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Errors are not in the art but in the artificers (pg. 6)
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| Anxieties |
| quote: | Originally posted by Ted Promo
Tripped convalescence |
This is not intelligible English. |
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| TheTrinity |
| quote: | Originally posted by Ted Promo
quote:
Originally posted by Ted Promo
Tripped convalescence
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| quote: | Originally posted by Anxieties
This is not intelligible English. |
i understand what it means perfectly.
if you don't, that is your own limitation. |
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| Looney4Clooney |
| quote: | Originally posted by TheTrinity
math is viewed as perfection.
the universe functions and always obeys perfect laws.
math is viewed as perfection, but it is only an example of coherence.
math at this stage, is not absolutely coherent with reality. |
ok but how does that apply to your math statement when i gave a pretty simple example ,a few of them on how it does apply. How is something not itself at the time of measure. HOw is it not true i suppose is my question. |
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| Blake |
| quote: | Originally posted by Lira
lol @ Moor:p |
How had I not seen that before :stongue: .
His books take place during a time period, called "The End of Time", in which humans are immortal near-omnipotent gods and the universe has begun to collapse on itself. All of the environments on earth are illusory and are constantly being changed by its inhabitants, but behind the illusions is a barren husk of what the planet once was. Because citizens at The End of Time are virtually all-powerful, and because there's really nothing else to do, they spend their days traveling to different points in earth's history and living out lives there, essentially experiencing whatever they want. Whenever one of them "dies" he (or she) simply wakes up at The End of Time, only to set out on a new adventure whenever he chooses.
Get it?
I figure it's a book series that even religious people like yourself could resonate with, maybe even especially so. |
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| TheTrinity |
| quote: | Originally posted by Looney4Clooney
ok but how does that apply to your math statement when i gave a pretty simple example ,a few of them on how it does apply. How is something not itself at the time of measure. HOw is it not true i suppose is my question. |
things that stay completely constant are rare in the universe. |
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| Looney4Clooney |
| again you haven't answered my question. What you said has nothing to do with what i said. |
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| Lira |
| quote: | Originally posted by Blake
How had I not seen that before :stongue: .
His books take place during a time period, called "The End of Time", in which humans are immortal near-omnipotent gods and the universe has begun to collapse on itself. All of the environments on earth are illusory and are constantly being changed by its inhabitants, but behind the illusions is a barren husk of what the planet once was. Because citizens at The End of Time are virtually all-powerful, and because there's really nothing else to do, they spend their days traveling to different points in earth's history and living out lives there, essentially experiencing whatever they want. Whenever one of them "dies" he (or she) simply wakes up at The End of Time, only to set out on a new adventure whenever he chooses.
Get it?
I figure it's a book series that even religious people like yourself could resonate with, maybe even especially so. |
That sounds like a good read :)
(But, I'm not really religious :p) |
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| TheTrinity |
| quote: | Originally posted by Looney4Clooney
again you haven't answered my question. What you said has nothing to do with what i said. |
(totally unrelated. i am promoting 3 of your tracks.)
the following 3 tracks of yours, i would Buy, Promote and even go out to create a Special Set just so i can Drop them:
#14 BIGBANG 2004
-It is classic. it is Epic. It is timeless. you should really try to release this track. the melody is pure gold. its techno, trance and it has a funky house melody. im speechless.
#7 BadAss 2002
-this is what prog trance should have evolved into. you have some real talent. i like the creativity. i like the production value and hard work. i like the transitions.
#2 Connecting 2000
-this is exactly what prog/tech house should sound like. i love the sound of the track. the background effects show more production value than anything i have heard from most of the top 100 DJ.
Boys and Girls, the 3 tracks mentioned above, is what EDM, dancefloor bombs, and music in general should sound like.
creative. distinct but smooth sound. unique timeline of transitions.
