How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini | |
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| Intergalactic Diplomat (OP) User ID: 30141746 12/20/2012 04:55 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini 0=0 So 0 to infinity is used to define a ficticious paradigm for the sake of i wonder what So 0 as a fictional concept, can only be defined in mathamatics... can we define 0 or infinity outside of mathamatical parameters? Last Edited by Intergalactic Diplomat on 12/20/2012 04:58 PM |
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| Abalone~ User ID: 5417336 12/20/2012 04:59 PM ![]() Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini Infinity is seen in every Fib Sequence~ Do the math that way maybe? [link to en.wikipedia.org] DISCLAIMER: All comments made by S*S*D (or their affiliates), do not necessarily reflect the view of "management" and are intended for entertainment purposes only~ |
| Okie User ID: 30449317 12/20/2012 04:59 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini How can 'infinity' be a viable mathematical concept when one must consider the necessity of alternative dimensional 'inflection points' to even define infinity? Quoting: Intergalactic Diplomat If a particular mathematical conclusion is a simple line above a series of numbers that repeat indefinitely, how can we know there is not a divergance after, for example, the 1,0000,0000,000,000th repetition of said numbers? And this variance or divergence would be the anomaly, or 'alternative dimension' expressed in numbers that is necessary to preserve the integrity of the definition (or concept) of infinity? Wouldn't a variance in the very definition of infinity be required that would cross multiple dimensions? Okay, that at least took care of your spelling errors, but I'm not even going to begin on the grammatical ones. It is however at least a beginning to helping you appear to be somewhat qualified to play pseudo-intellectual. By all means now, carry on. |
| Jimb0 111 User ID: 16834949 12/20/2012 05:00 PM ![]() Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini Humans do not have the proper hardware to apprehend infinity. Symbolic representations and abstract operations are as close as most will get without special training. |
| Intergalactic Diplomat (OP) User ID: 30141746 12/20/2012 05:01 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini How can 'infinity' be a viable mathematical concept when one must consider the necessity of alternative dimensional 'inflection points' to even define infinity? Quoting: Intergalactic Diplomat If a particular mathematical conclusion is a simple line above a series of numbers that repeat indefinitely, how can we know there is not a divergance after, for example, the 1,0000,0000,000,000th repetition of said numbers? And this variance or divergence would be the anomaly, or 'alternative dimension' expressed in numbers that is necessary to preserve the integrity of the definition (or concept) of infinity? Wouldn't a variance in the very definition of infinity be required that would cross multiple dimensions? Okay, that at least took care of your spelling errors, but I'm not even going to begin on the grammatical ones. It is however at least a beginning to helping you appear to be somewhat qualified to play pseudo-intellectual. By all means now, carry on. Order... hua ![]() Last Edited by Intergalactic Diplomat on 12/20/2012 05:05 PM |
| Anonymous Coward User ID: 1018225 12/20/2012 05:02 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini Very close. Infinity is finite if observed from a dimension beyond its own bounds. A circle is infinite within one dimension. A sphere is infinite within two dimensions. To test this concept simply observe pi and how its accuracy for calculating spheres and circles can be adjusted from vague to infinity itself. Mathematical operations that work with infinity are quite possible and will be used extensively in the future to create new breakthroughs. The first step is accepting that when working with infinity accuracy is traded for speed the same as anything. Simple analog processing could be the first breakthrough on this road to better understanding. But the key is to start with fast inaccurate techniques and slowly improve the accuracy instead of the method we used for digital processing which started with accuracy and built speed. I always hope someone will understand what I write but they seldom do. |
| Intergalactic Diplomat (OP) User ID: 30141746 12/20/2012 05:04 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini Very close. Infinity is finite if observed from a dimension beyond its own bounds. A circle is infinite within one dimension. A sphere is infinite within two dimensions. To test this concept simply observe pi and how its accuracy for calculating spheres and circles can be adjusted from vague to infinity itself. Mathematical operations that work with infinity are quite possible and will be used extensively in the future to create new breakthroughs. The first step is accepting that when working with infinity accuracy is traded for speed the same as anything. Simple analog processing could be the first breakthrough on this road to better understanding. But the key is to start with fast inaccurate techniques and slowly improve the accuracy instead of the method we used for digital processing which started with accuracy and built speed. I always hope someone will understand what I write but they seldom do. Quoting: Anonymous Coward 1018225 thanks for input |
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| Intergalactic Diplomat (OP) User ID: 30141746 12/20/2012 05:07 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini |
