Relativity
Absolute and Relative Modes of Consideration
written by BooBalo
Two events influence my choice of 'absolute and relative modes of consideration
as my "Great Ideas" topic. One occurred last summer, while another came from a
book.
During the past summer, a co-worker of mine was telling another
co-worker about the relativity of time. In summary, he said that an activity
can seem to take forever for one person, and a mere second for another. After I
thought about it for a minute or two (or did it just seem that long?), I
realized he was right, and that I had experienced that phenomenon so many times
before. Another good example of relativity comes from The Phantom Tollbooth,
when Milo goes into the forest, and meets 'the worlds smallest giant'. Milo
asks a question, and is deferred to 'the worlds tallest midget'. After he asks
the same question, he is again sent off, this time to 'the worlds skinniest
fat-man'. Finally, after Milo asks 'the worlds skinniest fat-man', he is, once
again, deferred, this time to 'the worlds fattest skinny-man'. The catch, if
you will, of this whole story, is that the same single man is these four men at
once. Like Milo, this set me on my quest for answers about relativity.
One thing I find interesting about relativity is a sort-of 'your rules
don't apply here' way of explaining things. Sure a second is a second, but as
shown in the first example, 'time' is just an arbitrary set of numbers so that
people know what the other person is referring to (on the set of arbitrary
numbers). This has even been proved scientifically with the knowledge we've
accumulated since Aristotelian time. The same principle applies to fat, as
shown above, your 'fat' isn't my 'fat'. There are so many relatives in fact,
that my stance on the issue is that there are no absolutes, and everything is
relative. By 'relatives', I mean relative ways of describing things, and
relative attributes attributed to objects. There are no concrete absolutes, and
so the world is relative, which I'll expand on later.
Most of the authors I've consulted don't share my opinion, however. In
fact, 5 out of 9 of my authors didn't. Interestingly however, all 5 of those
authors were ancient and/or middle, while the 4 modern/present authors all
agreed with me, at least in relative degrees. While my idea is the minority, I
still believe it is absolutely correct. Now lets take a look at the first
absolutely incorrect author, Plato.
Plato had the views he did, such as changing his center of identity from
the city to the individual, because these were the views of Socrates, his
teacher. Plato had a traumatic childhood, growing up during the Peloponnesian
War, and having to deal with the death of Socrates. Because of these events,
he tried to look for a better life, or perfect 'forms' which were created by God
and lay beyond the easily fooled senses. He even tried to apply his 'theory of
forms' to politics, but it never took hold.
There is only one passage from Plato, in which he is expressing his
ideas on relativity to some friends and by-standers. He is trying to prove a
point, and he starts out by saying "...First of all assume that there is an
absolute beauty and goodness and greatness, and the like, grant me this...".
His friend grants him this and Plato's explanation begins.
The first point of his argument is that something can be beautiful (or
good for that matter) only if it consists of absolute beauty (or goodness). He
goes on to say that is the only cause for an objects beauty, the color of a
flower doesn't make it beautiful, only the presence of absolute beauty. He also
says that if something is absolutely beautiful, it can't be ugly as well, even
to a degree (which seemingly wouldn't exist anyway), it is an all or nothing
type of categorization.
He expands on this point though, and it seems to be the main logic
behind his argument. He says that "...nor can any other opposite which remains
the same ever be or become its own opposite, but either passes away or perishes
in the change." In the case of the flower then, you wouldn't say 'this flower
is beautiful but that part is ugly', because it can't be said, or at least
doesn't make sense. This is because it makes an object its opposite while it
remains the same.
On top of this is the idea that the same principles apply when comparing
one object to another, sticking with the example, an ugly flower and a beautiful
flower. If you were to say 'That flower is ugly and that flower is beautiful',
there is no argument, but if you were to say 'that flower is more beautiful than
that other one', well, just don't let Plato hear. His argument with this would
be that when you compare degrees of an absolute, you make the objects in
contention "either pass away, or perish in the change". What he means by this
is that you would make the once ugly flower now beautiful in order to compare it
to the absolutely beautiful flower. Likewise, the beautiful flower would become
ugly, which would make both "perish in the change".
Aristotle believed that the pursuit of happiness was the ultimate goal
for humans. He thought this could be achieved through wisdom and virtue, which
would explain why he became a great philosopher in his pursuit of knowledge.
