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You made a logical mistake in the second defintion: the negation of "for all" is "there exists". --[[User:Mboutin|Mboutin]] 15:15, 19 September 2008 (UTC)
 
You made a logical mistake in the second defintion: the negation of "for all" is "there exists". --[[User:Mboutin|Mboutin]] 15:15, 19 September 2008 (UTC)
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Your definations appear to be perfectly fine .Id consider  adding a few examples for better understanding.

Latest revision as of 19:09, 19 September 2008

Your definition of causality seems sufficient, but you may want to mention in your definition of non-causal if the outputs are only affected by future inputs or if past and present inputs can affect the output as well. -Ryan Scott


Your definitions of causal and non-causal systems look good to me. -Christen Juzeszyn


Your definitions look good. You may want to consider adding some examples as well. - Joseph Mazzei


Correct and to the point - Ronny Wijaya


These definitions are concise and correct, but adding a few examples or a mathematical definition would help as well. As mentioned above, a non-causal system may depend on future inputs or on future inputs and past and present or both. -Zachary Curosh


Your definition of the causal system is clear and correct. With the right choice of words, you make this concept easy to understand. - Bavorndej Chanyasak


Your definitions seem accurate and easy to understand. I specially like your definition for a non-causal system because you mentioned the fact that a system will still be non-causal if there are past/present inputs affecting the outputs along with a future input.

Vivek Ravi


Looks good to me. But what about the system y(t) = x(sin(t))? I remember seeing that somewhere and I wasn't sure if it was causal or not. - Tyler Johnson


You made a logical mistake in the second defintion: the negation of "for all" is "there exists". --Mboutin 15:15, 19 September 2008 (UTC)


Your definations appear to be perfectly fine .Id consider adding a few examples for better understanding.

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Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

Dr. Paul Garrett