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Type in the following program in a file and check carefully that you have exactly the same spaces: C = -60; dC = 2 while C <= 60: F = (9.0/5)*C + 32 print C, F C = C + dC Run the program. What is the first problem? Correct that error. What is the next problem? What is the cause of that problem? (See Exercise \(2.12\) for how to stop a hanging program.) The lesson learned from this exercise is that one has to be very careful with indentation in Python programs! Other computer languages usually enclose blocks belonging to loops in curly braces, parentheses, or BEGIN-END marks. Python's convention with using solely indentation contributes to visually attractive, easy-to-read code, at the cost of requiring a pedantic attitude to blanks from the programmer.

Short Answer

Expert verified
The first problem is incorrect indentation. Correct it by indenting uniformly. The next issue is the print syntax; ensure it's compatible with the Python version.

Step by step solution

01

Identify the problematic line

The exercise asks to check the spacing in the given Python program. Locate the line where a syntax issue might arise due to incorrect indentation or spacing.
02

Check indentation in lines within the loop

Look at the lines following `while C <= 60:` to ensure proper indentation. In Python, the lines within a loop must be indented correctly, which is usually done using four spaces or a tab.
03

Correct indentation errors

Ensure that both `F = (9.0/5)*C + 32` and `print C, F` are indented uniformly under the while loop. This means both lines should be preceded by the same number of spaces to indicate they belong inside the loop.
04

Verify variable printing syntax

Check the line `print C, F` to ensure it is compatible with the version of Python being used. In Python 3, `print` is a function and requires parentheses around its arguments; thus it should be `print(C, F)`. In Python 2, the syntax `print C, F` is correct.
05

Run the corrected program

Run the program again after making sure indentation is correct and that the `print` statement corresponds to the Python version being used. Observe the output to identify any further issues.
06

Check for infinite loop possibilites

The while loop condition `C <= 60` will prevent a hanging program if `C` is correctly incremented by `dC`. However, check if `C = C + dC` has correct indentation to ensure it executes within the loop.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Indentation in Python
Python uses indentation to define the structure and flow of the program. Indentation means adding spaces or tabs at the beginning of a line. In many programming languages, code blocks are enclosed in braces, but in Python, indentation replaces these and defines code blocks.

It is crucial to maintain consistent indentation for blocks of code that belong to loops, if statements, functions, and classes. Proper indentation helps the Python interpreter understand which statements belong together. For instance, in a `while` loop, all the code that should repeat must be indented uniformly.

If you use four spaces for indentation, make sure all lines within a code block are indented with four spaces, not three or five. Consistency is key! Any mismatch in indentation results in an `IndentationError`, a common mistake for many Python beginners.

When writing code:
  • Use a consistent number of spaces or a tab for indentation.
  • All lines inside a block (e.g. a loop or function) must be indented by the same amount.
  • Carefully check spaces used before code lines, especially when mixing code sections.
Mastering indentation is the first step towards writing clean and error-free Python code.
Understanding Syntax Errors
Syntax errors occur when the Python interpreter encounters incorrect code that it doesn't recognize. These errors prevent the program from running and must be corrected for the code to execute.

Common reasons for syntax errors include:
  • Missing punctuation such as colons or parentheses.
  • Incorrect indentation, making it impossible for the interpreter to know which parts of the code are connected.
  • Mismatched or misplaced keywords that do not match the Python syntax rules.
For Python beginners, encountering a syntax error can be frustrating, but the interpreter often provides hints about where the issue is located. Always look at the error message provided, especially lines and position indicators.
Meanwhile, a common syntax error encountered is the difference between Python 2 and Python 3 regarding the `print` statement. In Python 3, `print` is a function and requires parentheses. These small differences can lead to syntax errors if not caught early.
Exploring Python Loops
Loops in Python, such as the `while` and `for` loops, are constructs that let the programmer repeat a set of instructions until a condition is met. The `while` loop runs as long as the condition specified is true.

Consider this example: ``` C = -60; dC = 2 while C <= 60: F = (9.0/5)*C + 32 print(C, F) C = C + dC ``` The loop runs, calculating and printing values of `F` for each increment of `C`. Here, `C` is increased by `dC` after each iteration, eventually making the loop condition false and stopping the loop.

