in the following discussion , numerous specific details are set forth to provide a thorough understanding of the present invention . however , those skilled in the art will appreciate that the present invention may be practiced without such specific details . in other instances , well - known elements have been illustrated in schematic , block diagram or flow chart form in order not to obscure the present invention in unnecessary detail . additionally , for the most part , details concerning network communications , electromagnetic signaling techniques , and the like , have been omitted inasmuch as such details are not considered necessary to obtain a complete understanding of the present invention , and are considered to be within the understanding of persons of ordinary skill in the relevant art . the power simulations of these macros are accomplished by computer software programs . typically , one computer program sets up the circuits and the inputs into the circuits and another computer program carries out the simulation . the former computer program can be described as a design methodology and tool set for detailed analysis of power , as well as on - chip noise and reliability of the network . for one example , a common power analysis methodology for microprocessors ( cpam ) program allows a user to set up a specific macro , including accurate input states that can be utilized for macro power simulations . the other computer program is used to provide quick , accurate power simulations . for one example , aces is a fast circuit simulator program that allows a user to accomplish timing simulations , static timing analysis , noise analysis , and power analysis . in combination these computer programs provide accurate power simulations . referring to fig2 , programs like cpam and aces provide the simulated power estimates that are required to make the energy table . these power estimates are created by setting up the circuit and the correct input states through cpam . then an aces simulation is used to produce the power estimates . signals are held high , low or switched high and low in a particular sequence or randomly . based upon the input pins switching factor cpam generates a table of the power estimates for the circuit . as shown in fig2 , cpam generates an estimate at 0 % switching factor and an estimate at 50 % switching factor and then generates the rest of the table values in a linear fashion . referring to fig3 of the drawings , reference numeral 300 generally designates a block diagram depicting a macro that receives signal inputs , a clock signal , and a clock activate signal , and generates signal outputs . the conventional methods for producing a power table were unable to estimate the power of a macro that received a clock activate signal along with the control inputs . the latch macro 310 receives data inputs 302 , control inputs 304 , and a clock activate signal 306 . the data inputs 302 are random and depend upon other circuits and signals within the system . the control inputs 304 are random or specified , which means that they can depend upon other circuits and signals within the system , or they can be controlled to produce desired output signals . the clock activate signal 306 is used to enable or disable a clock signal . this clock signal would be a control input 304 of the latch macro 310 . the latch macro 310 produces signal outputs 308 in response to the data inputs 302 , the control inputs 304 , and the clock activate signal 306 . referring to fig4 of the drawings , reference numeral 400 generally designates a block diagram illustrating a macro with clock gating off . fig4 is a more detailed illustration of fig3 with the clock activate signal 406 being implemented to turn the clock gating off . the clock signal 404 and the clock activate signal 406 are inputs into the local clock buffer 414 . the local clock buffer is made up of an and gate 408 connected to two inverters 410 and 412 . the output 416 of the local clock buffer 414 is an input to a register 418 . the data inputs 402 are also received by the register 418 . the register produces signal outputs 420 in response to the local clock buffer 414 and the data inputs 402 . by setting the clock activate signal 406 to “ 1 ,” the and gate 408 is enabled and the output 416 is a time delayed version of the clock signal 404 . therefore , the signal outputs 420 are a wave - like transformation of the data inputs 402 . when the clock activate signal 406 is set to “ 1 ” the clock gating is off . referring to fig5 of the drawings , reference numeral 500 generally designates a block diagram illustrating a macro with clock gating on . fig5 is a more detailed illustration of fig3 with the clock activate signal 506 being implemented to turn the clock gating on . the clock signal 504 and the clock activate signal 506 are inputs into the local clock buffer 514 . the local clock buffer is made up of an and gate 508 connected to two inverters 510 and 512 . the output 516 of the local clock buffer 514 is an input to a register 518 . the data inputs 502 are also received by the register 518 . the register produces signal outputs 520 in response to the local clock buffer 514 and the data inputs 502 . by setting the clock activate signal 506 to “ 0 ,” the and gate 508 is shut off and the output 516 remains high or low based upon the number of inverters in the local clock buffer 514 . therefore , the signal outputs 520 remain high or low due to the local clock buffer output 516 . when the clock activate signal 506 is set to “ 0 ” the clock gating is on . referring to fig6 of the drawings , reference numeral 600 generally designates a hypothetical energy table that estimates the power consumption of a macro based upon the input switching factor percentage and the clock activation percentage . computer programs , such as cpam and aces , are used to generate these power tables . once again , only a few values are estimated through simulation and the rest of the table is generated in a linear fashion . in this table the two parameters that affect power consumption are input switching factor percentage and clock activation percentage . clock activation percentage can be described as the percentage of time that clock gating is off in the macro . fig4 provides an illustration of a macro with clock gating off . accordingly , if clock gating is always off then the clock activation percentage would be 100 %. if clock gating is always on then the clock activation percentage would be 0 %. the clock activation percentage can also be used if there are two local clock buffers . for example , if one local clock buffer always has clock gating off and another local clock buffer always has clock gating on , then the clock activation percentage would be 50 %. furthermore , if both local clock buffers have clock gating off half of the time then the clock activation percentage is also 50 %. this table provides accurate power estimates for a macro with an input switching factor between 0 % and 50 % and a clock activation between 0 % and 100 %. this table is created by simulating the power estimates for the macro in four separate scenarios . for one embodiment , first the computer programs simulate the macro with a 0 % switching factor and a 0 % clock activation and load the power estimate into the table . then , a simulation for a 50 % switching factor and a 0 % clock activation is accomplished and the power estimate is loaded into the table . next , a simulation for a 0 % switching factor and a 100 % clock activation is carried out and the power estimate is loaded into the table . lastly , the computer programs simulate the macro with a 50 % switching factor and a 100 % clock activation and load the power estimate into the table . after these four simulations are finished , the computer programs fill in the rest of the table in linear fashion . referring to fig7 of the drawings , reference numeral 700 generally designates a block diagram depicting a macro that receives one clock activate signal . register 1 708 receives input 1 a 704 and a clock activate 1 signal 706 as inputs . the output of register 1 708 is transmitted to logic 1 710 . input 1 b 702 is also an input of logic 1 710 . in response to input 1 b 702 and the output of register 1 708 , logic 1 710 produces an output 1 signal 712 . a capacitor 714 is used to provide the wire load on the output driver signal 712 . this capacitor 714 is connected to ground . register 1 708 and logic 1 710 make up stage 1 716 of the macro . reference numeral 700 illustrates a simple one stage macro . referring to fig8 of the drawings , reference numeral 800 generally designates a block diagram depicting a macro that receives three clock activate signals . reference numeral 800 illustrates a three stage macro . the dotted lines refer to the clock activate signals 806 , 814 , and 826 . register 1 808 receives input 1 a 804 and clock activate 1 806 as inputs . the output of register 1 808 is transmitted to logic 1 810 . logic 1 810 also receives input 1 b 802 . register 1 808 and logic 1 810 make up the first stage 812 of the macro . the output signal of logic 1 806 is transmitted to register 2 a 816 , register 2 b 818 , and register 2 c 820 . registers 2 a 816 , 2 b 818 , and 2 c 820 also receive the clock activate 2 signal 814 . the outputs of registers 2 a 816 , 2 b 818 , and 2 c 820 are transmitted to logic 2 822 . logic 2 822 , register 2 a 816 , register 2 b 818 , and register 2 c 820 make up the second stage 824 of the macro . the output of logic 2 822 is transmitted to register 3 a 828 and register 3 b 830 . registers 3 a 828 and 3 b 830 also receive the clock activate 3 signal 826 . the outputs of register 3 a 828 and register 3 b 830 are transmitted to logic 3 832 . logic 3 832 , register 3 a 828 , and register 3 b 830 make up the third stage 834 of the macro . logic 3 832 produces the output signal 836 of this macro . a capacitor 838 is used to provide the wire load on the output driver 3 signal 836 . this capacitor 838 is connected to ground . overall , this macro 800 receives three clock activation signals and contains three stages . with three clock activation signals it is more difficult to create an energy table for this macro . referring to fig9 of the drawings , reference numeral 900 generally designates a hypothetical power table that estimates the power consumption of a macro that receives three clock activate signals