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book/book.tex

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@@ -1961,7 +1961,7 @@ \section{Function calls}
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\section{Math functions}
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\index{math function}
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\index{function, math}
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\index{function!math}
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Python has a math module that provides most of the familiar
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mathematical functions. A {\bf module} is a file that contains a
@@ -2007,7 +2007,7 @@ \section{Math functions}
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\index{sine function}
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\index{radian}
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\index{trigonometric function}
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\index{function, trigonometric}
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\index{function!trigonometric}
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The second example finds the sine of {\tt radians}. The variable name {\tt radians} is a hint that {\tt sin} and the other trigonometric
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functions ({\tt cos}, {\tt tan}, etc.) take arguments in radians. To
@@ -2028,7 +2028,7 @@ \section{Math functions}
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If you know
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trigonometry, you can check the previous result by comparing it to
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the square root of two divided by two:
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the square root of two, divided by two:
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\index{sqrt function}
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\index{function!sqrt}
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@@ -2454,8 +2454,8 @@ \section{Stack diagrams}
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\section{Fruitful functions and void functions}
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\index{fruitful function}
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\index{void function}
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\index{function, fruitful}
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\index{function, void}
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\index{function!fruitful}
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\index{function!void}
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Some of the functions we have used, such as the math functions, return
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results; for lack of a better name, I call them {\bf fruitful
@@ -2522,7 +2522,7 @@ \section{Fruitful functions and void functions}
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\section{Why functions?}
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\index{function, reasons for}
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\index{function!reasons for}
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It may not be clear why it is worth the trouble to divide
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a program into functions. There are several reasons:
@@ -2990,7 +2990,7 @@ \section{Simple repetition}
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\section{Exercises}
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The following is a series of exercises using TurtleWorld. They
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The following is a series of exercises using the {\tt turtle} module. They
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are meant to be fun, but they have a point, too. While you are
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working on them, think about what the point is.
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@@ -4375,7 +4375,7 @@ \section{Exercises}
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The following exercises use the {\tt turtle} module, described in
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Chapter~\ref{turtlechap}:
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\index{TurtleWorld}
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\index{turtle module}
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\begin{exercise}
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@@ -4617,7 +4617,7 @@ \section{Incremental development}
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%
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I chose these values so that the horizontal distance is 3 and the
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vertical distance is 4; that way, the result is 5, the hypotenuse
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of a 3-4-5 triangle. When testing a function, it is
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of a 3-4-5 right triangle. When testing a function, it is
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useful to know the right answer.
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\index{testing!knowing the answer}
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@@ -7402,7 +7402,7 @@ \section{Lists are mutable}
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Figure~\ref{fig.liststate} shows
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the state diagram for {\tt
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cheeses}, {\tt numbers} and {\tt empty}:
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cheeses}, {\tt numbers} and {\tt empty}.
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\index{state diagram}
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\index{diagram!state}
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@@ -8472,7 +8472,7 @@ \section{Exercises}
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\begin{exercise}
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\index{append method}
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\index{method append}
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\index{method!append}
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\index{list!concatenation}
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\index{concatenation!list}
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@@ -9696,7 +9696,7 @@ \section{Tuples as return values}
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\index{tuple}
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\index{value!tuple}
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\index{return value!tuple}
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\index{function, tuple as return value}
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\index{function!tuple as return value}
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Strictly speaking, a function can only return one value, but
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if the value is a tuple, the effect is the same as returning

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