diff --git a/xilinx/pdp8/__ISE_repository_pdp8.ise_.lock b/xilinx/pdp8/__ISE_repository_pdp8.ise_.lock deleted file mode 100644 index b4f882d..0000000 Binary files a/xilinx/pdp8/__ISE_repository_pdp8.ise_.lock and /dev/null differ diff --git a/xilinx/pdp8/_ngo/netlist.lst b/xilinx/pdp8/_ngo/netlist.lst index 1cb6a45..7e2ef0c 100644 --- a/xilinx/pdp8/_ngo/netlist.lst +++ b/xilinx/pdp8/_ngo/netlist.lst @@ -1,2 +1,2 @@ -/home/brad/pdp8/xilinx/pdp8/top.ngc 1271286191 +/home/brad/pdp8/xilinx/pdp8/top.ngc 1271420145 OK diff --git a/xilinx/pdp8/_xmsgs/map.xmsgs b/xilinx/pdp8/_xmsgs/map.xmsgs index b5d3700..5316a09 100644 --- a/xilinx/pdp8/_xmsgs/map.xmsgs +++ b/xilinx/pdp8/_xmsgs/map.xmsgs @@ -37,7 +37,13 @@ BUFGP symbol "sysclk_BUFGP" (output signal=sysclk_BUFGP) Pin D of io/tt/baud_rate_generator/rx_baud_clk -The function generator cpu/_mux0009<0>711 failed to merge with F5 multiplexer cpu/_mux0009<4>199_SW1. There is a conflict for the FXMUX. The design will exhibit suboptimal timing. +The function generator cpu/_mux0009<4>129 failed to merge with F5 multiplexer cpu/_mux0009<7>73_SW11_f5. There is a conflict for the FXMUX. The design will exhibit suboptimal timing. + + +The function generator cpu/_mux0009<4>129 failed to merge with F5 multiplexer cpu/_mux0009<8>73_SW11_f5. There is a conflict for the FXMUX. The design will exhibit suboptimal timing. + + +The function generator cpu/_mux0009<4>129 failed to merge with F5 multiplexer cpu/_mux0009<6>73_SW1. There is a conflict for the FXMUX. The design will exhibit suboptimal timing. diff --git a/xilinx/pdp8/_xmsgs/par.xmsgs b/xilinx/pdp8/_xmsgs/par.xmsgs index aa91e48..42f5659 100644 --- a/xilinx/pdp8/_xmsgs/par.xmsgs +++ b/xilinx/pdp8/_xmsgs/par.xmsgs @@ -8,10 +8,10 @@ No user timing constraints were detected or you have set the option to ignore timing constraints ("par -x"). Place and Route will run in "Performance Evaluation Mode" to automatically improve the performance of all internal clocks in this design. The PAR timing summary will list the performance achieved for each clock. Note: For the fastest runtime, set the effort level to "std". For best performance, set the effort level to "high". For a balance between the fastest runtime and best performance, set the effort level to "med". -CLK Net:io/kw/kw_src_clk may have excessive skew because +CLK Net:io/tt/baud_rate_generator/tx_baud_clk may have excessive skew because -CLK Net:io/tt/baud_rate_generator/tx_baud_clk may have excessive skew because +CLK Net:io/kw/kw_src_clk may have excessive skew because CLK Net:io/tt/baud_rate_generator/rx_baud_clk may have excessive skew because diff --git a/xilinx/pdp8/_xmsgs/xst.xmsgs b/xilinx/pdp8/_xmsgs/xst.xmsgs index 4551d81..23c254b 100644 --- a/xilinx/pdp8/_xmsgs/xst.xmsgs +++ b/xilinx/pdp8/_xmsgs/xst.xmsgs @@ -71,9 +71,6 @@ Input <mb<11:3>> is never used. -Signal <db_done> is assigned but never used. - - Signal <ide_error> is assigned but never used. diff --git a/xilinx/pdp8/device_usage_statistics.html b/xilinx/pdp8/device_usage_statistics.html deleted file mode 100644 index ce385f1..0000000 --- a/xilinx/pdp8/device_usage_statistics.html +++ /dev/null @@ -1,557 +0,0 @@ -Device Usage Statistics Report - -

Device Usage Page (device_usage_statistics.html)

This HTML page displays the device usage statistics that will be sent to Xilinx. The file also contains predefined XML tags used to simplify processing.
 
Please verify the contents are okay to send to Xilinx!
 
 
- - - - - - - - - - - - - - - - - - - - - - - - - - -
Software Version and Target Device
Product Version:ISE:8.2iTarget Family:spartan3
OS Platform:LIN64Target Device:xc3s1000
Project ID (random number)17753.1Target Package:ft256
Date GeneratedWed Apr 14 19:10:12 2010Target Speed:-5
- 
- - - - - - - - - - - -
Device Usage Statistics
Macro StatisticsMiscellaneous StatisticsNet StatisticsSite Usage
- Registers=334 -
    -
  • Flip-Flops=334
    • -
- - Multiplexers=9 -
    -
  • 1-bit 4-to-1 multiplexer=5
    • -
  • 12-bit 4-to-1 multiplexer=2
    • -
  • 3-bit 4-to-1 multiplexer=1
    • -
  • 4-bit 4-to-1 multiplexer=1
    • -
- - RAMs=1 -
    -
  • 256x12-bit single-port distributed RAM=1
    • -
- - ROMs=6 -
    -
  • 16x25-bit ROM=1
    • -
  • 4x1-bit ROM=4
    • -
  • 8x8-bit ROM=1
    • -
- - FSMs=7 - - Xors=1 -
    -
  • 1-bit xor2=1
    • -
- - Adders/Subtractors=11 -
    -
  • 12-bit adder=4
    • -
  • 12-bit adder carry out=2
    • -
  • 13-bit adder=2
    • -
  • 15-bit adder=1
    • -
  • 20-bit adder=1
    • -
  • 4-bit adder=1
    • -
- - Counters=11 -
    -
  • 11-bit up counter=1
    • -
  • 12-bit up counter=1
    • -
  • 13-bit up counter=2
    • -
  • 15-bit up counter=1
    • -
  • 2-bit up counter=1
    • -
  • 25-bit up counter=1
    • -
  • 4-bit up counter=2
    • -
  • 8-bit up counter=2
    • -
- - Comparators=4 -
    -
  • 12-bit comparator equal=1
    • -
  • 25-bit comparator equal=1
    • -
  • 4-bit comparator greatequal=1
    • -
  • 4-bit comparator lessequal=1
    • -
- -		 -MiscellaneousStatistics -
    -
  • AVG_LUT_FAN_IN=3.578600
    • -
  • AVG_SIG_FANOUT=2.980000
    • -
  • FOUR_LOAD_SIG=27
    • -
  • LUT=1374
    • -
  • MAX_SIG_FANOUT=441
    • -
  • PK_NUM_4_INPUT_LUTS=1374
    • -
  • PK_NUM_4_INPUT_LUT_RTS=183
    • -
  • PK_NUM_BONDED_IOBS=89
    • -
  • PK_NUM_CYINIT=123
    • -
  • PK_NUM_CYMUX=221
    • -
  • PK_NUM_EQUIV_GATES=38
    • -
  • PK_NUM_IOB_FFS=14
    • -
  • PK_NUM_JTAG_GATES=89
    • -
  • PK_NUM_LUTLESS_IOB_FFS=14
    • -
  • PK_NUM_LUTLESS_SLICE_FFS=206
    • -
  • PK_NUM_MUXF5=133
    • -
  • PK_NUM_MUXF6=12
    • -
  • PK_NUM_MUXFS=241
    • -
  • PK_NUM_RAM32S=96
    • -
  • PK_NUM_SLICELS=949
    • -
  • PK_NUM_SLICEMS=96
    • -
  • PK_NUM_SLICES=1045
    • -
  • PK_NUM_SLICE_FFS=492
    • -
  • PK_NUM_TOTAL_LUTLESS_REGISTERS=220
    • -
  • PK_NUM_XBZ_GCLKS=3
    • -
  • PK_NUM_XOR=202
    • -
  • SINGLE_LOAD_SIG=1035
    • -
  • THREE_LOAD_SIG=41
    • -
  • TWO_LOAD_SIG=112
    • -
- -		 -NetStatistics -
    -
  • NumNets_Active=1923
    • -
  • NumNets_Gnd=1
    • -
  • NumNets_Vcc=1
    • -
  • NumNodesOfType_Active_CLKPIN=496
    • -
  • NumNodesOfType_Active_CNTRLPIN=630
    • -
  • NumNodesOfType_Active_DOUBLE=4456
    • -
  • NumNodesOfType_Active_DUMMY=5883
    • -
  • NumNodesOfType_Active_DUMMYESC=17
    • -
  • NumNodesOfType_Active_GLOBAL=110
    • -
  • NumNodesOfType_Active_HFULLHEX=60
    • -
  • NumNodesOfType_Active_HLONG=7
    • -
  • NumNodesOfType_Active_HUNIHEX=300
    • -
  • NumNodesOfType_Active_INPUT=6652
    • -
  • NumNodesOfType_Active_IOBOUTPUT=31
    • -
  • NumNodesOfType_Active_OMUX=1853
    • -
  • NumNodesOfType_Active_OUTPUT=1804
    • -
  • NumNodesOfType_Active_PREBXBY=1668
    • -
  • NumNodesOfType_Active_VFULLHEX=233
    • -
  • NumNodesOfType_Active_VLONG=54
    • -
  • NumNodesOfType_Active_VUNIHEX=354
    • -
  • NumNodesOfType_Gnd_DOUBLE=4
    • -
  • NumNodesOfType_Gnd_INPUT=50
    • -
  • NumNodesOfType_Gnd_OMUX=46
    • -
  • NumNodesOfType_Gnd_OUTPUT=37
    • -
  • NumNodesOfType_Gnd_PREBXBY=22
    • -
- -		 -SiteSummary -
    -
  • BUFGMUX=3
    • -
  • BUFGMUX_GCLKMUX=3
    • -
  • BUFGMUX_GCLK_BUFFER=3
    • -
  • IOB=89
    • -
  • IOB_DELAY=14
    • -
  • IOB_IFF1=14
    • -
  • IOB_INBUF=31
    • -
  • IOB_OUTBUF=82
    • -
  • IOB_PAD=89
    • -
  • SLICEL=949
    • -
  • SLICEL_C1VDD=15
    • -
  • SLICEL_CYMUXF=115
    • -
  • SLICEL_CYMUXG=106
    • -
  • SLICEL_F=781
    • -
  • SLICEL_F5MUX=133
    • -
  • SLICEL_F6MUX=12
    • -
  • SLICEL_FFX=226
    • -
  • SLICEL_FFY=266
    • -
  • SLICEL_G=785
    • -
  • SLICEL_GNDF=94
    • -
  • SLICEL_GNDG=100
    • -
  • SLICEL_XORF=97
    • -
  • SLICEL_XORG=105
    • -
  • SLICEM=96
    • -
  • SLICEM_F=96
    • -
  • SLICEM_F5MUX=96
    • -
  • SLICEM_G=96
    • -
  • SLICEM_WSGEN=96
    • -
- -
- 
- - - - -
Configuration Data
-BUFGMUX_GCLKMUX -
    -
  • DISABLE_ATTR=[LOW:3]
    • -
- -IOB_IFF1 -
    -
  • IFF1_INIT_ATTR=[INIT0:13] [INIT1:1]
    • -
  • IFF1_SR_ATTR=[SRLOW:12] [SRHIGH:1]
    • -
  • IFFATTRBOX=[ASYNC:1] [SYNC:12]
    • -
  • LATCH_OR_FF=[FF:14]
    • -
-		 - -IOB_PAD -
    -
  • DRIVEATTRBOX=[12:82]
    • -
  • IOATTRBOX=[LVCMOS25:89]
    • -
  • SLEW=[SLOW:82]
    • -
- -SLICEL_FFX -
    -
  • FFX_INIT_ATTR=[INIT0:216] [INIT1:10]
    • -
  • FFX_SR_ATTR=[SRLOW:216] [SRHIGH:10]
    • -
  • LATCH_OR_FF=[FF:226]
    • -
  • SYNC_ATTR=[ASYNC:52] [SYNC:174]
    • -
-		 - -SLICEL_FFY -
    -
  • FFY_INIT_ATTR=[INIT0:256] [INIT1:10]
    • -
  • FFY_SR_ATTR=[SRLOW:256] [SRHIGH:10]
    • -
  • LATCH_OR_FF=[FF:266]
    • -
  • SYNC_ATTR=[ASYNC:69] [SYNC:197]
    • -
-		 - -SLICEM_F -
    -
  • LUT_OR_MEM=[RAM:96]
    • -
- -SLICEM_G -
    -
  • LUT_OR_MEM=[RAM:96]
    • -
- -
- 
- - - - -
Pin Data
-BUFGMUX -
    -
  • I0=3
    • -
  • O=3
    • -
  • S=3
    • -
- -BUFGMUX_GCLKMUX -
    -
  • I0=3
    • -
  • OUT=3
    • -
  • S=3
    • -
- -BUFGMUX_GCLK_BUFFER -
    -
  • IN=3
    • -
  • OUT=3
    • -
- -IOB -
    -
  • I=17
    • -
  • ICE=12
    • -
  • ICLK1=14
    • -
  • IQ1=14
    • -
  • O1=82
    • -
  • PAD=89
    • -
  • SR=13
    • -
  • T1=32
    • -
- -IOB_DELAY -
    -
  • IN=14
    • -
  • OUT=14
    • -
- -IOB_IFF1 -
    -
  • CE=12
    • -
  • CK=14
    • -
  • D=14
    • -
  • Q=14
    • -
  • SR=13
    • -
- -IOB_INBUF -
    -
  • IN=31
    • -
  • OUT=31
    • -
- -IOB_OUTBUF -
    -
  • IN=82
    • -
  • OUT=82
    • -
  • TRI=32
    • -
- -IOB_PAD -
    -
  • PAD=89
    • -
- -SLICEL -
    -
  • BX=221
    • -
  • BY=215
    • -
  • CE=114
    • -
  • CIN=105
    • -
  • CLK=386
    • -
  • COUT=106
    • -
  • F1=773
    • -
  • F2=671
    • -
  • F3=630
    • -
  • F4=494
    • -
  • F5=24
    • -
  • FXINA=12
    • -
  • FXINB=12
    • -
  • G1=784
    • -
  • G2=689
    • -
  • G3=589
    • -
  • G4=470
    • -
  • SR=363
    • -
  • X=586
    • -
  • XB=1
    • -
  • XQ=226
    • -
  • Y=495
    • -
  • YQ=266
    • -
-		 - -SLICEL_C1VDD -
    -
  • 1=15
    • -
- -SLICEL_CYMUXF -
    -
  • 0=115
    • -
  • 1=115
    • -
  • OUT=115
    • -
  • S0=115
    • -
- -SLICEL_CYMUXG -
    -
  • 0=106
    • -
  • 1=106
    • -
  • OUT=106
    • -
  • S0=106
    • -
- -SLICEL_F -
    -
  • A1=773
    • -
  • A2=671
    • -
  • A3=630
    • -
  • A4=494
    • -
  • D=781
    • -
- -SLICEL_F5MUX -
    -
  • F=133
    • -
  • G=133
    • -
  • OUT=133
    • -
  • S0=133
    • -
- -SLICEL_F6MUX -
    -
  • 0=12
    • -
  • 1=12
    • -
  • OUT=12
    • -
  • S0=12
    • -
- -SLICEL_FFX -
    -
  • CE=59
    • -
  • CK=226
    • -
  • D=226
    • -
  • Q=226
    • -
  • REV=42
    • -
  • SR=212
    • -
- -SLICEL_FFY -
    -
  • CE=101
    • -
  • CK=266
    • -
  • D=266
    • -
  • Q=266
    • -
  • REV=71
    • -
  • SR=244
    • -
- -SLICEL_G -
    -
  • A1=784
    • -
  • A2=689
    • -
  • A3=589
    • -
  • A4=470
    • -
  • D=785
    • -
-		 - -SLICEL_GNDF -
    -
  • 0=94
    • -
- -SLICEL_GNDG -
    -
  • 0=100
    • -
- -SLICEL_XORF -
    -
  • 0=97
    • -
  • 1=97
    • -
  • O=97
    • -
- -SLICEL_XORG -
    -
  • 0=105
    • -
  • 1=105
    • -
  • O=105
    • -
- -SLICEM -
    -
  • BX=96
    • -
  • BY=96
    • -
  • CLK=96
    • -
  • F1=96
    • -
  • F2=96
    • -
  • F3=96
    • -
  • F4=96
    • -
  • G1=96
    • -
  • G2=96
    • -
  • G3=96
    • -
  • G4=96
    • -
  • SR=96
    • -
  • X=96
    • -
- -SLICEM_F -
    -
  • A1=96
    • -
  • A2=96
    • -
  • A3=96
    • -
  • A4=96
    • -
  • D=96
    • -
  • DI=96
    • -
  • WF1=96
    • -
  • WF2=96
    • -
  • WF3=96
    • -
  • WF4=96
    • -
  • WS=96
    • -
- -SLICEM_F5MUX -
    -
  • F=96
    • -
  • G=96
    • -
  • OUT=96
    • -
  • S0=96
    • -
-		 - -SLICEM_G -
    -
  • A1=96
    • -
  • A2=96
    • -
  • A3=96
    • -
  • A4=96
    • -
  • D=96
    • -
  • DI=96
    • -
  • WG1=96
    • -
  • WG2=96
    • -
  • WG3=96
    • -
  • WG4=96
    • -
  • WS=96
    • -
- -SLICEM_WSGEN -
    -
  • CK=96
    • -
  • WE=96
    • -
  • WE0=96
    • -
  • WSF=96
    • -
  • WSG=96
    • -
- -
- 
- - -
Tool Usage
Command Line History
    -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • ngdbuild -ise <ise_file> <fname>.ngd
    • -
  • map -ise <ise_file> -intstyle ise -p xc3s1000-ft256-5 -cm area -pr b -k 4 -c 100 -o <fname>.ncd <fname>.ngd <fname>.pcf
    • -
  • par -ise <ise_file> -w -intstyle ise -ol std -t 1 <fname>.ncd <fname>.ncd <fname>.pcf
    • -
  • trce -ise <ise_file> -intstyle ise -e 3 -l 3 -s 5 -xml <design> <fname>.ncd -o <fname>.twr <fname>.pcf
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • ngdbuild -ise <ise_file> <fname>.ngd
    • -
  • map -ise <ise_file> -intstyle ise -p xc3s1000-ft256-5 -cm area -pr b -k 4 -c 100 -o <fname>.ncd <fname>.ngd <fname>.pcf
    • -
  • xst -ise <ise_file> -intstyle ise -ifn <fname>.xst -ofn <fname>.syr
    • -
  • ngdbuild -ise <ise_file> <fname>.ngd
    • -
  • map -ise <ise_file> -intstyle ise -p xc3s1000-ft256-5 -cm area -pr b -k 4 -c 100 -o <fname>.ncd <fname>.ngd <fname>.pcf
    • -
  • par -ise <ise_file> -w -intstyle ise -ol std -t 1 <fname>.ncd <fname>.ncd <fname>.pcf
    • -
  • trce -ise <ise_file> -intstyle ise -e 3 -l 3 -s 5 -xml <design> <fname>.ncd -o <fname>.twr <fname>.pcf
    • -
  • bitgen -ise <ise_file> -intstyle ise -f <fname>.ut <fname>.ncd
    • -