based upon the input switching factor percentage and the clock activation percentage . this table uses switching factor percentage and clock activation percentage to estimate the power consumption of this macro . the switching factor percentage ranges from 0 % to 50 %. the clock activation percentage ranges from 0 % to 100 %. only three combinations are accounted for in this table . act 1 , 2 , 3 = 111 indicates that all three clock activation signals are clock gated on . act 1 , 2 , 3 = 110 indicates that the first two activation signals are clock gated on and the third activation signal is clock gated off . act 1 , 2 , 3 = 100 indicates that the first clock activation signal is clock gated on and the second and third activation signals are clock gated off . essentially , this table 900 consists of three smaller tables . this table 900 is created by the same method as table 600 . using the power table 900 with only three combinations it is possible to determine a power estimate for every combination of clock activation signals . for example , the macro power estimate when only the second clock activation signal is clock gated on at a 10 % switching factor can be determined by the following equation : power ( act 1 , 2 , 3 is 010 @ 10 %)= power ( act 1 , 2 , 3 is 110 @ 10 %)− power ( act 1 , 2 , 3 is 100 @ 10 %) the macro power estimate when the first and the third clock activation signals are clock gated on can be determined by the following equation : power ( act 1 , 2 , 3 is 101 @ 10 %)= power ( act 1 , 2 , 3 is 111 @ 10 %)− power ( act 1 , 2 , 3 is 110 @ 10 %)+ power ( act 1 , 2 , 3 is 100 @ 10 %) through the use of the table 900 and these equations the power estimate for any possible clock activation signal combination can be determined . accuracy of this formula does require thoughtful consideration of how the clock activation signals work within the macro and what table combination should be generated . for example , no switching activity reaches the third stage if stages 1 and 2 are shut off , therefore a stage 3 power simulation would not be accurate depiction of the power consumption . for an accurate power estimate from a macro with only the third clock activation signal clock gated on , it is necessary to set up for stages 1 , 2 , and 3 for a power estimate and then subtract the power estimates of stages 1 and 2 . the ability to produce these types of power tables is integral for vlsi design . by including clock activation percentage as a variable in these power tables the estimates are more accurate . the present invention is flexible enough to handle power estimates for macros with multiple clock gating inputs . if the power consumption of every macro within a chip can be accurately estimated , then the entire chip &# 39 ; s power consumption can be accurately estimated . with accurate power estimates designers can try to reduce the power consumption of macros , chips , and even complete systems . minimizing power consumption can increase battery life , reduce packaging costs , and reduce power delivery costs . referring to fig1 of the drawings , reference numeral 1000 generally designates a flow chart depicting the method of producing a power table for a macro with multiple clock gating inputs based upon the input switching factor percentage and the clock activation percentage . first , the macro is set up in a simulation computer program in step 1002 . next , keep all of the clock activate signals off and generate simulations in step 1004 . then , turn on one clock activate signal and generate simulations in step 1006 . turn on two clock activate signals and generate simulations in step 1008 . continue this process until all clock activate signals are turned on and corresponding simulations are generated in step 1010 . finally , fill in the rest of the energy table values in a linear fashion in step 1012 . the end result is a power table that accurately estimates the power consumption of a macro with multiple clock gating inputs . it is understood that the present invention can take many forms and embodiments . accordingly , several variations of the present design may be made without departing from the scope of the invention . the capabilities outlined herein allow for the possibility of a variety of programming models . this disclosure should not be read as preferring any particular programming model , but is instead directed to the underlying concepts on which these programming models can be built . having thus described the present invention by reference to certain of its preferred embodiments , it is noted that the embodiments disclosed are illustrative rather than limiting in nature and that a wide range of variations , modifications , changes , and substitutions are contemplated in the foregoing disclosure and , in some instances , some features of the present invention may be employed without a corresponding use of the other features . many such variations and modifications may be considered desirable by those skilled in the art based upon a review of the foregoing description of preferred embodiments . accordingly , it is appropriate that the appended claims be construed broadly and in a manner consistent with the scope of the invention .