completion of it in a standard way.
But the original use of the phrase "complete Archimedean field" was by David Hilbert, who meant still something else by it. He meant that the real numbers form the largest Archimedean field in the sense that every other Archimedean field is a subfield of R. Thus R is "complete" in the sense that nothing further can be added to it without making it no longer an Archimedean field. This sense of completeness is most closely related to the construction of the reals from surreal numbers, since that construction starts with a proper class that contains every ordered field (the surreals) and then selects from it the largest Archimedean subfield.
[edit] Advanced properties
The reals are uncountable; that is, there are strictly more real numbers than natural numbers, even though both sets are infinite. In fact, the cardinality of the reals equals that of the set of subsets (i.e., the power set) of the natural numbers, and Cantor's diagonal argument states that the latter set's cardinality is strictly bigger than the cardinality of N. Since only a countable set of real numbers can be algebraic, almost all real numbers are transcendental. The non-existence of a subset of the reals with cardinality strictly between that of the integers and the reals is known as the continuum hypothesis. The continuum hypothesis can neither be proved nor be disproved; it is independent from the axioms of set theory.
The real numbers form a metric space: the distance between x and y is defined to be the absolute value |x ? y|. By virtue of being a totally ordered set, they also carry an order topology; the topology arising from the metric and the one arising from the order are identical, but yield different presentations for the topology - in the order topology as intervals, in the metric topology as epsilon-balls. The Dedekind cuts construction uses the order topology presentation, while the Cauchy sequences construction uses the metric topology presentation. The reals are a contractible (hence connected and simply connected), separable metric space of dimension 1, and are everywhere dense. The real numbers are locally compact but not compact. There are various properties that uniquely specify them; for instance, all unbounded, connected, and separable order topologies are necessarily homeomorphic to the reals.
Every nonnegative real number has a square root in R, and no negative number does. This shows that the order on R is determined by its algebraic structure. Also, every polynomial of odd degree admits at least one real root: these two properties make R the premier example of a real closed field. Proving this is the first half of one proof of the fundamental theorem of algebra.