Hi Doron, Please, see my comments below. I uploaded an updated version to Mantis. Thanks, Dmitry ________________________________ From: Bustan, Doron Sent: Wednesday, December 05, 2007 10:42 AM To: Korchemny, Dmitry Cc: sv-ac@eda.org Subject: 1683 Hi Dmitry, More comments: * I would rewrite this "This subclause defines a notion of the set of semantic leading clocks for a multiclocked sequence or property." With This subclause gives a more precise treatment of the restrictions of a unique leading clock. The present treatment depends on the notion of the set of semantic leading clocks for a multiclocked sequence or property. [Korchemny, Dmitry] Having a unique semantic leading clock is not the only purpose of this subclause. E.g., Mantis 1668 (Local variable initialization) also requires a definition of the leading clock. * I think that the last part of 16.15.1 starting from "The rules for using multiclocked overlapping implication and if/if-else in the presence of an incoming outer clock can now be stated more precisely." Should be removed [Korchemny, Dmitry] There is a note to delete this text in the proposal. See my answer to Yaniv. * I would add a sentence saying what does it mean that the top level property has a unique leading clock. Without such description, 16.15.1 does not have a purpose. This is not entirely trivial, because you may have a set of two leading clocks when one of them is inherited. In this case the inferred clock must be equal to the other clock in the set. [Korchemny, Dmitry] I added the following text at the end of the subclause: INSERT at the end of the subclause. A multiclocked property has a unique semantic leading clock in case when all its leading clocks are identical. Consider the following example: wire clk1, clk2; logic a, b; ... assign clk2 = clk1; a1: assert property (@(clk1) a and @(clk2) b); // Illegal a2: assert property (@(clk1) a and @(clk1) b); // OK always @(posedge clk1) begin a3: assert property(a and @(posedge clk2)); //Illegal a4: assert property(a and @(posedge clk1)); // OK end The assertions a2 and a4 are legal, while the assertions a1 and a3 are not. Though both clocks of a1 have the same value, they are not identical, therefore a1 does not have a unique semantic leading clock. The assertions a3 and a4 have @(posedge clk1) as their inferred clock. This clock is not identical to @(posedge clk2) therefore a3 does not have a unique semantic leading clock. Will it do? Doron --------------------------------------------------------------------- Intel Israel (74) Limited This e-mail and any attachments may contain confidential material for the sole use of the intended recipient(s). Any review or distribution by others is strictly prohibited. If you are not the intended recipient, please contact the sender and delete all copies. -- This message has been scanned for viruses and dangerous content by MailScanner, and is believed to be clean.
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