It is important to ensure the loop condition eventually becomes false; otherwise, you risk creating an infinite loop. This exercise specifically demonstrates stepping through numbers until a condition is satisfied, showing the versatility and utility of loops in automating repetitive tasks.
Code Execution in Python
Code execution in Python begins from the top and proceeds line by line. However, this flow can be altered by control structures like loops and conditionals. Proper code execution relies heavily on how well the logical flow of the program is designed.

A Python program's execution will stop if a syntax error is encountered. Ensuring the integrity of your code structure before execution is critical to avoid unexpected stops.

During execution:
  • The interpreter reads and runs code from top to bottom.
  • Loops and conditions can alter the direct flow, allowing certain sections to execute multiple times or skip entirely.
  • Every line of code is processed in sequence unless influenced by these control structures.
Understanding execution is key to debugging your Python code. When errors occur, knowing the execution path helps trace the source of logical errors or mistaken outputs, ultimately leading to more efficient problem-solving and debugging.

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Most popular questions from this chapter

Explain the outcome of each of the following boolean expressions: C = 41 C == 40 C != 40 and C < 41 C != 40 or C < 41 not C == 40 not C > 40 C <= 41 not False True and False False or True False or False or False True and True and False False == 0 True == 0 True == 1 Note: It makes sense to compare True and False to the integers 0 and 1 , but not other integers (e.g., True \(==12\) is False although the integer 12 evaluates to True in a boolean context, as in bool(12) or if 12).

Write a program that prints a table with \(t\) values in the first column and the corresponding \(y(t)=v_{0} t-0.5 g t^{2}\) values in the second column. Use \(n\) uniformly spaced \(t\) values throughout the interval \(\left[0,2 v_{0} / g\right] .\) Set \(v_{0}=1, g=9.81\), and \(n=11\). Name of program file: ball_table1.py. \(\diamond\)

Maybe you have tried to hit the square root key on a calculator multiple times and then squared the number again an equal number of times. These set of inverse mathematical operations should of course bring you back to the starting value for the computations, but this does not always happen. To avoid tedious pressing of calculator keys we can let a computer automate the process. Here is an appropriate program: from math import sqrt for n in range(1, 60): r = 2.0 for i in range(n): r = sqrt(r) for i in range(n): r = r**2 print ’%d times sqrt and **2: %.16f’ % (n, r) Explain with words what the program does. Then run the program. Round-off errors are here completely destroying the calculations when \(\mathrm{n}\) is large enough! Investigate the case when we come back to 1 instead of 2 by fixing the \(\mathrm{n}\) value and printing out \(\mathrm{r}\) in both for loops over i. Can you now explain why we come back to 1 and not 2 ? Name of program file: repeated_sqrt.py.

You are given the following program: \(\mathrm{a}=[1,3,5,7,11]\) \(\mathrm{b}=[13,17]\) \(c=a+b\) print \(\mathrm{c}\) \(\mathrm{b}[0]=-1\) \(\mathrm{~d}=[\mathrm{e}+1\) for e in a] print d \(\mathrm{d}\). append \((\mathrm{b}[0]+1)\) \(\mathrm{d}\). append \((\mathrm{b}[-1]+1)\) print \(\mathrm{d}[-2:]\) Explain what is printed by each print statement.

Study the following interactive session and explain in detail what happens in each pass of the loop, and use this explanation to understand the output. >>> numbers = range(10) >>> print numbers [0, 1, 2, 3, 4, 5, 6, 7, 8, 9] >>> for n in numbers: ... i = len(numbers)/2 ... del numbers[i] ... print ’n=%d, del %d’ % (n,i), numbers ... n=0, del 5 [0, 1, 2, 3, 4, 6, 7, 8, 9] n=1, del 4 [0, 1, 2, 3, 6, 7, 8, 9] n=2, del 4 [0, 1, 2, 3, 7, 8, 9] n=3, del 3 [0, 1, 2, 7, 8, 9] n=8, del 3 [0, 1, 2, 8, 9] The message in this exercise is to never modify a list that is used in \(a\) for loop. Modification is indeed technically possible, as we show above, but you really need to know what you are dingo - to avoid getting frustrated by strange program behavior. \(\diamond\)

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