Space Of Colors And Illusory Distance

Often I read about 'spiritual people' saying that if you are at the same vibrational level with someon, then for all relevant purposes, you are near that person no matter where they are! You can now communicate with that person telepathically. What many of these people are yet to realise though is that mathematicians have overtaken them with a wooshing sound when it comes to 'spiritual ideas'! The idea of two things occupying the same region but being vibrationally 'far' is well expressed mathematically by an Hilbert Space. This Hilbert Spaces is the formal language of quantum mechanics.Indead one can appreciate the idea that all it takes for one to feel the prencence in a location is nothing but a communication with that region. We donnot yet feel this so well in our telecommunication simply because they are not yet perfect. We can't yet transmit all the information about a region through electronic means. But consider this scenario: your brain is a kind of TV receirver. Picks signals from various regions and then construct a virtual reality of that region which is then presented to your awareness in a dreamlike way. Then for all relevant purposes, it will be to you exactly as it is when you are at that region. The bottomline is that information about a region is what is necesary and not the nearness to such a region. Nearness happens to be just the only way we know of that allows us to get all the information about that region. If then the relevant thing is information, the relevant thing would be the vibration that codes that information. The vibration would propagate at unlimited speeds.Perharps the mathematics of Hilbert Spaces is challengin. Fortunately, however, there is a good analogy that can help you to grasp the relevant idea; rainbow. We say that our universe is 3 dimensional in that we can locate anything using the 3 axi of say a cartesian coordinate. We use a vector; V=xi yj zk. This equation states that to get into the place pointed to by vector V, we move x steps along i direction then y steps along j direction and then z steps along k direction. Similarly we can form a space of colors by noticing that every color in the rainbow can be formed by simply mixing various amounts of primary colors. We can us this equation: c=xR yB zY. We meant to form color pointed to by vector c, we mix x amount of red with y amount of blue and with z amount of yellow. So something having a unique color, such as a mangoe can be said to inhabit a unique location in the space of colors.We can intuite quantum mechanics by stating that waves ('colors') behave like particles albeit in an Hilbert Space. Then we get a glims of why narture can treat waves as it were particles; how it remembers what waves belongs to what particles. When a mathematical physicist talk of a quantum state of a system, he means something akin to a color of something. So you now understand why he will say that quantum states are vectors in an Hilbert Space. The color of a mangoe is a vector in space of colors. Space of colors is an example of an Hilbert Space. When Pauli Exclusion Principle states that no two fermions can occupy the same quantum state, we now understand it as the Hilbert Space version of the common rule that no two objects can fill the same region of space. The former space is an Hilbert Space. So from Pauli Exclusion Principle, we understand that narture can indead treat 'spiritual spaces' like the usual space.

In the usual space, the location zero is always to be a convention. To extend this analogy to the space of colors, we have to make some perharps strange claim that brightness is only relative! There is also something else different in the usual space. Physicists think that we can always stand anywhere we wish in the universe and then from that point, we perceive every other thing as though we must increas our distance from our point in order to get there. In other language, space is thought to be homogenious, isotropic and symmetrical.

It is abit challenging to extend this analogy to the space of colors. Remember that brightness level is analogous to distance from a region and frequency is analogous to direction. From a given levels of brightness that puts something in a unique point in the space of colors, we can make the thing less brighter by reducing the brightness level. In other words, we don't easily get the idea of increasing the brightness of an object but in the opposit direction as to be different concept from simply reducing the level of brightness.

There are two ways of reconciling this two spaces in this sense. One is to form an idea of negative of frequency. But physiciststs have already accepted that negative of frequency exists! It gives rise to negative of energy when we use Einstein's photoelectric law, E=hf. f=frequency, h=planck's constant, E=energy.

One other way is to reject the idea that space is symmetrical! Universe as a centre that is made of a behemoth gravitating center. There would realy be no such a thing as a negative of distance. This gravitating center will act as point zero in that to move away from it is to ABSOLUTELY increase one's distance. To move towards it is to reduce your distance. Notice that distance increase would be very analogous to increase in brightness of an object. To increase the brightness of an object, you have to add energy to the object. Likwise to rise away from the gravitating centre, you will have to add energy to the escaping rocket.

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https://www.youtube.com/watch?v=y3UeP5G2vdM"

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Roaring Lovely August 15, 2015 at 1:52pm

In the usual space, the location zero is always to be a convention. To extend this analogy to the space of colors, we have to make some perharps strange claim that brightness is only relative! There is also something else different in the usual space. Physicists think that we can always stand anywhere we wish in the universe and then from that point, we perceive every other thing as though we must increas our distance from our point in order to get there. In other language, space is thought to be homogenious, isotropic and symmetrical.

It is abit challenging to extend this analogy to the space of colors. Remember that brightness level is analogous to distance from a region and frequency is analogous to direction. From a given levels of brightness that puts something in a unique point in the space of colors, we can make the thing less brighter by reducing the brightness level. In other words, we don't easily get the idea of increasing the brightness of an object but in the opposit direction as to be different concept from simply reducing the level of brightness.

There are two ways of reconciling this two spaces in this sense. One is to form an idea of negative of frequency. But physiciststs have already accepted that negative of frequency exists! It gives rise to negative of energy when we use Einstein's photoelectric law, E=hf. f=frequency, h=planck's constant, E=energy.

One other way is to reject the idea that space is symmetrical! Universe as a centre that is made of a behemoth gravitating center. There would realy be no such a thing as a negative of distance. This gravitating center will act as point zero in that to move away from it is to ABSOLUTELY increase one's distance. To move towards it is to reduce your distance. Notice that distance increase would be very analogous to increase in brightness of an object. To increase the brightness of an object, you have to add energy to the object. Likwise to rise away from the gravitating centre, you will have to add energy to the escaping rocket.

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