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No Fear Translations of Shakespeare’s plays (along with audio!) and other classic works
Flashcards
Mastery Quizzes
Infographics
Graphic Novels
AP® Test Prep PLUS
AP® Practice & Lessons
My PLUS Activity
Note-taking
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Teaching Shakespeare to today's generation can be challenging. No Fear helps a ton with
understanding the crux of the text.
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H.
Testimonials from SparkNotes Customers
No Fear provides access to Shakespeare for students who normally couldn’t (or wouldn’t) read his plays. It’s also a very useful tool when trying to explain Shakespeare’s wordplay!
Erika M.
I tutor high school students in a variety of subjects. Having access to the literature translations helps me to stay informed about the various assignments. Your summaries and translations are invaluable.
Kathy B.
Teaching Shakespeare to today's generation can be challenging. No Fear helps a ton with understanding the crux of the text.
Kay H.
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A convenient and helpful way to organize truth values of various
statements is in a truth table. A truth table is a table whose columns
are statements, and whose rows are possible scenarios. The table contains every
possible scenario and the truth values that would occur. One of the simplest
truth tables records the truth values for a statement and its negation.
Figure %: The truth table for p, âàüp
Remember that a statement and its negation, by definition, always have opposite
truth values. This is shown in the truth table.
Truth tables get a little more complicated when conjunctions and
disjunctions of statements are included. Below is the truth table for p, q, pâàçq, pâàèq.
Notice that all the values are correct, and all possibilities are accounted for.
Figure %: The truth table for p, q, pâàçq, pâàèq
The truth table for an implication, or conditional statement looks like
this:
Figure %: The truth table for p, q, pâáq
The first two possibilities make sense. If p is true and q is true, then (pâáq) is true. Also, if p is true and q is false, then (pâáq) must be
false. The last two possibilities, in which p is false, are harder to decide
upon. If p is false, then the implication with p as the hypothesis will not
meet its condition (that p be true) so q does not have to be either true or
false. Either way, the implication has not been denied, because its condition
was not met, so the implication stands as true.
Now that the truth table for a standard conditional statement is understood,
we'll take a look at the truth table for its inverse, converse, and
contrapositive.
Figure %: The truth table for an implication and its inverse, converse, and
contrapositive
Notice that the contrapositive has the same truth values as the original
implication. Also notice that the converse and the inverse are each other's
contrapositive, and therefore have equivalent truth values.
One more thing should be said of truth tables: they can hold more than two
different statements. You could have p, q, r, s, and t in the same truth table.
There would then be 32 possible scenarios (25), so the table would have 5
columns and 32 rows.