Complementary Good Definition Essays

Complementary and Alternative Medicine Essay examples

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Complementary and alternative medicine (CAM) is slowly becoming better known all over the world. CAM encompasses various types of therapies, such as yoga, reflexology, chiropractic therapy, herbal therapy, ayurveda, meditation, biofeedback, hypnosis, homeopathy, acupuncture, etc. The evidenced-based research, recognition of disconnect between patients and also the positive and negative aspects of CAM modalities are reasons behind the increased attention it has gained in medicals schools all over the United States. (Hart, 2009, p. 287).
The major concern behind CAM is that it covers a rather broad range of therapies, most of which have not been able to establish any proper scientific basis. This results in a lot of objection from the…show more content…

The popular forms of CAM that most students actually want to get trained in are yoga, acupuncture, chiropractic and herbal therapies. Yoga is a very popular form of alternative medicine all over the world. It is a mind-body medicine for many all individuals. Although some types of CAM do not make a pure effort to test the validity of what they do, yoga has brought many positive benefits to most practicing individuals. Similarly, acupuncture and chiropractic therapies have also seen good results with their patients. Many other forms of CAM, which have no proof on their legitimacy and evidence of constructive results such as shamanism, palmistry and physic healing are trying to get the consumer protection laws that need these proposed services to be able to prove that their methods are effective before they market it to the unknowing consumers. (Trask, 2010, s.2, 3). Hart also argues that there are various rigorous academic peer-reviews on these therapies and just by naming it as CAM it takes away their legitimacy. ( as cited in Low Dog, Tieraona, 2009)
Adding to my previous point on yoga, true alternative medicine, combined with conventional medicine will give a more holistic approach in terms of dealing with a patient’s condition. Similarly, it will improve medicine overall. These implementations, need to be done from the learning years. This way doctors, will be able to mold it

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In geometry, it's imperative that you
can write a good definition, because
it will help you to understand the properties
of whatever it is you're talking about.

The three key components of a good definition.

The first one, it uses previously
defined terms.
So if you've already defined what parallel
lines are, you can use that to define
a parallelogram.

Secondly, it classifies and quantifies.
That is, by classifying
it, is it a polygon?
Is it a line?
What is it?
And quantifies how many.
So if you're talking about a polygon, you're
going to want to say how many sides.

And, last, it has no counter-example.
But what is a counter-example?
A counter-example is something, an example,
that will make a definition or
conjecture incorrect.
So if you can find a counter-example to your
definition, you haven't written a good one.

So a short example is let's say I had a
square and I said that a square is a
Which means that it has four sides.
And I just left my definition like that.
Turned it into Mr. McCall.

Well, I'm going to say a quadrilateral,
well that could be a trapezoid, where
I could draw in one pair
of parallel sides.
It could be a kite where we have two pairs
of congruent consecutive sides.
I could draw in a rhombus.
I could draw in a parallelogram.
I could draw in lots of counter-examples
that would make this definition not
true or it wouldn't make it specific
enough for just a square.

Let's look at two other ones.
Let's say something that's not related
to geometry, directly, a skateboard.
Let's say I define a skateboard as something
with wheels that you ride.
Well, that's not very descriptive.
This is not a good definition.
First and foremost because I could say
that this could be a bike, because a
bike is something that has
wheels that you ride.

What about a good definition?
A good definition for a parallelogram is a
quadrilateral with two pairs of parallel
congruent sides.
Notice that we're using words that
we probably already defined.
So quadrilateral, we would have defined before
we started defining a parallelogram.
Quadrilateral has four sides.
Parallel lines we say never intersect.
Two lines in the same plane
that never intersect.
And congruent means having the
same measure or same length.

Notice I was able to write this definition
of a parallelogram using three words
that I've already previously defined
and there's no other counter-example
I could draw or come up with that would
make this not apply to a parallelogram.

So keep that in mind when you're writing
good definitions and it will help you
even on your test and quizzes.


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