Unlike Plato, Aristotle has many passages, and these do not seem to me
to be structured in any particular way, they're just writings. He doesn't ask
anyone to grant him the existence of absolutes, but he takes the liberty to do
it anyway, and herein lies his argument.
Aristotle's main idea is the principle that there are absolutes, and
that exceptions to the absolutes don't change them. To expand this idea, he
uses the example of skin color. He states that if a person is all black, but
white in relation to his teeth, he is still black because the exception of the
teeth does not override the absolute of the skin. He also says that the
addition of white to some black object doesn't automatically make the whole
object white. He uses another example, saying that 'sacrificing your father is
absolutely wrong'. He then goes on to state that a tribe of people find it
honorable, but that doesn't make it absolutely honorable, it is still absolutely
dishonorable to people outside of that tribe that don't believe it is honorable.
Aristotle defines a 'relative' as something that has no contrary. For
example, if someone were to say 'that mountain is tall', no one could say 'no it
is not' without both statements being pure opinion. Thus, neither is 'right',
in the traditional sense of the word. Using this definition, he proceeds to say
that all arguments and proofs are relative to that particular argument,
especially when dealing with words with multiple meanings. If there is
confusion over the meaning of a word, any proof that arises out of the
assumption of a singular meaning makes said proof relative to the situation.
He states that anything with 'greater' or 'lesser' degrees (of beauty,
goodness etc...) is also relative. This is, according to Aristotle, due to the
fact that "Again, any predicate of which we can speak of greater or less degrees
belongs also absolutely... for a bad thing will never be said to have a greater
or less degree of goodness than another, but always of badness. If some object
is distinguished by the greatness or smallness of its parts, all judgment is
relative. Also, if this object is compared to another object with more or less
of the same parts, no distinction is made.
Aristotle states that an affirmative and a negative can't both belong to
an object absolutely. Although, he does say they can both belong relatively, or
one relatively and the other absolutely. Also, he says that nothing can be
'apparently' absolutely good, because, that is "absurd". Aristotle and Plato
lived during the same time period (about 400 bc), in the same country (Greece),
and were teacher and student.
My next author, is Thomas Aquinas (1225-1275). Aquinas wrote the
volumes he did to settle a dispute at the university where he taught. The
dispute was between "the Latin Aviarists of the faculty of arts, who were
presenting an Aristotelianism seemingly incompatible with Christianity, and the
Augustinians of the theological faculty who tended to look with disfavor upon
the use of Aristotle in theology".
In doing so, Aquinas formed his own approach to religion. He said that
both faith and reason were needed for a understanding of God, religion and
truth. His new approach to religion and truth was called 'Scholasticism'. His
most interesting use of Aristotle though, was to help prove the Augustianins
right, even though they were opposed to the use of Aristotle.
Aquinas starts out by saying "a thing is, in consequence, called being
absolutely according as it is primarily distinguished from that which is only in
potency..." By this he means that: because an object is a reality, and not just
potential, it is being absolutely. In addition to this, he says "but that
which has not the ultimate perfection it ought to have..., is not said to be
perfect absolutely nor good absolutely, but only relatively". What he means
here is that things are either absolutely or relatively good, depending on
whether or not they posses the "ultimate perfection they ought to have". Those
which posses it are absolutely good, while all others can only be relatively
good.
He goes on from here to say that while one is being absolutely, and good
relatively (or absolutely), this does not constitute two different beings. This
is to say that, the relative goodness is not separate from the absolute being.
Even though we have x number of attributes, we aren't x number of different
beings, such as Joe the being, and Joe the good, and Joe the short. As it is,
these attributes come together to form Joe the potentially perfect, and whether
or not I am perfect or good, absolutely or relatively, depends on whether or not
I posses the ultimate perfection I ought to have if I were to be absolutely
perfect.
By Aquinas' time, people began to look back to vindicate the pope's
authority, and in doing so, rediscovered Greek culture, especially Aristotle.
During the time period of my middle authors, Europe was in the renaissance.
This was a rebirth of ideas, mostly those of Plato and Aristotle, so all of the
authors of the time were influenced by Aristotle.
Between Aristotle and Aquinas, the idea of relativity changed very
little. Aquinas actually used Aristotle, (not even paraphrasing, but using the
straight text) to prove a point.
