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} | {
"context": "Each of the repeated\nsequence of identical intervals is referred to as a clock cycle. A clock cycle starts\nwhen the clock signal transitions from 0 to 1 and ends the next time the clock\nsignal transitions from 0 to 1.\nWe will see in Chapter 5 and beyond that in each clock cycle, a computer\ncan perform a piece of useful work. When people say their laptop computers run\nat a frequency of 2 gigahertz, they are saying their laptop computers perform\ntwo billion pieces of work each second since 2 gigahertz means two billion clock\ncycles each second, each clock cycle lasting for just one-half of a nanosecond."
} |
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} | {
"context": "We will see in Chapter 5 and beyond that in each clock cycle, a computer\ncan perform a piece of useful work. When people say their laptop computers run\nat a frequency of 2 gigahertz, they are saying their laptop computers perform\ntwo billion pieces of work each second since 2 gigahertz means two billion clock\ncycles each second, each clock cycle lasting for just one-half of a nanosecond. The\nsynchronous nite state machine makes one state transition each clock cycle."
} |
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} | {
"context": "When people say their laptop computers run\nat a frequency of 2 gigahertz, they are saying their laptop computers perform\ntwo billion pieces of work each second since 2 gigahertz means two billion clock\ncycles each second, each clock cycle lasting for just one-half of a nanosecond. The\nsynchronous nite state machine makes one state transition each clock cycle.\nWe will show by means of a trac signal controller how the clock signal\ncontrols the transition, xed clock cycle after xed clock cycle, from one state to\nthe next."
} |
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} | {
"context": " The\nsynchronous nite state machine makes one state transition each clock cycle.\nWe will show by means of a trac signal controller how the clock signal\ncontrols the transition, xed clock cycle after xed clock cycle, from one state to\nthe next.\n1\n0\nFigure 3.28\nA clock signal."
} |
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} | {
"context": "3.6.6 Example: A Danger Sign\nMany electrical, mechanical, and aeronautical systems are controlled by a syn-\nchronous nite state machine. In this section, we will design the complete logic\nneeded for a synchronous nite state machine to control a trac danger sign.\nFigure 3.29 shows the danger sign as it will be placed on the highway. Note the\nsign says, Danger, Move Right. The sign contains ve lights (labeled 1 through\n5 in the gure)."
} |
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} | {
"context": "Note the\nsign says, Danger, Move Right. The sign contains ve lights (labeled 1 through\n5 in the gure).\nThe purpose of our synchronous nite state machine (a.k.a. a controller) is to\ndirect the behavior of our system. In our case, the system is the set of lights on the\ntrac danger sign. The controllers job is to have the ve lights ash on and o\nto warn automobile drivers to move to the right."
} |
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} | {
"context": "In our case, the system is the set of lights on the\ntrac danger sign. The controllers job is to have the ve lights ash on and o\nto warn automobile drivers to move to the right. The controller is equipped with\na switch. When the switch is in the ON position, the controller directs the lights\nas follows: During one unit of time, all lights will be o. In the next unit of time,\nlights 1 and 2 will be on."
} |
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"indices": [
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],
"values": [
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} | {
"context": "When the switch is in the ON position, the controller directs the lights\nas follows: During one unit of time, all lights will be o. In the next unit of time,\nlights 1 and 2 will be on. The next unit of time, lights 1, 2, 3, and 4 will be on.\nThen all ve lights will be on. Then the sequence repeats: no lights on, followed\nby 1 and 2 on, followed by 1, 2, 3, and 4 on, and so forth. Each unit of time lasts\none\ndir\nthe\nlig\nFigure 3."
} |
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} | {
"context": "Then the sequence repeats: no lights on, followed\nby 1 and 2 on, followed by 1, 2, 3, and 4 on, and so forth. Each unit of time lasts\none\ndir\nthe\nlig\nFigure 3.29\nA trafc danger sign.\nThe State Diagram for the Danger Sign Controller\nFigure 3.30 is a state dia-\ngram for the synchronous nite state machine that controls the lights. There are\nfour states, one for each of the four conditions corresponding to which lights are\non."
} |
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} | {
"context": "30 is a state dia-\ngram for the synchronous nite state machine that controls the lights. There are\nfour states, one for each of the four conditions corresponding to which lights are\non. Note that the outputs (whether each light is on or o) are determined by the\ncurrent state of the system.\nIf the switch is on (input = 1), the transition from each state to the next\nstate happens at one-second intervals, causing the lights to ash in the sequence."
} |
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] | {
"indices": [
1062750627,
2578007438,
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722829366,
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4217629790,
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3632927698,
2120095081,
1975257448,
647285522,
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],
"values": [
0.567993193137979,
0.567993193137979,
0.567993193137979,
0.7244842587629744,
0.567993193137979,
0.567993193137979,
0.7977483332114234,
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]
} | {
"context": " Note that the outputs (whether each light is on or o) are determined by the\ncurrent state of the system.\nIf the switch is on (input = 1), the transition from each state to the next\nstate happens at one-second intervals, causing the lights to ash in the sequence"
} |
907109 | [
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} | {
"context": "88\n1\nFigure 3.30\nState diagram for the danger sign controller.\ndescribed. If the switch is turned o (input = 0), the state always transitions to\nstate A, the all o state.\nThe Sequential Logic Circuit for the Danger Sign Controller\nRecall that\nFig\nFig\nto\nClock\nFigure 3.31\nSequential logic circuit for the danger sign controller."
} |
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"indices": [
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"values": [
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} | {
"context": "First, the two external inputs: the switch and the clock. The switch determines\nwhether the nite state machine will transition through the four states or whether\nit will transition to state A, where all lights are o. The other input (the clock)\ncontrols the transition from state A to B, B to C, C to D, and D to A by controlling\nthe state of the storage elements. We will see how, momentarily."