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| |DEAD|SERIOUS User ID: 25094718 12/20/2012 05:12 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini |
| Anonymous Coward User ID: 21761661 12/20/2012 05:32 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini How can 'infinity' be a viable mathamatical concept when one must consider the necessity of alternative dimensional 'inflection points' to even define infinity? Quoting: Intergalactic Diplomat If a particular mathamatical conclusion is a simple line above a series of numbers that repeat indefinately, how can we know there is not a divergance after, for example, the 1,0000,0000,000,000th repettition of said numbers? And this variance or divergence would be the anamoly, or 'alternative dimension' expressed in numbers that is necessary to preserve the integrity of the definition (or concept) of infinity? Wouldn't a variance in the very definition of infinity be required that would cross multiple dimensions? pi goes on forever. pi is the eye dollar dollar bill ya |
| Anonymous Coward User ID: 30422424 12/20/2012 05:35 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini Theoretical mathematicians think nothing of dividing by zero. That's how they came up with the ridiculous concept (while masquerading as "physicists") of "Black Holes". ![]() |
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| Anonymous Coward User ID: 30443981 12/20/2012 05:36 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini How can 'infinity' be a viable mathamatical concept when one must consider the necessity of alternative dimensional 'inflection points' to even define infinity? Quoting: Intergalactic Diplomat If a particular mathamatical conclusion is a simple line above a series of numbers that repeat indefinately, how can we know there is not a divergance after, for example, the 1,0000,0000,000,000th repettition of said numbers? And this variance or divergence would be the anamoly, or 'alternative dimension' expressed in numbers that is necessary to preserve the integrity of the definition (or concept) of infinity? Wouldn't a variance in the very definition of infinity be required that would cross multiple dimensions? The answer to this is endless |
| Intergalactic Diplomat (OP) User ID: 30141746 12/20/2012 05:39 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini How can 'infinity' be a viable mathamatical concept when one must consider the necessity of alternative dimensional 'inflection points' to even define infinity? Quoting: Intergalactic Diplomat If a particular mathamatical conclusion is a simple line above a series of numbers that repeat indefinately, how can we know there is not a divergance after, for example, the 1,0000,0000,000,000th repettition of said numbers? And this variance or divergence would be the anamoly, or 'alternative dimension' expressed in numbers that is necessary to preserve the integrity of the definition (or concept) of infinity? Wouldn't a variance in the very definition of infinity be required that would cross multiple dimensions? pi goes on forever. pi is the eye dollar dollar bill ya but does pi go on forever after the 3rd dimension collapses? and how is it 'represented' numerically? wouldnt it become a variant or rogue entity in the 3rd dimensional quantification ...and suddenly change or be 'interrupted' if it were a sound definition of a "infinate" subset of quantity? i would imagine things of 'fictions' would be the only things destined for "destruction".... like the paradigm of the eye... not the eye itself Last Edited by Intergalactic Diplomat on 12/20/2012 05:45 PM |
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| Intergalactic Diplomat (OP) User ID: 30141746 12/20/2012 05:43 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini @ Irony "The Fixx" "Saved by zero" Great pull. Making more sense now im in a state of nonsense Last Edited by Intergalactic Diplomat on 12/20/2012 05:47 PM |
| Anonymous Coward User ID: 30426509 12/20/2012 05:45 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini How can 'infinity' be a viable mathamatical concept when one must consider the necessity of alternative dimensional 'inflection points' to even define infinity? Quoting: Intergalactic Diplomat If a particular mathamatical conclusion is a simple line above a series of numbers that repeat indefinately, how can we know there is not a divergance after, for example, the 1,0000,0000,000,000th repettition of said numbers? And this variance or divergence would be the anamoly, or 'alternative dimension' expressed in numbers that is necessary to preserve the integrity of the definition (or concept) of infinity? Wouldn't a variance in the very definition of infinity be required that would cross multiple dimensions? pi goes on forever. pi is the eye dollar dollar bill ya but doe pi go on forever after the 3rd dimension collapses? and how is it 'represented' numerically? wouldnt it become a variant or rogue entity in the 3rd dimensional quantification ...and suddenly change or be 'interrupted' if it were a sound definition of a "infinate" subset of quantity? i would imagine things of 'fictions' would be the only things destined for "destruction".... like the paradigm of the eye... not the eye itself |
| Anonymous Coward User ID: 20063747 12/20/2012 05:48 PM Report Abusive Post Report Copyright Violation | Re: How can 'infinity' be a viable mathamatical concept when one must consider an alternative dimensional inflection point to even define infini Ever tried to divide by zero on a calculator? It cannot display the answer. Now tell me, what is the only value in the universe, That cannot be displayed by an electronic screen? |
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