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dependent_type_theory [2014/11/18 22:00]
nikolaj
dependent_type_theory [2014/11/18 22:01]
nikolaj
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   * $\to$ can be taken as $\Pi$ when the quantified expression is constant, $A\to B:​=\Pi_{x:​A}B$   * $\to$ can be taken as $\Pi$ when the quantified expression is constant, $A\to B:​=\Pi_{x:​A}B$
  
-  * $\times$ can be taken as $\Sigma$ when the quantified expression is constant $A\to B:​=\Sigma_{x:​A}B$+  * $\times$ can be taken as $\Sigma$ when the quantified expression is constant $A\times B:​=\Sigma_{x:​A}B$
  
   * $+$ can be taken as $\Sigma$ over ${\bf 2}$, here we need an if-construction   * $+$ can be taken as $\Sigma$ over ${\bf 2}$, here we need an if-construction
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