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"Words... They're innocent, neutral, precise, standing for this, describing that, meaning the other, so if you look after them you can build bridges across incomprehension and chaos. But when they get their corners knocked off, they're no good any more... I don't think writers are sacred, but words are. They deserve respect. If you get the right ones in the right order, you can nudge the world a little or make a poem which children will speak for you when you're dead."
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"Confrontation affords you the opportunity to hear the other side of the story."

"Meetings! Meetings! Meetings!Do they ever achieve anything or do they just let a lot of hot air out of an already over inflated balloon?"

"To rush into explanations is always a sign of weakness."

"When you talk, use words that inspire you and others."

"To use the same words is not a sufficient guarantee of understanding one must use the same words for the same genus of inward experience ultimately one must have one's experiences in common."

"Wouldn't it be wonderful to be a natural communicator and know exactly what, when, why, and how to speak so that your message is conveyed and received as you intend?"

"Active listening is key to all healthy and effective communication, however, it doesn't necessarily come easily."

"A very unwise man once said, "He who does not understand your silence will probably not understand your words." A very annoyed woman once said, "He who does not want to communicate will never enjoy their silence for very long."

"The longer a person's twitter @username is, the harder it is to argue with them - on twitter."

"The big, bad unknown is only that until it is known. Then you look back and wonder what all the fuss and worry was about."
Explore more quotes by Tom Stoppard

"It is not hard to understand modern art. If it hangs on a wall it's a painting, and if you can walk around it it's a sculpture."

"Carnal embrace is sexual congress, which is the insertion of the male genital organ into the female genital organ for purposes of procreation and pleasure. Fermat's last theorem, by contrast, asserts that when x, y and z are whole numbers each raised to power of n, the sum of the first two can never equal the third when n is greater than 2."
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