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where 1, i, j, k are the quaternion basis The symbol will be used to denote the quaternion product The product of two quaternions yields a third quaternion The quaternion product has the following properties: i i = 1, i j = k, i k = j, j j = 1, j k = i, j i = k, k k = 1, k i = j, k j = i The conjugate or adjoint of b is b = b1 b2 i b3 j b4 k (D2)

sub set_cookie { my ($query,$login,$password) = @_; print STDERR "Setting a cookie\n"; my %cookie = (

-name => 'bookwatch', -value => $login '::' $password, -path => '/', -domain => $host, -expires => '+1y', ); return join("\n", "Date: " CGI::expires(0, 'http'), "Set-Cookie: " $query->cookie(%cookie)); }

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Addition or subtraction of quaternions is de ned as the addition and subtraction of the corresponding components of the quaternions By the distributive properties of multiplication and the above properties, the product of quaternions b and c is b c (b1 c1 b2 c2 b3 c3 b4 c4 ) + (b1 c2 + b2 c1 + b3 c4 b4 c3 ) i + (b1 c3 b2 c4 + b4 c2 + b3 c1 ) j + (b1 c4 + b2 c3 b3 c2 + b4 c1 ) k c1 b1 b2 b3 b4 b b1 b4 b3 c2 (D3) = 2 b3 b4 b1 b2 c3 b4 b3 b2 b1 c4 b1 c1 c2 c3 c4 c c1 c4 c3 b2 (D4) = 2 c3 c4 c1 c2 b3 c4 c3 c2 c1 b4 =

To actually send the cookie back to the browser, you need to print it out as part of the HTTP header:

print set_cookie($query,param('email'),param('password')),"\n";

Example C-3. The code-behind file for Exercise 2-1

Alternatively, you can do it as part of the header function from the CGI module:

It is important to note that quaternion multiplication is not commutative: b c = c b; but is associative: a (b c) = (a b) c The norm of a quaternion is (D5) b = b b = b2 + b2 + b2 + b2

print header(-cookie => $cookie);

We can fetch a cookie back from the browser by using the fetch function:

1 2 3 4

my %cookies = fetch CGI::Cookie;

This actually returns all of the cookies set for this host or domain and path, so to pick out an individual cookie, you need to access it by name, as I do here by passing the cookie information to my own validate_cookie function, which takes the information and checks it against the site s login database:

my ($ret,$userid,$password) = validate_cookie($cookies{bookwatch});

The quaternion b can also be expressed in the vector form b = b1 + b (D6)

The value of the specified cookie is a cookie object, so you need to use methods to extract the information here s the validate_cookie used above:

sub validate_cookie { my ($cookie) = @_; if ($cookie)

18:

where b = [b2 , b3 , b4 ] The vector form allows compact representation of quaternion operations For example, the quaternion conjugate is b = b1 b

Partial Class _Default Inherits System.Web.UI.Page Protected Sub Page_Load(ByVal sender As Object, ByVal e As System.EventArgs) _ Handles Me.Load lblPageLoad.Text = DateTime.Now End Sub Protected Sub btnPartialUpdate_Click(ByVal sender As Object, ByVal e _ As System.EventArgs) lblPartialUpdate.Text = DateTime.Now End Sub Protected Sub btnOtherPartialUpdate_Click(ByVal sender As Object, _ ByVal e As System.EventArgs) lblOtherPartialUpdate.Text = DateTime.Now End Sub End Class

Developing for the World Wide Web (WWW)

{ my ($login,$password) = split /::/,$cookie->value(); return (1,$login,$password); } return 0; }

The quaternion product can be written as b c = b1 c1 b c + b1 c + c1 b + b c (D7)

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