- \ No newline at end of file diff --git a/xilinx/pdp8/pdp8.ise b/xilinx/pdp8/pdp8.ise index 314369e..1e90d26 100644 Binary files a/xilinx/pdp8/pdp8.ise and b/xilinx/pdp8/pdp8.ise differ diff --git a/xilinx/pdp8/pdp8.ise_ISE_Backup b/xilinx/pdp8/pdp8.ise_ISE_Backup index 314369e..1e90d26 100644 Binary files a/xilinx/pdp8/pdp8.ise_ISE_Backup and b/xilinx/pdp8/pdp8.ise_ISE_Backup differ diff --git a/xilinx/pdp8/pdp8.ntrc_log b/xilinx/pdp8/pdp8.ntrc_log index a594096..9cdaf71 100644 --- a/xilinx/pdp8/pdp8.ntrc_log +++ b/xilinx/pdp8/pdp8.ntrc_log @@ -1,27 +1,3 @@ --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE --------------------- -Map NTRC: "/top" : OUT_OF_DATE --------------------- -Xst NTRC: "/top" : OUT_OF_DATE -------------------- Xst NTRC: "/top" : OUT_OF_DATE -------------------- diff --git a/xilinx/pdp8/ram_32kx12.prj b/xilinx/pdp8/ram_32kx12.prj deleted file mode 100644 index a1c17ce..0000000 --- a/xilinx/pdp8/ram_32kx12.prj +++ /dev/null @@ -1 +0,0 @@ -verilog work "../../rtl/ram_32kx12.v" diff --git a/xilinx/pdp8/ram_32kx12.stx b/xilinx/pdp8/ram_32kx12.stx deleted file mode 100644 index 0602a0e..0000000 --- a/xilinx/pdp8/ram_32kx12.stx +++ /dev/null @@ -1,27 +0,0 @@ -Release 8.2i - xst I.31 -Copyright (c) 1995-2006 Xilinx, Inc. All rights reserved. ---> -Parameter TMPDIR set to ./xst/projnav.tmp -CPU : 0.00 / 0.07 s | Elapsed : 0.00 / 0.00 s - ---> - -========================================================================= -* HDL Compilation * -========================================================================= -Compiling verilog file "../../rtl/ram_32kx12.v" in library work -Module compiled -No errors in compilation -Analysis of file <"ram_32kx12.prj"> succeeded. - -CPU : 0.07 / 0.14 s | Elapsed : 0.00 / 0.00 s - ---> - - -Total memory usage is 205440 kilobytes - -Number of errors : 0 ( 0 filtered) -Number of warnings : 0 ( 0 filtered) -Number of infos : 0 ( 0 filtered) - diff --git a/xilinx/pdp8/ram_32kx12.xst b/xilinx/pdp8/ram_32kx12.xst deleted file mode 100644 index 82083e0..0000000 --- a/xilinx/pdp8/ram_32kx12.xst +++ /dev/null @@ -1,4 +0,0 @@ -set -tmpdir "./xst/projnav.tmp" -elaborate --ifn ram_32kx12.prj --ifmt mixed diff --git a/xilinx/pdp8/ram_32kx12_vhdl.prj b/xilinx/pdp8/ram_32kx12_vhdl.prj deleted file mode 100644 index e69de29..0000000 diff --git a/xilinx/pdp8/top.bgn b/xilinx/pdp8/top.bgn index 535e7c1..7ae75c5 100644 --- a/xilinx/pdp8/top.bgn +++ b/xilinx/pdp8/top.bgn @@ -5,7 +5,7 @@ Loading device for application Rf_Device from file '3s1000.nph' in environment "top" is an NCD, version 3.1, device xc3s1000, package ft256, speed -5 Opened constraints file top.pcf. -Wed Apr 14 19:10:00 2010 +Fri Apr 16 08:19:36 2010 bitgen -intstyle ise -w -g DebugBitstream:No -g Binary:no -g CRC:Enable -g ConfigRate:6 -g CclkPin:PullUp -g M0Pin:PullUp -g M1Pin:PullUp -g M2Pin:PullUp -g ProgPin:PullUp -g DonePin:PullUp -g TckPin:PullUp -g TdiPin:PullUp -g TdoPin:PullUp -g TmsPin:PullUp -g UnusedPin:PullDown -g UserID:0xFFFFFFFF -g DCMShutdown:Disable -g DCIUpdateMode:AsRequired -g StartUpClk:CClk -g DONE_cycle:4 -g GTS_cycle:5 -g GWE_cycle:6 -g LCK_cycle:NoWait -g Match_cycle:Auto -g Security:None -g DonePipe:No -g DriveDone:No top.ncd diff --git a/xilinx/pdp8/top.bit b/xilinx/pdp8/top.bit index deb85dd..c600b63 100644 Binary files a/xilinx/pdp8/top.bit and b/xilinx/pdp8/top.bit differ diff --git a/xilinx/pdp8/top.bld b/xilinx/pdp8/top.bld index 702a194..832c1e8 100644 --- a/xilinx/pdp8/top.bld +++ b/xilinx/pdp8/top.bld @@ -21,7 +21,7 @@ NGDBUILD Design Results Summary: Number of errors: 0 Number of warnings: 0 -Total memory usage is 247072 kilobytes +Total memory usage is 247480 kilobytes Writing NGD file "top.ngd" ... diff --git a/xilinx/pdp8/top.cmd_log b/xilinx/pdp8/top.cmd_log index 444294e..a6da069 100644 --- a/xilinx/pdp8/top.cmd_log +++ b/xilinx/pdp8/top.cmd_log @@ -1,25 +1,9 @@ -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "C:/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr xst -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr ngdbuild -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -dd _ngo -nt timestamp -i -p xc3s1000-ft256-5 "top.ngc" top.ngd map -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -p xc3s1000-ft256-5 -cm area -pr b -k 4 -c 100 -o top_map.ncd top.ngd top.pcf par -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -w -intstyle ise -ol std -t 1 top_map.ncd top.ncd top.pcf trce -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -e 3 -l 3 -s 5 -xml top top.ncd -o top.twr top.pcf xst -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -xst -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr -ngdbuild -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -dd _ngo -nt timestamp -i -p xc3s1000-ft256-5 "top.ngc" top.ngd -map -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -p xc3s1000-ft256-5 -cm area -pr b -k 4 -c 100 -o top_map.ncd top.ngd top.pcf -xst -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -ifn top.xst -ofn top.syr ngdbuild -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -dd _ngo -nt timestamp -i -p xc3s1000-ft256-5 "top.ngc" top.ngd map -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -intstyle ise -p xc3s1000-ft256-5 -cm area -pr b -k 4 -c 100 -o top_map.ncd top.ngd top.pcf par -ise "/home/brad/pdp8/xilinx/pdp8/pdp8.ise" -w -intstyle ise -ol std -t 1 top_map.ncd top.ncd top.pcf diff --git a/xilinx/pdp8/top.lso b/xilinx/pdp8/top.lso index 22de730..b8f99f5 100644 --- a/xilinx/pdp8/top.lso +++ b/xilinx/pdp8/top.lso @@ -1 +1 @@ -work +work diff --git a/xilinx/pdp8/top.ncd b/xilinx/pdp8/top.ncd index b77fea6..abc159e 100644 --- a/xilinx/pdp8/top.ncd +++ b/xilinx/pdp8/top.ncd @@ -1,3 +1,3 @@ XILINX-XDB 0.1 STUB 0.1 ASCII XILINX-XDM V1.4 -###3592:XlxV32DM 3ffe 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###5396:XlxV32DM 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###2908:XlxV32DM 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###3044:XlxV32DM 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###6740:XlxV32DM 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###6820:XlxV32DM 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###6372:XlxV32DM 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###4208:XlxV32DM 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faceNqFm0125DYMhK9E/RKcnCMHUEvqZXZZ5eXusZsooKvS9GTjV/M5EkUCIAjCba/Pr//m9ry+f562z6+f5X58/6zLdnz/PNr9/eO52rb9xFvwqzC/1tcvlG35ia9le/1c7Nn6v/fx4fnVxzfiGD/0w1Ya31nW/Sc+lfX1vHM6X/+w2Wrv45tcj/juerarP3BbZuJlPn/iD+eL86mtpa/P/fq925bjJ77Y8vhpfuayTz/Or/B8frePVpb2E7+dr9P1+o6nzdf7+B6uR7zYfHc7OF92ciwYX58frP+IY/3X6Vn5+X18+f7PHO/X+QEfzR845m92nusLe/P3DXh8v8+PuT9hfuL7B/x39j+FvX7mab+fx5f2O/g+5+c0PcrXf3g+NPxvxNP/WO82nZ84ngf+P//28WzlWd61fg/4rtznI7jM3yQcWtfjKqx1PcGrrB/sAc+HVnuK7xN7hj1+RVu2T7Fn8Fk43gcOrf4EDq3+uJVrY/tkfwavMj/5ftYaT8D1+xGPMD5ojWfg0BoPMb/QGk/Bc/44HmN80BrPwaF1P8D8pP3yfgK+Kw/7dD7Yz8A1PsDfwr5d634Krv6X6+9c7LsKr2IfyAcwPmjNJ8ChNR/B86E1nwFfI55yPgT7SP91fxKu9ov5wvpCR3zw+Yr44HpuZ2X7YQ2e9sMaz3/a63HxfGjwQ/gRvH9Pvp91+Fe8n3XEt4gvrMFn4eo/sPfwb+w/znfhav+lWHu3D+j0LzP2LyP/SP/3+BT+3/ksXMd/l4nmFxq8CYcO/wz/c/8M//P4Gv7n8TXspz9vM6P4Ap3xlXkJ7vE85pc1+C5c5x/2gvFBg8NewDX+wV7Dv12DH8IPsW+zifYP6IzPzBfhsJeYH9dpn91e0j67Xqdyf+cj2G9uYw3ehOf+078v41f/voxfHh+Fr8Lxvphffb5wfX/mH+4/kX+4/0T+4f4j+fxRdppf6LBP4Vtwzzdi/lmnfWL+WYd9+n4W9hn5WdeT8Dzf9fwS9or8Ehoc9gqe9tv3l7Tfvr+k/XZ+CD/EvmerNL/Q4JdV2v+hY3+I/IY1eBMOfU7L/m6vuy31XYM34S2ej3i3NI5/zJtwzb8QrzA/0JkfMy8S365SKf+CjvggHBr+iXwD/gkNjnwDHBr2lfGXdebXzIt8H8aL74MGN+HQsE/4G+wTGnwTvgmHv4ND5/ltvt555v++PrH/+vrE/ovzmRmfz3j/zfXv9p3rj/jEHDriq8fDiK+uY32Fr8IxX+DQ4Jtw6DgfhP/6+SD819c3/NfX1zX8K+NP96+MP+6fEX/cP12DI18Fj/qe8ypc81eMN/Iz1+FfPt7wL9cRn8I+PT6F/XZuwi38s/sD/A3+AQ0OfwOHxvrgfVifS/zbhOv78/tZg+f3s16nufH+zxq8Cc/46/7l+VT4l9RXduFRn0F8d3uO+B7nm65X4Wr/2K8ivrkO/xAOHfuDPy/2B9SHna/C9f2IF3g+NDjiBbjmX1gvcOiwD1+vsA9Zv4z/rMEz/rMOHvPDGvwQnvPn+UXsr55fiH004U3yS8TrmL+oL/p8ebyO+Yv6qMczj6cR3yS+FuEafxFvwLM+23UVnvVN94eIz6xjfYSval++XmFfrsGxXuAaPxBvMT7oyO893kZ+L/E365f9+Vm/9Pgc9UuPz3F+83gS+QlrcBOu+z/sDfbxFPs6hB9qn7G/sQbfhG/Cc/5YR3yM+WMd8c3z8Yhvkp9PwjV/x3yBXzI/Jjznz+0j5sftQ+LbIVz9F/EGz4eO8Xm8ifFJ/En/YQ1ehVfd370eEfu7a/BZ+Bzc40vEZ48v4V+dr8LV/3L9+vNz/dw/hGc9ct5e89FqzwPbvPT45PU2m16/fy3V68jT6/fnyxfgayFf63VV+/T7Wys4zzze+bT0+yy937rLs/vptU09z/R4Ne093l1f/0Lxie9n9L7033//epb9/FV+nfM/f9Xn8Wtazj/+rs/2a/7jz/q0X9PR1n+WdZmXbTlKmyjdW61Pz1oX4+Xk6YROc2BeC7vLVng5ofM4wfwovNyziTkZm1sVDg1ztsLmDA1+CYfO7ZLdCTqO84XdERrjexR2Z2jw7xl759ARTkzCiXG4uYRfwnP9PFzI+lTh0JmOcDiFznSGwzF0hHOTcG4czg/h0Jmu8naS8+fHyZg/P066ju3MZDsz3u4u4Tl/OO7Idmq4boxwUyXcVD7O83ae84fjP6cD0LldSDrh+i3dXSXdXXk75XQGOrdj5kfhdDn9h3Ueh5hfwqfC6Rw0+C58F34WTieh8/mcjkLndiPprHG6ewuHxvzA3jA/0OCwN3DoTNclnTdO57Feb+nmyuVePk5ARzpZ+DgCnem4HGeMjzNfAaVJuk3luIzf3b42ic+HcLWfnD/WeRzD/LHGcRLvw3ESGvwQfsj+spscZ03bCeQ47DqPC3KcFvu4hUPndTEf56HjOqxwOUDXD/Eq/M+43HAJvyS+wd6inGFcToS9RTnE+DoU74tyinG55RKe70d5lss5+f1+PVK4HKT7J+IN7MsKp6OX8Es44m0ex/g4hXibx7mFyqEYL8pp0OAYL7iuX+5/rN/KHbeUO6QcyOXErWg5kTl0XvdxORM6r/uZ74XLxYgX2Q5iJuXyJuXyxu00XM6FznYcLgdr/MZ8Rf4o+cEhHDrK2SblbONy9yVc/QfzFdc5hcvtu3DdvzL+s34rF69SLl75ulGuE8S/LuGXfF+uP9oteH134Xvh6w7Eu7hOMbmOEX6bXOeYXOcIv4Vn/ER5Ua6ThN/CofO6kq+z0n/9OrnwdRh0XifwdRp0Xkf0/SqvIzh/z/jj5ZLC5YiMP37cLdwOgXw926n4urEKr8Lhr9lOxdeZ8Ne366LG1/1ynWp83XoIT/9DOwFf50JnfOLrYOi8rpbrZF1f4br+iJdx3SPx8RCu+Uvu/6zfynVNynV8nW9ynR/zH+0RTdol6P9fC7cTQL+1e9zS7sHX6YXbGdJ+0c4C+0U7S9fZDsXtFNDZTsXtGGq/yLfyupzbPR7CH8btOBl/WWe7DvNd9jec17JdEO1k0a5WpV2tcvyTdhrjdptbOHRet0s7j3G7TxVehef+i3YIvs7M/TeuK8l+cv5Zv7U7ntLuePJ1nbRTGbcjVeHVuN0T9pLXacvB13HcDpb2g/YXbieDznaaWridhs8P+X7WcV1VuB1O3w97yXZbboeCvYR9hv2gfM7tfNBZjmcOHe0KhdsJM355u4dwzf+Qb2S7E9oZo91nlXafldsBuJ3SZHyXcB1/+h/aNbmdM/0v2p0rt8NxOyl0ttMxr0X/fELaWY3byR7C1f7TflhnfOZ2XD0/pP/jup7bfatw9Z/Mf1i/tUs2aZds3A7K7czQGV+5HVr331x/XKdzO+0l/BL7zvezzvya28Gh87pc2sllfqrwKvOb+QfaibmdJPMP5MfcDp7+yzrbgZir/af9op2b26Gr8Co87Rd/LsB/TvAQ/pD6RtYv/fxl/OcSWb+M667av9N528qn3x9xPL/Z7XF0fnwa74jj+ya/LrG2bp/ma8Sj3v3w65LBeo049Gh8sI8RD/v28V0edtVeRzzuO7b+50SnffaXEcf7n7X/OVkd+OuIR71l6/Nz2ud4MeJx3vfxzdIeGee9AY/4JvOj8XLEc/6uk5/P8XnEEd+f/ud4+ucnsN8R34VP9nm/GvH5N/YN/xvxyE8G8xPxecDDH/zP4R7LNn/KF0Yc+QXG92jb/ClfGfGo7w78YzR+zbdG6xvxbsAjXm7nxJzzwxGH/Uzx55T79SlfHfG47xr4R77/M496wyC+xX3pgKv/nP//c8vzJ57xu39fbVY/nVdGHOebUXzC+Ef8d+PH+WzEcb4b+SfsZ8RhP/p9el4dcZxvR/E95/8z/138gf2M+Mh+tV4w4mm/g/n1+sSIo74xmp+R/Wi9pXr7BPxD6zUjHvvPIL4hfo044tdofvH+EW/CdX/B/jvi2H9H8QX1uRHfgvf4mvPL9cERf/wHrl0JuQ==###3792:XlxV32DM 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1154eNqNW826piyuvaWAqLH6Os4FAOqwZz36nr73g4alkJdYXZNd2UtCCCF/sCmyO6n8Yw7z9RN03PZwln+ROF8/T9rnlo5b2q6fO8/T9XOmFFua54PO4zwTHzcfoj1dNNHBF11+v16029J+/eTr9+Vn5jTfdB1ffp/b8ZmO5aJXdxwXvXHK7XjmFNrx5beuHT/RObfyrZQd3f8ET5TSrY+KR05bi5+UcovvnJcW95RjiwfezhbfKPqOP+WjxQ/K3OIrx9zimeLZ4jNN3K5v4ym163McqMVnnmKLHzz5Fvfs94ue3LnIfk+ZioaK3m4+mYK/aYUnOvcWL1/f+7ZvPc4U3EVT2bB7VRXPlQYO+U523f4H8tTKn8kr+7q3+7Uf3tcW32nv1l/mPVu8TN7ZL7GbW/2H8n2r/42p019ZRGdfxThiixfjCB3O5yxyw/5Obu13uvTW4Cuda4tX46V3f8tWNfI5imuHU3SdfVIKLc4U733wWxa98XIrdKeejsXQ7nXwvF/fz8ShpbOb73kOWm97Xnj2Le03sYeT4iT8Fb0dm/BNh9jNEVvauSB65eM+fzOH1NJxO84qzyJ8xX5BP/Ozvz9cxdoeGutzfNRzL+sDjfUFdnJ+i99r6XkTvzKxuIdyzn1Lz9u5Ck11C09u6bLA+frfznv9vVtbet+2++dG6+2vPG2xpbNz4sco33pZyjlqab/F+1wddMyif02n++dyiv/F9xuL/14p3vo7+Iij7xPL/qTC75arxoUyou4r3+PdugTZL9F3INEP9L3R4kff//e//z7p8H/oz/bPv9cz/pnd/q//rOf2x//r/9aT/zia/pnctEzxYH9Pmaqm19mfwpL2ER2cfB/q94llaXvRrag2TeLqzltETU8cJcS5cxMV9fMvu7+X5MpZG9G+hrxpJx7RWh5NLxQXOSKicE3nulVrwlb142EK5aD6EX/gBawm3q8X+GzoA3hxdH4kz8v/WL/wzGKqer+gb9BiKlNjKp56U/G3qZTIuNWluhrzX6sXVVj0Ub1u2JMXEUVVJRsQq57EtDS9zNnJFgg/TWt5XFVldpJVLUm2lvkc0rGqrvgs157a4kPCSF5N511MO8HUFa3l0foAfdKYhjyg9XofU6SxPoC76jX1eoEHQx+PKZKYol7Py19M0cJz9ZpiaqGYmluiGFtyva0dFP6ZQjE2KolYDUqhJt0rSQwi52dxggpnwc/NhxGOoFcixVFPwL2NxyT8puxvsyup+/2hplMWTzidOUty0I8vqW/ov+/pksqt3+NFznd8Txd5fDter3fn4zaXNPllROv5ftfvfD9fTxd5Qjt/SXZk+uqhfVjEg+2id00zL3dwLeejHjd3J7NpcrfnPnIx3MtQdzE/TU+n2y96ZgmaO8n6GAav5NH0lNfYyqPpSGtu5dP8tbyaXjLlVl5Np8sgG/mXWttg/jKfuLkpOFlfuu0P8uvvNR3X43YTrhZxPkgxiPkLfh/PGPIsxae425Rkffr7n/G1OHXT7CUZEfsJp5/Efs+p1aemS2kiyWWKXuTYuZtv3dOXfPr7n/Ek4yHfHMR+H3lY7Bfza/n195oudiB2x7MU+yHt7fznmmu1FGeZT8vff6/pEv6olf93fxL1+9PTxX37dvyR09qth1L8si/9vTUe5+N3faLXd3097ateQoL8kmwDX9d8tPrTeFzz3tqHPp9anl/99fx++JPwh/72IP738Rdc/Vy1Hwt/9KtwqnaG86ntT39vjYf9/e7f7vv96+lyvpZ2/uL/qgOR9fPJt9y+NrvOfbnxFMS/6e81nfj+jLC/S46x92/SrIF+LBz2pfG4xr2V/9c/9t9b4wNt1f/muZ8/r718PV7sj7/n77+3+D/nJ6P3UPXJq6R9aXPiT3uczjV87Y/+3uKP/ZmD5Devf5uotS8Lt+xXf6/pxJI/4fwcecu9fUZq90fjM0mzEPtjjX/PR+8f9H79np+en8X/2f8g+d17/qnbXwt//UePX1X9/8If6//1H/33Fv9HP2GKPf9p7+Ub469/63E6p6M/H73+tby/8vf8LP6QP+V57s/HLM2Tml9pfOJZ9Iv4aoy3z1f/vcX/PV98tvi+yrlG/PrBSXCcf43HdfPt+qzxb/4zHm+tT39v8cf6prxMffxYlu/40X+v6cTL3PMP3PMPSeq6OI/wq6nWrt8aD/1ZOOTX9eavP+lpvd7f9ffzWfI/+ZHyN1Sb1b6W8zofo9pELad8HsUbpizNedqz5E897qXrQlMRSJrhY/585fGHzd8zLhPGeKJj+8ZpGsV7rs14a/1oIqfiJ0f+6L3E2/Mon8X45eooHr/jDw5B7ELyRp0v4hJw55VG9oQm/1ovASx8p1nyKuWPuDbHz/qdxg+epc9B0nzX9o4mfK5Ncu1PsT7Py/G1volWP6rnnkuCWsfoeAH9l6Je/IrKh9GZ3Gu7SPsrNPGneomg880ywVb7HtvIXzFttTEmdelPvsryi7m2wyw8kVxyWfyBW+N9bZfZ51twna8xy+UFsXNf/LE+LR/0Z42H/rjW+db4hPpByXewLIgJnfHeny+87C2u6/Xib6f2/Oh69qyX6JGXaRRviMXfwr70/MCn+zLjsiNLv+c6iqfY343qJbCxftiPOZ7DMsrnMb8lP/S3P5dQY/6Z5BLbWj/8nzX+pLB+yfeev7F8lv1CPy/e50vwb+/+9Dj8G/RrjYd9WuvfcQls2E8mn7/whX36si/4H0s/c73Mt9aH+GbrFzdL4/HW+YN8sG8Lf8/3WL9Yn42LfnU+g/j2+tceR3zC/lv4678s/Bza12s/Y/1DfvC3z7eMt+Jf4OxH+egjHy3zCH/0Q4v/wnO9LNb1zGM/NH/yB67rCfh35Ae63zbX+D+XPE3yo3H+EViOixX/X//R9wOIp3ppL9d0Fr4UPzXqRwBf65ssPX7hSerN+khCy4f8p4yTOK/69Ru75aIdSx9N9yuRH214BGblhzSvo34orvve8zk+P5lzHuVH8N8HTzOu//r8GvkzHruM81/mM96PcYz8+4nfRv6C/EfjseJ/i7/ArfHp6S9Y+Q30N85vrPwF8881L7H4I35a67fyL+zP65+t/LBe1yr9e0pzqx+LP/yrpT+d3+jxb/wZ6+/1z+Pzifzfqi9hX7qfdVS/epAbxl/EP8dh+qqPfMlfvuqjleSca/+J8Wt9BKXl4/q47fFfhn9YaV9H9RfOb6QjfNVnEY8kDfzknNr1Acf64J8s/JVvnN9gfVb9lVFHG/4tkjxu0vn9db8p34X1C3/ik8Ef+6PrAzyyRXy06suT923UD4J+i1yxPpcY1h9vfT+2T/hf3c9//Qv03N8XMfvY5v/6PhiP/JhdfdQ2jh/Iv6z+zczyGNjC0Z+x7HsneVdp4YHlHlrf1zv24X/BX/vs76Oe+rvGZ8t+T5q2tr/w9jew/wt95Z9lEb7tj+j+D/I/G//Ob5E/W/0frE+/R8Aj0qc/ZuDoz1n4zvJI1uYv+2/hsB99X70Wz9CeT6u+R//Isp/I5/7pX2tb2tIv8j+rv8W0nKP7LsQv5OcWjvxNvwcodcMu8fG7P4b8UMuH/Bj6s+aHf7XsB/FT2z/8yzu+54/8GP0/a33Qj7W+TGka3TchfmJ9lnyBwza6D0N+gPzX4m/Jh0fUxBuP7uOOpy4Uv2rx/9v+Y336vQlw1C+aP+aHf9LxC/qBfVv9c/T/rfj99pfG+R38n3X+j0uiwXuuK961/smyT8Qvq7/x9k/H/QnIZ9XvwK366W/9SeTvFn9+/khn7H/e/tN4fvDX7wmQH6P/oN9rXDehrfz6vcJzv1P1q/kDR/z6eS9GR+r2X+HPHxlgvJEf4fxZ+Hv+x/kp8gONQ/9vf2Js3zr+6/wP9mWd39f/jP2T4yl/+Sfkl/q90OvfpD9knQ9H8p1+z4D6Ev1nq77B/uv70qd+qHHb4l/kzqP3Oqj//1afob6y8jPUZ2b/9W/1Re3/W/2XiXl4P4f+1Xu/Na4f4H/N/L/6f/0eBfU17M/UX60P9Hu8949gpP6yzj/qc7s+rOfF6I+9/dtx/EN/zIo/1njER21fuv/wt/sl4FZ9D/uw8K2u086/0f8fn79A0/rV30i8xdH5hn856h9pWfjCYleWf0B+YM1/cFy/8gv0Ty3+yM8s/vBPVn/sjW/9/PgjKkfJffHH/Fb8efmP+7fQnxU/0b/T5yc+8fPg0Xsn1AcWf8RP+HfrfL79N+v8ft//vv3V8XjkvxZe1slf+kX+aOnnb/qzxmN+6Md8v1D9o36P+fanRTEaR/+T6x/xWXiJD+cX/+Lfc9s/ffoz6M/yFr7GR1rSV/+61MXH6D3X25/ltY3v4I/9h3waf/vfzF/xBe9LLP5XoB2Nf/W7uC/9YLyOf+CP9yvW/H9bP/Zfz//235fzC0d/zbyfqv7dWj/iy/7/JQiBTg==###4636:XlxV32DM 