} |
535630 | [
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0.4418834306199022,
0.4418834306199022,
0.4418834306199022,
0.4418834306199022,
0.4418834306199022,
0.4418834306199022
]
} | {
"context": "The other input (the clock)\ncontrols the transition from state A to B, B to C, C to D, and D to A by controlling\nthe state of the storage elements. We will see how, momentarily.\nSecond, there are two storage elements for storing state information. Since\nthere are four states, and since each storage element can store one bit of informa-\ntion, the four states are identied by the contents of the two storage elements: A\n(00), B (01), C (10), and D (11)."
} |
544069 | [
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] | {
"indices": [
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"values": [
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} | {
"context": "Second, there are two storage elements for storing state information. Since\nthere are four states, and since each storage element can store one bit of informa-\ntion, the four states are identied by the contents of the two storage elements: A\n(00), B (01), C (10), and D (11). Storage element 2 contains the high bit; storage\nelement 1 contains the low bit. For example, the danger sign controller is in state\nB when storage element 2 is 0 and storage element 1 is 1."
} |
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] | {
"indices": [
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],
"values": [
0.8166839930012375,
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0.5975888056451725,
0.5975888056451725,
0.4261152563889012,
0.5975888056451725,
0.7481134113278183,
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0.5975888056451725,
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0.5975888056451725,
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]
} | {
"context": "Storage element 2 contains the high bit; storage\nelement 1 contains the low bit. For example, the danger sign controller is in state\nB when storage element 2 is 0 and storage element 1 is 1.\nThird, combinational logic circuit 1 shows that the on/o behavior of the\nlights is controlled by the storage elements. That is, the input to the combinational\nlogic circuit is from the two storage elements, that is, the current state of the nite\nstate machine."
} |
294746 | [
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] | {
"indices": [
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],
"values": [
0.4633143131816905,
0.721437915187976,
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0.6332396382760778,
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]
} | {
"context": "Third, combinational logic circuit 1 shows that the on/o behavior of the\nlights is controlled by the storage elements. That is, the input to the combinational\nlogic circuit is from the two storage elements, that is, the current state of the nite\nstate machine.\nFinally, combinational logic circuit 2 shows that the transition from the cur-\nrent state to the next state depends on the two storage elements and the switch."
} |
294172 | [
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] | {
"indices": [
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],
"values": [
0.46785238308125726,
0.7250884400239858,
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]
} | {
"context": "That is, the input to the combinational\nlogic circuit is from the two storage elements, that is, the current state of the nite\nstate machine.\nFinally, combinational logic circuit 2 shows that the transition from the cur-\nrent state to the next state depends on the two storage elements and the switch. If\nthe switch is on, the output of combinational logic circuit 2 depends on the state\nof the two storage elements."
} |
577749 | [
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] | {
"indices": [
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],
"values": [
0.4418834306199022,
0.7037231194242516,
0.7600169847832969,
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0.6129253186992035,
0.6129253186992035,
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]
} | {
"context": "Finally, combinational logic circuit 2 shows that the transition from the cur-\nrent state to the next state depends on the two storage elements and the switch. If\nthe switch is on, the output of combinational logic circuit 2 depends on the state\nof the two storage elements.\nThe Combinational Logic\nFigure 3.32 shows the logic that implements com-\nbinational lo ic circuits 1 and 2.\nexter\ntwo s\nFigure 3."
} |
960599 | [
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] | {
"indices": [
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],
"values": [
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]
} | {
"context": "32 shows the logic that implements com-\nbinational lo ic circuits 1 and 2.\nexter\ntwo s\nFigure 3.32\nCombinational logic circuits 1 and 2."
} |
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"indices": [
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"values": [
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} | {
"context": "First, let us look at the outputs that control the lights. As we have said, there\nare only three outputs necessary to control the lights. Light 5 is controlled by\nthe output of the AND gate labeled V, since the only time light 5 is on is when\nthe controller is in state 11. Lights 3 and 4 are controlled by the output of the\nOR gate labeled X, since there are two states in which those lights are on, those\nlabeled 10 and 11."
} |
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] | {
"indices": [
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"values": [
0.780081111694592,
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0.739427588389358,
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]
} | {
"context": "Light 5 is controlled by\nthe output of the AND gate labeled V, since the only time light 5 is on is when\nthe controller is in state 11. Lights 3 and 4 are controlled by the output of the\nOR gate labeled X, since there are two states in which those lights are on, those\nlabeled 10 and 11. Why are lights 1 and 2 controlled by the output of the OR gate\nlabeled W? See Exercise 3.42.\nNext, let us look at the internal outputs that control the storage elements,\nwhich specify the next state of the controller."
} |
873315 | [
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] | {
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} | {
"context": "42.\nNext, let us look at the internal outputs that control the storage elements,\nwhich specify the next state of the controller. Storage element 2 should be set\nto 1 for the next clock cycle if the next state is 10 or 11. This is true only if the\nswitch is on and the current state is either 01 or 10. Therefore, the output signal\nthat will make storage element 2 be 1 in the next clock cycle is the output of the\nOR gate labeled Y."
} |
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} | {
"context": "This is true only if the\nswitch is on and the current state is either 01 or 10. Therefore, the output signal\nthat will make storage element 2 be 1 in the next clock cycle is the output of the\nOR gate labeled Y. Why is the next state of storage element 1 controlled by the\noutput of the OR gate labeled Z? See Exercise 3.42.\nThe Two Storage Elements\nIn order for the danger sign controller to work, the\nstate transitions must occur once per second when the switch is on."
} |
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} | {
"context": "42.\nThe Two Storage Elements\nIn order for the danger sign controller to work, the\nstate transitions must occur once per second when the switch is on.\nA Problem with Gated Latches as Storage Elements\nWhat would happen if the\nstorage elements were gated D latches? If the two storage elements were gated\nD latches, when the write enable signal (the clock) is 1, the output of OR gates\nY and Z would immediately change the bits stored in the two gated D latches."