My next author, Rene Descartes (1596-1650) was sent to the Jesuit School
at La Fleche. This school was founded by Henry IV and was one of the most
celebrated schools in Europe. He got a very good education and became not only
a philosopher but a mathematician as well. He is credited with the famous quote
"I think therefore I am".
Descartes has written a large book of rules to understand the universe
by. The particular rule that mentions relativity deals with separating that
which is "quite simple, from what is complex...". He says that while it seems
to teach nothing new, "it contains... the chief secret of method...".
He states that "all things can be said to be either absolute or
relative" and to discern them, one must "...not regard things as isolated
realities, but compares them with one another in order to discover the
dependence in knowledge of one upon the other...". Next, in his definition of
'absolute', Descartes says "I call that absolute which contains within itself
the pure and simple essence of which we are in quest".
As for 'relative', he states "But the relative is that which,...
enables us to relate it to the absolute and to deduce it from that by a chain of
operations, involves in addition something else in its concept which I call
relativity." He goes on to say that "...we may be able by traversing all the
intermediate steps to proceed from the most remote to that which is in the
highest degree absolute".
What Descartes means is that in some big picture views one thing appears
more absolute than others, while in other, detail orientated, views, the
opposite is true. He gives some examples, such as the universe and the
individual, stating that "Thus though the universeis more absolute than the
particular because its essence is simpler, yet it can be held to be more
relative than the latter, because it depends upon individuals for its existence,
and so on." He also says that "Certain things likewise are truly more absolute
than others, but yet are not the most absolute of all." By this he is saying
that absolute isn't always absolute, sometimes it can be a relative state as
well. Finally, he states that "...we can know unequals only by comparing them
with equals..." and as for deducing equals, he says "All the others (relatives)
can only be perceived from these (absolutes)...".
The interesting part about Descartes' school, was that its goal was to
"reconcile the classical learning of the Renaissance with the scholastic
philosophy of the Middle ages." The renaissance sought to bring back the old
Greek philosophies of Plato, and especially Aristotle, and Descartes school was
teaching those ideas.
Consequently, Descartes had similar ideas to that of Aristotle, so many
years later. In his writings, you could detect a very clear Aristotelian
influence.
Not much is known about Benedict Spinoza's (1632-1677) early life, but
he did have the same birth date as me (11/24). His father had a high position
in the Jewish community. In 1656 though, Spinoza was excommunicated by the
Jewish authorities for "abominable heresies which he practices and teaches".
In his passage, Spinoza starts out with definitions to help in his
describe his 'propositions'. He refers to 'absolutes' as 'substance'. His
definition of 'substance' is "By substance, I understand that which is in itself
and is conceived through itself; in other words, that, the conception of which
does not need the conception of another thing from which it must be formed."
He also has a list of axioms to help understand his writing. His
'relativity' axiom states "That which cannot be conceived through another must
be conceived through itself." As for his proposition dealing with relativity,
he says "Each attribute of a substance must be conceived through itself". In
his explanation of this, he says "From this it is apparent that although two
attributes may be conceived as really distinct... we cannot nevertheless thence
conclude that they constitute two beings or different substances...". With that
said, he states that "It is very far from absurd, therefore, to ascribe to one
substance a number of attributes...", meaning that any object can be ascribed an
infinite number of attributes.
What he is saying here is that even though two attributes may be
distinct, we can't conclude that they're two different things. He is implying,
as an example, that someone could be both tall and skinny. Both are different
attributes, but they belong to the same being.
Interestingly enough, Spinoza spent the next four years of his life
after being expelled from his community studying Latin and Greek and other
"humane sciences". Consequently, Spinoza studied Aristotelian philosophy.
The ideas on relativity still hadn't changed significantly since
Aristotle's time. People still used him as a guide. This was due to the
renaissance, or the 'rebirth' of ancient Greek ideas. By the time my 'modern'
authors are reached though, the renaissance will have ended, will Aristotle
still reign supreme?
My next author is George Berkeley (1685-1753). While many of the
earlier authors either studied Aristotle directly, or studied people who studied
Aristotle, Berkeley seemed to depart from that path. Berkeley studied Newton,
Boyle, and Locke, but he had disagreements with all of them. In 1705 he formed
a society that met to discus the "new philosophy". It seems to me that Berkeley,
instead of following someone else's ideas, created his own, much as Aristotle
did.
In 1709, he wrote a book called An Essay Towards a New Theory of Vision.
