One reason Shakespeare remains relevant is because he created characters anyone can relate to. He developed such a wide variety of characters that it is almost impossible not to find one who appeals to a reader. He wrote about teenagers in love and old men nearing the end of their lives. He depicted love and grief in a very real, human way.
Another reason Shakespeare remains relevant is because of his stories themselves. We still read fairy tales and remember their characters and morals because they teach lessons. Just as with fairy tales, we remember the lessons Shakespeare teaches in his stories. In Romeo and Juliet, for example, we learn the pitfalls of "fast love" and unbridled passion/ violence.
The themes in Shakespeare's work reflect the present day, too. Today, racism and sexism exist. Shakespeare explores these themes in plays like The Merchant of Venice. We can look at these themes in Shakespeare and apply them to our own lives.
Friday, October 14, 2016
Why are Shakespeare's plays/ works still relevant today?
Subscribe to:
Post Comments (Atom)
Why is the fact that the Americans are helping the Russians important?
In the late author Tom Clancy’s first novel, The Hunt for Red October, the assistance rendered to the Russians by the United States is impor...
-
Friar Lawrence plays a significant role in Romeo and Juliet's fate and is responsible not only for secretly marrying the two lovers but ...
-
Suppose that the average daily food consumption $F$ of a herbivorous mammal with body weight $x$, where both $F$ and $x$ are measured in pou...
-
Pablo Neruda's "Ode to My Socks" is full of figurative language, including similes and metaphors. Similes are figurative compa...
-
In the late author Tom Clancy’s first novel, The Hunt for Red October, the assistance rendered to the Russians by the United States is impor...
-
Resourceful: Phileas Fogg doesn't let unexpected obstacles deter him. For example, when the railroad tracks all of a sudden end in India...
-
Evaluate $\displaystyle \int x^2 \cos mx dx$ by using Integration by parts. If we let $u = x^2$ and $dv = \cos mx dx$, then $d...
-
At the beginning of the Victorian period, science was generally in accord with religion, and the study of nature was conducted in such a way...
No comments:
Post a Comment