} |
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} | {
"context": "The Two Storage Elements\nIn order for the danger sign controller to work, the\nstate transitions must occur once per second when the switch is on.\nA Problem with Gated Latches as Storage Elements\nWhat would happen if the\nstorage elements were gated D latches? If the two storage elements were gated\nD latches, when the write enable signal (the clock) is 1, the output of OR gates\nY and Z would immediately change the bits stored in the two gated D latches.\nThis would produce new input values to the three AND gates that are input to\nOR gates Y and Z, producing new outputs that would be applied to the inputs of\nthe gated latches, which would in turn change the bits stored in the gated latches,\nwhich would in turn mean new inputs to the three AND gates and new outputs\nof OR gates Y and Z."
} |
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} | {
"context": "A Problem with Gated Latches as Storage Elements\nWhat would happen if the\nstorage elements were gated D latches? If the two storage elements were gated\nD latches, when the write enable signal (the clock) is 1, the output of OR gates\nY and Z would immediately change the bits stored in the two gated D latches.\nThis would produce new input values to the three AND gates that are input to\nOR gates Y and Z, producing new outputs that would be applied to the inputs of\nthe gated latches, which would in turn change the bits stored in the gated latches,\nwhich would in turn mean new inputs to the three AND gates and new outputs\nof OR gates Y and Z. This would happen again and again, continually changing\nthe bits stored in the two storage elements as long as the Write Enable signal to\nthe gated D latches was asserted."
} |
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} | {
"context": "This would produce new input values to the three AND gates that are input to\nOR gates Y and Z, producing new outputs that would be applied to the inputs of\nthe gated latches, which would in turn change the bits stored in the gated latches,\nwhich would in turn mean new inputs to the three AND gates and new outputs\nof OR gates Y and Z. This would happen again and again, continually changing\nthe bits stored in the two storage elements as long as the Write Enable signal to\nthe gated D latches was asserted. The result: We have no idea what the state of the\nnite state machine would be for the next clock cycle."
} |
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"context": "This would happen again and again, continually changing\nthe bits stored in the two storage elements as long as the Write Enable signal to\nthe gated D latches was asserted. The result: We have no idea what the state of the\nnite state machine would be for the next clock cycle. And, even in the current\nclock cycle, the state of the storage elements would change so fast that the ve\nlights would behave erratically."
} |
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} | {
"context": "The result: We have no idea what the state of the\nnite state machine would be for the next clock cycle. And, even in the current\nclock cycle, the state of the storage elements would change so fast that the ve\nlights would behave erratically.\nThe problem is the gated D latch. We want the output of OR gates Y and Z\nto transition to the next state at the end of the current clock cycle and allow the\ncurrent state to remain unchanged until then."
} |
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"context": "The problem is the gated D latch. We want the output of OR gates Y and Z\nto transition to the next state at the end of the current clock cycle and allow the\ncurrent state to remain unchanged until then. That is, we do not want the input\nto the storage elements to take eect until the end of the current clock cycle.\nSince the output of a gated D latch changes immediately in response to its input\nif the Write Enable signal is asserted, it cannot be the storage element for our\nsynchronous nite state machine."
} |
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} | {
"context": "That is, we do not want the input\nto the storage elements to take eect until the end of the current clock cycle.\nSince the output of a gated D latch changes immediately in response to its input\nif the Write Enable signal is asserted, it cannot be the storage element for our\nsynchronous nite state machine. We need storage elements that allow us to read\nthe current state throughout the current clock cycle, and not write the next state\nvalues into the storage elements until the beginning of the next clock cycle."
} |
291871 | [
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} | {
"context": "\nSince the output of a gated D latch changes immediately in response to its input\nif the Write Enable signal is asserted, it cannot be the storage element for our\nsynchronous nite state machine. We need storage elements that allow us to read\nthe current state throughout the current clock cycle, and not write the next state\nvalues into the storage elements until the beginning of the next clock cycle"
} |
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} | {
"context": "Since the output of a gated D latch changes immediately in response to its input\nif the Write Enable signal is asserted, it cannot be the storage element for our\nsynchronous nite state machine. We need storage elements that allow us to read\nthe current state throughout the current clock cycle, and not write the next state\nvalues into the storage elements until the beginning of the next clock cycle.\nThe Flip-Flop to the Rescue\nIt is worth repeating: To prevent the above from\nhappening, we need storage elements that allow us to read the current state\nthroughout the current clock cycle, and not write the next state values into the\nstorage elements until the beginning of the next clock cycle."
} |
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] | {
"indices": [
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],
"values": [
0.5938738530149964,
0.7451955521970769,
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]
} | {
"context": "We need storage elements that allow us to read\nthe current state throughout the current clock cycle, and not write the next state\nvalues into the storage elements until the beginning of the next clock cycle.\nThe Flip-Flop to the Rescue\nIt is worth repeating: To prevent the above from\nhappening, we need storage elements that allow us to read the current state\nthroughout the current clock cycle, and not write the next state values into the\nstorage elements until the beginning of the next clock cycle. That is, the function."
} |
273147 | [
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] | {
"indices": [
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],
"values": [
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} | {
"context": "\nThe Flip-Flop to the Rescue\nIt is worth repeating: To prevent the above from\nhappening, we need storage elements that allow us to read the current state\nthroughout the current clock cycle, and not write the next state values into the\nstorage elements until the beginning of the next clock cycle. That is, the function"
} |
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} | {
"context": "Clock\nFigure 3.33\nA master/slave ip-op.\nto be performed during a single clock cycle involves reading and writing a partic-\nular variable. Reading must be allowed throughout the clock cycle, and writing\nmust occur at the end of the clock cycle.\nA ip-op can accomplish that. One example of a ip-op is the master/slave\nip-op shown in Figure 3.33. The master/slave ip-op can be constructed out\nof two gated D latches, one referred to as the master, the other referred to as the\nslave."
