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Verilog语言中case语句详解及优化.pdf

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ANALYSIS OF CASE STATEMENTS
The common practice is to use casez statement in RTL coding. Use of casex is strongly discouraged. Now we will discuss whether casex is such a bad construct. Before we start let me say, all case statements are synthesizable. If someone is required to tell the differences between case, casez, casex constructs in verilog, the answer will be the pretty familiar one: casez treats 'z' as dont care. casex treats 'z' & 'x' as dont care. case treats 'z' & 'x' as it is. Now lets go further and unearth the differences between them. A common misconception is '?' does mean a don’t care, but it does not. It is just an another representation of high impedence 'z'. Ex: case (sel) 00: mux_out = mux_in[0]; 01: mux_out = mux_in[1]; 1?: mux_out = mux_in[2]; default: mux_out = mux_in[3]; endcase In the above case statement if the intention is to match case item 3 to either 10 or 11 then the code is absolutely wrong, because '?' doesnot mean a dont care. The actual case item written is 1z. Case statement: Case statement treats x & z as it is. So a case expression containing x or z will only match a case item containing x or z at the corresponding bit positions. If no case item matches then default item is executed. Its more like pattern matching. Any pattern formed from the symbol set {0,1,x,z} will match its clone only. Ex: case (sel) 00: y = a; 01: y = b; x0: y = c; 1x: y = d; z0: y = e; 1?: y = f; default: y = g; endcase
sel 00 11 xx x0 1z z1 y a f g c b sel 00 11 xx x0 z1 Result: y a g g c f g case item 00 default default x0 1? default Note that when sel is 11, y is not assigned f, but is assigned the default value g. Casez statement: Casez statement treats z as dont care. It mean what it sounds, 'don’t care' (dont care whether the bit is 0,1 or even x i.e, match z(?) to 0 or 1 or x or z). Ex: casez (sel) 00: y = a; 01: y = b; x0: y = c; 1x: y = d; z0: y = e; 1?: y = f; default: y = g; endcase Result: case item 00 1? default 1z d x0 (would have matched with z0(item 5) if item 3 is not present.) 1x (would have matched with z0(item 5) & 1?(item 6) also.) 01 (would have matched with 1?(item 6) also.) The fact that x matches with z in casez gives the illusion 'x is being treated as a dont care in casez'. What is exactly happening is z, the dont care, is being matched to x. This will be more clear if you admire the fact 'x will not be matched to 1 or 0 in casez'(but will match z). The point we dicussed at the beginning that ? is not dont care is worth an explanation here. ? is dont care only when used in casez, elsewhere it is nothing but z.
sel 00 11 xx x0 1z z1 y a d a a c b case item 00 1x (would have matched with 1? also) 00 (would have matched with 1? also) 00 (would have matched with all items except 01) x0 (would have matched with all items except 00,01) 01 (would have matched with 1x, 1? also) Casex statement: Casex statement treats x and z as dont cares. x will be matched to 0 or 1 or z or x and z will be matched to 0 or 1 or x or z. Ex: casex (sel) 00: y = a; 01: y = b; x0: y = c; 1x: y = d; z0: y = e; 1?: y = f; default: y = g; endcase Result: The summary of the discussion so far can be put up as follows: Statement Case Casez Expression contains Binary Binary Binary x x x z (?) z (?) z (?) Binary Binary Binary x x Item contains Binary x ? (z) Binary x ? (z) Binary x ? (z) Binary x ? (z) Binary x Result Match Don’t match Don’t match Don’t match Match Don’t match Don’t match Don’t match Match Match Don’t match Match Don’t match Match