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1194eNqFWkvarSoOnRKgCJwaRw1ARZq3V636au6FJkthbfT8nXvXMYS8SWBbY7Y4r6X+TcYmY42xVnA09a9iH+etxbP35sSrKfv1Ty/0U6xoQP+///1TnF3+mD/zf/8JZf3j7b/+E0r64/7171Din+D+O4VpBRuvbFISNocxYYSnbZ6vbaJdRxhiTlHUZP4Qc45mHmGsP6KoyfxuM8bejKDHfsBihlDNMIkZ1t4MtprBTuuuy4KKCZwUC5vYWHPq2CyVzTKtKc9Otb20CUGs49U6jCF9Mr21kjHusj7xY3xrb0RM5gdrJQo60N/WMq2aqVHTfwXNpmLmOKdrmyxBwngz83TibN00whArUNBsZIaksc34CRKhZ34wQ6CgAX2TS+4xw9oEzfQVNFnFBF6iOR42W2PNMAoa7L4YU85lhxHrzdb6EX4qgQQRr0dK7dGsI4z1q4rJ/GAtYKbHfmun5t6omb7UjComgmROohbjJpZXKpCdmjXC3AhjvVV65tfkxjqix37AomZugsJ/BcWqy4D3js3RWGv7stYWrWnrcE1TP8KQPsfeWvd6TZmo1mGM9UbpmR+slalygR77AYuapVEzf6mZwSZLZXCqFuOn3PdqZlJz01hnjPWL6dU8SM2D1AT9k2uNms40QRG+gqKomM/xYreHjW2sVb6sVUN2bytDsM6NMKT30S398SLrkTJVrDDCTRBsI36wFjDTN95p1HSPmov9jH0VE5UhJOdG+HYSqbmRmtWjZYSxflZ65gc1F1IT9NgPWNScmqBI38eHLLuDpGMzN9aavqxVQza3lWE2Yh3GkH4zvbXu9UgZtQ7jpiPLI36wFjDTP4etYFHTN2r6LzVrgTnayuBVLcbYdic1sR5qHRrrjJvjIo/4Qc2d1AR9k2uNmksTFNtXUDgV8z4+oosPm9BYqy84vrLx04oQd9F1dbOyCa10VfrUpgTo39ab6NIIP9btv2O/21qKRY2mn17SlxrZuJ1iLfT9a68G6N/WB9OLCX5N7IYRPfYDFjVS49T85dTaJ66tU51iYbM21ti+pouDtPHK5g3XbWPX0US3dSGv/N7417o35AdrATP9fVjGVs2mH17yyOkQw/7GXuwLSK8G6N/W72yWSGrEXg3QN7nSqLE3Ti9fTvcq5tMDTP5hkxtrlK8U8HFyfTmdurpWjGCmf1u/mmkaYViDv/N+wKLG2c8uqgalsjXTaY8av6vP/hzXijnsJXHZ0zXOxTKPcIhbPvF+jpH1j7FPuz3/a85p+PrL1/cSs6hA+zGO2x6Fr7IhXKJg510Y4Zz2QxY6M9o/5sOJPjmMsE/5Gl+j0vP6bIU+mDyPsEnHpfdhNAII53QktdshuJfXmWxazPZcze5a/CYvMO9X58O1xRIq50ywSajMlubqvYaKq5G15nqcXyLG7CQa9+UyXTG7itbhRUMjJwkNxiGuTlwnOjPOKV2uvaa0D1wb9mvdVA6V7wit6os5lis7Xr5b/R5NmS5+4ZALoVTC13qmf1sP/qu6JsQsByDZ8wdraCxmP0brg4auVXrGLO+b/iUecSifhvZs9jDEun6/Q7n3hzNpbTH7A6EI/OsP+Q6MUK/7lTbUgdlfp2YtZn/gu7337+2NVARmezlzbC1me0B+4OoXkd/uYaQP25/pr1SdzHM4zdaPTifvxU+1NM7dPlqCIJdX/EP/sn4zexnxu/0AfkQPvYBFD/uc1bOdR4d1ueND+AJHxcLHtaVr6fi485SbavFaQzyu1JxzOeQUy7EvPT32Wqqm/IalVL1hpEI4C/8HzpQaCIUmdAqlRmpDDxih7WMf2sBYP8c+teb7ey8PUpfl284J6Pou+wMjdea4Z+G/lxbfIaGpgJABhvyG5AdOUe1jf0pPae2B1GF6+D/YYxrZczWCj5TnET3zZ3rjhX4yfWpDP17P9HEqVr4fYWSPxV7mrCkk+zE98/8bPcfLm33ml++cTw894qGPF9C7ZFP7fabvT3729F7z0/t9bUs14ov9zfRSKs7bnxWlIr10ObOmerJoCKUByzHLWKun4IGGeZJTdUXD/IKvO8bL5z2GKeogYL/wrPQsH7qm2V+W+MGHidMX3mtfdpkqv2C77NqYriP9IZ/XU5S/L9oVrUW6IsZ3qN+nspSGempcqXloVxS1QWfM9njzn1N+P/xJ3jf9aioO14ekA4RRfxAuVkL5PB9H+ClFPYa/71JN8QL6p0sSzPGKgQGY/bnEJbeY/fl0C30XZaiLMvd3tvfuWsz2ROkCllSd2+4gdqk6ufNQXyFXjKL3qiVg0xLA+Nk3mxF+5BAscvhWjv4CaK5yzI8cq8oxaemZ8pZHOJa8yD77EOPoqFNAGmHEH7DIubRyrl/d1KZyAvu4bw+f8xIzgc/e84lXiZyfQTDG4+ro7CZ3BNfT8BmKhFGtHyymX3XrxoRb5xrqdoDB7+mGsmnxHcLU7QDPNqyS4u5yzRF7zPKim/nRJ+6l3R8YM39NydzKc+unJWbFEUL0j4t1sCB6DHpB7c/24vU/9OQ/tufP/kT/tj/se5hwlbiYJjlqyN45rleJmM9x5vr3nh4XCdWyy4ie5WH6YuVOaLrt3/sr6p1TUnsyPevP9JIqsR08+mtC567Bo6YKTquaZWubzTUUjn6Gla1BX0PKjTDuUJwd46msRz/z9zinTRrPv+BVMboVNI5ozEoyW9u4ASMUas0rbbcT6M5hM2P++J5opma8QD62n6YKGl/GvN/b/oVKCePdiDy8P07/xYi/GT/8UOp6e9fZdm7xfT1ocEpl02K2N0od8Gy9+OF82LtKXY/ZH1gPzPa+72zuQaKPZ8z6wGwvlHJgtgf4A3P+sD3e8gf0R/0/uSaV0sD2WDYv9tPSzvSbdsPFFulmiT5rN13PYiuPVESv3Ti+Mz3nJ9NLqUnt6X58dSE1zq4a53TA3DXuGaPruP1K+LnDGeN7gFcscja/zpqd/ezaVM5wd0eaL4Sxr6fuCBhyAIscWyuH+eqGkspxd0eKhc/eDIzO9XzS1Q35aX1EKL59UVhrURxhqBBimdoXkLn64AqJaU/tNTdjpADuZnh/5scYA5LVnoExGvjF6AuDfq967G3JSncKjzGHCuTbc9YXEQlxxrzf2/4eJUpLfDbHQdf+n983KuGQ74eeMLq1WQcmxk83hpDt7YmBDJjthSPgKcG9vvjuKTURT+a+Ri7TSN/77u72Vx9POGLy77V9oGv7MNIX34EllXKbSvQjvXJ1S+fzrIZCFU1Oby+N2WxQ3XsM0YtmLU6fqKc1Um+P+kJDuGj3UpeFEX4a276R97FX9fmuLwjxWLsXBMW3q+m03+i0X/R0wuCx3Ke1Nur0HRiN9nT+FKIZbICfQaQPhTX2oQB7gv+bfdHd7Oov8D/i4fvBRweRv9Azf44HdLtrwvrenn+jx2O2M709YV983/V0Z3qU0mq30vIDPcv/Rs/7w3+7dgfBuzLyJ54Z8J3p8Rjvs2Cm5/2Z/vF/P2g/8Sv4MPBvT8/2Z3opBUd7Os9f3cyGU19fpPAyytga6V7W2tyNMEpk7RnnEUbJBBY5Sytn+JIzoxvRaWLGYzzhRbubaOUoYwy5nmedHiO+gC85Z9PKuXx1O4fKeb+k1f0fPueL3A4+8WWgnfMeJMT1ejWmS8Wl5GmES1xkhvd7GmFcR9YBLX7hqKfrXZJgUq/y6HUwY4Qgrh83bXS9Xs8Db9pdMX4aX3mp4PVPQ2p8W5IhX9GUqCFQRvhNHua/Kv/aqZv2JQbXsei+3jC6ibf1T3fRy8/+/vG/djfT/fuTQwaJkIf7Mf8a0b79/c0PJn6M7yPkJV5wvQ3M9sD19e+gI/5+Hq8Fs7/Xu3sUzP56BmJ87+19v9SaYxivsBfwr72lmwR+/I/SJvyB2V4oYcDPjyTKNOKXrJEf/M3arRM9+5vppdS0j/Zue+kGkcre5NKqXl0pdwVJUsXdp+dxmTgUu47w043Y8oWDPkpuQUIxRDPpaSqnstxW/uA1+k0uYeU0ZTxnr6e4dmuM9W4CuCQpFXhJYnkYsz0YIzQXeqTFSwJC4Xl50JecKE+BGFyA79/bxD6UF3pk3ug7MOuLuyl/y9v7G/sDP/v3ob5Q6YS+SEXWP9CPGoDv0I59KoA/4itRKYL92H9Mj+mgxvc+on+Lf9if1//Si7zortlfaZMfBXjyF+hZ3r/Rs7/f6GFPKQVT272so98zxfuuRuyKrslb0ZPxc92f97/g+IWfn1D2GCUZWPRoXyxd/rr72vByrHIvGS/5Pca+u77cMob/gUWO9sXS7V/d4K5ylOcIaLrKpR3Yj5ffVd3XrXfI3Y+VuR3AHtdgYMv7X3D8wuE2iaTcdHeHx9pihFyk0zDSIPCUuPtxNbfdxBydXoNLNwHclJjc3sUtVHItfbf3QN/r48zmWwz5V+oWgPESh26S7XF3J1oimB78w22P3l5I4Rj77ze9/phj244h/c9+RM/xw/HC8v/Gm8gzm77EwD68X0P/f6a3t1w=###4568:XlxV32DM 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###4508:XlxV32DM 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###4728:XlxV32DM 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1284eNqNW0265CgOvBIYMFB9jjkABnvZu1n113cf0lLYJhK/N7WpikIGoT8kQcYj/1n++k880p9l+cctruzJ7Kb/OVJOR//jreDd5HWGQQ/8779/Hy7uf8wf98/f8Sh//LH/9d94r7P2dVZXksn5810xbvt8FwSaLfllhqNL9oN9imaGg4nrB6ecwwwbt8YPXlOZ4mrX+sHRlDTDJq37E8s+j3uf656Gffq+T+8KvmtJvivJn/sKuSwz7NMSzn0fL9gup2AW5YNxSkt54pPPZJ76aD/po6o+clf/B9vO3wx3+Z54PdY6w17l78PJxgSH7SdcbTj1+9HgDK8pLE8s+7QPfdQ87DP0fQZX8F1M8p1v/pSXS8oHYyP6ufkccbVO9pXS9hOuJtUZNqlr54FlH0vfxyr76M407GN3/zj7sayY1nOmrQlHsNjVyAqrWk48lqj/r/Jyboa9WuJ6LMcci4beMPPzxl/DjgnfniL4jjTLuU5K5nhiWH73kPPvPY34Wx5re+IY7MnYZkQ+vB4im1XM9Cxf5uc3etG065ouounQ1kHT9uiqdl3ZpSRxHmePchqRWc6pP/Fjhn1bnATXPc7wGgQvprYZ3pI7nWTZtinGVqvZ9tOITdEtHhJMW1ZRHnaGW48mIpr99KK8RS/rS/BqfabP39mKqBh7G05TCEpfdbw255+qX4yTU4T4Y3ky3k085XFkI6ZAmPll/MXPC3/NiKlDHt0Cz6C0mFyemOWFcWCe73IlA1fyXoK3rWLaI+6HjxyW5vBPfQKzvPc0YrYHuCLwlz6UP+DUShX7PLIc/nN+oD+m340/XTsEW6b7VfljnOm/9T3S+5TP+fa416c+oB9rhN+QdzkkiJ75Z3oJBb6HgqZBf3VDKFjWMxSkfk4nf0aRJdlDRClbNVaiC+OaZKt31BbWVrcsT9Orxmp0TSKKJtFr3yTPcsa2Geb53ubvUXQ4BWwaTQEYqs+kemDkAchzcJ4DV5skZCQrC/Zz/omZn9vVBLM8MA6M+b0RE19TSk8MV2lmqbL8ap4Y455cCRj7A8b+7vGk8hj3B/ylb+Jn3+RUXq/5Rn0Es8rppfpjerY/pkdWkOMYqi/+s+RXNcmRxfQ8/xe9Kec6R5SjhO1lyfkcD+pqX/TEL9PzeqwP4CWN+LK/l+9Bz/7F+uyxRfUq6S7TM/9Mj/kWY+3MH97WBz38eyV7g33j+6XBPkb6L/shegl1oYe6oFnPMebpsefp0RWfJSQvyR1POz2MxjeNG0nt9nHErDN6ZH/AGC80Xmh8oewR+I2/8sIf04sc1i4HL3JIFPJTl8Mn3psqdZfad0711Me21TzDa9okLudaxD+ayqFuEk9be+KQqxX7qHpU1eWJv+cb6UP/16n3bb6eD1VSlySpJdPz/phe5BS7nJLKyR1jlrycBVEX1W4lKwhmk6ldkZNQp2KM0LGklp9bC5oFQxTALW9OQrZsLZnNPzG+T6aV5/fA+B5ZEb4HZn5w9DF/xdSTvuj8wMltWric7Hzt5zDlEFPZ4owe63WK5f+hZ36yKaep2FDzTF48H9Njfp9amcmT12d61j/Lm/fH9GJq6c7CkrdjFracWZj/eKWoLpumXQSZqrMaZxiqdUrP3x9t09pRNMUYooApdO+SrGVry9PrnKriDR9kqiGRqV+uIeM9ugymBoz5blNs7YlbrruIGgVNM0+M8ZD28hwHZn6vqHXxL+M1QbUyDszywv5uV2qanR3u+T0wvu/6as/9A7M+YVrA1/eXvEZ5B7sV6SY2P6Nn+/iNnvXF9GwvsbVVojRceZTnb/TMn2myXk5i7+kQ+pwOP5d31d6RFEhMvyr/u9ntlJ7W/42e7fFt/LY/kaehUAT9836/6ef+B/+QUJN7qNnQrYwvvR80Zned+tBeyh0qRgzTrKbVn7ClU8VTKPAUCgqFAuCroZmooZnGhmfXfZGEwsUnRu+g18Tx2cAGZn7hasCo9b3ZrPQeRozxzk96jgODv6L04A84BzlljBnlAflsmiAtUUyB6Vl/v9GzvKuR3tvaUpzJuzQnvYy0uRl9TzKzJPxtndEzf0y/aUF5yCH5JW+ej+nB75HQyB/t4W1/oEdvsmcLYWYvm37fY5WZ0X/xR/RYb0myH7aH3+ghj2JSmtkb74/pJRSU++Ki2/UQCtzyiQQFfonEGCHaO0mkGSPkbGY8MjcqBICFj+3OfrIbLx4Wd4akzx1KCPlZc8YW8rMGZ4wegEkSfdET2XpVKKIJSW4MpGZmjBq6XD2YOTba7qttVRXZoecEzOtveQ1aw/sZ/prvZf5Da/im7cWWTXzy131N755EPnuzQ88I7Urmj+kZf6837veqXS9+R37QYwLGeNTT+r4zE4zxYPQyLAX3xKyP664O+iF5oVYGhjx2xZAHML5PBvzJ/oDf7A347ukcqxxZwj8w6wM9urudrCEuHMdMHtCPtTLO9G/6BH3LfpMje+x5Qv6sb6Z/+/7ar959p4TxUZ6L9uRq3P2Mnudneo4PrE/2L6aXUFTvmt8HqvndWfNnV4o06HtUXIbE3JpFspWX8Y7l9LxuOvwZBW2S8T3LswPGPN/b/KvOj5sK10/FsXCQ9Xh9pn/7vptUmX1fQj70hueY4bRldeXYZrhpu87ZWGa4J0dys2LSFPtOJ/KQ0431cWVvilkfGAdmed43KeM4yxP4TV7AzO+eRiym2B6muNqX9hOWKmQKJo1b5fEe5et40yH0e8h6SbZsM/w2H+NV59+0/fVJXcfEejSdlFyY0b99X5MvM/55PsYuZi00VjfDRU0vBUmcGEN11YymBnlf7R6S/7Xfq5AYTQX7wTjwm76AWd6XqSpmfmFqdUgEHy+nepScvSjCDYnXAqCXznK5XlOYYbjwakVujMGXxYsYwuATWPh8vHzyfpvxie/w0sakKKd53OoMH0k65D1tNzPcE+oTb1EufRmnPpHYv5yzJ5/Z3B32UJZZh73o6dWP3zK8e4kvWBP4FTeguOFKdn9mK8BMjwKUvz80u+D5cMOnyZlhflMOesNpjtl8v9GLnOxDTnV8h5K7nPLnJZsU9lZvknyWwionG2d410JwiXoTRBh8rpecRgw5AuNmFlkcbmaBmb+sL8p6BVeHm+lt989L/Gu+JumHTfKogul5PqYXOS63X7hQf/LfrPqMQW4MkxH9MF5Vf/6Y40tuhuRoSI6KhU936zv7feYXPsnNqdUnNIhvvTazz3nvm2BxFNz8MT6atPuR5THm9d7W90bWf8PViGCZX8RjYKbHOLDIyT9eFKY2K8whh5SakZQt6AsC6b0yvquTVmYY1Qaw8BHuFGTN1Cv07vN013yeBIpru7APS1mzr8/Cg8fXl3Hgpjc0jG/WpSfB3+9J323FOT70iaAJ0gtjfD3CTW2bzq+FUG5znLLTlElvkAgjNC/aRr5Fb7QgDhKCwyE9F8Jv8mL5bj3Y/oSdGU0B+roKT8WsL4yvNA593PsRzPK8HjUr/pbHiJlfzA8sprrej1fXPF5qW3tmy7F7jZ5Ch6n1OXUkr8A4lgK+n7yNWwHm+fA9z7/QVhZSBdrmTB+t8B/xxJLog+5vR8+H6Pe2ahYnpyXT3+/NBTL9/bq1bTN5XO96lN8venXFeIyuZl/2x/R3TT/qD/p50y/oeX6mF1OK9zuRXMbCazstyd5BD0EDQWaNc4z8dtG7HP6+Kf2+VT/D+D51HQxOoPkUgsRmTZlhrLcGeZH0hsEP48sJL0se94M8GJj5xTgwz3fv5+nU6XbqvPhBE8epibMvHPXF8zFKKo19OoTXPUTtl0ofizHP9za/0/m99p0L+WQkn47k8/HyEXnrVPSWGW/7gHk9VDjX+rRfjAO7sOobTc1wiF+WD9MXrXjWWKf8RotmjIR7pocnOD3NmJ75YXqxhHxbQqIMt5yWYO6cyJl6PCWPSzPgRDaXKDoH3IfrfMB3jUOnQxqjjaeDkNdf03haYH2j9HseczbQ8/6Y/m3/vB8eB/8i6XJHv5S3WU2GKOrJwtMLvuR8WTxuUiQnRqce+EooDCUUinteKg/Yzb4/ozr4QWe9V0hxRt9rKnl12I4644e/Z/q3/YM/keP2uFzL0xwe+8Il6CfDO/Vhm59hrFPwyo0w5ivPy7Vcb8/ZxhK7no6zfBwn4jZYrhZaxMOcMsNOi9LVzvF1NaGGF0X+XdG10OGw/YSvN2bEH8/3Nr9/WR8hDOsxRgi+x8f9XFdPV2CY8wvM/GAcWBT16PeugTLYcBZbPe+oLWireqcfSUgyft3i6ZsSpn/73rx9r7cmvRg4ZhgvtZvWr4yvW54kL31xC1P0zQyKJx/aMcNXcYCHGDktz4xt1V/49QSzzTBE31VvZ/tjfhg7/ZFO2lqcYeaH8WVaiUyN8EY+HajYClxs0Tgwy/t+EWw1trI8xBSBWd5XMaaY+YWrDBf6eX/kbTnN8zZwBk14rTWSkddRjLGz6zUVfZ/Nqp1MsUzGd62iv/Gg752+lb40T3jTvAaaZ3xoZw6nAOMrb8JTCFoftVaGZxBGreauJzsjvst8PJEa17vySrK0zYzZwf39XN7ALE/kkcBiCcej45fDLJtw2rGrTp+SaQcutDm+fkuDiHCd1mLhOO2XJJXPF27AklV9YeKHcVW9euiVMX5boR7O/OLpkyWPypT/A59yLI/fUmezzH9jLN+tiERawHW+4hTnLDcZ+jCZMX7DYqI8QWJ8dUL1SRJjdDaBZR/2j/kfygsLkA==###4560:XlxV32DM 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###4672:XlxV32DM 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###4808:XlxV32DM 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###4928:XlxV32DM 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###3136:XlxV32DM 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###3564:XlxV32DM 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###3264:XlxV32DM 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dEwnUMd0AnVMJ9DURSWvbL2/nJA4Il9hBRJH5PupQLqIfPkUSBe3LjqxOgyKLjR5dcrqfpCHla7Q+SAP662cVtMUHV2ftPKYKlNNF4qOnbp6o8dORj40N8dX1X1L3HIDYc9XHu53FaBlZERpEfVttG20FdoKbdzzufc9371nW3s5iThpmI6ghukIapiOoLsK0EcKx/ZyknDSMZ1AHdMJ1DGdQHcVoF9MWvNyQgUX+bYvUMFFvsUL1G2Rr+MCNdrjnu9W3/8AXDOzqA==###5600:XlxV32DM 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###6468:XlxV32DM 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###6712:XlxV32DM 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###6548:XlxV32DM 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###6152:XlxV32DM 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###4332:XlxV32DM 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###4908:XlxV32DM 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11b0eNqFW0uW7CgO3RIYA+L1OnoBfMywZj2qU3tvhyXZcINw5STPTQuhP0J2GrOZePTzJ/vUzfmTifYP9imHD46G8geTKe2D906RcaM3nEy71pcW0wfbktyFzbnl+dNSuujPHyf7Xr977HZFTy7un9+ejos/0m/p2C65TfYjLoKDb/XzO8JzpbfULjsYW8yKfjc2Xvv1fKzoHYX0eR7aZa4veippY2WLW9H/889f9qPdH/PH/f0X2fhn38t//kc2/Nn+81+y/s++/e12d+ody8WY+mWIUuJliEr2ctAXFkMZt28rXC1dgmaz7ysciGjEImgaBe2ToP4U1D+CWjpF/ViK4sYW2a7IQNxEMOe2bYWN44gIZssrrBG1GRdWmExKIxZF8qjIMSliT0Wsy10U2UQRxVVCVxiVk1ERRnZmdG75tzv1cLm2wMIQC71TvHDoW19iGzN7eyusLD+n5uolA/D7wjbUt/X7KfflXf8DN58meRFb39/wQTNGeQyFY8QtFcdlp2nZ2Uesz6uWBXmuGO31ZAtjfV7J0fhcsUY/GcdBRpRGrEHlyDsOppRHrPwtmX3kr7gZDuqWTFzRHz4dHPz8HOmzyVFqZljRB5MlqXxYyRtYHbN1t6/ov/gBfW1k2a9ztVD7VJHXeB9X9F/8gP4rPsFfX/yAnlqu7Bf+wXhB+yH94XNjOj5mMB6bZfrTYtfxgPTIH+mlVtSh6Hgz1YpwFp3wVM+qgUP5UjwVQyscic/n2thxiFWRLkXrF073+bzG5QfWRFQsirZT0ciKBmvn6vopivaj6058Jh62lMuIqVw9w2HKxr0J/+5U23W2Av2v9UnWO8pX4U425/G59gbIH+l/rQ+yvpl8OXcjCTLL/NTpXxj2Q1w863OeWPSGN4pthVW+M4fLSl5vSh4x2kufK0Z++hz5F+BfgP8B/BVLrBxPrGzQUjyx0pz0T9KXPrzT9fuMe9YlxTjpRtznOlu5vyN+jvx+YSLxNWDlX0XXLro1ina13xem44qJ3dG2ws0daZZnxjldavWzrSur/dEev+zTwJcVfFlvX+J+3YwY+el65K/+6ncsMEZ/6XPFEiv9KaCbn+vKdhbQs9O6g5xiHRk7vfAA1o0U80bBjBuZVXtYZWGUjeoj8VDygx2i228zI+8+Ip+8NsOVpjOLHkoOF08xNuItceVppl7RYmV9lFuYM/WK1hB/Yb7F/MLq7Xw2Mm84GALvsu5PpqsTZnqNHsWoz3n7aiO+Kw1BpSG91fH680TYx/WKD6mUBwSFyof2Q/pP2jA9Zx/S6/NOcq0D+mwZnycFt6lAH03a2B6Wb8VAfxS9PSZa2eNLfqDH+EJ7oTxIL7G8jbHs51h2V6VOLhcqLFMqbdwr3r6tzPtsIuUUY5motBVWX2Q5NRCrLTpl94YrzZWsijwaixVirUKsVaj8gVj+fhccxvpcT2Vdr/jbHhyrioNMCnqLtOJX766CcwfpveeTxqjcQI/2R3ovteAs3G1lL9+0WyptRf/FH+kBY7wgRntLLLqxQO+rQYQaPhs2XOvSLumRClgNWTyPbhBv0g7WVuISi2NPQ+4rrI5WLIrsoyLxTZEqipzZvfGsiU8FxKdATiKzr7Ba1EDEIrY/sEa8nT3iR0XC25HZRJH7CJVjRRiFsczQj4bQdCnthtJ8ridpQPjIyzFPaX16YR/Lx1bytqL/tX6T9Wd0cJlIlQefMhgMrvoV3qhzWWp1X2FNMyItS1I2TO2r/RCjPojRXr/sV4loZS9/+0rsB/Z++qhUVva6y+C9HvXlMqwY5XnK8BQrcYyVeXBq96u9MmfcWU6AaObjM0vC/MKBWNY9sS2tjK6VX5LbP+Jn/ZHHzNfpAPJb8OejTi6GCzzp80s/A74l0/f5Itf3lb5PDz37Wvnpc+Sv+j5HIuMt9cb6kVwSZqzPtb1E+s1wrkRHcUV/+EMKFOUVvZUjKsfkV/S75Lovqa3o0b5Ij/5De0us0lgg8xSrbvsMiu9KH0VxvbVFz/0h4qfXSXmF1RGKRZA0CtJWbxvuUYAI4rWhlDMRsXFcTZy8pkH8RNCRV7jfEXWMguZR0Pp2pGQRtD5lIg2Mylgmjh9His5TcH7hJQ007KqEnYZxNXPJ9JBGHtIowx04wx3YSFjeaUbzzCNRsdO8RrDK74Fe16N+X/RSZqzeroBe512JuGP8N3rUF+m/9eG03biR/bK33lKdvI9Ber3l6nOkR32RXmKlDrES5hnDcYXKmR+qyhllc4tkqI2q6nPtBVUVPREK8WlZhL4bjgzEwyhvX/IXVe4K+YXZFD+xvBYN0gujfF/6/tA/aAUGfs3MGO11t5SC0V4aephqAbqLAN1JgFRSLK5uQ30J5q0QttswUoGbVGTAOpMuli8NiO+2SWIese6nWAQ9RkHd29yrg4VPi9UV7velgsZx1ThgC9tbxdX75DP3SuFhFM2YRfuPiuubhJGhOE+U9a7KYZgkLJAesYaNzpU0jarMV7Sp33tqS+z4RqNTXsSbNNs6FUX+2vTbkvwKR8tfF2hFRqxpYyENVX/cD/EwZQ0reyi/Z+4276dpaiGIipmnzOVeP9ujmRmjPM9ccIqVcUYa4o8mXn3daL6QdQNzH8BGZlm/cJRrvJaYQ0sK7IdYbVuILw24XpvC8+/bCluJvRbXWG2bhf8vfM+lJBaKHBkkseekiUUcG79B1CYYcSH+kkWPCMTV2qKvylf6ozxf+K58Ka7s+RxBMtWA/QLZOmL0Z7976Uwre92xCnM9leepxIwlVrexQIa3Jv5se/imLk07SdOO+Llpz8P0CEmnWAQZB2AhvQlSRRC9PWw2mxV+Jo2ZVvgeSQgWQcYBVqD3uU+K45HRzWRaP5aB/GO8rGFm9aVi07AqcYU1rPSl4+cFNruX73L2nvMkv8IaNsnoKJ2fV5mr7NJJFbfGTprUEFNb4Spp9RM36/kDOE7LLyxpUaAz2kVeDYL9nhXM9JpG5b571zi+WtA0KXAEqj30+W0ftLd5tz/Kq2XikHVIj/5HevQP6vNv9BKL4wwytB/tSzY8qtbXJPpqQj8eRHzPBeA1juJ7LkOzLTPYEl99WJPj3EXnOOkOx3Mxsy8PUv4zPguDHy9sn49Dud3SVyNcyvVCiPTKX49clCeJ/fDIU3rc74v+a7/ZPkiP9kL/oT2QP9JLrMSxANa3StzFsVVmpucR4VdYBbnf3wFWRykWQcYBUzjeBLEkn03I9eW0nFnh4bOAsMLPLSKPDd1nwOTlO6c6T2XTKcjnLWEKnr8zKmH8gPAs2/YNN6NNAH9Meip0fbgWPfMLptoVHvi11XqU55d8Z7fQ3uRR/Gs/xchPP5hULIb8DMB2NWRbfzDGjDcxlDXMyNgSV1g3NqI4rlfDncdLXWFdv5l8vPFTjPSqqGJRtDyh621eXXB1YYaNz3bKrLAKolg2quNGadWt+NtVvJG/XTtJ3EbX9DfXpLOcsElYwsPmtMKqwSHf+OH62rx845frCut6e3YGK35qQcVIr88Vi6LHoGizb4pGEfRsbdnXiRVDrBt3UFTXa8w5/QoY8O1qMyuqWBXB5x0MoVgU7WNoLOu4LmxiIfXArp8jA34sXLYVVsUVsyBkRkGOt2To4OpKc7lUrBsplo3suFF7SwYjWaQ4U8kDo22MkXk+FU9G8YmR8+ydfGrky1nEd/CaOUZ0PTVPkqVphVPhL9Y3KnWFh7pVVvvdyWLmZFF6fa5YDOFGQ8yfyNBpCHoM8ZlTjIp74v/EQawbR/4U6CfuYCjlbzRmJfkQe6ef9rNhECt/R7OhOhiqg6GUXp8rFkMNt0a/mbdkK2Jhn1gwL1mNWDfOojhiNYxiEcSPgmyvWS+CBMMb95aX+LHALIhiFUSxCBJGQexbMh5qkeesrQOjOMZgXBXsIMkQwMedygEF9PJplW4oS3IhRn6/+Huz3u+OWZqbBqVXefysKI2KppWiObIgFhU1s6K7KioF3EoVQoz8fvHPP/Z7knNWVOnvJocmRdMYGvtbjBr5/j9aFsxJciAeegOzwkOvMHRPlEdBwpsgmwgSPG+8y8aIdeMEgiQQJM2CjP3i5t+SxYkgdxtHNQ6M6hhD5a276VTr2Lbttu4rPJwUfQ7uOnXUB9Wwwne5+PwTyAs/xUh/F1zBoujYr7bXq0QTQcN9pFa3wrdgNAum6zV5miiG+DnJQFHgpxjpVdE4K3qMoUFv3dMBG5MIjlgFUSwbjf3i9npn+VTM+TJU6wo/l7FxozT2g9vrncXKRnfwCxZGdoyB/tamZVPL2LrviYMb8a0BFLzt+2RpKzxU/gY+TuDjNCZLMvVY0aP8SC+GGPvV4/VOQ8JIBwJVgh/xUOknxXS9Bn8WQRA/A4U5VJBfhwFCA0O12eNuDJ36FqOOap49WMsK3zEqWDaa+rnXO4uHjU6Jl/gZqdThqpGmfu31zhJko6dNasN/AKcwxoBbxYAGjzXNj42eb1zAED+HaGlz8PI/ySM/xHfbQ23JTy1yQLIo/WPhSdE4WuyT9f8HiDtvJQ==###4720:XlxV32DM 