} |
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} | {
"context": "33. The master/slave ip-op can be constructed out\nof two gated D latches, one referred to as the master, the other referred to as the\nslave. Note that the write enable signal of the master is 1 when the clock is 0, and\nthe write enable signal of the slave is 1 when the clock is 1.\nFigure 3.34 is a timing diagram for the master/slave ip-op, which shows\nhow and why the master/slave ip-op solves the problem."
} |
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} | {
"context": "Figure 3.34 is a timing diagram for the master/slave ip-op, which shows\nhow and why the master/slave ip-op solves the problem. A timing diagram\nshows time passing from left to right. Note that clock cycle n starts at the time\nlabeled 1 and ends at the time labeled 4. Clock cycle n+1 starts at the time\nlabeled 4.\nConsider clock cycle n, which we will discuss in terms of its rst half A, its\nsecond half B, and the four time points labeled 1, 2, 3, and 4."
} |
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} | {
"context": "Clock cycle n+1 starts at the time\nlabeled 4.\nConsider clock cycle n, which we will discuss in terms of its rst half A, its\nsecond half B, and the four time points labeled 1, 2, 3, and 4.\nAt the start of each clock cycle, the outputs of the storage elements are the\noutputs of the two slave latches. These outputs (starting at time 1) are input to\nthe AND gates, resulting in OR gates Y and Z producing the next state values for\nthe storage elements (at time 2)."
} |
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"indices": [
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"values": [
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} | {
"context": "At the start of each clock cycle, the outputs of the storage elements are the\noutputs of the two slave latches. These outputs (starting at time 1) are input to\nthe AND gates, resulting in OR gates Y and Z producing the next state values for\nthe storage elements (at time 2). The timing diagram shows the propagation delay\nof the combinational logic, that is, the time it takes for the combinational logic\nto produce outputs of OR gates Y and Z."
} |
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] | {
"indices": [
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],
"values": [
0.5902048035505816,
0.41864577566799605,
0.7423003656293612,
0.41864577566799605,
0.41864577566799605,
0.7423003656293612,
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0.5902048035505816,
0.41864577566799605,
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0.41864577566799605,
0.41864577566799605,
0.41864577566799605,
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0.5902048035505816,
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]
} | {
"context": "These outputs (starting at time 1) are input to\nthe AND gates, resulting in OR gates Y and Z producing the next state values for\nthe storage elements (at time 2). The timing diagram shows the propagation delay\nof the combinational logic, that is, the time it takes for the combinational logic\nto produce outputs of OR gates Y and Z. Although OR gates Y and Z produce\nthe Next State value sometime during half-cycle A, the write enable signal to the\nmaster latches is 0, so the next state cannot be written into the master latches."
} |
811552 | [
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] | {
"indices": [
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"values": [
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]
} | {
"context": "The timing diagram shows the propagation delay\nof the combinational logic, that is, the time it takes for the combinational logic\nto produce outputs of OR gates Y and Z. Although OR gates Y and Z produce\nthe Next State value sometime during half-cycle A, the write enable signal to the\nmaster latches is 0, so the next state cannot be written into the master latches.\nAt the start of half-cycle B (at time 3), the clock signal is 0, which means\nthe write enable signal to the master latches is 1, and the master latches can be\nwritten."
} |
914274 | [
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"indices": [
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"values": [
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} | {
"context": "Although OR gates Y and Z produce\nthe Next State value sometime during half-cycle A, the write enable signal to the\nmaster latches is 0, so the next state cannot be written into the master latches.\nAt the start of half-cycle B (at time 3), the clock signal is 0, which means\nthe write enable signal to the master latches is 1, and the master latches can be\nwritten. However, during the half-cycle B, the write enable to the slave latches is\n0, so the slave latches cannot write the new information now stored in the master\nlatches."
} |
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] | {
"indices": [
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"values": [
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} | {
"context": "At the start of half-cycle B (at time 3), the clock signal is 0, which means\nthe write enable signal to the master latches is 1, and the master latches can be\nwritten. However, during the half-cycle B, the write enable to the slave latches is\n0, so the slave latches cannot write the new information now stored in the master\nlatches.\nAt the start of clock cycle n+1 (at time 4), the write enable signal to the slave\nlatches is 1, so the slave latches can store the next state value that was created by\nthe combinational logic during clock cycle n."
} |
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] | {
"indices": [
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"values": [
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]
} | {
"context": "However, during the half-cycle B, the write enable to the slave latches is\n0, so the slave latches cannot write the new information now stored in the master\nlatches.\nAt the start of clock cycle n+1 (at time 4), the write enable signal to the slave\nlatches is 1, so the slave latches can store the next state value that was created by\nthe combinational logic during clock cycle n. This becomes the current state for\nclock cycle n+1."
} |
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] | {
"indices": [
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],
"values": [
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]
} | {
"context": "\nAt the start of clock cycle n+1 (at time 4), the write enable signal to the slave\nlatches is 1, so the slave latches can store the next state value that was created by\nthe combinational logic during clock cycle n. This becomes the current state for\nclock cycle n+1."
} |
940343 | [
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0.45021338715555703,
0.45021338715555703,
0.45021338715555703,
0.45021338715555703,
0.45021338715555703,
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0.45021338715555703,
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0.6208926095194913,
0.7107036060130572,
0.45021338715555703,
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]
} | {
"context": "nal to the master latches is now 0, the state of the\nThus, although the write enable signal to the slave\nt change because the master latches cannot change.\nslave latches contains the current state of the system\ncle and produces the inputs to the six AND gates in\nts. Their state changes at the start of the clock cycle\nby storing the next state information created by the combinational logic during\nthe previous cycle but does not change again during the clock cycle."
