Caltech CS184 Winter2005 -- DeHon 1 CS184a: Computer Architecture (Structure and Organization) Day 20: February 27, 2005 Retiming 2: Structures and Balance.

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Presentation transcript:

Caltech CS184 Winter DeHon 1 CS184a: Computer Architecture (Structure and Organization) Day 20: February 27, 2005 Retiming 2: Structures and Balance

Caltech CS184 Winter DeHon 2 Last Time Saw how to formulate and automate retiming: –start with network –calculate minimum achievable c c = cycle delay (clock cycle) –make c-slow if want/need to make c=1 –calculate new register placements and move

Caltech CS184 Winter DeHon 3 Last Time Systematic transformation for retiming –“justify” mandatory registers in design

Caltech CS184 Winter DeHon 4 Today Retiming in the Large Retiming Requirements Retiming Structures

Caltech CS184 Winter DeHon 5 Retiming in the Large

Caltech CS184 Winter DeHon 6 Align Data / Balance Paths Day3: registers to align data

Caltech CS184 Winter DeHon 7 Systolic Data Alignment Bit-level max

Caltech CS184 Winter DeHon 8 Serialization –greater serialization  deeper retiming –total: same per compute: larger

Caltech CS184 Winter DeHon 9 Data Alignment For video (2D) processing –often work on local windows –retime scan lines E.g. –edge detect –smoothing –motion est.

Caltech CS184 Winter DeHon 10 Image Processing See Data in raster scan order –adjacent, horizontal bits easy –adjacent, vertical bits scan line apart

Caltech CS184 Winter DeHon 11 Wavelet Data stream for horizontal transform Data stream for vertical transform –N=image width

Caltech CS184 Winter DeHon 12 Retiming in the Large Aside from the local retiming for cycle optimization (last time) Many intrinsic needs to retime data for correct use of compute engine –some very deep –often arise from serialization

Caltech CS184 Winter DeHon 13 Reminder: Temporal Interconnect Retiming  Temporal Interconnect Function of data memory –perform retiming

Caltech CS184 Winter DeHon 14 Requirements not Unique Retiming requirements are not unique to the problem Depends on algorithm/implementation Behavioral transformations can alter significantly

Caltech CS184 Winter DeHon 15 Requirements Example For I  1 to N –t1[I]  A[I]*B[I] For I  1 to N –t2[I]  C[I]*D[I] For I  1 to N –t3[I]  E[I]*F[I] For I  1 to N –t2[I]  t1[I]+t2[I] For I  1 to N –Q[I]  t2[I]+t3[I] For I  1 to N –t1  A[I]*B[I] –t2  C[I]*D[I] –t1  t1+t2 –t2  E[I]*F[I] –Q[I]  t1+t2 left => 3N regs right => 2 regs Q=A*B+C*D+E*F

Caltech CS184 Winter DeHon 16 Retiming Requirements

Caltech CS184 Winter DeHon 17 Flop Experiment #1 Pipeline/C-slow/retime to single LUT delay per cycle –MCNC benchmarks to LUTs –no interconnect accounting –average 1.7 registers/LUT (some circuits 2--7)

Caltech CS184 Winter DeHon 18 Flop Experiment #2 Pipeline and retime to HSRA cycle –place on HSRA –single LUT or interconnect timing domain –same MCNC benchmarks –average 4.7 registers/LUT

Caltech CS184 Winter DeHon 19 Value Reuse Profiles What is the distribution of retiming distances needed? –Balance of retiming and compute –Fraction which need various depths –Like wire-length distributions….

Caltech CS184 Winter DeHon 20 Value Reuse Profiles [Huang&Shen/Micro 1995]

Caltech CS184 Winter DeHon 21 Example Value Reuse Profile [Huang&Shen/Micro 1995]

Caltech CS184 Winter DeHon 22 Interpreting VRP Huang and Shen data assume small number of Ops per cycle What happens if exploit more parallelism? –Values reused more frequently –Distances shorten

Caltech CS184 Winter DeHon 23 Serialization –greater serialization  deeper retiming –total: same per compute: larger Recall

Caltech CS184 Winter DeHon 24 Idea Task, implemented with a given amount of parallelism –Will have a distribution of retiming requirements –May differ from task to task –May vary independently from compute/interconnect requirements –Another balance issue to watch –May need a canonical way to measure Like Rent?