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###4528:XlxV32DM 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###4692:XlxV32DM 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###4732:XlxV32DM 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121ceNqFW0EapCwOvRKoSOg5xxwARZezm9X/zd2HMnkKr7C6N92vE0lIQkiAOk/nTnH1T5G0nvXP7iV+8OTy8sGriLQ4+ml23rnFJflgL9PS4tP78MGbyP6Bs/jY4oee156uGOODf7PxgUH3LktLB8b40eXwgUn82uKQzmt+i/Q42vfHZ7YfeSlPv/gnmy/wbT/7Pvs05K/K+A99ikqHvkmUnpwv9v0y4p/KNdkve69Ocqv/Wv3YynciZfQ987/pdzqd39v8s0vpF32RtP2in5Iu/f/3v/94N4ftj/sz//OfGhx/ZM//+m/14p/pX/8WH/7M0z/zPGc4drHAmYLfP1hcziP8GCqHEcZ4wKbIXhXxHppMnSaTzP/My+zmDKvFTaMGg++mXHFq5TirlR+6RjVW4e7SRZ/ErOSzG+HHijmOvgf9cGrVN7qIeg36r3Pv9cOiOhadQpBURvxv3yeLijf5iKotadTPFhVY5TNWRTj9ZULRKJdU/fqx3xLTCEO+mLnZPyyP9WN5jKF/ehkf+k+WVXh8tuebfTHeW3ytlpUgr7g+awJzvGTTB5jjBXTgJqtLu1iAOZ7wPTDHE74H5njBrpAoqyBeYE9gjhfsSsC83jD+TrsS4gV0YF7Pz/d5HcUD5g/M8QD/TLRrwZ93MjL8lj9uf1B8Mn8sGu/B6BwvXvx07TrR4pf5KT6Z35Jlqcly0Vy5ytHlyrVm7XXOW9GsXFzqArkuxK11XLHtjPkZT1G3s2iGYnw7jrI+5MGRwMwPR+z9rnA021Naf21Pk0XI5t1uETON8L3PSp5HGOMBmyLno0jcZKTI6TbdDxH6YZt05hp5jKeUL75s/IxroVRarIqs7lEkld71U1VkmjM+nGjg3Y0x+IFNkG8Enf6XIHFW8tjAdwlEGPzAJmhqTCtDH2MVZ8uiZ/GbZi0rOQjftatkGeG7ljVsisxtLTScMT48aeDpBd/ppxe0PMs3bL0PUxWU5nzvG+bD1e3blee9nCOcJa4fvKUxPmW5+I8i6wjvPlx5bbc8x/Kj6L5Y/3GOcNqQx6yOIAzDrGYIlrdKmFrM/DDk2hsyNB77HTrFPkSo3OmAMARj+TP2TwQ06WFd2/Sw/0oPUATpAIIZY/FAEOPiemyKxDY9nL9XrS4mDFwXwzLCEARsgqRND9NIED4srh84yBiDP/SCUhW0mqA1dYKO2hb42hhUC+RDywDdXEraZm0W9/0XznUZtbhmQLPNtrS4pP0af7ayUtx+tpjHw/fAIe1XuKP5rv8/tbi4PV/6b1rWs7zgt4u+Oa3ymH9yW7DmesjviuIiaLZ7ffh75n+zL+yzhrxfdEvAzM/jM7+5Oj95MdEmu0yfDjDDsOV2jBleesMzvS7wn/zAzH8HgmFTdGsV7WMyVEXDo2iNlL21qHdlGmEIPl0focAYj+kbRRxjeeG3iezPRPJaRoWks1DNZtFaTmnmTnscYYTWXr/TDqL//ghb0gp3zyMMRRfj5/GwdICZHxMHtom2FTOlK5voY7GSWg8lKXGE75ziyt5bXL9PzjyYyjLC+D5QqGI8rBlg5oe80E/0aD26/5poFdAlh6N29SMMD9Q1NbWC8X0WCy2vEcD49pDrPYrx4FFg5r892q/Bs5moLN1EpU5U5gwLHvfer6FWe608wlDMY2ek77N5MCSrzAnXXkj7Qb+nEcbEZrcfv3AgQ/n7MEENBcz8d0R0hoqfjuG0Iin2WXVa509xUm1V67hLVt19u0Z7cdHm1tMPa3zLGZcRfo57o6aBcB3Y1n4xea2rtk0baRuf8D13icovZe31K7sGjTX+L/Ro/e3kLldUbAd1aU9W4A4xduDDxW00//sgxsXjF302+pf8UoKmRd3BGfN83uYnb+OTveuo1/z8kpb2+BvjMb6vB5xu4Tw+7JPs4InpX/IIf9ur92euBmkx2/s++DLM9gZ9vum9vTA+MI4BgluP9hgAmOPxXouGOd6cjQ/M8YQKEhjjr2ZvjA/M/rivawzzesXBHfCbv4B5vcJ+wDgYnc8Yhvai+GH+KJsebAWJo/kmp/pJ0fMm5v+KL+K3XPc5tMi2zdPu59P8aUtqbbba2LM1x9AlCmx/227WEuU4Nb2tZYRhu1XUVrhESCnG/mpGY+1N/v4iH83+5GMYYTdr7nLwPWGWB9+UbdVD7Fl9V2NxiBF7uxvrx/N9m/9kuZ3lP1df0f3Cm6zHSH5Mdg4r6g/GLO9N/kpr/fHHPrWY5+PuwxLFPN5z47Ueo3jBfIA5Xu75SjzG8ar6AbO/kCuA2Z7PJYNiW0ufc7moa6mu4n4tuavzrsXkmbSGivK1rrOdDA3p3uh31SySRvxv3zvjL+649s1ljtd4PhzaB9k5F+OSjqT6ad5m+eicg8gywui8Ie8b9/owzl73vWz6MIbvtzsWenu6Z1/II3u6u0bs6bAX6Lf9yB6TO7YWsz6IRWCLlbmNFRkf0kyCTlG6vgJ3H290J/3UNktrzP/6vdOpijuvcnmPcWmnHmwL5/Fj7Wht2eURro2etON9414e49u0tsWyPnBFEHIFbdHAbE/MJ8hXKGQKhTyy1003bK5eWlenl7Qw2alA8b0vVvj6hY57tab8cSP+1+/h66K+Ck59ddgyfdoVxrpM3/C9TKj8g34s7wtbbPhzjKPFRplVHmP4fidfr+TLlXzpie7lK20kShtpNN87LVAs7hSLwBYrzfl8OvbROdlzQW61lte9uwqKI3zXlbNMI5yj1i6T5T/Gz7Mmu5Mi/Dxzau+o4tocH8Xw61TFu1PfE9nGMctZRtjNekR6dc0Xocdo7vcaIyOMwwmmLzVy+lOTHkM/5reJfu4PvFXQIfcXCMtel3f8THbxeiaV3GF3CMdkWH7hzXC1hXZ3dlKxSr7Cq3Ku6m3CzirYc5pGGJOZ3ORGGMYCzumwSlj1D7XWbDHoG9GBF+8ONb7OR2oWaDHo9a/U0oGh32GPsZ6TJnsWYvJPmUTTiMoHBn2RKbX0G1s36u+Tq1JaDPrqejow6OgA0M0Cgz7f3abSgZ8KeQ39deLaPwYkOjC6VTy7QLcMDPqztSvdUfrCsxRxR24x6EJ0YI7X6I65xfAfHjticQHv3m8aD3q/4sSXFpeUpJ9fSi2+n7m4dWo7DODnGVFPB34OwVUer7fq70Or4zNrvPbreZb5mh/ozD/XarilMz/LY37Wj+25uulaDxL0ZJbt+Wn6db1Y/iB+1of5y6nrcJV+vWP9VzvoqUS0s37iZ3v9jZ/zyVKcruOXfML6f/G/fI/8Uu2qHaG9i+J4O0u29a7xzvzsH+ZnzPmsmD3iOcU2XyF/1T1Q75TdpGUY8R+1N7eLzm3Ez/HI/G/ykR8XK79KxH1ony8X219AZ362D/NjvHw/W+vz7Zt88Gevp71F+nyL/CtJ6cHsz/xf+v6Fn/M5TmdTWPdRPkd5XOuFPOLn8f/Gz/vBGx35742O/FdEy/u1IP5pPyF7vPGfd5fc7zd/48epw+L6/Qb7D/uH+d++x/5kxdrnDYZ3VpbO/Yul2od9bszTnPda+V7K+VOPPOasRZLTaojxIknvvE8nI4xksogLv/DuFLP8WFSeWPJiHFJW58ixtr0JrrKrcfTxwL7LCB919dub1DTCBS/xi76xZNy8gU32IqfTv25uGkxmL8bPRS1K+17/w+/Wx+tFMGP0hrM2Cl/YnRoc2FwYI1ic2Y/1h31r5R9bekw+23WmFd1atJRZO5fKH0bjMUa8VG3SCCM+6lKMLX06VT7o3uSz/dC7nk5Pb1l/Ho+/5/m8zQ/jMYZ/vWgz8R2vObaY4+G5uFeM+eCx0P1iwvDioy0QtcchPYb89GmFnb6SbDHHc37edKdRvKAYBuZ4wfjAvN4nl3KLOZ5gnzu+KB7wPTDHA4plYI4HnM0As7/QbAHDvqf4vcWwb90U1y6+mJ/ijfk5P6DY8nZJkzT8PhXcOfLn3/hxBB22vTvb4Xi645/4bTP5vLM7cMQx988E5uuZQPg8E1BdjrB4vYJKs+aeOY4wfJfdsugGiO/npaVvlfILF2fjm+/EGnnYdrHCkDHLe5MfTV/Yfkfjfce+Fo741d7ploBj9BaDvsiytnRgjHc6HR9rAZjluXutKWZ9sRaAG/mR5Hf0RHTgxl9zOz4w+7OhLyN/gQ4MepB+fGDQndkTdOCjVitt/LE/OD6ZP0dtXCYZ83N8Mf/9q03Tl/39ph/43+IL/p+CNc6fY8gBP+vH/G/y4f83OvzP9mB/AU/yFQ/zr+/B/0aHfy0X5fYnAXn0EPT5YZD+nsQl+7nl/Z6nx5sVeSHEIX46jP69CfD9QyPDpmj788mzjF5BPw8pxPW/4+wFZRKUe0F7e5K+/TpJP+2W2NstfLZbeMZFrCcrdlNJuHkRsv3C/EKn0E+zgG0in4eYARPpr4+26/bI113Gu6I/Lor9rzit/X3DB/2q7LDbCh/wYya9TWGMBw+4NGX8/H5Eymh81pfxInqbsyQ1LeO7fSVTHmTKg34lN5jvOdL3+b1Ld6nR/LgqbdPoRwsoBRfr413RY9ba5/oRfkrNfiInBffZB/fZ/spr+OMqfBhsFeFaKNm1PONnVYmMsLtXmTQNtTQ/rspzGC1nFO/z/Z5gs4JnPUZY+f8Ps3CA5Q==###4776:XlxV32DM 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###4644:XlxV32DM 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###4688:XlxV32DM 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12c0eNqFW0u25CqunRIfA+LWON4ADJhm9apVq+b+CEvbAQqceW8j1z4I0A8hyUTvvRuyzYz/SjiPAXsy9vxgl8/aebzuxs+crw+Ohucnc7YPzsaZPT35D65krw8eCx8zxnrgJ5jcZ6z3wzjwmQv/gZiBYMo5Y8xvxnben8mBIW8jc/PTzIq1PjAO7Ilu+X12bicv9OGJxzX9m/5AX22517seeVZ5j1zcrW9ifWt6vb6mv+gst7zZpp0+9HxND/2exPrU+tbyaPr//e/f1kQT/jH/+P/+m2z65zz8v/5DNv7j/vV/ZMM/h/uvP/wJx3EysbbUxBDmT7iYzg6nMAxF1NMOYz9gYTR+GfVHWRj1g1H/ZdQLozGncz4RGmPj09iyw0HWAxZG0mAkMiOh5IWR4v/r7fj/hLM7ZRxr2HmziTc+Ahtn2NTNzutDTrPxnDgv6DX+We9l/STru5ztvZ84SzLZzVjTN0p+xloeBIdHPiUP5r/Kp/jR+tP0Ygoapkjwib6Yot+mCP6sLdPqnoy/7rliiOape3ZHiXvkbtGcPQO7pzt2+G0/YKyfjcQ9ES3JfIwHicN6f02vMVTpJG5gvYtcmdcD1vLClMCaX4wDa34xDqz5gasBw7RDvv4nfiG/phdXyFN4CHYXx7AxAmqnbFgSVpzGYDwJI2+4wTEUxn7Awug5GO0SPnpYGHXZfzgd8aMEynOoKibfoSumPX7OI8llYfgyKs3IZXmyk9ue2bgrvgw78bg9Cs9fcSHer2XDlxVVWZ/nV6qiO6Z/wyG7uMMnlTDHK0t8FVBa49ch8UPLFwzzM6JF2+ESqlyOfMg11vI0w7bMT7JR4j1ebN5hzY/Gh/AzrvDt+sPJb30Y68IOa33A3t2shwQYvniQa7MvAuOq8+rO9c+djEO/rg8MewSzxndg7Y+YD6zlwVVLuIqVPyAZIrkPtD8i6CQkZ0rf3+S0u529u4yPUxGYzz1/TewF/RZifmFPYO2vP/pS9h9ulPgccezRWNtbj2t7H03uS7P6C+yn99f0AzZe37idv+TG8SlKMqvp9fqaXse3N30++lH0EkvLiKUZ939bYqn9xFL3SQAiSaGT+Sw9upS13/Chch2No1xw3nAsbZ9wc5+dIrwiodjjEQHDfNZOdeGd6oKO6oKNT6H22CaqsxzXs4yzjrOszjoxf88FL9jlmiQf5zNgVvzII2cHZwn4V96VvjUuVIJKALQ+DiRAil6Pa3sjV74C7LPqy1tO0Lzwo+n1en+j1/r2EovgH1qf2n80vd7v198Qa1XCBvu98Ad6OUv1m0uHuhaC7c6lR4V1ZA4TwzRLDYq0/ltGuDYfW+RqGj9hS+jf1j/1tWbUtWZc2/ED19A9j/JUeDxengpw3e85imY9iqRyYWAtv5aniimtqgUw/2/0b/opa4XahikDmzKaYzEljVyYvrlwUrkrBNXjQe4HnDmNvzF0Px/3SzRMr/HXZ1dFdxUDusq9Nb/aUFnNBxZFXVP9GF58vhLboAdO9b5L2/InXMUm7/PX+ulSPnf9iKLqLzW/Kp8GhqqyUlVW6xeznhlgmLqY1ecutd6hXAX0Gmt9vOnnbX8tj5iyD1MeMGVcTBmGz488IDVp/9Da/kFO6iWHvdBgVfRv8+vT41nx1HDtu/0wDsyCWPM9vD6s9WEeguRvnwuFbM2SHKETqXDoVPhid1v8aFQOB/pk386hMG5WxrG/pn+bj+aOxo+ins7wys/jsU9w2PMDLIq0Q5FFFJnW5pC9/KdjaPyJrvC4IOqcHGRz0Z9wEYwu6ziMlS93dKmvky95LlTGbb1cvt5w8lEsd4WtkXin6N/mX08yxfw4pQtg6NKoG9OoGxPrfaPPmpyCX4wDQ94u9CjUuuIP+gJ/5dEnJ4P2k0dPXxGAtT6xPjDWb8qX2tPYZPoi9NpeXbrqh2X9v8mD+Zper/frTyzfqNLs/BUB8vVUpOe8fmUAvfYPTf8jn6JHIZv7ehbhH5ehe55rHH01PcaD7eInK72WV9O/7Q/7gJ6a9zt/1ftpejnrbur+ufSnrxhSoH4qeu6gdwmSCh9yLaFDpTGycC+CaQzDeLnGhFH/ZTT0409tyoITKqU++ss/GP1X1XrR2NDaDzaqNWPWa+iYNKoYTYPR5E8yhXsPJnBoGK7LvZngdjjZwgkJ+bLD17Ds7YL5MDtc+mlkv7DDhluNZpRJbodbLp7/EI4dhjzAoogwJdPHuUumT3MmbjpJEyyfkV2Amz4mnxcXpswoNg4myPeldX6zJzcFKeYd1uu9rW9kfc0P9gPW/EARwHq9R1FmUdT8ga673Qc6NwrAW8HmuC0ebeHuER/NH4yND2WxQ1nsWC2WvqlguRY+4uAj+nNYmKuYjDNK9zreF9rh0oi7loYTpzY8/sbpOthTeT1nrrSjj0T8B4NPQev+r+vRGXf0Iid9P0T6a0156129uE/zi7fuEr4S0W17aijQVjzC3C169tR3+DJ8KH1f8dljmn1r+OrBBV7hvKMHjuPiAkmCxtt4pZB2+2H9IZbc08xfL7Hu+CHDmk8+bum1fjT9Fc7GhuOzpfnV+2l6MdX0dapuP7KHEYf5vpQ8KfC/Dve+wi2zQw0u7Q6PooP1lPhe1nhIzfmR7Cd8nt9gF1JdGD1vlxopM1GUBwlW4i57p7em7TDlIMwNG16/+DIHfygM4/RscLXBcngcKc71Sb1wOqx8eGV+gDGe1DiwXm+ETTfjFKJEKZvm9fR+kF/Tv83H/qLqMt0rjnZ13qjP7oWCbVKRm1txrl/HDle6Cjfn9/iUnkoXm+v1q+WOgR3BgM+GT/yYoOUd/dv8So12OEqDHVjz0+UMAP/yw/OBRZF1qvwp7yr/kQBYPpQtzQt7sy5MgjX92/zLrILq9YA1PcaBRZA2P8Uxuwv0ObXmuhcu2XIOaC67w9jY0cqIUxp1q0avLyOJ3C5cYeK4PqS3L6mThGmNAyXOmv0eV8vX0Ijr5w4/N6hgYbRPGlP9O7nqu2lSx3EdPYLSbUp75GOLzcFZM9/8P7gS+fk++sHC+Mgx6p+wNaugwBAUmAV1n6ZQk2AR1l6Gc3cvYxil0ck1Y2FZKEuCLErTGHlhkDTlDVsxMknC3Xj4Ga9Urnk8ET8ewHiUxwYjY+EKxOQwy+4kLXrFJB87BQflFEE5DegxDnzYdHLNyviiFVcb5WM819CRYpuxltdILgKM/cexLpy2UZ6x1ifmA2M8U7HzOPBzKAy+oiCtXOdD38iVgFvOxNGjyoscdgjgN/tAv9CXpZx39Hpc67uniMcebqfvEV2lzjjNjl6vr+l//F/5o57/N3rt71GecCV7+Z29kSuH1NyOXq+n6YFHHK87e73NB/3b+YP/vNkX/iOxxn7v0+DbrvKv+eAHlTQSiylD85JBER2BK/923eOaXuGQDr7ojeUCWuFR3/GrB8kPfrBkWNFYO2d4XmV4XmWQoEe9BSyKcFNiUWlb+UsLo1GqrPHKt8mw+X0C1Thwouh2GPMdxeWERrm9gs2db0HukmncpBpJnttuGv+VX1PdjDU/RsaBRVFTU+u0dZ8vcCi1FKWcSbyQiW2H0/DZm/HKZZjGcN1C8dphhEZgYXRqasWQd4wiRowzwqV8Rt4hD1QUro1EQ/IARuPn/l8ZBQajwMLop+l0CaNpzcBsv+9760+cf9cPeYHOa0dzpBkbOiKYnvE3vq/jwIgf15BG4myaMca9cXkeB0b8Qh1BJucZY7yqcWAtD/jT8hU1Doz1D3P4eX1gjGc1nvU4HccyLhjjXY0Dv9kH+r8oc37RnxbzQv/5FMCPoSo/4FD0Ty9k/Cv91oX+bX/YNwa+L4roW9tb76fp3+bD/lfIbh7X/qD5e6M/ydPOX/5G/yY//EOPa395G89/G1f+0eQ61P7yNh/0EgumvmrM6U9l4SUfgQzhOYk8GlT4sPITG3mhpDHWAxZG0szIsWNk1KWeM59W+etY43vLSAdDYZcveS/T6g5jPWBhhKYMhcy2dcINXHOVKi1wL+8ukcqveKicHyyVkvY40ozNuFf4KPM74MNwRiJdwR/spB4emaLZ4cRVpLGh5h3+kUdhHCkvpYjm95vhsLyiyDz9lOVYr5nrbvcdn68b3HQfSVWW7PJWTQ28hcaBTk62QpTPQ9zRHSrh55dqPY3RYXV9P59k/POacocTVa6gcyg7HEjoQ0h/2m/kZHZHj/FuOKmMIq/L8ZhvwWRC2+kDUXukOvxJwIj+cqTdeiPKytcf/kig6bV+NL2Y+vweXlLJ7PN15iqsUP4SGvkLranyQVLjkHuSD4jnDo+ijGYsjJQpivi069mgwVpMkQepJD17dmaNR5nBcZefnfzgT9tVPsmGHY7U+f7PeYshmB838g5DUGARtE699LIVFC+OnlfS319NLa/Ik7xIAj2wpvffX1kt84t6pQ/8tv/fxrG/CPrpW1orkl5vP2np1oZPr22UAPzSRHA2Ub6s2LsXVxIPv9Fr7AzXIqlVZNYcsnO9pJYxa20T41zbHGa/3hA6zhjjpMZJjUMe//niMuGv16CWgtdEO4+TGic13kz0s9cBa3kg7/Hs3/gpvXw5O01rM8a4kRcdGAfG+KiQuLsl48DQdzVR3sTWPmNtD4wDg/8qtTBqTWDo1yv9eiUfKf6ATznVmX9Z8uNvKbP/fK7KHb32H03/5r+w39v4Vx7er/OHwx9/0fM1/dt87T/18ZfVn97mgz4ZjqqhcC9B+5PvVaqvVHf0+nxq+h/9Kvq3/bV/VpPqzh8SNa56Q8o7+h9+Ff3bfPj/W/yB/w/5/h/m17nk###4644:XlxV32DM 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###4780:XlxV32DM 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###4884:XlxV32DM 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12fceNqFm0nWIykOgK8kgklUn6MPwLjsXa/q9d0bhySbUMquTf7vSwgQYtAAXmutCtPtPyu4+PqzHPTx+nuVcv9/gtFORuYAeNcL7f7zR/2KaZ7luv7//vcfB6n6v+Cv8Pd/0OW/Elz/+i+69Nf1r3+ji3/l62+ffV1QuAFIAK9/Ct4dDlcsrqXcHQO4/uLi8kUDI/aY/cm6fuT+hFtLnRms9hwmUoADtOpr+XV9VkTYivCkiBLyQxF+K8L7WqHmW2C47oYd1LvB6Vy2OBZiBOcslvaEWZD4ESS7YAmCmNvrgwvbPZQ+8i3RwrosDi7XFwdswWJpT5gFSVuQSILE0R6C4BYEfZWpCri1/FoKSFNZC1SLZaq3GsI51fJ9d7SUJpKKpf6AdQsm9YV1ezLVwlK+W820pqhc+Ft//1Qu/bOi8mfGQvPmjEELNGORph6bv9dqicXiUYgLJGfxBS2ezILgKchzM8ctSPwIEliQVVqhTRmWxbhao7UdTW57ib3+5hi7xW/BUQ0E1UDwMZByDiT+0ujC4E8NYgndYukYMHqLRRBhFqSegoRfgjgMtOaAR+hYEMXS8dagt1gEEWZB2keQGJ4aSVuQ5Kt8uHgEa9BULojJ4tIanyJpWCxTuU+TbDGUOu+lBFRfswzMf2FRnDAPtJ8a/3kOJ0j3rsRRb81moDWn+X3uYhwWg5zDzCzIOAVJvwRBFmTGMkkw6lizdFzgKYiwCCLMgsyPiV7WKYx7pdynaAGaSBfp9OJT9Rs7JLsjBjm95uI1USPdHkRGOrU16/6+9T/B7k/4ApsHRrTKpT3P5cKspvVRU7X2h3wWxdjEOMiokNjfyhe6YLGINb60J+UJYVos/elyaU/KhWmYDT7DLJa71pBmwy21Gt7a87eY/i12uE6xNev2vrW/1GzvlTyt/nW5DFPXX2q212O2m/vszno9d+e1FXF95ru//UZeRmobTKXv+dT39dE3Propu5vy6ob0KcvGDX878rDrWFyc7+fq1t83R/rfPtGwOLP+w7L5rV901y++UNRC8nyW4VM+XS7y6mUr7YkahVmN/jNfDqzDVHY9sJxuRHjq8cnSr8fn9Holh3/KEc5TvViCyCncxOVhc7LjhmCxnOIe7z9/sFgJYRYknoLgL0EGCyLm5OKONUvHAZ6CCIsgwixIOj2L8svOXeykTUcaaJCyxWLpxZPQ/PGGT8vfDje6xm55rxk6z2n3tEb7vSbyKsHiGdcdE49evMkw74BgDooJNVdy97flwmLxXpFwMg8Ez4E8pzbsgYTPQCIPxOOkTdd6tLi9nIKXxrLNV1mDApO2LN4By4NZ0JebnXnqm3sIOvzf3r0mvyPFQD3CI1yPKoYr+AznO7rbndTfX0h5iDZWoXPiybUgnWewksX7AAjPcupvH5+PGE9YyyvlUcWIE58xprAej5RrlvHr8QqnQWtPy/tP9b99L/LxVNYjj+OKGfrx+dOwLY4T7uPDlZYtfiWkuD4FRup7KS/Yxj/UB6u+lAvzQNo5EDRPgUxB8sUBiTTcgTqaSFyx3pZE1//2/Y7UhtWeCCqs6+P7oH8MpB/+6BV+zcg+Dyf5/9SwczQDmt+CKQ3L92/B1Izo+l3NSFUzUp8zcgRCNTTrONtfFjKJtAURkQyBw2BxAjLK6KqzuDuuDzVZLP0Js6DzsGQj/xJ0RzKZzl9aAnsymsV7Md0qyatWi2MZnRJdFS2uO3g6mQVdR2atPb2heZ+7W9QeR6RVlQedA52SdiVXi13shbYbHZOaE0/q4Dyz5lg6Z2RSONufhfPSjduDZPIofXIm5ydXoLy0ZoS+TtbyVOjXyfJ93k7J+b2wll/XL20kCd6t+lr/ur5M7eCp1fVpqjucm2dYcYoMbGF+DHxCbhYD1xfmjo6AKKZoHTcJ40WL0VfalZHdOYowNMe9tu4ZXLlYHDDe50jKZZjMx8vAkiyWc1qYB3KdA0m/BhJ4IKFEpHOLQyXFIxPHfYpY3CFQ6BRp7jWL4B5KtlgGIswD8efUL2vqxRdxuPC07QGfvktQ+Wth7uiIaVL+EkrQmkmQ2BGmXOAEWuyaZc3t1p3F0p4wCxI/Ji/2apq80TMnIR+7EvHZ8JJdrepr/mwO2pWaP5uFWPcnp4YwDyQdA8nJSrPIGtyeell7knwMlTlbHBylh3fU3F6sv0fgm4Eyg8XwzmuPbnF3VB9xO4ZGf4ghnqzrizzCrIgjJovrstbw51ShgUjDhRvSLPXLsyM8ND6ztXQkMx9hjteHc5CGHZKGNIsGHI55a0x9L4ItIMF1fdGYsK4vAxHmgZwxVZyPgazbth8HWIdZX5+uGNkFn9Ni6XooHQtLe8IR6CQOJXCuhnUOIZ0ndVhULqoJ+4uz3L2irKPcAeWCpH1XqPy9BsAXyjUluioe0Z31RR7d/p/1ydLE7LpVX+tP108QyBIVak+P95/qj0LyXOibNV7dnq7PS+G4PIq+W+eyDKTyQDKb4OZoDWsOFLPCjNNZLGt2bOfkWJPtsyaxPc9lF/xrG8MOq5Duf6rj5An7wljICu6wcp0B9AQqb6teFuv29PcBOymx1cviy5GD6eV9gWI5yju7DxeUyswPIMpt5S9XwSrX8mhGXyV+vSxePN7ZerD4fcMI3VnyCjsO8LW+xJR1oPp6PKMQVw6C9Hy9LxZR9PXkz8WllD/bE30Ja3nEtArr8Yhp1f2LPt43rsy8Vo/7v1KTGcRxOjIjZfsG50EXsuIVu1Y4/TiqxTJw/9o0BosihFnQcQRx07xxkt042YKIhWmvjNexW/8oB7Lp38od/G5PWLc38cm6vbfFY+aBHmF1uuIvPzagW2dOLYObFkt9Ye5oHefl7PbLF5Iw4yIvanjKdOByFssIA5LXo1naEyZBBpwp8WmnbgJftrM7F/0kC0yq1bxVT7drmQ7qP7iRBQI2BJojW5yrrWHx2wN4ZRU/A3HHGu3P1E29nZF97g/XObuf87mPGwfi79gB820s/6iveMaOdM6Ry635HYir2OJ1jfEI9PEZ6DeVKGgqkSDtvRMBqn1Auz85d0ukd2O6vh6/rs+qPsPW3q1dIoKBUoTnjjRLff+ITYY/s1zwqyOvUi8JnxoTlvrC3FE4Owq/UheNVXlEX97i+onG/NFRPO9LmnWSZpj+vPipbiK9AWzV4hbpIqdBjRb3QeyRnshploueCNh+cUdEi+ViSJgHely1+TEs25b4SuxCMrrbM6ZHk6WCxYs951LIadC8Fy0lLDM7cX8wP95hI82CHmFfUhdD7yOfNP1JXbTyTF08Weo/UxfjvCq78i/bMvF5X+PA5ndOhZk7Kucam1ZHcpGTcMUz+VLUY8OiHiOWx2PAcTj9uRdrjiOrYh8knv6Ou+FG2aw/+JVUpm1Ki1fzVSY53F94wJNZ0ONF2bZWlqDi+DSgd6GFPdDk6rD4csU/PfYnvx0rtBn3sj2ZBT08wly+rBHabhdif2xHUNsT1PaEx/YcZ0flV0dBdQTqghjUBTE8LojHPMwyJutNVxiOXbVI2WlHt41T3lp9Kd+RKe97vo1l1vW/fb/4NYnuT3igzdKfLtfyCOv+pFyYFXW86YpoXgaueHFU8hxIVB13Zl3/2/egBNXtRVUOqlyYBjLhXFpmdl6WljwJCECvyJunK37NZZGrewGZPs0VPIVnYwaLu/N8eziTxQl9PpkHclwzpGomtcd2as9z9CrEck5qlvrPc3Rep8acpTF51FB4c6W2+AUQ35gr3ivrZgngNcujCUAOUL/wQPXIAtUjCzwfWczTXzMfPgH9cKPzbe82YJTkGilbfEXyUfI+Jy2W9gLE45nPPLy5jF8EITsxgJ2gV6r41bCna13NMv7MTpHmDGuezIKcv29A0wkSQRYL0rhjT67GHywd71O5/eL2hUVQYRb0fBi1umnJt7dFDbB7yQ50WvR8R7O8Zblz3z94fWF5+yLMgj6S9MN+XJe5IVryI9Kl8db0tFg6Bh6YZhFEmAU5vDkfzIso+VA05h1NsQMynJql4/x2wp4c3+09Do/T2wtm6CLZpwahndmpCaFaLPWFuaPD20vem0kgDq6mZJuw0lXaGsliLJn92N4t7jtMuw1Q7NXi7CJf5dEppFkuL7dD7i2WRyDCPNDTW/RmEkg+HCC/MuKGUXWEqiN8dNRPA9N+GRjPv8oRg7L14Cz+GCQ4fmMyH+/7p/2UOkVeXHdSBUviVyKUXdIsz1+W3ybT4Ow4euSkkOZ9ctN5t7rJHTl6LQMt3n46RS5rBIslBls43CdJNOe5WZy9WWajlErhzTHpJQCWYrHUF+aO1hmDmRnTzzvFSk4KXHSL2eg9jmZA8t5mHsnigeT07NrFZApQtoWd2WJxivaBGy0WJ0mYBrrORx8x2baWBrp4oO+wmZP/mt8mS9napmxte9ja9fDWyq/N5JR3FmB5i6W+MHd0eGupmCOeeBXyJ+n3qX1cfAE9ssXBXfx+aaDF0p4wC3I+uojRMtoLRuT4nXYX0loorQyLwxA3kkyTZpmKpLyLpLyL9PAu1vloo2Y7IUHbtfDvciSl0t6/Rnyy1Bfmjg5/K6pdxxqRZPb7Znx4jmHmsnghhRoxguOrsgcPTm5LclqzJKszrvQ5h9bpb0X8mf5nQYEvNPaUXBZ37thn6liz3GsjrHoIkj/XpUFlvxzcafPj53aOf6+wdUs/CwD6fYLmC+hWCleYFmdX5XcLy2K5Xrw8vfZP3L78HuL98zr+lZVmkVc4YW1n/+9fhnLY8K3cQWDHiOVZKZy/Lsj8IwEtr9zadX5mLL+LHPxrad2f1q+ur8u1PjYDZxyWJW/k18GRfyyt62t5dH1eK3gu2vBrd128yGQ3efg/PfHRSQ==###4552:XlxV32DM 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###4228:XlxV32DM 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###4364:XlxV32DM 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1>42lk0D96;;I6;f>of>3:17d::6;29?l?32900c9;::188yg760k0;694?:1y'0=5=mh1C85:4H5:a?lg12900e9;9:188m<2=831d88;50;9~f47?l3:187>50z&7<6a290?6=4?