} |
768632 | [
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] | {
"indices": [
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],
"values": [
0.6013505282996094,
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]
} | {
"context": "slave latches contains the current state of the system\ncle and produces the inputs to the six AND gates in\nts. Their state changes at the start of the clock cycle\nby storing the next state information created by the combinational logic during\nthe previous cycle but does not change again during the clock cycle. The reason\nthey do not change again during the clock cycle is as follows: During half-cycle\nA, the master latches cannot change, so the slave latches continue to see the state\ninformation that is the current state for the new clock cycle."
} |
931409 | [
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] | {
"indices": [
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"values": [
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} | {
"context": "Their state changes at the start of the clock cycle\nby storing the next state information created by the combinational logic during\nthe previous cycle but does not change again during the clock cycle. The reason\nthey do not change again during the clock cycle is as follows: During half-cycle\nA, the master latches cannot change, so the slave latches continue to see the state\ninformation that is the current state for the new clock cycle. During half-cycle B,\nthe slave latches cannot change because the clock signal is 0."
} |
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] | {
"indices": [
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],
"values": [
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]
} | {
"context": "The reason\nthey do not change again during the clock cycle is as follows: During half-cycle\nA, the master latches cannot change, so the slave latches continue to see the state\ninformation that is the current state for the new clock cycle. During half-cycle B,\nthe slave latches cannot change because the clock signal is 0.\nMeanwhile, during half-cycle B, the master latches can store the next state\ninformation produced by the combinational logic, but they cannot write it into\nthe slave latches until the start of the next clock cycle, when it becomes the state\ninformation for the next clock cycle."
} |
244779 | [
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} | {
"context": "During half-cycle B,\nthe slave latches cannot change because the clock signal is 0.\nMeanwhile, during half-cycle B, the master latches can store the next state\ninformation produced by the combinational logic, but they cannot write it into\nthe slave latches until the start of the next clock cycle, when it becomes the state\ninformation for the next clock cycle.\n3.7 Preview of Coming Attractions:\nThe Data Path of the LC-3\nIn Chapter 5, we will specify a computer, which we call the LC-3, and you will\nhave the opportunity to write computer programs to execute on it."
} |
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} | {
"context": "3.7 Preview of Coming Attractions:\nThe Data Path of the LC-3\nIn Chapter 5, we will specify a computer, which we call the LC-3, and you will\nhave the opportunity to write computer programs to execute on it. We close out\nChapter 3 with a discussion of Figure 3.35, the data path of the LC-3 computer.\nThe data path consists of all the logic structures that combine to process\ninformation in the core of the computer."
} |
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} | {
"context": "35, the data path of the LC-3 computer.\nThe data path consists of all the logic structures that combine to process\ninformation in the core of the computer. Right now, Figure 3.35 is undoubtedly\nmore than a little intimidating, but you should not be concerned by that. You are\nnot ready to analyze it yet. That will come in Chapter 5. We have included it\nhere, however, to show you that you are already familiar with many of the basic\nstructures that make up a computer."
} |
422930 | [
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} | {
"context": "That will come in Chapter 5. We have included it\nhere, however, to show you that you are already familiar with many of the basic\nstructures that make up a computer. For example, you see ve MUXes in the data\npath, and you already know how they work. Also, an adder (shown as the ALU\nsymbol with a + sign inside) and an ALU. You know how those elements are\nconstructed from gates.\nOne element that we have not identified explicitly yet is a register."
} |
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"indices": [
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"values": [
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} | {
"context": "You know how those elements are\nconstructed from gates.\nOne element that we have not identified explicitly yet is a register. A register\nis simply a set of n flip-flops that collectively are used to store one n-bit value. In\nFigure 3.35, PC, IR, MAR, and MDR are all 16-bit registers that store 16 bits of\ninformation each. The block labeled REG FILE consists of eight registers that each\nstore 16 bits of information."
} |
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] | {
"indices": [
3701427380,
3774983271,
639386442,
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4022367199,
418248051,
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3748190670,
3282398576,
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],
"values": [
0.43385612017797237,
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]
} | {
"context": "35, PC, IR, MAR, and MDR are all 16-bit registers that store 16 bits of\ninformation each. The block labeled REG FILE consists of eight registers that each\nstore 16 bits of information. As you know, one bit of information can be stored in\none flip-flop. Therefore, each of these registers consists of 16 flip-flops. The data\npath also shows three 1-bit registers, N, Z, and P. Those registers require only one\nflip-flop each."
} |
409513 | [
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} | {
"context": "The data\npath also shows three 1-bit registers, N, Z, and P. Those registers require only one\nflip-flop each. In fact, a register can be any size that we need. The size depends only\non the number of bits we need to represent the value we wish to store.\nOne way to implement registers is with master/slave ip-ops. Figure 3.36\nshows a four-bit register made up of four master/slave ip-ops."
} |
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] | {
"indices": [
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"values": [
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]
} | {
"context": " Figure 3.36\nshows a four-bit register made up of four master/slave ip-ops"
} |
907488 | [
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} | {
"context": "The data\npath also shows three 1-bit registers, N, Z, and P. Those registers require only one\nflip-flop each. In fact, a register can be any size that we need. The size depends only\non the number of bits we need to represent the value we wish to store.\nOne way to implement registers is with master/slave ip-ops. Figure 3.36\nshows a four-bit register made up of four master/slave ip-ops."
