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Running the program produces results like this:

def get_float(msg, allow_zero): x = None while x is None: try: x = float(input(msg)) if not allow_zero and abs(x) < sysfloat_infoepsilon: print("zero is not allowed") x = None

This command prints out information about the keys and certi cates in your keystore:

java Deal 4 5 [FOUR of SPADES, NINE of CLUBS, NINE of SPADES, QUEEN of SPADES, KING of SPADES] [THREE of DIAMONDS, FIVE of HEARTS, SIX of SPADES, SEVEN of DIAMONDS, KING of DIAMONDS] [FOUR of DIAMONDS, FIVE of SPADES, JACK of CLUBS, ACE of DIAMONDS, ACE of HEARTS] [THREE of HEARTS, FIVE of DIAMONDS, TEN of HEARTS, JACK of HEARTS, QUEEN of HEARTS]

Since the Windows console has poor UTF-8 support, there are problems with a couple of the characters ( and ) that quadraticpy uses We have provided quadratic_unipy which displays the correct symbols on Linux and Mac OS X, and alternatives (^2 and ->) on Windows

The next example demonstrates the use of constant-speci c class bodies to attach behaviors to the constants (It is anticipated that the need for this will be rare):

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D:\>keytool -list Enter keystore password:Password Keystore type: jks Keystore provider: SUN Your keystore contains 1 entry: testcert, Sat Jun 19 19:02:52 PDT 1999, keyEntry, Certificate fingerprint (MD5): 4C:4F:40:86:9A:7B:8C:70:DB:24:C2:01:CC:C5:51:6F

This function will loop until the user enters a valid oating-point number (such as 05, -9, 21, 492), and will accept 0 only if allow_zero is True Once the get_float() function is de ned, the rest of the code is executed We ll look at it in three parts, starting with the user interaction:

import javautil*; public enum Operation { PLUS { double eval(double }, MINUS { double eval(double }, TIMES { double eval(double }, DIVIDED_BY { double eval(double };

print("ax\N{SUPERSCRIPT a = get_float("enter a: b = get_float("enter b: c = get_float("enter c: TWO} + bx + c = 0") ", False) ", True) ", True)

Now that you have a certi cate, you can package your classes in a JAR le and then use the jarsigner tool to sign your code Use the following syntax:

x, double y) { return x + y; } x, double y) { return x - y; } x, double y) { return x * y; } x, double y) { return x / y; }

Thanks to the get_float() function, getting the a, b, and c factors is simple The Boolean second argument says whether 0 is acceptable

where <signed_jar_file> speci es the signed JAR le that this tool will create <jar_file> speci es the existing JAR le you want to sign <cert_alias> speci es the alias of your certi cate The jarsigner tool generates the following les in the directory META-INF: A manifest le (manifestmf) A signature instruction le (<certifcate_name>sf) A digital signature le (<certificate_name>dsa)

// Perform the arithmetic operation represented by this constant // abstract double eval(double x, double y);

x1 = None x2 = None discriminant = (b ** 2) - (4 * a * c) if discriminant == 0: x1 = -(b / (2 * a)) else: if discriminant > 0: root = mathsqrt(discriminant) else: # discriminant < 0 root = cmathsqrt(discriminant) x1 = (-b + root) / (2 * a) x2 = (-b - root) / (2 * a)

public static void main(String args[]) { double x = DoubleparseDouble(args[0]); double y = DoubleparseDouble(args[1]); for (Operation op : Operationvalues()) Systemoutprintln(x + " " + op + " " + y + " = " + opeval(x, y)); } }

The manifest le contains a list of les to be signed For each le, the manifest le lists the le name and the message digest of the le (generated using SHA1):

The code looks a bit different to the formula because we begin by calculating the discriminant If the discriminant is 0, we know that we have one real solution and so we calculate it directly Otherwise, we take the real or complex square root of the discriminant and calculate the two roots

Running this program produces the following output:

equation = ("{0}x\N{SUPERSCRIPT TWO} + {1}x + {2} = 0" " \N{RIGHTWARDS ARROW} x = {3}")format(a, b, c, x1) if x2 is not None: equation += " or x = {0}"format(x2) print(equation)

Manifest-Version: 10 Created-By: 121 (Sun Microsystems Inc)

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