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              [html]<thead><tr><td></td><td>members of Mut2arvel LiaTopp1rig – i. e. the class of things that have at least a morzarella topping.</td></tr></thead><tbody><tr><td>●</td><td>The class of individuals that are P2 zzas and only have bas7αpp1ng relations to instances of the class Veget ; abl. is Topp1ng ( i. e., Veget1ar12ar12an ).</td></tr><tr><td>OWL</td><td>. we can describe all of the above classes using restrictions. OWL restrictions fall into three main ex :</td></tr><tr><tdcolspan="2">1.</td></tr><tr><td>Quantifier restrictions. These describe that a property must have some or all values that are of a particular class.</td><td>2.</td></tr><tr><td>Cardinality restrictions. These describe the number of individuals that must be related to a class by a specific property.</td><td>3.</td></tr><tr><td>hasValue restrictions. These describe specific values that a property must have.</td><td>Nursing</td></tr><tr><tdcolspan="2">initially use quantifier restrictions. Quantifier restrictions can be further categorized as existential and antiversal restrictionsa. Both types of restrictions will be illustrated with examples in this</td></tr><tr><td>●</td><td>Existential resitutions describe classes of individuals that participate in at least one relation along a specified proppty. For example, the class of individuals who have at feast one ( or some ). PatsTopp1 / or example, the class to ons a</td></tr><tr><td>●</td><td>Universal restrictions describe classes of individuals that for a given property only have relations along a proporty to individuals that are members of a specific class. For example, the class of individuals that only have Na17apti1 / h</td></tr></tbody>
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