} |
947495 | [
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"values": [
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} | {
"context": " Figure 3.36\nshows a four-bit register made up of four master/slave ip-ops. We usually need\nip-ops, rather than latches, because it is usually important to be able to both\nread the contents of a register throughout a clock cycle and also store a new value"
} |
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} | {
"context": "von Neumann\nel\nW\ne are now ready to raise our level of abstraction another notch. We will\nbuild on the logic structures that we studied in Chapter 3, both decision\nelements and storage elements, to construct the basic computer model rst pro-\nposed in the 1940s, usually referred to as the von Neumann machine. ...and, we\nwill write our rst computer program in the ISA of the LC-3.\n4.1 Basic Components\nTo get a task done by a computer, we need two things: (a) a computer pro-\ngram that species what the computer must do to perform the task, and (b) the\ncomputer that is to carry out the task."
} |
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} | {
"context": "4.1 Basic Components\nTo get a task done by a computer, we need two things: (a) a computer pro-\ngram that species what the computer must do to perform the task, and (b) the\ncomputer that is to carry out the task.\nA computer program consists of a set of instructions, each specifying a well-\ndened piece of work for the computer to carry out. The instruction is the smallest\npiece of work specied in a computer program."
} |
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} | {
"context": "A computer program consists of a set of instructions, each specifying a well-\ndened piece of work for the computer to carry out. The instruction is the smallest\npiece of work specied in a computer program. That is, the computer either car-\nries out the work specied by an instruction or it does not. The computer does\nnot have the luxury of carrying out only a piece of an instruction."
} |
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0.46785238308125726,
0.46785238308125726,
0.46785238308125726,
0.46785238308125726,
0.46785238308125726,
0.46785238308125726,
0.46785238308125726,
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0.46785238308125726
]
} | {
"context": "That is, the computer either car-\nries out the work specied by an instruction or it does not. The computer does\nnot have the luxury of carrying out only a piece of an instruction.\nJohn von Neumann proposed a fundamental model of a computer for process-\ning computer programs in 1946. Figure 4.1 shows its basic components. We have\ntaken a little poetic license and added a few of our own minor embellishments\nto von Neumanns original diagram."
} |
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} | {
"context": "1 shows its basic components. We have\ntaken a little poetic license and added a few of our own minor embellishments\nto von Neumanns original diagram. The von Neumann model consists of ve\nparts: memory, a processing unit, input, output, and a control unit. The computer\nprogram is contained in the computers memory. The data the program needs to\ncarry out the work of the program is either contained in the programs memory\nor is obtained from the input devices."
} |
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} | {
"context": "The computer\nprogram is contained in the computers memory. The data the program needs to\ncarry out the work of the program is either contained in the programs memory\nor is obtained from the input devices. The results of the programs execution are\nprovided by the output devices. The order in which the instructions are carried\nout is performed by the control unit.\nWe will describe each of the ve parts of the von Neumann model in greater\ndetail."
} |
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} | {
"context": " The order in which the instructions are carried\nout is performed by the control unit.\nWe will describe each of the ve parts of the von Neumann model in greater\ndetail."
} |
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} | {
"context": "122\nPC\nFigure 4.1\nThe von Neumann model, overall block diagram.\n4.1.1 Memory\nRecall that in Chapter 3 we examined a simple 22-by-3-bit memory that was con-\nstructed out of gates and latches. A more realistic memory for one of todays\ncomputer systems is 234 by 8 bits. That is, a typical memory in todays world of\ncomputers consists of 234 distinct memory locations, each of which is capable\nof storing eight bits of information."
} |
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} | {
"context": "A more realistic memory for one of todays\ncomputer systems is 234 by 8 bits. That is, a typical memory in todays world of\ncomputers consists of 234 distinct memory locations, each of which is capable\nof storing eight bits of information. We say that such a memory has an address\nspace of 234 uniquely identiable locations, and an addressability of eight bits.\nWe refer to such a memory as a 16-gigabyte memory (abbreviated, 16 GB)."
} |
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] | {
"indices": [
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],
"values": [
0.4418834306199022,
0.7037231194242516,
0.6129253186992035,
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0.7037231194242516,
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]
} | {
"context": "We say that such a memory has an address\nspace of 234 uniquely identiable locations, and an addressability of eight bits.\nWe refer to such a memory as a 16-gigabyte memory (abbreviated, 16 GB). The\n16 giga refers to the 234 locations, and the byte refers to the eight bits stored\nin each location. The term is 16 giga because 16 is 24 and giga is the term we use\nto represent 230, which is approximately one billion; 24 times 230 = 234."
} |
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] | {
"indices": [
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"values": [
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]
} | {
"context": "The\n16 giga refers to the 234 locations, and the byte refers to the eight bits stored\nin each location. The term is 16 giga because 16 is 24 and giga is the term we use\nto represent 230, which is approximately one billion; 24 times 230 = 234. A byte is\nthe word we use to describe eight bits, much the way we use the word gallon to\ndescribe four quarts.\nWe note (as we will note again and again) that with k bits, we can represent\nuniquely 2k items."
} |
819958 | [
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} | {
"context": "A byte is\nthe word we use to describe eight bits, much the way we use the word gallon to\ndescribe four quarts.\nWe note (as we will note again and again) that with k bits, we can represent\nuniquely 2k items. Thus, to uniquely identify 234 memory locations, each loca-\ntion must have its own 34-bit address. In Chapter 5, we will begin the complete\ndenition of the LC-3 computer. We will see that the memory address space of\nthe LC-3 is 216, and the addressability is 16 bits."
