Friday, November 04, 2005

THE RIFT

"Misunderstanding it is" she said, "you are so wrong."
"I don't agree" I say, "I am sure it's some other thing that had come along."

An assumption was made, a decision taken,
She refrained from further discussion.

"'Understanding' I said, I think is a two way process,
One alone has never had success."

When people put two and two together they often add another one unknowingly
And if they don't do so they surprisingly forget one of the two very willingly.

The effect remains.The sum is different from the parts and a rift is created.
'Gestalt' would be so disappointed for once the sum doesn't facilitate, it has us disappointed.

A little extra effort on your part and mine can go a long way.
Don't you think asking questions is better than leaving confusion abay?

Think once and let me know if you are one of those who has never miscommunicated,
never had a misunderstanding.
Seen the results, been through those times that are caused by misunderstandings that are unnerving!

I wish we all walk that extra mile and ensure that we never assume.
We clarify, we simplify and we would thus ban all misgivings that usually sublime!

3 comments:

Nothings aplenty said...

"I wish we all walk that extra mile and ensure that we never assume.
We clarify, we simplify and we would thus ban all misgivings that usually sublime!"
beautifully put...

Anonymous said...

Bosonic string theory is formulated in terms of the Nambu-Goto action, a Calabi-Yau manifold is a compact Kähler manifold with a vanishing first Chern class. In mathematics, a complex form is a differential form on a complex manifold. In terms of local holomorphic coordinates, a (p,q)-form is the wedge product of p 1-forms
dzi and q 1-forms that are differentials of antiholomorphic coordinate functions. This extends to multiples of those k-forms by a function, with k = p + q. Any k-form is a sum of such (p,q)-forms, where p runs from 0 to k. Furthermore, the decomposition into (p,q) type is independent of the local holomorphic chart. One major consequence of this is that the de Rham cohomology groups on a compact manifold are finite-dimensional.

Hence proved that the sum of parts is not whole and so do assume.

Victim Of Desire said...

miss-under-standing:
ek ladki niche khadi hain...