Looney4Clooney you have my praises, and full support in regards to your artistic en devours with music.
http://www.tranceaddict.com/forums/...48#.T9ScPdVfEWe
and
http://soundcloud.com/big-stalls-small-balls |
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| Looney4Clooney |
| you do realize they are from a decade ago ? they are there as a blast from the past. |
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| TheTrinity |
| quote: | Originally posted by Looney4Clooney
you do realize they are from a decade ago ? they are there as a blast from the past. |
the 3 songs have a very unique style to them.
the fact that they are from a decade ago does not take away from their quality.
i think they are timeless. really, really great tracks. |
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| Lagrangian |
Recent (unsung) Developments in Maths.
(This might take longer than i thought, i plan on posting some visual imagery)
You don't hear these things around often, but they are worth the mention.
I will try to summarize a bit of why i feel such an (internal) overwhelming joy with this specific publication; the essence of my motives are a bit of watchamacallit, contradictory in nature? As i am mostly interested in the (outer) broader spectrum of the theorem and field, rather than the (inner) recent findings of the following publication:
The life of a mathematician is 'mean-reverting', in the sense that, one gradually rids away from the many USELESS complexities in our lives, and we suffer a retardation to childhood. The tougher problems in your adult 'career'as a mathematician (if you can call it that) collapses into a series of 'simpler' problems, i call them problème pour les enfants :)
We think of a group of automorphisms, Aut(G), of functions from an object G to itself, as a self-preserving isomorphism between the members which belong to G.
Now, what if we could talk about partitions within this scenario, imagine yourself being inside a balloon, where you can see the outer world through the fabric of any given sphere (from the inside looking out), what can be said about the set, or groups, which divide the 'outside' and the 'inside', what do we mean by (mod) 'divide' between two groups?
| quote: | | In mathematics, the outer automorphism group of a group G is the quotient Aut(G) / Inn(G), where Aut(G) is the automorphism group of G and Inn(G) is the subgroup consisting of inner automorphisms. |
What this is telling us, is that if we are juggling three balls of three different colors inside the balloon, the reflection of our actions onto the projective material of the balloon creates an image of me sitting inside the balloon juggling three distinct balls.
Well, that's exactly what was proven using lie algebras and lie groups. In essence, The lie groups are the classical notions of a group as they describe infinitesimal transformations of space.
i'll talk about this a little later and bring in some pictures for you.
| quote: | | A5 is isomorphic to PSL2(4), PSL2(5), and the symmetry group of chiral icosahedral symmetry. |
in essence, some groups embedded in the world we live in which is four dimensional, can give us hint of simpler structures such as rings, knots, and strings which are polynomial invariants of a transformation.
http://en.wikipedia.org/wiki/Lie_groups
http://en.wikipedia.org/wiki/Outer_automorphism_group
what if n is a positive integer, let φ(n) be the number of integers k in the range 1 ≤ k ≤ n for which gcd(n, k) = 1. Because of the multiplicative structure of function, two numbers m and n are relatively prime (to each other), then φ(mn) = φ(m)φ(n), as a multiplicative operation between two charts.
φ(pk) = pk − pk − 1 = pk − 1(p − 1)
note: Because a ≡ b (mod n) implies that gcd(a, n) = gcd(b, n), the notion of congruence classes modulo n which are relatively prime to n is well-defined.
http://en.wikipedia.org/wiki/Multip...tegers_modulo_n
http://en.wikipedia.org/wiki/Euler's_totient_function
as a result the elements corresponding to multiplication by an invertible element is to be found in the 'ring of integers' Z_n.
In essence, we can talk about 'permutations' between 'elements' within 'different groups', 'associated' by a congruent (mod) operation where a new 'group' can be created from the residue of the quotient of a group and it's subgroups, specially those subgroups that are irreducible if the certain restrictions are followed.
Example:
Every group has as many small subgroups as neutral elements on the main diagonal:
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| Blake |
| Stop making me want to continue my studies in this field, goddamn it! I just want to lead a normal life! :whip: |
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