} |
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"indices": [
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"values": [
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} | {
"context": " In Chapter 5, we will begin the complete\ndenition of the LC-3 computer. We will see that the memory address space of\nthe LC-3 is 216, and the addressability is 16 bits.\nRecall from Chapter 3 that we access memory by providing the address from\nwhich we wish to read, or to which we wish to write. To read the contents of a"
} |
179488 | [
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] | {
"indices": [
4084848948,
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],
"values": [
0.4299508493493549,
0.4299508493493549,
0.4299508493493549,
0.8407552758264037,
0.4299508493493549,
0.6013505282996094,
0.7510542103959614,
0.6013505282996094,
0.4299508493493549,
0.8190178960027054,
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0.7510542103959614,
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]
} | {
"context": "111\nFigure 4.2\nLocation 6 contains the value 4; location 4 contains the value 6.\nmemory location, we rst place the address of that location in the memorys\naddress register (MAR) and then interrogate the computers memory. The\ninformation stored in the location having that address will be placed in the\nmemorys data register (MDR). To write (or store) a value in a memory location,\nwe rst write the address of the memory location in the MAR, and the value to be\nstored in the MDR."
} |
719745 | [
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]
] | {
"indices": [
3647400625,
3748190670,
720173232,
2132027491,
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3676260520,
4022367199,
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1904070401,
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3919195202,
1382617884,
3507929017
],
"values": [
0.6417474696800065,
0.7287760965559752,
0.7817858489589629,
0.7287760965559752,
0.4724802312930836,
0.8174622135463935,
0.4724802312930836,
0.4724802312930836,
0.7287760965559752,
0.7287760965559752,
0.6417474696800065,
0.4724802312930836,
0.6417474696800065,
0.4724802312930836,
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0.4724802312930836,
0.4724802312930836,
0.4724802312930836,
0.4724802312930836,
0.4724802312930836
]
} | {
"context": "The\ninformation stored in the location having that address will be placed in the\nmemorys data register (MDR). To write (or store) a value in a memory location,\nwe rst write the address of the memory location in the MAR, and the value to be\nstored in the MDR. We then interrogate the computers memory with the write\nenable signal asserted. The information contained in the MDR will be written\ninto the memory location whose address is in the MAR."
} |
507587 | [
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} | {
"context": "We then interrogate the computers memory with the write\nenable signal asserted. The information contained in the MDR will be written\ninto the memory location whose address is in the MAR.\nBefore we leave the notion of memory for the moment, let us again emphasize\nthe two characteristics of a memory location: its address and what is stored there.\nFigure 4.2 shows a representation of a memory consisting of eight locations."
} |
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"indices": [
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"values": [
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} | {
"context": "Figure 4.2 shows a representation of a memory consisting of eight locations. Its\naddresses are shown at the left, numbered in binary from 0 to 7. Each location\ncontains eight bits of information. Note that the value 6 is stored in the memory\nlocation whose address is 4, and the value 4 is stored in the memory location\nwhose address is 6. These represent two very dierent situations.\nFinally, an analogy: the post oce boxes in your local post oce."
} |
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0.45021338715555703,
0.45021338715555703,
0.45021338715555703,
0.45021338715555703,
0.45021338715555703,
0.45021338715555703,
0.45021338715555703
]
} | {
"context": "These represent two very dierent situations.\nFinally, an analogy: the post oce boxes in your local post oce. The box\nnumber is like the memory locations address. Each box number is unique. The\ninformation stored in the memory location is like the letters contained in the post\noce box. As time goes by, what is contained in the post oce box at any par-\nticular moment can change. But the box number remains the same."
} |
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"context": "As time goes by, what is contained in the post oce box at any par-\nticular moment can change. But the box number remains the same. So, too, with\neach memory location. The value stored in that location can be changed, but the\nlocations memory address remains unchanged.\n4.1.2 Processing Unit\nThe actual processing of information in the computer is carried out by the\nprocessing unit. The processing unit in a modern computer can consist of many\nsophisticated complex functional units, each performing one particular operation\n(divide, square root, etc."
} |
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"context": "2 Processing Unit\nThe actual processing of information in the computer is carried out by the\nprocessing unit. The processing unit in a modern computer can consist of many\nsophisticated complex functional units, each performing one particular operation\n(divide, square root, etc.). The simplest processing unit, and the one normally\nthought of when discussing the basic von Neumann model, is the ALU."
} |
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"context": "). The simplest processing unit, and the one normally\nthought of when discussing the basic von Neumann model, is the ALU. ALU is the\nabbreviation for Arithmetic and Logic Unit, so called because it is usually capa-\nble of performing basic arithmetic functions (like ADD and SUBTRACT) and\nbasic logic operations (like bit-wise AND, OR, and NOT) that we have already\nstudied in Chapter 2."
} |
243338 | [
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} | {
"context": "The simplest processing unit, and the one normally\nthought of when discussing the basic von Neumann model, is the ALU. ALU is the\nabbreviation for Arithmetic and Logic Unit, so called because it is usually capa-\nble of performing basic arithmetic functions (like ADD and SUBTRACT) and\nbasic logic operations (like bit-wise AND, OR, and NOT) that we have already\nstudied in Chapter 2. We will see in Chapter 5 that the LC-3 has an ALU, which."
} |
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"context": " ALU is the\nabbreviation for Arithmetic and Logic Unit, so called because it is usually capa-\nble of performing basic arithmetic functions (like ADD and SUBTRACT) and\nbasic logic operations (like bit-wise AND, OR, and NOT) that we have already\nstudied in Chapter 2. We will see in Chapter 5 that the LC-3 has an ALU, which"
} |
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} | {
"context": "can perform ADD, AND, and NOT operations. Two of these (ADD and AND)\nwe will discuss in this chapter.\nThe ALU normally processes data elements of a xed size referred to as the\nword length of the computer. The data elements are called words. For example,\nto perform ADD, the ALU receives two words as inputs and produces a single\nword (the sum) as output. Each ISA has its own word length, depending on the\nintended use of the computer."
} |
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} | {
"context": "For example,\nto perform ADD, the ALU receives two words as inputs and produces a single\nword (the sum) as output. Each ISA has its own word length, depending on the\nintended use of the computer.\nMost microprocessors today that are used in PCs or workstations have a word\nlength of 64 bits (as is the case with Intels Core processors) or 32 bits (as is\nthe case with Intels Atom processors)."
