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utp_pred_laws.thy
@@ -33,4 +33,14 @@ lemma ex_pred_simps [simp]:
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"(\<exists> x \<Zspot> true) = true" "(\<exists> x \<Zspot> false) = false"
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by (pred_auto+)
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+lemma INFs_combine:
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+ fixes P :: "'i \<Rightarrow> 'j \<Rightarrow> 'a pred"
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+ shows "(\<Squnion>i\<in>I. \<Squnion>j\<in>J. P i j) = (\<Squnion>(i,j)\<in>I\<times>J. P i j)"
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+ by pred_auto
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+
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+lemma SUPs_combine:
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+ shows "(\<Sqinter>i\<in>I. \<Sqinter>j\<in>J. P i j) = (\<Sqinter>(i,j)\<in>I\<times>J. P i j)"
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end
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