Caltech CS184 Winter DeHon 25 Midpoint Admin Final Exercise

Caltech CS184 Winter DeHon 26 Retiming Structure

Caltech CS184 Winter DeHon 27 Structures How do we implement programmable retiming? Concerns: –Area: 2 /bit –Throughput: bandwidth (bits/time) –Latency important when do not know when we will need data item again

Caltech CS184 Winter DeHon 28 Just Logic Blocks Most primitive –build flip-flop out of logic blocks I  D*/Clk + I*Clk Q  Q*/Clk + I*Clk –Area: 2 LUTs (800K  1M 2 /LUT each) –Bandwidth: 1b/cycle

Caltech CS184 Winter DeHon 29 Optional Output Real flip-flop (optionally) on output –flip-flop: 4-5K 2 –Switch to select: ~ 5K 2 –Area: 1 LUT (800K  1M 2 /LUT) –Bandwidth: 1b/cycle

Caltech CS184 Winter DeHon 30 Separate Flip-Flops Network flip flop w/ own interconnect  can deploy where needed  requires more interconnect  Vary LUT/FF ratio Arch. Parameter Assume routing  inputs 1/4 size of LUT Area: 200K 2 each Bandwidth: 1b/cycle

Caltech CS184 Winter DeHon 31 Deeper Options Interconnect / Flip-Flop is expensive How do we avoid?

Caltech CS184 Winter DeHon 32 Deeper Implication –don’t need result on every cycle –number of regs>bits need to see each cycle –  lower bandwidth acceptable  less interconnect

Caltech CS184 Winter DeHon 33 Deeper Retiming

Caltech CS184 Winter DeHon 34 Output Single Output –Ok, if don’t need other timings of signal Multiple Output –more routing

Caltech CS184 Winter DeHon 35 Input More registers (K  ) –7-10K 2 /register –4-LUT => 30-40K 2 /depth No more interconnect than unretimed –open: compare savings to additional reg. cost Area: 1 LUT (1M+d*40K 2 ) get Kd regs d=4, 1.2M 2 Bandwidth: K/cycle 1/d th capacity

Caltech CS184 Winter DeHon 36 HSRA Input

Caltech CS184 Winter DeHon 37 Input Retiming

Caltech CS184 Winter DeHon 38 HSRA Interconnect

Caltech CS184 Winter DeHon 39 Flop Experiment #2 Pipeline and retime to HSRA cycle –place on HSRA –single LUT or interconnect timing domain –same MCNC benchmarks –average 4.7 registers/LUT Recall

Caltech CS184 Winter DeHon 40 Input Depth Optimization Real design, fixed input retiming depth –truncate deeper and allocate additional logic blocks

Caltech CS184 Winter DeHon 41 Extra Blocks (limited input depth) AverageWorst Case Benchmark

Caltech CS184 Winter DeHon 42 With Chained Dual Output AverageWorst Case Benchmark [can use one BLB as 2 retiming-only chains]

Caltech CS184 Winter DeHon 43 HSRA Architecture

Caltech CS184 Winter DeHon 44 Register File From MIPS-X –1K 2 /bit /port –Area(RF) = (d+6)(W+6)(1K 2 +ports* ) w>>6,d>>6 I+o=2 => 2K 2 /bit w=1,d>>6 I=o=4 => 35K 2 /bit –comparable to input chain More efficient for wide-word cases

Caltech CS184 Winter DeHon 45 Xilinx CLB Xilinx 4K CLB –as memory –works like RF Area: 1/2 CLB (640K 2 )/16  40K 2 /bit –but need 4 CLBs to control Bandwidth: 1b/2 cycle (1/2 CLB) –1/16 th capacity

Caltech CS184 Winter DeHon 46 Memory Blocks SRAM bit  (large arrays) DRAM bit  (large arrays) Bandwidth: W bits / 2 cycles –usually single read/write –1/2 A th capacity

Caltech CS184 Winter DeHon 47 Disk Drive Cheaper per bit than DRAM/Flash –(not MOS, no 2 ) Bandwidth: 60MB/s –For 4ns array cycle

Caltech CS184 Winter DeHon 48 Hierarchy/Structure Summary “Memory Hierarchy” arises from area/bandwidth tradeoffs –Smaller/cheaper to store words/blocks (saves routing and control) –Smaller/cheaper to handle long retiming in larger arrays (reduce interconnect) –High bandwidth out of registers/shallow memories

Caltech CS184 Winter DeHon 49 Modern FPGAs Output Flop (depth 1) Use LUT as Shift Register (16) Embedded RAMs (16Kb) Interface off-chip DRAM (~0.1—1Gb) No retiming in interconnect –….yet

Caltech CS184 Winter DeHon 50 Modern Processors DSPs have accumulator (depth 1) Inter-stage pipelines (depth 1) –Lots of pipelining in memory path… Reorder Buffer (4—32) Architected RF (16, 32, 128) Actual RF (256, 512…) L1 Cache (~64Kb) L2 Cache (~1Mb) L3 Cache (10-100Mb) Main Memory in DRAM (~10-100Gb)

Caltech CS184 Winter DeHon 51 Big Ideas [MSB Ideas] Tasks have a wide variety of retiming distances (depths) Retiming requirements affected by high-level decisions/strategy in solving task Wide variety of retiming costs –100 2  1M 2 Routing and I/O bandwidth –big factors in costs Gives rise to memory (retiming) hierarchy