} |
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} | {
"context": "Each ISA has its own word length, depending on the\nintended use of the computer.\nMost microprocessors today that are used in PCs or workstations have a word\nlength of 64 bits (as is the case with Intels Core processors) or 32 bits (as is\nthe case with Intels Atom processors). Even most microprocessors now used in\ncell phones have 64-bit word lengths, such as Apples A7 through A11 processors,\nand Qualcomms SnapDragon processors."
} |
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} | {
"context": "Most microprocessors today that are used in PCs or workstations have a word\nlength of 64 bits (as is the case with Intels Core processors) or 32 bits (as is\nthe case with Intels Atom processors). Even most microprocessors now used in\ncell phones have 64-bit word lengths, such as Apples A7 through A11 processors,\nand Qualcomms SnapDragon processors. However, the microprocessors used in\nvery inexpensive applications often have word lengths of as little as 16 or even\n8 bits."
} |
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} | {
"context": "Even most microprocessors now used in\ncell phones have 64-bit word lengths, such as Apples A7 through A11 processors,\nand Qualcomms SnapDragon processors. However, the microprocessors used in\nvery inexpensive applications often have word lengths of as little as 16 or even\n8 bits.\nIn the LC-3, the ALU processes 16-bit words. We say the LC-3 has a word\nlength of 16 bits.\nIt is almost always the case that a computer provides some small amount of\nstorage very close to the ALU to allow results to be temporarily stored if they\nwill be needed to produce additional results in the near future."
} |
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"indices": [
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"values": [
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} | {
"context": "We say the LC-3 has a word\nlength of 16 bits.\nIt is almost always the case that a computer provides some small amount of\nstorage very close to the ALU to allow results to be temporarily stored if they\nwill be needed to produce additional results in the near future. For example, if a\ncomputer is to calculate (A+B)C, it could store the result of A+B in memory, and\nthen subsequently read it in order to multiply that result by C."
} |
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} | {
"context": "It is almost always the case that a computer provides some small amount of\nstorage very close to the ALU to allow results to be temporarily stored if they\nwill be needed to produce additional results in the near future. For example, if a\ncomputer is to calculate (A+B)C, it could store the result of A+B in memory, and\nthen subsequently read it in order to multiply that result by C. However, the time\nit takes to access memory is long compared to the time it takes to perform the\nADD or MULTIPLY."
} |
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} | {
"context": "For example, if a\ncomputer is to calculate (A+B)C, it could store the result of A+B in memory, and\nthen subsequently read it in order to multiply that result by C. However, the time\nit takes to access memory is long compared to the time it takes to perform the\nADD or MULTIPLY. Almost all computers, therefore, have temporary storage\nfor storing the result of A + B in order to avoid the much longer access time that\nwould be necessary when it came time to multiply."
} |
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} | {
"context": "However, the time\nit takes to access memory is long compared to the time it takes to perform the\nADD or MULTIPLY. Almost all computers, therefore, have temporary storage\nfor storing the result of A + B in order to avoid the much longer access time that\nwould be necessary when it came time to multiply. The most common form of\ntemporary storage is a set of registers, like the register described in Section 3."
} |
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} | {
"context": "Almost all computers, therefore, have temporary storage\nfor storing the result of A + B in order to avoid the much longer access time that\nwould be necessary when it came time to multiply. The most common form of\ntemporary storage is a set of registers, like the register described in Section 3.7.\nTypically, the size of each register is identical to the size of values processed\nby the ALU; that is, they each contain one word."
} |
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] | {
"indices": [
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],
"values": [
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]
} | {
"context": "7.\nTypically, the size of each register is identical to the size of values processed\nby the ALU; that is, they each contain one word. The LC-3 has eight registers\n(R0, R1, R7), each containing 16 bits.\nCurrent microprocessors typically contain 32 registers, each consisting of 32\nor 64 bits, depending on the architecture. These serve the same purpose as the\neight 16-bit registers in the LC-3."
} |
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} | {
"context": "Current microprocessors typically contain 32 registers, each consisting of 32\nor 64 bits, depending on the architecture. These serve the same purpose as the\neight 16-bit registers in the LC-3. However, the importance of temporary storage\nfor values that most modern computers will need shortly means many computers\ntoday have an additional set of special-purpose registers consisting of 128 bits of\ninformation to handle special needs."
} |
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} | {
"context": "These serve the same purpose as the\neight 16-bit registers in the LC-3. However, the importance of temporary storage\nfor values that most modern computers will need shortly means many computers\ntoday have an additional set of special-purpose registers consisting of 128 bits of\ninformation to handle special needs. Those special needs we will have to save for\nlater in your studies.\n4."
} |
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} | {
"context": "Those special needs we will have to save for\nlater in your studies.\n4.1.3 Input and Output\nIn order for a computer to process information, the information must get into\nthe computer. In order to use the results of that processing, those results must\nbe displayed in some fashion outside the computer. Many devices exist for the\npurposes of input and output. They are generically referred to in computer jar-\ngon as peripherals because they are in some sense accessories to the processing\nfunction."
} |
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} | {
"context": " Many devices exist for the\npurposes of input and output. They are generically referred to in computer jar-\ngon as peripherals because they are in some sense accessories to the processing\nfunction. Nonetheless, they are no less important.\nIn the LC-3 we will have the two most basic input and output devices"
} |
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} | {
"context": "In order to use the results of that processing, those results must\nbe displayed in some fashion outside the computer. Many devices exist for the\npurposes of input and output. They are generically referred to in computer jar-\ngon as peripherals because they are in some sense accessories to the processing\nfunction. Nonetheless, they are no less important.\nIn the LC-3 we will have the two most basic input and output devices."
} |