This was about the "new philosophy" that he had 'discovered' to help him
overcome the difficulties he had with Locke. Later in his life he wrote about
the disagreements he had with Newtonian mathematics in his Analyst.
Berkeley states that numbers are "creatures of the mind". He says this
is evidenced in the fact that "Thus, the same extension is one, or three, or
thirty-six, according as the mind considers it with reference to a yard, a foot,
or an inch." He goes on to say that even if they have the same number, they can
have different quantities, "We say one book, one page, one line, etc.; all these
are equally units, though some contain several of the others." In the end, he
says that units are just made up, "And in each instance, it is plain, the unit
relates to some particular combination of ideas arbitrarily put together by the
mind." The mind just needs to be calibrated to a certain set of arbitrary
standards and it's on its way.
The significance of this is great if you consider, for example, that
time is arbitrary. This might not seem to connect right away, but if we break
down time, we can state that a 'day' lasts a certain number of 'ticks', which
we've called 'seconds'. We've called them 'seconds' and given them a duration
of '1 second', but since numbers are arbitrary, the significance of the second
is nullified. The day could just as easily take 7 hours, which consisted of
12,343 'seconds' in an hour. While the latter example may seem even more
arbitrary than it is by definition, whose to say that if this was how scientists
had decided to set time up when they first created it, we wouldn't think the
latter less arbitrary than the former.
With Berkeley, came change in the concept of relativity. Finally
someone had other ideas than Aristotle's. Berkeley's "numbers are arbitrary"
was probably a ground shaking idea then, and not only that, it went against the
churches 'golden boy', Aristotle. Berkeley formed a mold that future
philosophers followed, and that was the breaking of the Aristotelian mold.
My second modern author is Immanuel Kant (1724-1804). Kant, like
Berkeley, wasn't influenced directly by other philosophers. He did read some
Rousseau, but no one like Aristotle. He formed his own philosophy, and people
read him, not vice-versa. He was an incredibly popular professor in Prussia,
much like Plato and Aristotle were in their day.
Kant had many interesting things to say, but was quite hard to
understand. Kant's passages are taken from The Critique of Pure Reason, so he
is talking about reason, and its 'uses'.
Kant starts off by saying, "...Reason doesn't properly give birth to any
conception, but only frees the conception of the understanding of a possible
experience, and thus endeavors to raise it above the empirical, though it must
still be in connection with it". What Kant is saying here is that reason
doesn't itself understand, or conceptualize ideas, but allows for the conception
of the object in question. This means that, if someone were to see a ghost,
reason wouldn't conceptualize that it was a ghost, but would allow for the
conceptualization that what that person has seen is a ghost.
Kant goes on to talk about relationships and series. He states that
"Time present is in relation to time past, but not time present. Present only
exists as a condition of past time, or the passing preceding time." Here Kant
is saying that the present exists because of the past, and in relation to the
past, but not because of, or in relation to the present, or the future, for that
matter. This is to say that time is a series, and relies on that which came
before it, not that which occurs during it, or that which comes after it.
As for space, Kant states "Space is not a series as time but is a
continuation or annexation of the limits of existing space." By this, Kant
means that a room in a house exists only as a continuation of the rest of the
house, and not as a separate entity. In addition, the house exists only as a
continuation of the street, and so forth.
From this point, Kant claims that "Reason allows me to cogitate the
existence of an idea, but I cannot admit that this being exists absolutely,
because I can't prove it in a way that I normally prove an object exits." Here,
Kant states that reason allows him to think up the existence of something such
as a supreme being, but he has no way to prove this idea. This does not disprove
the idea, but there is no way to know whether or not it is true. Kant says
"Thus the supposition of a supreme being or cause is purely relative... such a
being is but a something of whose existence in itself we have not the least
conception."
Finally, Kant remarks that "To understand the unity of experience we
think up an idea because no object can be experienced as containing an example
of complete unity. We accept the idea as a point of view." When my dad and I
were talking, he said that even though this idea is just that, a point of view,
that point of view is absolute, which makes sense. I then asked him if that
idea was absolute to just that person and just that idea, or to everyone. My
dad said that it is absolute to anyone who'll believe it, and he gave me an
analogy that went along with the supreme being idea. He said that my belief in
a supreme being is shared with everyone else at my church, and thus that point
of view is absolute to anyone who believes it. However, if someone didn't
believe it, that would just mean we would have two different points of view, not
that either one was 'right' or 'wrong', because absolutely they're relative, but
relatively they're absolute.