Match Match Match Match Match Match Match Match Match Match Match Match Match ? (z) Binary x ? (z) Binary x ? (z) Binary x ? (z) Binary x ? (z) x z (?) z (?) z (?) Binary Binary Binary x x x z (?) z (?) z (?) Casex We have been discussing the simulations aspects, now we will discuss synthesis aspects of these statements. Ex: case (sel) 00: mux_out = mux_in[0]; 01: mux_out = mux_in[1]; 1?: mux_out = mux_in[2]; default: mux_out = mux_in[3]; endcase The outputs after synthesis for different case statements of the same code is shown below: mux_in[0] mux_in[1] 0 1 sel[0] 0 1 mux_in[3] mux_out sel[1] case
mux_in[0] mux_in[1] 0 1 0 1 mux_in[2] mux_out sel[0] sel[1] casez mux_in[0] mux_in[1] 0 1 0 1 mux_in[2] mux_out sel[0] casex sel[1] Now let the case item 3 be changed to 1x. Ex: case (sel) 00: mux_out = mux_in[0]; 01: mux_out = mux_in[1]; 1x: mux_out = mux_in[2]; default: mux_out = mux_in[3]; endcase The outputs of synthesis will look like: mux_in[0] mux_in[1] 0 1 sel[0] mux_in[3] case mux_out 0 1 sel[1]
mux_in[0] mux_in[1] 0 1 sel[0] mux_in[0] mux_in[1] 0 1 0 1 mux_in[2] mux_out sel[1] casez 0 1 mux_in[2] mux_out sel[0] casex sel[1] We can have the following deductions by comparing the two sets of outputs. 1. Case statement will not consider for synthesis, the items containing x or z. 2. Casez and Casex will give the same output after synthesis, treating both x, z in case items as dont cares.(seems against the nature of casez ?) If both casez and casex give the same netlist, then why was I adviced to use casez only in RTL design? The immediate answer would be because of synthesis-simulation mismatch. If I use casez then, will there be no mismatches? The painful fact is that there will be mismatches. Normally in any RTL designed to be synthesized, no case item will be expected, rather desired to be x (as no such unknown state will be present on the chip). So we wont have any case item carrying x (as shown in the below example where only 0,1,?(z) is used). Ex: casez (sel) 00: mux_out = mux_in[0]; 01: mux_out = mux_in[1]; 1?: mux_out = mux_in[2]; default: mux_out = mux_in[3]; endcase
Result: sel xx 1x 0x zz 1z 0z Pre-synthesis mux_in[3] mux_in[2] mux_in[3] mux_in[0] mux_in[2] mux_in[0] mux_in[2] mux_in[2] x x x x mux_in[0] mux_in[2] mux_in[0] mux_in[0] mux_in[2] mux_in[0] mux_in[2] mux_in[2] x x x x casez casex Post-synthesis Pre-synthesis Post-synthesis Note: 1.Binary combinations of sel signal are not considered as its obvious that no mismatch can occur for them. 2.Post-synthesis results of casez and casex match because both have the same netlist. If we observe the pre and post synthesis results for casez, certainly there are some mismatches. For casex also there are some mismatches. In some mismatches(when sel is xx,0x), the pre-synthesis result of casez is different from pre-synthesis result of casex, but during the match conditions(when sel is 1x,1z) both casez and casex have the same pre-synthesis results. Another interesting, very important observation is that when ever there is a mismatch, post-synthesis result will become x. This is such a crucial observation that it will make us reach the conclusion that we can use either casez or casex, which ever we wish as opposed to the common myth to use casez only. This is explained below in a detailed manner. During RTL simulation if sel becomes xx, casez executes default statement(which is the intended behaviour) but casex executes case item1(which is not the intended behaviour), clearly a mismatch. In netlist simulation both casez and casex results will become x, making the RTL simulation mismatch between casez and casex trivial. In all the cases where the netlist simulation result is not x, the RTL simulation results of casez and casex will match.From this behaviour we can conclude that casex can be used as freely as casez is being used in designs. The reason why we prefer casez(casex) to case stament is that casez(casex) has the ability to represent dont cares. Ex: casez (sel) 000: y = a; 001: y = b; 01?: y = c; 1??: y = d; endcase
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