Kant grew up in a time of turmoil for Prussia. He was alive when
Prussia and Austria were splitting up Poland. Also, the German government was
strict about religious writings, and he was forced not to publish one of his
books as a result. Perhaps the wars and strict government forced him to be
independent, but he seems like a person for whom time period was unimportant,
and if he had lived a thousand years ago, he would have had the same ideas
anyway.
As with Berkeley, Kant represented new ideas. Finally someone was
proving obvious relatives such as time and space, albeit without concrete
'proof'. Kant also started to delve into the absolute and relative aspects of
ideas, taking the topic of relativity to new fields.
My final modern author is William James (1824-1910). James had a young
life much like Berkeley, in that he didn't study Aristotle, or any one
philosopher for that matter. James' whole life seemed to "bounce around". He
never settled down with any one thing for long. He had a stint with psychology,
but later tired of the subject. He settled into philosophy quite late in his
life. In fact, he was in the middle of writing a book on his thoughts of
philosophy (Some Principles of Philosophy), when he died.
In James' passage, he clarifies his thoughts by criticizing the work of
others. In this case, he is criticizing Hume. Hume discuses self, and what
self is to him. In relation to self he says that when he cannot perceive, he is
not truly himself, such as in sleep. As for death, he says that when one can no
longer perceive, and have ideas, one is simply annihilated.
James critiques this discussion by saying that Hume is as much an
extremist as the substantialist philosophers, "As they say the self is nothing
but unity, unity abstract and absolute, so Hume says it is nothing but
diversity, diversity abstract and absolute; where as in truth it is that mixture
of unity and diversity...". The truth of existence is the in the middle ground,
between pure unity and pure diversity, but Hume doesn't acknowledge the middle
ground's existence.
The next section of Hume's writings focuses on ideas themselves, and the
Associanist Theory, which was started by Locke, and carried on by Hume.
Hume says that ideas never come again, and that no two ideas are the
same. What he means is that ideas are not related over time, and that no idea
ever occurs twice, even if it is related, it is not the same as the previous
one.
In response to Hume's writings on ideas James says that ideas are indeed
connected, and that metaphorically speaking, the present is the 'glue' that the
past ideas 'cling' to. As evidence, James claims "We found among the objects of
the stream certain feelings that hardly changed, that stood out warm and vivid
in the past just as the present feeling does now..."
James says that ideas are both connected and separate. According to
him, "both connection and separation are ways in which the past thoughts appear
to the present Thought;-unlike each other in respect of date and certain
qualities-this is the separation; alike in the other qualities and continuous in
time-this is the connection. James says that Hume "...gives a striking example
of that Absolutism which is the great disease of philosophic Thought." Through
this it would seem that James is a relativist, and that he is not only chiding
Hume, but also Aristotle and even Plato.
I feel James' ideas might have been influenced by America's
independence. With the First Amendment, people could say what they wanted.
James' time, like his life, was one of great change in America. Gold was
discovered in California. Other events included the Mexican-American war, the
movement west, and the invention of cars and planes. No one was staying still,
which seemed to be more the case than in the previous author's lifetimes.
Perhaps as a result of this, James' writing kind of dances around.
James followed the lead of the other modern authors and came up with
non-Aristotelian ideas. He talked about ideas much like Kant, and explored the
absolute and relative ideas of the soul and spirit. On the whole, I feel James
represents modern America with his tendency towards relativist views.
The author that I used as my modern author is Stephen Hawking (1942- ),
and his work A Brief History of Time. Hawking is the first person to really
have scientific proof to back up his ideas. Aristotle used common sense, but
that doesn't always hold up against science.
A Brief History of Time is a look at time from a scientific viewpoint,
starting with Aristotle and continuing on into the 1990's. The book covered
time through its exploration of people's ideas of what time was or is.
The mainstay of Hawking's argument is the fact that there is no absolute
time. In fact, he plainly states "In the theory of relativity there is no
unique absolute time, but instead each individual has his own personal measure
of time that depends on where he is and how he is moving. He says that the idea
of absolute time is disproved through Einstein's Theory of Relativity. Hawking
states that there could be absolute time for very slow moving objects, but once
you get near the speed of light, absolute time no longer holds up because it is
impossible to measure. Thus it can no longer be 'absolute', as different
people would get different values for it.
In addition to this idea, he goes on to say that time is relative to
position as well as speed. He proves this through many examples, the first
being the fact that if you have two clocks, the clock farther from the Earth's
surface would run faster than that closer to the ground. The proof for this is
scientific, and is as follows: "Because as light travels upward in the earth's
gravitational field, it loses energy, and so it's frequency goes down. This
prediction was tested in 1962, using a pair of clocks mounted at the top and
bottom of a water tower. The bottom clock, nearer the earth, ran slower." This
shows that time is relative to position, and further disproves the notion of
absolute time. As for time being relative to speed, he uses the 'twins
paradox'. It states that if you were to take 2 twins, and send one in a
spaceship at nearly the speed of light, and keep the other on earth, the one in
the spaceship, when he returns, will be much younger than his earth-bound twin.
A final interesting tidbit he includes, is a poem, that, while not fact, states
"There once was a lady from Wight; Who traveled much faster than light. She
departed one day; In a relative way; And arrived on the previous night.",
suggesting that since time isn't absolute, time travel is possible.
Science isn't Hawking's only ally though. The fact that he lives in
modern times, with modern ideas influences his work as well. Aristotle is
hardly the scientific reference he once was, and his ideas aren't even as
heavily used in society, if at all. This being the case, if Hawking were to
study philosophers, he would've studied the likes of Berkeley and Kant, who had
a much more modern outlook on the world. The largest boon to Hawking however,
must have been Einstein's Theory of Relativity. Right away this dispels
absolute time, making that unnecessary to prove before one begins further work.
One can merely find more proof to validate this theory.
When I first started this paper, I had views on some aspects of
relativity, but they were limited to such things as time and size. I knew I
would have to form ideas on all aspects if I where to write a paper on it
though. After lots of thinking, and talking to my dad, here is what I came up
with.
While my topic is 'absolute and relative modes of consideration', I
believe there are no absolutes. By this I mean that there are no absolute modes
of consideration, and that everything is either relative and/or arbitrary.
There is no absolute time, no absolute size, and no absolute beauty, hence the
phrase, "beauty is in the eye of the beholder". The reason that this is the
case is that there are no standards for all of these attributes. Not everyone
would agree object A was small, or large, or beautiful. For something to be
absolute, there would have to be a standard, and everyone would have to agree,
but nothing fits that bill. Someone might, however, say "killing is absolutely
wrong, no matter what you say!", but, there are few people who wouldn't kill in
self defense, and of those people, even fewer would think it 'wrong'.
This is much akin to what Aristotle was saying when he presented his
'exceptions to absolutes' idea, but I feel that that idea doesn't hold up. He
said that there could be exceptions to an absolute, and that wouldn't make it a
non-absolute. By absolutes definition alone ("pure" and "unmixed" according to
Websters) this is disproved. Something can't be 'purely' absolute if it is
'mixed' with relativity. Exceptions to absolutes make them relatives, which in
turn makes 'killing is bad' relative.
Another example of this comes from Descartes' "in some views objects are
more absolute while in others they're less" idea. Just as there aren't
exceptions to absolutes, there aren't degrees to them either. 'Degrees' in
itself is anti-'pure'. Plato might have been correct with his 'apples to
oranges' idea of comparing things, that you can't compare unlike objects,
because they both become relative. Even the fact that they're relative to begin
with becomes of little consequence if you think of Plato's mode of comparing
things.
I was having trouble with one aspect of absolutes and relatives though,
and that dealt with science. I couldn't figure out how all the laws of science
could be relative, completing the 'everything is relative' theory. It took me
to my modern, and really, my present day authors to get my answer. Berkeley
said that all numbers were arbitrary, which disproved absolute time, and every
law that was based on absolute time. No more constants dealing with x per
second, because the second doesn't exist, its a figment of the corporate world's
imagination, it helps their time clocks run smoothly. This still didn't explain
ideas involving position though, such as the sun rise. Stephen Hawking solved
this for me, with his disproving of absolute position. If there's no absolute
position, just where does the sun rise, and for that matter, where is east?
Again, these are all arbitrary markers so people don't get lost going to work to
punch in their time clocks.
In conclusion, I feel that there are no absolutes and that we live in a
relative world. After all, its better to be relatively right than absolutely
wrong.