{%6;7?cf3A>386F;8c9je3<722c?9;4?::k:0?6=3f>>97>5;|`25<7=83>1<7>t$5:0>`g<@=2?7E:7b:kb2?6=3`>>:7>5;h;7>5<6=44}c323`<72=0;6=u+4919ad=O<1>0D96m;hc5>5<N30=1C85l4i`494?=n<<<1<75f9583>>i3=<0;66sm106a>5<3290;w):73;gb?M2?<2B?4o5fa783>>o3=?0;66g64;29?j22=3:17pl>15a94?2=83:p(96<:dc8L1>33A>3n6gn6;29?l22>3:17d7;:188k1322900qo?>5983>1<729q/85=5e`9K0=2<@=2i7do9:188m1312900e4:50;9l003=831vn4ja:J7<1=O<1h0el850;9j000=831b594?::m710<722wi=<;l:187>5<7s->3?7kn;I6;0>N30k1bm;4?::k713<722c287>5;n661?6=3th:=8k50;694?6|,=286ho4H5:7?M2?j2cj:7>5;h662?6=3`3?6=44o576>5<5}#<191il5G4968L1>e3`k=6=44i575>5<1<75`44794?=zj8;=>7>54;294~"30:0nm6F;859K0=d>{e98>o><3:17b::5;29?xd69?<1<7:50;2x 1>42lk0D96;;I6;f>of>3:17d::6;29?l?32900c9;::188yg7650z&7<6386F;8c9je3<722c?9;4?::k:0?6=3f>>97>5;|`2505=83>1<7>t$5:0>`g<@=2?7E:7b:kb2?6=3`>>:7>5;h;7>5<6=44}c3210<72=0;6=u+4919ad=O<1>0D96m;hc5>5<5<2290;w):73;ga?M2?<2B?4o5fa783>>o3=?0;66g6f;29?l?32900c9;::188yg77890;684?:1y'0=5=mk1C85:4H5:a?lg12900e9;9:188m<`=831b594?::m710<722wi==><:186>5<7s->3?7km;I6;0>N30k1bm;4?::k713<722c2j7>5;h;7>5<6=44}c3341<72<0;6=u+4919ag=O<1>0D96m;hc5>5<>{e99:>6=4::183!2?;3oi7E:74:J7>o>n3:17d7;:188k1322900qo??0783>0<729q/85=5ec9K0=2<@=2i7do9:188m1312900e4h50;9j=1<722e?984?::a5560290>6=4?{%6;7?ce3A>386F;8c9je3<722c?9;4?::k:b?6=3`3?6=44o576>5<5}#<191io5G4968L1>e3`k=6=44i575>5<>i3=<0;66sm112:>5<2290;w):73;ga?M2?<2B?4o5fa783>>o3=?0;66g6f;29?l?32900c9;::188yg778h0;684?:1y'0=5=mk1C85:4H5:a?lg12900e9;9:188m<`=831b594?::m710<722wi==>>:186>5<7s->3?7km;I6;0>N30k1bm;4?::k713<722c2j7>5;h;7>5<6=44}c3347<72<0;6=u+4919ag=O<1>0D96m;hc5>5<>{e98lm6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54d?29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98i86=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54c329026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98om6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=?>?:18:>5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54g429026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98k?6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54g129026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98k<6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54ge29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98kh6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54d729026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98h:6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54d329026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98h>6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54d029026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98hj6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54dc29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98hn6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54e629026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98i96=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54e129026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98i26=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54ef29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98ii6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54ea29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98n;6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=:18:>5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54b429026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98n?6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54b029026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98n36=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54bd29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98no6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54c729026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98o:6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54c229026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98o=6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54ce29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98o26=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54cc29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98on6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54`529026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98l86=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54`129026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98l<6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54`>29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e98lj6=46:183!2?;3>>;6F;859K0=d>o093:17d9=:188m25=831bm;4?::k7<2<722c?454?::m70a<722wi=5<7s->3?7::7:J7<1=O<1h0e;h50;9j35<722c<=7>5;h51>5<91<75fa783>>o30>0;66g;8983>>i35<>290;w):73;663>N30=1C85l4i7d94?=n?90;66g81;29?l152900e:=50;9je3<722c?4:4?::k7<=<722e?8i4?::a54`b29026=4?{%6;7?22?2B?495G49`8m3`=831b;=4?::k45?6=3`=96=44i6194?=ni?0;66g;8683>>o3010;66a;4e83>>{e9;8:6=4;:183!2?;3oj7E:74:J7>o><3:17b::5;29?xd6:;81<7:50;2x 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\ No newline at end of file diff --git a/xilinx/pdp8/top.ngd b/xilinx/pdp8/top.ngd index 440ba8e..d148c2f 100644 --- a/xilinx/pdp8/top.ngd +++ b/xilinx/pdp8/top.ngd @@ -1,3 +1,3 @@ XILINX-XDB 0.1 STUB 0.1 ASCII XILINX-XDM V1.4e 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6c32;:j:6`n279i94>819'7`2=:9k=7c=j3;c8yv47100;6?u221;7>6?c348n87?8f:&0a1<58h<0b>k<:c9~w76>03:1>v3=086971=:m4$2g7>76f>2d8i>4k;|q14<0=838p1?>64;1:<>;5m=0:;l5+3d6965g13g9n?7k4}r03ec<72;q6>=7;:2`4?84b<3;2;6*7)=j4;03e3=i;l91=<5rs32bg?6=:r79<4:53c1897c328387)=j4;03e3=i;l91=?5rs32bf?6=:r79<4:53c0897c328397)=j4;03e3=i;l91=>5rs32be?6=:r79<4:53c3897c3283:7)=j4;03e3=i;l91=95rs32b=?6=:r79<4:53c2897c3283;7)=j4;03e3=i;l91=85rs32b5<5s48m:7<>6d9>6`2=9hk0(>k;:32`4>h4m:0:7p}=0cg94?4|5;l=6??9d:?1a1<6i01/?h:521a3?k5b;380q~7}::o<1><8l;<0f0?7f02.8i94=0b28j6c42:1v?>mc;296~;5n?09=;l4=3g7>4g03-9n87=ln:18184a>38::5522d695d3<,:o?6?>l0:l0a6<23ty91>=m?;o1f7?06c0=:8<=70"4m=094n2g0>2=z{;:i;7>52z?1b3<59??01?k;:0c1?!5b<38;o=5a3d19<>{t:9h=6=4={<0e2?46>=16>h:51`38 6c32;:h<6`771;279i94>a19'7`2=:9i;7c=j3;c8yv47j=0;6?u22g496405348n87?6f:&0a1<58j:0b>k<:c9~w76e;3:1>v3=f781537<5;o?6<7j;%1f0?47k91e?h=5c:p65d52909w01=4m4$2g7>76d82d8i>4k;|q14g7=838p1?h9:336a>;5m=0:5l5+3d6965e73g9n?7k4}r03g<<72;q6>k85205:?84b<3;i86*5rs32`0?6=:r79j;4=161897c328km7)=j4;03g5=i;l91=95rs32`7?6=:r79j;4=160897c328kn7)=j4;03g5=i;l91=85rs32`6?6=:r79j;4=163897c328ko7)=j4;03g5=i;l91=;5rs32af?6=:r79j;4=17c897c328k=7)=j4;03g5=i;l91=:5rs32a4?6=:r79j;4=14f897c328327)=j4;03g5=i;l91=55r}|~DEE|j9lj6o;j2d37|IOB|IO_L32P_0/GCLK6|TRISTATE|LVCMOS25|0|12|SLOW|NONE**|||||NO|NONE| -A9|sram1_io<8>|IOB|IO|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| -A10|sram_oe_n|IOB|IO_L31N_1/VREF_1|OUTPUT|LVCMOS25|1|12|SLOW|NONE**|||||NO|NONE| +A8||DIFFM|IO_L32P_0/GCLK6|UNUSED||0|||||||||| +A9||IOB|IO|UNUSED||1|||||||||| +A10||DIFFS|IO_L31N_1/VREF_1|UNUSED||1|||||||||| A11|||VCCAUX||||||||2.5||||| -A12|sram1_io<4>|IOB|IO|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| +A12||IOB|IO|UNUSED||1|||||||||| A13||DIFFS|IO_L10N_1/VREF_1|UNUSED||1|||||||||| A14||DIFFS|IO_L01N_1/VRP_1|UNUSED||1|||||||||| A15|||TDO||||||||||||| @@ -38,72 +38,72 @@ A16|||GND||||||||||||| B1||DIFFM|IO_L01P_7/VRN_7|UNUSED||7|||||||||| B2|||GND||||||||||||| B3|||PROG_B||||||||||||| -B4|slideswitch<3>|IOB|IO_L01N_0/VRP_0|INPUT|LVCMOS25|0||||NONE||||NO|NONE| -B5||DIFFM|IO_L25P_0|UNUSED||0|||||||||| +B4||DIFFS|IO_L01N_0/VRP_0|UNUSED||0|||||||||| +B5|ide_da<0>|IOB|IO_L25P_0|OUTPUT|LVCMOS25|0|12|SLOW|NONE**|||||NO|NONE| B6||DIFFM|IO_L28P_0|UNUSED||0|||||||||| B7||DIFFM|IO_L30P_0|UNUSED||0|||||||||| -B8|sram1_io<14>|IOB|IO_L32N_0/GCLK7|TRISTATE|LVCMOS25|0|12|SLOW|NONE**|||||NO|NONE| +B8||DIFFS|IO_L32N_0/GCLK7|UNUSED||0|||||||||| B9|||GND||||||||||||| -B10|rs232_txd|IOB|IO_L31P_1|OUTPUT|LVCMOS25|1|12|SLOW|NONE**|||||NO|NONE| -B11|sram1_io<1>|IOB|IO_L29N_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| -B12|sram1_io<10>|IOB|IO_L27N_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| +B10|sram1_io<15>|IOB|IO_L31P_1|TRISTATE|LVCMOS25|1|12|SLOW|NONE**|||||NO|NONE| +B11|sram1_io<12>|IOB|IO_L29N_1|TRISTATE|LVCMOS25|1|12|SLOW|NONE**|||||NO|NONE| +B12||DIFFS|IO_L27N_1|UNUSED||1|||||||||| B13||DIFFM|IO_L10P_1|UNUSED||1|||||||||| B14||DIFFM|IO_L01P_1/VRN_1|UNUSED||1|||||||||| B15|||GND||||||||||||| B16||DIFFS|IO_L01N_2/VRP_2|UNUSED||2|||||||||| -C1|slideswitch<0>|IOB|IO_L01N_7/VRP_7|INPUT|LVCMOS25|7||||NONE||||NO|NONE| -C2||DIFFS|IO_L16N_7|UNUSED||7|||||||||| -C3||DIFFM|IO_L16P_7/VREF_7|UNUSED||7|||||||||| +C1||DIFFS|IO_L01N_7/VRP_7|UNUSED||7|||||||||| +C2|sram2_io<9>|IOB|IO_L16N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +C3|sram2_lb_n|IOB|IO_L16P_7/VREF_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| C4|||HSWAP_EN||||||||||||| -C5||DIFFS|IO_L25N_0|UNUSED||0|||||||||| +C5|slideswitch<3>|IOB|IO_L25N_0|INPUT|LVCMOS25|0||||NONE||||NO|NONE| C6||DIFFS|IO_L28N_0|UNUSED||0|||||||||| C7||DIFFS|IO_L30N_0|UNUSED||0|||||||||| C8||DIFFM|IO_L31P_0/VREF_0|UNUSED||0|||||||||| C9|sysclk|IOB|IO_L32N_1/GCLK5|INPUT|LVCMOS25|1||||NONE||||NO|NONE| -C10|sram1_io<6>|IOB|IO|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| -C11|sram1_io<2>|IOB|IO_L29P_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| -C12|sram1_io<5>|IOB|IO_L27P_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| +C10||IOB|IO|UNUSED||1|||||||||| +C11|sram1_io<13>|IOB|IO_L29P_1|TRISTATE|LVCMOS25|1|12|SLOW|NONE**|||||NO|NONE| +C12||DIFFM|IO_L27P_1|UNUSED||1|||||||||| C13|||TMS||||||||||||| C14|||TCK||||||||||||| C15||DIFFS|IO_L16N_2|UNUSED||2|||||||||| C16||DIFFM|IO_L01P_2/VRN_2|UNUSED||2|||||||||| -D1||DIFFS|IO_L17N_7|UNUSED||7|||||||||| -D2||DIFFM|IO_L17P_7|UNUSED||7|||||||||| -D3||DIFFM|IO_L19P_7|UNUSED||7|||||||||| +D1|sram2_ub_n|IOB|IO_L17N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +D2|sram2_io<8>|IOB|IO_L17P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +D3|sram1_ub_n|IOB|IO_L19P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| D4|||VCCINT||||||||1.2||||| -D5|slideswitch<2>|IOB|IO/VREF_0|INPUT|LVCMOS25|0||||NONE||||NO|NONE| -D6||DIFFM|IO_L27P_0|UNUSED||0|||||||||| +D5|slideswitch<0>|IOB|IO/VREF_0|INPUT|LVCMOS25|0||||NONE||||NO|NONE| +D6|slideswitch<2>|IOB|IO_L27P_0|INPUT|LVCMOS25|0||||NONE||||NO|NONE| D7||DIFFM|IO_L29P_0|UNUSED||0|||||||||| -D8|sram1_io<15>|IOB|IO_L31N_0|TRISTATE|LVCMOS25|0|12|SLOW|NONE**|||||NO|NONE| -D9|sram1_io<12>|IOB|IO_L32P_1/GCLK4|TRISTATE|LVCMOS25|1|12|SLOW|NONE**|||||NO|NONE| -D10|sram1_io<7>|IOB|IO_L30N_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| -D11|sram1_io<11>|IOB|IO_L28N_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| -D12|sram1_io<9>|IOB|IO/VREF_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| +D8||DIFFS|IO_L31N_0|UNUSED||0|||||||||| +D9|sram_a<17>|IOB|IO_L32P_1/GCLK4|OUTPUT|LVCMOS25|1|12|SLOW|NONE**|||||NO|NONE| +D10||DIFFS|IO_L30N_1|UNUSED||1|||||||||| +D11||DIFFS|IO_L28N_1|UNUSED||1|||||||||| +D12||IOB|IO/VREF_1|UNUSED||1|||||||||| D13|||VCCINT||||||||1.2||||| D14||DIFFM|IO_L16P_2|UNUSED||2|||||||||| D15||DIFFS|IO_L17N_2|UNUSED||2|||||||||| D16||DIFFM|IO_L17P_2/VREF_2|UNUSED||2|||||||||| -E1||DIFFS|IO_L20N_7|UNUSED||7|||||||||| -E2||DIFFM|IO_L20P_7|UNUSED||7|||||||||| -E3||DIFFS|IO_L19N_7/VREF_7|UNUSED||7|||||||||| -E4|sram2_io<15>|IOB|IO_L21P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +E1|sram2_io<12>|IOB|IO_L20N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +E2|sram2_io<10>|IOB|IO_L20P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +E3|sram2_io<11>|IOB|IO_L19N_7/VREF_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +E4|sram2_io<14>|IOB|IO_L21P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| E5|||VCCINT||||||||1.2||||| E6||DIFFS|IO_L27N_0|UNUSED||0|||||||||| E7||DIFFS|IO_L29N_0|UNUSED||0|||||||||| E8|||VCCO_0|||0|||||2.50||||| E9|||VCCO_1|||1|||||2.50||||| -E10|sram1_io<3>|IOB|IO_L30P_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| -E11|sram1_io<0>|IOB|IO_L28P_1|BIDIR|LVCMOS25|1|12|SLOW|NONE**|NONE||||NO|NONE| +E10|sram1_io<14>|IOB|IO_L30P_1|TRISTATE|LVCMOS25|1|12|SLOW|NONE**|||||NO|NONE| +E11||DIFFM|IO_L28P_1|UNUSED||1|||||||||| E12|||VCCINT||||||||1.2||||| E13||DIFFS|IO_L19N_2|UNUSED||2|||||||||| E14||DIFFM|IO_L19P_2|UNUSED||2|||||||||| E15||DIFFS|IO_L20N_2|UNUSED||2|||||||||| E16||DIFFM|IO_L20P_2|UNUSED||2|||||||||| F1|||VCCAUX||||||||2.5||||| -F2|sram_a<16>|IOB|IO_L22N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +F2|sram2_io<15>|IOB|IO_L22N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| F3|sram_a<15>|IOB|IO_L22P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| F4|sram2_io<13>|IOB|IO_L21N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| -F5|sram2_io<12>|IOB|IO_L23P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +F5||DIFFM|IO_L23P_7|UNUSED||7|||||||||| F6|||GND||||||||||||| F7|||VCCO_0|||0|||||2.50||||| F8|||VCCO_0|||0|||||2.50||||| @@ -112,29 +112,29 @@ F10|||VCCO_1|||1|||||2.50||||| F11|||GND||||||||||||| F12||DIFFS|IO_L21N_2|UNUSED||2|||||||||| F13||DIFFM|IO_L21P_2|UNUSED||2|||||||||| -F14|sram_a<14>|IOB|IO_L22N_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -F15|sram_a<10>|IOB|IO_L22P_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| +F14||DIFFS|IO_L22N_2|UNUSED||2|||||||||| +F15||DIFFM|IO_L22P_2|UNUSED||2|||||||||| F16|||VCCAUX||||||||2.5||||| -G1|sram2_io<0>|IOB|IO_L40P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| -G2|button<3>|IOB|IO|INPUT|LVCMOS25|7||||IFD||||YES|NONE| -G3|sram1_lb_n|IOB|IO_L24N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| -G4|sram2_io<14>|IOB|IO_L24P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| -G5|sram1_ce_n|IOB|IO_L23N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +G1|ide_data_bus<2>|IOB|IO_L40P_7|BIDIR|LVCMOS25|7|12|SLOW|NONE**|IFD||||YES|NONE| +G2|ide_data_bus<7>|IOB|IO|BIDIR|LVCMOS25|7|12|SLOW|NONE**|IFD||||YES|NONE| +G3|ide_diow|IOB|IO_L24N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +G4|ide_dior|IOB|IO_L24P_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| +G5|sram_a<16>|IOB|IO_L23N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| G6|||VCCO_7|||7|||||2.50||||| G7|||GND||||||||||||| G8|||GND||||||||||||| G9|||GND||||||||||||| G10|||GND||||||||||||| G11|||VCCO_2|||2|||||2.50||||| -G12|sram_a<13>|IOB|IO_L23N_2/VREF_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -G13|sram_a<1>|IOB|IO_L23P_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -G14|sram_a<2>|IOB|IO_L24N_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -G15|sram_a<0>|IOB|IO_L24P_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -G16|sram_a<8>|IOB|IO|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -H1||DIFFS|IO_L40N_7/VREF_7|UNUSED||7|||||||||| +G12||DIFFS|IO_L23N_2/VREF_2|UNUSED||2|||||||||| +G13||DIFFM|IO_L23P_2|UNUSED||2|||||||||| +G14||DIFFS|IO_L24N_2|UNUSED||2|||||||||| +G15|rs232_txd|IOB|IO_L24P_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| +G16||DIFFM|IO|UNUSED||2|||||||||| +H1|ide_data_bus<4>|IOB|IO_L40N_7/VREF_7|BIDIR|LVCMOS25|7|12|SLOW|NONE**|IFD||||YES|NONE| H2|||GND||||||||||||| -H3|sram2_io<5>|IOB|IO_L39N_7|OUTPUT|LVCMOS25|7|12|SLOW|NONE**|||||NO|NONE| -H4||DIFFM|IO_L39P_7|UNUSED||7|||||||||| +H3|ide_data_bus<5>|IOB|IO_L39N_7|BIDIR|LVCMOS25|7|12|SLOW|NONE**|IFD||||YES|NONE| +H4|button<3>|IOB|IO_L39P_7|INPUT|LVCMOS25|7||||IFD||||YES|NONE| H5|||VCCO_7|||7|||||2.50||||| H6|||VCCO_7|||7|||||2.50||||| H7|||GND||||||||||||| @@ -143,14 +143,14 @@ H9|||GND||||||||||||| H10|||GND||||||||||||| H11|||VCCO_2|||2|||||2.50||||| H12|||VCCO_2|||2|||||2.50||||| -H13|sram_a<9>|IOB|IO_L39N_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -H14|sram_a<3>|IOB|IO_L39P_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -H15|sram_a<4>|IOB|IO_L40N_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -H16|sram_a<6>|IOB|IO_L40P_2/VREF_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| -J1|sram_a<17>|IOB|IO_L40P_6/VREF_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -J2||DIFFS|IO_L40N_6|UNUSED||6|||||||||| -J3|ide_data_bus<15>|IOB|IO_L39P_6|TRISTATE|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -J4|ide_data_bus<13>|IOB|IO_L39N_6|TRISTATE|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +H13||DIFFS|IO_L39N_2|UNUSED||2|||||||||| +H14|sram_oe_n|IOB|IO_L39P_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| +H15|sram_we_n|IOB|IO_L40N_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| +H16|sram_a<7>|IOB|IO_L40P_2/VREF_2|OUTPUT|LVCMOS25|2|12|SLOW|NONE**|||||NO|NONE| +J1|ide_data_bus<0>|IOB|IO_L40P_6/VREF_6|BIDIR|LVCMOS25|6|12|SLOW|NONE**|IFD||||YES|NONE| +J2|ide_data_bus<3>|IOB|IO_L40N_6|BIDIR|LVCMOS25|6|12|SLOW|NONE**|IFD||||YES|NONE| +J3|ide_data_bus<10>|IOB|IO_L39P_6|BIDIR|LVCMOS25|6|12|SLOW|NONE**|IFD||||YES|NONE| +J4|ide_data_bus<1>|IOB|IO_L39N_6|BIDIR|LVCMOS25|6|12|SLOW|NONE**|IFD||||YES|NONE| J5|||VCCO_6|||6|||||2.50||||| J6|||VCCO_6|||6|||||2.50||||| J7|||GND||||||||||||| @@ -159,84 +159,84 @@ J9|||GND||||||||||||| J10|||GND||||||||||||| J11|||VCCO_3|||3|||||2.50||||| J12|||VCCO_3|||3|||||2.50||||| -J13|sram_a<5>|IOB|IO_L39P_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| -J14|sram_a<7>|IOB|IO_L39N_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +J13|sram1_io<3>|IOB|IO_L39P_3|BIDIR|LVCMOS25|3|12|SLOW|NONE**|NONE||||NO|NONE| +J14|sram1_io<4>|IOB|IO_L39N_3|BIDIR|LVCMOS25|3|12|SLOW|NONE**|NONE||||NO|NONE| J15|||GND||||||||||||| -J16|sram_a<12>|IOB|IO_L40N_3/VREF_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| -K1|sram2_io<7>|IOB|IO|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -K2||DIFFM|IO_L24P_6|UNUSED||6|||||||||| -K3||DIFFS|IO_L24N_6/VREF_6|UNUSED||6|||||||||| -K4||DIFFM|IO_L23P_6|UNUSED||6|||||||||| -K5||DIFFS|IO_L23N_6|UNUSED||6|||||||||| +J16|sram_a<0>|IOB|IO_L40N_3/VREF_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +K1|ide_data_bus<11>|IOB|IO|BIDIR|LVCMOS25|6|12|SLOW|NONE**|IFD||||YES|NONE| +K2|ide_data_bus<9>|IOB|IO_L24P_6|BIDIR|LVCMOS25|6|12|SLOW|NONE**|IFD||||YES|NONE| +K3|ide_data_bus<8>|IOB|IO_L24N_6/VREF_6|BIDIR|LVCMOS25|6|12|SLOW|NONE**|IFD||||YES|NONE| +K4|ide_cs<0>|IOB|IO_L23P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +K5|ide_data_bus<6>|IOB|IO_L23N_6|BIDIR|LVCMOS25|6|12|SLOW|NONE**|IFD||||YES|NONE| K6|||VCCO_6|||6|||||2.50||||| K7|||GND||||||||||||| K8|||GND||||||||||||| K9|||GND||||||||||||| K10|||GND||||||||||||| K11|||VCCO_3|||3|||||2.50||||| -K12||DIFFS|IO_L23N_3|UNUSED||3|||||||||| -K13||DIFFM|IO_L24P_3|UNUSED||3|||||||||| -K14||DIFFS|IO_L24N_3|UNUSED||3|||||||||| -K15|sram_we_n|IOB|IO|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| -K16|sram_a<11>|IOB|IO_L40P_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +K12|sram_a<13>|IOB|IO_L23N_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +K13|sram1_io<6>|IOB|IO_L24P_3|BIDIR|LVCMOS25|3|12|SLOW|NONE**|NONE||||NO|NONE| +K14|sram_a<14>|IOB|IO_L24N_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +K15|sram1_io<5>|IOB|IO|BIDIR|LVCMOS25|3|12|SLOW|NONE**|NONE||||NO|NONE| +K16|sram_a<3>|IOB|IO_L40P_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| L1|||VCCAUX||||||||2.5||||| -L2|sram2_io<11>|IOB|IO_L22P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -L3|sram2_io<10>|IOB|IO_L22N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -L4|sram2_ub_n|IOB|IO_L21P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -L5|sram1_ub_n|IOB|IO_L21N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +L2|ide_data_bus<12>|IOB|IO_L22P_6|TRISTATE|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +L3|ide_data_bus<14>|IOB|IO_L22N_6|TRISTATE|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +L4|ide_data_bus<15>|IOB|IO_L21P_6|TRISTATE|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +L5|ide_data_bus<13>|IOB|IO_L21N_6|TRISTATE|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| L6|||GND||||||||||||| L7|||VCCO_5|||5|||||2.50||||| L8|||VCCO_5|||5|||||2.50||||| L9|||VCCO_4|||4|||||2.50||||| L10|||VCCO_4|||4|||||2.50||||| L11|||GND||||||||||||| -L12||DIFFM|IO_L23P_3/VREF_3|UNUSED||3|||||||||| -L13||DIFFS|IO_L21N_3|UNUSED||3|||||||||| -L14||DIFFM|IO_L22P_3|UNUSED||3|||||||||| -L15||DIFFS|IO_L22N_3|UNUSED||3|||||||||| +L12|sram_a<10>|IOB|IO_L23P_3/VREF_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +L13|sram_a<11>|IOB|IO_L21N_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +L14|sram_a<9>|IOB|IO_L22P_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +L15|sram_a<8>|IOB|IO_L22N_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| L16|||VCCAUX||||||||2.5||||| -M1|sram2_io<9>|IOB|IO_L20P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -M2|sram2_io<8>|IOB|IO_L20N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -M3|sram2_io<6>|IOB|IO_L19P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -M4|sram2_lb_n|IOB|IO_L19N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +M1|sram2_io<6>|IOB|IO_L20P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +M2|sram2_io<5>|IOB|IO_L20N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +M3|sram2_io<4>|IOB|IO_L19P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +M4|sram2_io<3>|IOB|IO_L19N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| M5|||VCCINT||||||||1.2||||| M6||DIFFM|IO_L28P_5/D7|UNUSED||5|||||||||| -M7|ide_data_bus<4>|IOB|IO_L30P_5|BIDIR|LVCMOS25|5|12|SLOW|NONE**|IFD||||YES|NONE| +M7||DIFFM|IO_L30P_5|UNUSED||5|||||||||| M8|||VCCO_5|||5|||||2.50||||| M9|||VCCO_4|||4|||||2.50||||| M10||DIFFS|IO_L29N_4|UNUSED||4|||||||||| -M11||DIFFS|IO_L27N_4/DIN/D0|UNUSED||4|||||||||| +M11|sram_a<2>|IOB|IO_L27N_4/DIN/D0|OUTPUT|LVCMOS25|4|12|SLOW|NONE**|||||NO|NONE| M12|||VCCINT||||||||1.2||||| -M13||DIFFM|IO_L21P_3|UNUSED||3|||||||||| +M13|sram_a<5>|IOB|IO_L21P_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| M14||DIFFS|IO_L19N_3|UNUSED||3|||||||||| -M15||DIFFM|IO_L20P_3|UNUSED||3|||||||||| -M16||DIFFS|IO_L20N_3|UNUSED||3|||||||||| -N1|sram2_io<4>|IOB|IO_L17P_6/VREF_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -N2|sram2_io<3>|IOB|IO_L17N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -N3|sram2_io<2>|IOB|IO_L16P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +M15|sram_a<12>|IOB|IO_L20P_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +M16|sram_a<6>|IOB|IO_L20N_3|OUTPUT|LVCMOS25|3|12|SLOW|NONE**|||||NO|NONE| +N1|sram2_io<2>|IOB|IO_L17P_6/VREF_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +N2|sram2_io<1>|IOB|IO_L17N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +N3|sram2_io<0>|IOB|IO_L16P_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| N4|||VCCINT||||||||1.2||||| N5||IOB|IO|UNUSED||5|||||||||| N6||DIFFS|IO_L28N_5/D6|UNUSED||5|||||||||| -N7|ide_data_bus<6>|IOB|IO_L30N_5|BIDIR|LVCMOS25|5|12|SLOW|NONE**|IFD||||YES|NONE| -N8|ide_da<2>|IOB|IO_L32P_5/GCLK2|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| -N9|ide_data_bus<5>|IOB|IO_L31N_4/INIT_B|BIDIR|LVCMOS25|4|12|SLOW|NONE**|IFD||||YES|NONE| -N10|ide_data_bus<10>|IOB|IO_L29P_4|BIDIR|LVCMOS25|4|12|SLOW|NONE**|IFD||||YES|NONE| -N11||DIFFM|IO_L27P_4/D1|UNUSED||4|||||||||| -N12||IOB|IO/VREF_4|UNUSED||4|||||||||| +N7||DIFFS|IO_L30N_5|UNUSED||5|||||||||| +N8|sram1_io<0>|IOB|IO_L32P_5/GCLK2|BIDIR|LVCMOS25|5|12|SLOW|NONE**|NONE||||NO|NONE| +N9|sram1_io<8>|IOB|IO_L31N_4/INIT_B|BIDIR|LVCMOS25|4|12|SLOW|NONE**|NONE||||NO|NONE| +N10||DIFFM|IO_L29P_4|UNUSED||4|||||||||| +N11|rs232_rxd|IOB|IO_L27P_4/D1|INPUT|LVCMOS25|4||||IFD||||YES|NONE| +N12|sram1_io<9>|IOB|IO/VREF_4|BIDIR|LVCMOS25|4|12|SLOW|NONE**|NONE||||NO|NONE| N13|||VCCINT||||||||1.2||||| N14||DIFFM|IO_L19P_3|UNUSED||3|||||||||| N15||DIFFM|IO_L17P_3/VREF_3|UNUSED||3|||||||||| N16||DIFFS|IO_L17N_3|UNUSED||3|||||||||| P1|sram2_ce_n|IOB|IO_L01P_6/VRN_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| -P2|sram2_io<1>|IOB|IO_L16N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| +P2|sram1_lb_n|IOB|IO_L16N_6|OUTPUT|LVCMOS25|6|12|SLOW|NONE**|||||NO|NONE| P3|||M0||||||||||||| P4|||M2||||||||||||| -P5|ide_dior|IOB|IO_L27P_5|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| -P6|ide_data_bus<7>|IOB|IO_L29P_5/VREF_5|BIDIR|LVCMOS25|5|12|SLOW|NONE**|IFD||||YES|NONE| +P5|ide_cs<1>|IOB|IO_L27P_5|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| +P6||DIFFM|IO_L29P_5/VREF_5|UNUSED||5|||||||||| P7||IOB|IO|UNUSED||5|||||||||| -P8|ide_da<1>|IOB|IO_L32N_5/GCLK3|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| -P9|ide_da<0>|IOB|IO_L31P_4/DOUT/BUSY|OUTPUT|LVCMOS25|4|12|SLOW|NONE**|||||NO|NONE| -P10|ide_data_bus<2>|IOB|IO_L30N_4/D2|BIDIR|LVCMOS25|4|12|SLOW|NONE**|IFD||||YES|NONE| +P8|sram1_io<1>|IOB|IO_L32N_5/GCLK3|BIDIR|LVCMOS25|5|12|SLOW|NONE**|NONE||||NO|NONE| +P9|sram_a<4>|IOB|IO_L31P_4/DOUT/BUSY|OUTPUT|LVCMOS25|4|12|SLOW|NONE**|||||NO|NONE| +P10||DIFFS|IO_L30N_4/D2|UNUSED||4|||||||||| P11||DIFFS|IO_L28N_4|UNUSED||4|||||||||| P12||DIFFS|IO_L25N_4|UNUSED||4|||||||||| P13||IOB|IO/VREF_4|UNUSED||4|||||||||| @@ -245,14 +245,14 @@ P15||DIFFS|IO_L16N_3|UNUSED||3|||||||||| P16||DIFFS|IO_L01N_3/VRP_3|UNUSED||3|||||||||| R1||DIFFS|IO_L01N_6/VRP_6|UNUSED||6|||||||||| R2|||GND||||||||||||| -R3|ide_data_bus<12>|IOB|IO_L01P_5/CS_B|TRISTATE|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| -R4||DIFFM|IO_L10P_5/VRN_5|UNUSED||5|||||||||| -R5|ide_diow|IOB|IO_L27N_5/VREF_5|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| -R6|ide_data_bus<3>|IOB|IO_L29N_5|BIDIR|LVCMOS25|5|12|SLOW|NONE**|IFD||||YES|NONE| -R7|ide_data_bus<11>|IOB|IO_L31P_5/D5|BIDIR|LVCMOS25|5|12|SLOW|NONE**|IFD||||YES|NONE| +R3||DIFFM|IO_L01P_5/CS_B|UNUSED||5|||||||||| +R4|sram2_io<7>|IOB|IO_L10P_5/VRN_5|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| +R5|ide_da<1>|IOB|IO_L27N_5/VREF_5|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| +R6||DIFFS|IO_L29N_5|UNUSED||5|||||||||| +R7||DIFFM|IO_L31P_5/D5|UNUSED||5|||||||||| R8|||GND||||||||||||| -R9|ide_data_bus<9>|IOB|IO_L32N_4/GCLK1|BIDIR|LVCMOS25|4|12|SLOW|NONE**|IFD||||YES|NONE| -R10|ide_data_bus<1>|IOB|IO_L30P_4/D3|BIDIR|LVCMOS25|4|12|SLOW|NONE**|IFD||||YES|NONE| +R9|sram1_io<11>|IOB|IO_L32N_4/GCLK1|BIDIR|LVCMOS25|4|12|SLOW|NONE**|NONE||||NO|NONE| +R10||DIFFM|IO_L30P_4/D3|UNUSED||4|||||||||| R11||DIFFM|IO_L28P_4|UNUSED||4|||||||||| R12||DIFFM|IO_L25P_4|UNUSED||4|||||||||| R13||DIFFS|IO_L01N_4/VRP_4|UNUSED||4|||||||||| @@ -261,18 +261,18 @@ R15|||GND||||||||||||| R16||DIFFM|IO_L01P_3/VRN_3|UNUSED||3|||||||||| T1|||GND||||||||||||| T2|||M1||||||||||||| -T3|ide_data_bus<14>|IOB|IO_L01N_5/RDWR_B|TRISTATE|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| +T3||DIFFS|IO_L01N_5/RDWR_B|UNUSED||5|||||||||| T4||DIFFS|IO_L10N_5/VRP_5|UNUSED||5|||||||||| -T5||IOB|IO|UNUSED||5|||||||||| +T5|ide_da<2>|IOB|IO|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| T6|||VCCAUX||||||||2.5||||| -T7|ide_cs<1>|IOB|IO_L31N_5/D4|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| -T8|ide_cs<0>|IOB|IO/VREF_5|OUTPUT|LVCMOS25|5|12|SLOW|NONE**|||||NO|NONE| -T9|ide_data_bus<8>|IOB|IO_L32P_4/GCLK0|BIDIR|LVCMOS25|4|12|SLOW|NONE**|IFD||||YES|NONE| -T10|ide_data_bus<0>|IOB|IO/VREF_4|BIDIR|LVCMOS25|4|12|SLOW|NONE**|IFD||||YES|NONE| +T7||DIFFS|IO_L31N_5/D4|UNUSED||5|||||||||| +T8|sram1_io<2>|IOB|IO/VREF_5|BIDIR|LVCMOS25|5|12|SLOW|NONE**|NONE||||NO|NONE| +T9|sram1_io<7>|IOB|IO_L32P_4/GCLK0|BIDIR|LVCMOS25|4|12|SLOW|NONE**|NONE||||NO|NONE| +T10|sram1_ce_n|IOB|IO/VREF_4|OUTPUT|LVCMOS25|4|12|SLOW|NONE**|||||NO|NONE| T11|||VCCAUX||||||||2.5||||| -T12||IOB|IO|UNUSED||4|||||||||| +T12|sram_a<1>|IOB|IO|OUTPUT|LVCMOS25|4|12|SLOW|NONE**|||||NO|NONE| T13||DIFFM|IO_L01P_4/VRN_4|UNUSED||4|||||||||| -T14|rs232_rxd|IOB|IO|INPUT|LVCMOS25|4||||IFD||||YES|NONE| +T14|sram1_io<10>|IOB|IO|BIDIR|LVCMOS25|4|12|SLOW|NONE**|NONE||||NO|NONE| T15|||CCLK||||||||||||| T16|||GND||||||||||||| diff --git a/xilinx/pdp8/top.par b/xilinx/pdp8/top.par index a0b9671..11fe608 100644 --- a/xilinx/pdp8/top.par +++ b/xilinx/pdp8/top.par @@ -1,7 +1,7 @@ Release 8.2i par I.31 Copyright (c) 1995-2006 Xilinx, Inc. All rights reserved. -wide:: Wed Apr 14 19:03:38 2010 +wide:: Fri Apr 16 08:16:15 2010 par -w -intstyle ise -ol std -t 1 top_map.ncd top.ncd top.pcf @@ -28,7 +28,7 @@ Device Utilization Summary: Number of External IOBs 89 out of 173 51% Number of LOCed IOBs 0 out of 89 0% - Number of Slices 1045 out of 7680 13% + Number of Slices 1135 out of 7680 14% Number of SLICEMs 96 out of 3840 2% @@ -42,7 +42,7 @@ Router effort level (-rl): Standard Starting Placer Phase 1.1 -Phase 1.1 (Checksum:98c64f) REAL time: 7 secs +Phase 1.1 (Checksum:98cab7) REAL time: 7 secs Phase 2.31 Phase 2.31 (Checksum:1312cfe) REAL time: 7 secs @@ -51,58 +51,64 @@ Phase 3.2 . -Phase 3.2 (Checksum:1c9c37d) REAL time: 11 secs +Phase 3.2 (Checksum:1c9c37d) REAL time: 12 secs Phase 4.3 -Phase 4.3 (Checksum:26259fc) REAL time: 11 secs +Phase 4.3 (Checksum:26259fc) REAL time: 12 secs Phase 5.5 -Phase 5.5 (Checksum:2faf07b) REAL time: 11 secs +Phase 5.5 (Checksum:2faf07b) REAL time: 12 secs Phase 6.8 -......... -......... +............. ........ +................................. ........ -............................... ..... -Phase 6.8 (Checksum:c43eff) REAL time: 28 secs +..... +Phase 6.8 (Checksum:c1aa4b) REAL time: 30 secs Phase 7.5 -Phase 7.5 (Checksum:42c1d79) REAL time: 28 secs +Phase 7.5 (Checksum:42c1d79) REAL time: 30 secs Phase 8.18 -Phase 8.18 (Checksum:4c4b3f8) REAL time: 47 secs +Phase 8.18 (Checksum:4c4b3f8) REAL time: 51 secs Phase 9.5 -Phase 9.5 (Checksum:55d4a77) REAL time: 47 secs +Phase 9.5 (Checksum:55d4a77) REAL time: 51 secs Writing design to file top.ncd -Total REAL time to Placer completion: 49 secs -Total CPU time to Placer completion: 49 secs +Total REAL time to Placer completion: 54 secs +Total CPU time to Placer completion: 54 secs Starting Router -Phase 1: 7815 unrouted; REAL time: 49 secs +Phase 1: 8419 unrouted; REAL time: 54 secs -Phase 2: 7293 unrouted; REAL time: 51 secs +Phase 2: 7883 unrouted; REAL time: 55 secs -Phase 3: 1774 unrouted; REAL time: 52 secs +Phase 3: 1987 unrouted; REAL time: 57 secs -Phase 4: 1774 unrouted; (40393) REAL time: 53 secs +Phase 4: 1987 unrouted; (77716) REAL time: 58 secs -Phase 5: 1822 unrouted; (0) REAL time: 54 secs +Phase 5: 2030 unrouted; (0) REAL time: 59 secs -Phase 6: 0 unrouted; (0) REAL time: 59 secs +Phase 6: 0 unrouted; (229) REAL time: 1 mins 5 secs -Phase 7: 0 unrouted; (0) REAL time: 1 mins 1 secs +Phase 7: 0 unrouted; (229) REAL time: 1 mins 6 secs +Phase 8: 0 unrouted; (204) REAL time: 1 mins 12 secs + +Phase 9: 0 unrouted; (121) REAL time: 1 mins 20 secs + +Phase 10: 0 unrouted; (121) REAL time: 1 mins 21 secs + +WARNING:Route:447 - CLK Net:io/tt/baud_rate_generator/tx_baud_clk may have excessive skew because + 2 CLK pins and 1 NON_CLK pins failed to route using a CLK template. WARNING:Route:447 - CLK Net:io/kw/kw_src_clk may have excessive skew because 6 CLK pins and 1 NON_CLK pins failed to route using a CLK template. -WARNING:Route:447 - CLK Net:io/tt/baud_rate_generator/tx_baud_clk may have excessive skew because - 1 NON-CLK pins failed to route using a CLK template. WARNING:Route:447 - CLK Net:io/tt/baud_rate_generator/rx_baud_clk may have excessive skew because 1 NON-CLK pins failed to route using a CLK template. WARNING:Route:447 - CLK Net:reset_sw/slowclk may have excessive skew because @@ -110,8 +116,8 @@ WARNING:Route:447 - CLK Net:reset_sw/slowclk may have excessive skew because WARNING:Route:447 - CLK Net:clk may have excessive skew because 1 NON-CLK pins failed to route using a CLK template. -Total REAL time to Router completion: 1 mins 1 secs -Total CPU time to Router completion: 1 mins 1 secs +Total REAL time to Router completion: 1 mins 21 secs +Total CPU time to Router completion: 1 mins 21 secs Partition Implementation Status ------------------------------- @@ -129,19 +135,19 @@ Generating Clock Report +---------------------+--------------+------+------+------------+-------------+ | Clock Net | Resource |Locked|Fanout|Net Skew(ns)|Max Delay(ns)| +---------------------+--------------+------+------+------------+-------------+ -| clk | BUFGMUX7| No | 429 | 0.390 | 1.006 | -+---------------------+--------------+------+------+------------+-------------+ -| sysclk_BUFGP | BUFGMUX5| No | 23 | 0.126 | 0.737 | +| sysclk_BUFGP | BUFGMUX5| No | 23 | 0.107 | 0.729 | +---------------------+--------------+------+------+------------+-------------+ |io/tt/baud_rate_gene | | | | | | -| rator/rx_baud_clk | BUFGMUX1| No | 24 | 0.182 | 0.841 | +| rator/rx_baud_clk | BUFGMUX1| No | 24 | 0.208 | 0.861 | +---------------------+--------------+------+------+------------+-------------+ -| io/kw/kw_src_clk | Local| | 7 | 0.601 | 1.529 | +| clk | BUFGMUX7| No | 445 | 0.402 | 1.013 | +---------------------+--------------+------+------+------------+-------------+ -| reset_sw/slowclk | Local| | 8 | 0.242 | 2.907 | +| io/kw/kw_src_clk | Local| | 7 | 0.334 | 1.254 | ++---------------------+--------------+------+------+------------+-------------+ +| reset_sw/slowclk | Local| | 8 | 0.475 | 3.214 | +---------------------+--------------+------+------+------------+-------------+ |io/tt/baud_rate_gene | | | | | | -| rator/tx_baud_clk | Local| | 10 | 0.038 | 2.019 | +| rator/tx_baud_clk | Local| | 10 | 1.260 | 2.212 | +---------------------+--------------+------+------+------------+-------------+ * Net Skew is the difference between the minimum and maximum routing @@ -155,15 +161,15 @@ the minimum and maximum path delays which includes logic delays. The NUMBER OF SIGNALS NOT COMPLETELY ROUTED for this design is: 0 - The AVERAGE CONNECTION DELAY for this design is: 1.201 - The MAXIMUM PIN DELAY IS: 5.419 - The AVERAGE CONNECTION DELAY on the 10 WORST NETS is: 4.145 + The AVERAGE CONNECTION DELAY for this design is: 1.193 + The MAXIMUM PIN DELAY IS: 6.943 + The AVERAGE CONNECTION DELAY on the 10 WORST NETS is: 5.121 Listing Pin Delays by value: (nsec) - d < 1.00 < d < 2.00 < d < 3.00 < d < 4.00 < d < 6.00 d >= 6.00 + d < 1.00 < d < 2.00 < d < 3.00 < d < 4.00 < d < 7.00 d >= 7.00 --------- --------- --------- --------- --------- --------- - 3887 2667 988 229 7 0 + 4218 2975 763 395 31 0 Timing Score: 0 @@ -174,21 +180,21 @@ Asterisk (*) preceding a constraint indicates it was not met. Constraint | Requested | Actual | Logic | Absolute |Number of | | | Levels | Slack |errors ------------------------------------------------------------------------------------------------------ - Autotimespec constraint for clock net clk | N/A | 11.175ns | 7 | N/A | N/A + Autotimespec constraint for clock net clk | N/A | 11.634ns | 8 | N/A | N/A ------------------------------------------------------------------------------------------------------ - Autotimespec constraint for clock net io/ | N/A | 3.775ns | 3 | N/A | N/A + Autotimespec constraint for clock net io/ | N/A | 3.636ns | 3 | N/A | N/A kw/kw_src_clk | | | | | ------------------------------------------------------------------------------------------------------ - Autotimespec constraint for clock net sys | N/A | 4.365ns | 2 | N/A | N/A + Autotimespec constraint for clock net sys | N/A | 4.081ns | 13 | N/A | N/A clk_BUFGP | | | | | ------------------------------------------------------------------------------------------------------ - Autotimespec constraint for clock net io/ | N/A | 5.099ns | 3 | N/A | N/A + Autotimespec constraint for clock net io/ | N/A | 5.078ns | 3 | N/A | N/A tt/baud_rate_generator/rx_baud_clk | | | | | ------------------------------------------------------------------------------------------------------ - Autotimespec constraint for clock net res | N/A | 3.096ns | 0 | N/A | N/A + Autotimespec constraint for clock net res | N/A | 2.808ns | 0 | N/A | N/A et_sw/slowclk | | | | | ------------------------------------------------------------------------------------------------------ - Autotimespec constraint for clock net io/ | N/A | 3.583ns | 3 | N/A | N/A + Autotimespec constraint for clock net io/ | N/A | 4.548ns | 1 | N/A | N/A tt/baud_rate_generator/tx_baud_clk | | | | | ------------------------------------------------------------------------------------------------------ @@ -202,10 +208,10 @@ Generating Pad Report. All signals are completely routed. -Total REAL time to PAR completion: 1 mins 6 secs -Total CPU time to PAR completion: 1 mins 6 secs +Total REAL time to PAR completion: 1 mins 25 secs +Total CPU time to PAR completion: 1 mins 25 secs -Peak Memory Usage: 414 MB +Peak Memory Usage: 427 MB Placement: Completed - No errors found. Routing: Completed - No errors found. diff --git a/xilinx/pdp8/top.pcf b/xilinx/pdp8/top.pcf index 73d1fca..228afa1 100644 --- a/xilinx/pdp8/top.pcf +++ b/xilinx/pdp8/top.pcf @@ -1,5 +1,5 @@ //! ************************************************************************** -// Written by: Map I.31 on Wed Apr 14 19:03:33 2010 +// Written by: Map I.31 on Fri Apr 16 08:16:08 2010 //! ************************************************************************** SCHEMATIC START; diff --git a/xilinx/pdp8/top.syr b/xilinx/pdp8/top.syr index 01ab544..ae27cf7 100644 --- a/xilinx/pdp8/top.syr +++ b/xilinx/pdp8/top.syr @@ -2,11 +2,11 @@ Release 8.2i - xst I.31 Copyright (c) 1995-2006 Xilinx, Inc. All rights reserved. --> Parameter TMPDIR set to ./xst/projnav.tmp -CPU : 0.00 / 0.09 s | Elapsed : 0.00 / 0.00 s +CPU : 0.00 / 0.08 s | Elapsed : 0.00 / 0.00 s --> Parameter xsthdpdir set to ./xst -CPU : 0.00 / 0.09 s | Elapsed : 0.00 / 0.00 s +CPU : 0.00 / 0.08 s | Elapsed : 0.00 / 0.00 s --> Reading design: top.prj @@ -137,59 +137,37 @@ Analyzing hierarchy for module in library . Analyzing hierarchy for module in library . Analyzing hierarchy for module in library with parameters. - E3 = "1011" E2 = "1010" E1 = "1001" + E0 = "1000" F1 = "0001" F0 = "0000" + E3 = "1011" + D2 = "0110" D1 = "0101" D0 = "0100" - F2 = "0010" - E0 = "1000" D3 = "0111" - D2 = "0110" H0 = "1100" F3 = "0011" + F2 = "0010" Analyzing hierarchy for module in library . Analyzing hierarchy for module in library . Analyzing hierarchy for module in library with parameters. + F2 = "0010" F1 = "0001" F0 = "0000" F3 = "0011" - F2 = "0010" Analyzing hierarchy for module in library with parameters. F0 = "0000" - F2 = "0010" - F3 = "0011" F1 = "0001" + F3 = "0011" + F2 = "0010" Analyzing hierarchy for module in library with parameters. - DB_next_xfer_read = "0101" - DB_next_xfer_incr = "0110" - DB_idle = "0000" - DB_start_xfer2 = "0010" - DB_start_xfer1 = "0001" - DB_read_new_page = "1101" - DRE_bit = "010000000000" - DB_write_old_page = "1111" - DB_start_xfer3 = "0011" - F0 = "0000" - EIE_bit = "000100000000" - DRL_bit = "000000000100" - F3 = "0011" - F2 = "0010" - F1 = "0001" - PCA_bit = "100000000000" - NXD_bit = "000000000010" - MEX_bit = "000000111000" - WC_ADDR = "000111111101000" - PIE_bit = "000010000000" - PER_bit = "000000000001" - WLS_bit = "001000000000" DB_begin_xfer_write = "0111" CIE_bit = "000001000000" CA_ADDR = "000111111101001" @@ -199,6 +177,28 @@ Analyzing hierarchy for module in library with parameters. DB_done_xfer3 = "1100" DB_done_xfer2 = "1011" DB_done_xfer1 = "1010" + DB_next_xfer_read = "0101" + DB_next_xfer_incr = "0110" + DB_idle = "0000" + DB_read_new_page = "1101" + DB_start_xfer1 = "0001" + DB_write_old_page = "1110" + DB_start_xfer3 = "0011" + DB_start_xfer2 = "0010" + DRE_bit = "010000000000" + DRL_bit = "000000000100" + F1 = "0001" + F0 = "0000" + EIE_bit = "000100000000" + MEX_bit = "000000111000" + F3 = "0011" + F2 = "0010" + PER_bit = "000000000001" + PCA_bit = "100000000000" + NXD_bit = "000000000010" + WLS_bit = "001000000000" + WC_ADDR = "000111111101000" + PIE_bit = "000010000000" Analyzing hierarchy for module in library with parameters. SYS_CLK = "10111110101111000010000000" @@ -211,51 +211,51 @@ Analyzing hierarchy for module in library . Analyzing hierarchy for module in library . Analyzing hierarchy for module in library with parameters. - IDE_STATUS_IDX = "00000000000000000000000000000001" + ATA_FEATURE = "10001" ATA_ALTER = "01110" + ATA_COMMAND = "10111" ATA_CMD_WRITE = "0000000000110000" ATA_CMD_READ = "0000000000100000" + ATA_DATA = "10000" ATA_CYLLOW = "10100" ATA_CYLHIGH = "10101" - ATA_COMMAND = "10111" - ATA_DEVCTRL = "01110" - ATA_DATA = "10000" - ATA_FEATURE = "10001" ATA_ERROR = "10001" ATA_DRVHEAD = "10110" - ATA_SECNUM = "10011" + ATA_DEVCTRL = "01110" ATA_SECCNT = "10010" - IDE_STATUS_CORR = "00000000000000000000000000000010" IDE_STATUS_BSY = "00000000000000000000000000000111" ATA_STATUS = "10111" + ATA_SECNUM = "10011" IDE_STATUS_DRQ = "00000000000000000000000000000011" IDE_STATUS_DRDY = "00000000000000000000000000000110" + IDE_STATUS_CORR = "00000000000000000000000000000010" IDE_STATUS_ERR = "00000000000000000000000000000000" IDE_STATUS_DWF = "00000000000000000000000000000101" IDE_STATUS_DSC = "00000000000000000000000000000100" + init1 = "00010" init0 = "00001" + IDE_STATUS_IDX = "00000000000000000000000000000001" + init2 = "00011" init11 = "01100" init10 = "01011" - init1 = "00010" - init3 = "00100" - init2 = "00011" - init6 = "00111" init5 = "00110" init4 = "00101" + init3 = "00100" init8 = "01001" init7 = "01000" + init6 = "00111" last1 = "10010" last0 = "10001" init9 = "01010" + read0 = "01101" last3 = "10100" last2 = "10011" + wait0 = "10101" ready = "00000" read1 = "01110" - read0 = "01101" - wait1 = "10110" - wait0 = "10101" write1 = "10000" write0 = "01111" + wait1 = "10110" Analyzing hierarchy for module in library with parameters. idle = "000" @@ -350,7 +350,7 @@ Analyzing module in library . DB_done_xfer2 = 4'b1011 DB_done_xfer3 = 4'b1100 DB_read_new_page = 4'b1101 - DB_write_old_page = 4'b1111 + DB_write_old_page = 4'b1110 Module is correct for synthesis. Analyzing module in library . @@ -706,7 +706,6 @@ Unit synthesized. Synthesizing Unit . Related source file is "../../rtl/pdp8_rf.v". WARNING:Xst:647 - Input > is never used. -WARNING:Xst:646 - Signal is assigned but never used. WARNING:Xst:646 - Signal is assigned but never used. WARNING:Xst:646 - Signal is assigned but never used. WARNING:Xst:646 - Signal is assigned but never used. @@ -714,9 +713,9 @@ WARNING:Xst:646 - Signal is assigned but never used. Found finite state machine for signal . ----------------------------------------------------------------------- | States | 15 | - | Transitions | 33 | + | Transitions | 34 | | Inputs | 8 | - | Outputs | 12 | + | Outputs | 11 | | Clock | clk (rising_edge) | | Reset | reset (positive) | | Reset type | synchronous | @@ -724,22 +723,27 @@ WARNING:Xst:646 - Signal is assigned but never used. | Encoding | automatic | | Implementation | LUT | ----------------------------------------------------------------------- - Found 4x1-bit ROM for signal <$mux0018> created at line 594. + Found 4x2-bit ROM for signal <$rom0000>. + Found 4x1-bit ROM for signal . + Found 4x1-bit ROM for signal . + Found 4x1-bit ROM for signal . + Found 4x1-bit ROM for signal <$mux0029> created at line 622. + Found 1-bit 4-to-1 multiplexer for signal . Found 12-bit 4-to-1 multiplexer for signal . Found 1-bit 4-to-1 multiplexer for signal . - Found 12-bit adder for signal <$add0001> created at line 885. - Found 12-bit adder for signal <$addsub0000> created at line 906. - Found 15-bit adder for signal <$addsub0001> created at line 905. - Found 20-bit adder for signal <$addsub0002> created at line 904. - Found 1-bit 4-to-1 multiplexer for signal <$mux0015>. - Found 1-bit 4-to-1 multiplexer for signal <$mux0016>. + Found 12-bit adder for signal <$add0001> created at line 977. + Found 12-bit adder for signal <$add0002> created at line 959. + Found 12-bit adder for signal <$addsub0000> created at line 978. + Found 1-bit 4-to-1 multiplexer for signal <$mux0026>. + Found 1-bit 4-to-1 multiplexer for signal <$mux0027>. Found 1-bit register for signal . Found 12-bit register for signal . Found 12-bit register for signal . Found 12-bit comparator equal for signal . Found 1-bit register for signal . + Found 1-bit register for signal . Found 1-bit register for signal . - Found 20-bit register for signal . + Found 20-bit up counter for signal . Found 12-bit register for signal . Found 15-bit register for signal . Found 12-bit register for signal . @@ -747,25 +751,27 @@ WARNING:Xst:646 - Signal is assigned but never used. Found 8-bit register for signal . Found 1-bit register for signal . Found 3-bit register for signal . - Found 11-bit up counter for signal . + Found 8-bit comparator less for signal . + Found 8-bit up counter for signal . Found 1-bit register for signal . Summary: inferred 1 Finite State Machine(s). - inferred 1 ROM(s). - inferred 1 Counter(s). - inferred 100 D-type flip-flop(s). - inferred 4 Adder/Subtractor(s). - inferred 1 Comparator(s). - inferred 15 Multiplexer(s). + inferred 5 ROM(s). + inferred 2 Counter(s). + inferred 81 D-type flip-flop(s). + inferred 3 Adder/Subtractor(s). + inferred 2 Comparator(s). + inferred 16 Multiplexer(s). Unit synthesized. Synthesizing Unit . Related source file is "../../rtl/pdp8_io.v". + Found 1-bit 4-to-1 multiplexer for signal . Found 12-bit 4-to-1 multiplexer for signal . Found 1-bit 4-to-1 multiplexer for signal . Summary: - inferred 13 Multiplexer(s). + inferred 14 Multiplexer(s). Unit synthesized. @@ -796,44 +802,43 @@ HDL Synthesis Report Macro Statistics # RAMs : 1 256x12-bit single-port distributed RAM : 1 -# ROMs : 6 +# ROMs : 10 16x25-bit ROM : 1 - 4x1-bit ROM : 4 + 4x1-bit ROM : 7 + 4x2-bit ROM : 1 8x8-bit ROM : 1 -# Adders/Subtractors : 11 - 12-bit adder : 4 +# Adders/Subtractors : 10 + 12-bit adder : 5 12-bit adder carry out : 2 13-bit adder : 2 - 15-bit adder : 1 - 20-bit adder : 1 4-bit adder : 1 -# Counters : 11 - 11-bit up counter : 1 +# Counters : 12 12-bit up counter : 1 13-bit up counter : 2 15-bit up counter : 1 2-bit up counter : 1 + 20-bit up counter : 1 25-bit up counter : 1 4-bit up counter : 2 - 8-bit up counter : 2 -# Registers : 76 - 1-bit register : 51 + 8-bit up counter : 3 +# Registers : 90 + 1-bit register : 67 10-bit register : 1 12-bit register : 8 - 15-bit register : 2 + 15-bit register : 1 16-bit register : 1 - 20-bit register : 1 3-bit register : 5 4-bit register : 2 7-bit register : 1 8-bit register : 4 -# Comparators : 4 +# Comparators : 5 12-bit comparator equal : 1 25-bit comparator equal : 1 4-bit comparator greatequal : 1 4-bit comparator lessequal : 1 -# Multiplexers : 9 - 1-bit 4-to-1 multiplexer : 5 + 8-bit comparator less : 1 +# Multiplexers : 11 + 1-bit 4-to-1 multiplexer : 7 12-bit 4-to-1 multiplexer : 2 3-bit 4-to-1 multiplexer : 1 4-bit 4-to-1 multiplexer : 1 @@ -859,15 +864,15 @@ Optimizing FSM on signal with one-hot encoding 0011 | 000000000001000 0100 | 000000000010000 0101 | 000000001000000 - 0110 | 000001000000000 + 0110 | 000010000000000 0111 | 000000000100000 1000 | 000100000000000 - 1001 | 000010000000000 + 1001 | 000001000000000 1010 | 001000000000000 1011 | 010000000000000 1100 | 100000000000000 1101 | 000000100000000 - 1111 | 000000010000000 + 1110 | 000000010000000 -------------------------- Analyzing FSM for best encoding. Optimizing FSM on signal with one-hot encoding. @@ -969,35 +974,35 @@ Macro Statistics # FSMs : 7 # RAMs : 1 256x12-bit single-port distributed RAM : 1 -# ROMs : 6 +# ROMs : 10 16x25-bit ROM : 1 - 4x1-bit ROM : 4 + 4x1-bit ROM : 7 + 4x2-bit ROM : 1 8x8-bit ROM : 1 -# Adders/Subtractors : 11 - 12-bit adder : 4 +# Adders/Subtractors : 10 + 12-bit adder : 5 12-bit adder carry out : 2 13-bit adder : 2 - 15-bit adder : 1 - 20-bit adder : 1 4-bit adder : 1 -# Counters : 11 - 11-bit up counter : 1 +# Counters : 12 12-bit up counter : 1 13-bit up counter : 2 15-bit up counter : 1 2-bit up counter : 1 + 20-bit up counter : 1 25-bit up counter : 1 4-bit up counter : 2 - 8-bit up counter : 2 -# Registers : 334 - Flip-Flops : 334 -# Comparators : 4 + 8-bit up counter : 3 +# Registers : 315 + Flip-Flops : 315 +# Comparators : 5 12-bit comparator equal : 1 25-bit comparator equal : 1 4-bit comparator greatequal : 1 4-bit comparator lessequal : 1 -# Multiplexers : 9 - 1-bit 4-to-1 multiplexer : 5 + 8-bit comparator less : 1 +# Multiplexers : 11 + 1-bit 4-to-1 multiplexer : 7 12-bit 4-to-1 multiplexer : 2 3-bit 4-to-1 multiplexer : 1 4-bit 4-to-1 multiplexer : 1 @@ -1028,26 +1033,28 @@ Optimizing unit ... Mapping all equations... Building and optimizing final netlist ... Found area constraint ratio of 100 (+ 5) on block top, actual ratio is 12. -FlipFlop cpu/ac_0 has been replicated 2 time(s) -FlipFlop cpu/ac_1 has been replicated 1 time(s) -FlipFlop cpu/ac_2 has been replicated 1 time(s) -FlipFlop cpu/ac_6 has been replicated 1 time(s) -FlipFlop cpu/ir_0 has been replicated 5 time(s) +FlipFlop cpu/ac_0 has been replicated 1 time(s) +FlipFlop cpu/ir_0 has been replicated 4 time(s) FlipFlop cpu/ir_1 has been replicated 5 time(s) FlipFlop cpu/ir_2 has been replicated 5 time(s) FlipFlop cpu/mb_0 has been replicated 4 time(s) -FlipFlop cpu/mb_1 has been replicated 3 time(s) -FlipFlop cpu/mb_2 has been replicated 2 time(s) -FlipFlop cpu/mb_3 has been replicated 5 time(s) -FlipFlop cpu/mb_4 has been replicated 4 time(s) -FlipFlop cpu/mb_5 has been replicated 4 time(s) -FlipFlop cpu/mb_6 has been replicated 3 time(s) -FlipFlop cpu/mb_7 has been replicated 3 time(s) +FlipFlop cpu/mb_1 has been replicated 4 time(s) +FlipFlop cpu/mb_2 has been replicated 5 time(s) +FlipFlop cpu/mb_3 has been replicated 6 time(s) +FlipFlop cpu/mb_4 has been replicated 5 time(s) +FlipFlop cpu/mb_5 has been replicated 5 time(s) +FlipFlop cpu/mb_6 has been replicated 5 time(s) +FlipFlop cpu/mb_7 has been replicated 4 time(s) FlipFlop cpu/mb_8 has been replicated 4 time(s) FlipFlop cpu/state_0 has been replicated 5 time(s) FlipFlop cpu/state_1 has been replicated 5 time(s) -FlipFlop cpu/state_2 has been replicated 3 time(s) -FlipFlop cpu/state_3 has been replicated 4 time(s) +FlipFlop cpu/state_2 has been replicated 5 time(s) +FlipFlop cpu/state_3 has been replicated 5 time(s) +FlipFlop io/tf/db_state_FFd7 has been replicated 9 time(s) +FlipFlop io/tf/db_state_FFd8 has been replicated 9 time(s) +FlipFlop io/tf/db_state_FFd9 has been replicated 1 time(s) +FlipFlop io/tf/disk/ide_state_FFd6 has been replicated 1 time(s) +FlipFlop io/tf/disk/ide_state_FFd8 has been replicated 1 time(s) Final Macro Processing ... @@ -1059,8 +1066,8 @@ Unit processed. Final Register Report Macro Statistics -# Registers : 506 - Flip-Flops : 506 +# Registers : 533 + Flip-Flops : 533 ========================================================================= @@ -1089,37 +1096,38 @@ Design Statistics # IOs : 116 Cell Usage : -# BELS : 2133 +# BELS : 2231 # GND : 1 -# INV : 23 -# LUT1 : 180 -# LUT2 : 132 -# LUT2_D : 5 -# LUT2_L : 4 -# LUT3 : 226 -# LUT3_D : 22 -# LUT3_L : 8 -# LUT4 : 809 -# LUT4_D : 45 -# LUT4_L : 109 -# MUXCY : 221 -# MUXF5 : 133 +# INV : 22 +# LUT1 : 155 +# LUT2 : 140 +# LUT2_D : 10 +# LUT2_L : 10 +# LUT3 : 249 +# LUT3_D : 32 +# LUT3_L : 27 +# LUT4 : 879 +# LUT4_D : 46 +# LUT4_L : 126 +# MULT_AND : 19 +# MUXCY : 215 +# MUXF5 : 91 # MUXF6 : 12 # VCC : 1 -# XORCY : 202 -# FlipFlops/Latches : 506 +# XORCY : 196 +# FlipFlops/Latches : 533 # FD : 26 # FDC : 30 # FDCE : 51 -# FDE : 11 +# FDE : 8 # FDP : 2 # FDPE : 3 -# FDR : 164 -# FDRE : 90 -# FDRS : 109 +# FDR : 117 +# FDRE : 112 +# FDRS : 163 # FDRSE : 4 # FDS : 3 -# FDSE : 13 +# FDSE : 14 # RAMS : 96 # RAM32X1S : 96 # Clock Buffers : 3 @@ -1137,10 +1145,10 @@ Device utilization summary: Selected Device : 3s1000ft256-5 - Number of Slices: 922 out of 7680 12% - Number of Slice Flip Flops: 506 out of 15360 3% - Number of 4 input LUTs: 1755 out of 15360 11% - Number used as logic: 1563 + Number of Slices: 990 out of 7680 12% + Number of Slice Flip Flops: 533 out of 15360 3% + Number of 4 input LUTs: 1888 out of 15360 12% + Number used as logic: 1696 Number used as RAMs: 192 Number of IOs: 116 Number of bonded IOBs: 89 out of 173 51% @@ -1156,33 +1164,33 @@ NOTE: THESE TIMING NUMBERS ARE ONLY A SYNTHESIS ESTIMATE. Clock Information: ------------------ ---------------------------------------+-----------------------------+-------+ -Clock Signal | Clock buffer(FF name) | Load | ---------------------------------------+-----------------------------+-------+ -sysclk | BUFGP | 42 | -reset_sw/slowclk | NONE(reset_sw/hold_9) | 11 | -clk1 | BUFG | 491 | -io/tt/baud_rate_generator/rx_baud_clk1| BUFG | 30 | -io/tt/baud_rate_generator/tx_baud_clk | NONE(io/tt/tt_uart/tx_cnt_0)| 16 | -io/kw/kw_src_clk | NONE(io/kw/kw_ctr_7) | 12 | ---------------------------------------+-----------------------------+-------+ +--------------------------------------+---------------------------+-------+ +Clock Signal | Clock buffer(FF name) | Load | +--------------------------------------+---------------------------+-------+ +sysclk | BUFGP | 42 | +reset_sw/slowclk | NONE(reset_sw/hold_2) | 11 | +clk1 | BUFG | 518 | +io/tt/baud_rate_generator/rx_baud_clk1| BUFG | 30 | +io/tt/baud_rate_generator/tx_baud_clk | NONE(io/tt/tt_uart/tx_out)| 16 | +io/kw/kw_src_clk | NONE(io/kw/kw_ctr_4) | 12 | +--------------------------------------+---------------------------+-------+ INFO:Xst:2169 - HDL ADVISOR - Some clock signals were not automatically buffered by XST with BUFG/BUFR resources. Please use the buffer_type constraint in order to insert these buffers to the clock signals to help prevent skew problems. Asynchronous Control Signals Information: ---------------------------------------- ------------------------------------+---------------------------------------------+-------+ -Control Signal | Buffer(FF name) | Load | ------------------------------------+---------------------------------------------+-------+ -reset(reset_sw/out28:O) | NONE(io/tt/baud_rate_generator/tx_clk_div_9)| 86 | ------------------------------------+---------------------------------------------+-------+ +-----------------------------------+--------------------------------------------+-------+ +Control Signal | Buffer(FF name) | Load | +-----------------------------------+--------------------------------------------+-------+ +reset(reset_sw/out28:O) | NONE(io/tt/baud_rate_generator/tx_baud_clk)| 86 | +-----------------------------------+--------------------------------------------+-------+ Timing Summary: --------------- Speed Grade: -5 - Minimum period: 12.757ns (Maximum Frequency: 78.388MHz) + Minimum period: 11.549ns (Maximum Frequency: 86.585MHz) Minimum input arrival time before clock: 7.558ns - Maximum output required time after clock: 18.769ns + Maximum output required time after clock: 15.972ns Maximum combinational path delay: No path found Timing Detail: @@ -1191,10 +1199,10 @@ All values displayed in nanoseconds (ns) ========================================================================= Timing constraint: Default period analysis for Clock 'sysclk' - Clock period: 6.815ns (frequency: 146.743MHz) + Clock period: 6.854ns (frequency: 145.909MHz) Total number of paths / destination ports: 1112 / 69 ------------------------------------------------------------------------- -Delay: 6.815ns (Levels of Logic = 2) +Delay: 6.854ns (Levels of Logic = 2) Source: clk (FF) Destination: clk (FF) Source Clock: sysclk rising @@ -1205,12 +1213,12 @@ Delay: 6.815ns (Levels of Logic = 2) Cell:in->out fanout Delay Delay Logical Name (Net Name) ---------------------------------------- ------------ FDE:C->Q 1 0.626 0.681 clk (clk1) - BUFG:I->O 492 0.357 3.815 clk_BUFG (clk) + BUFG:I->O 519 0.357 3.854 clk_BUFG (clk) INV:I->O 1 0.479 0.681 _not00011_INV_0 (_not0001) FDE:D 0.176 clk ---------------------------------------- - Total 6.815ns (1.638ns logic, 5.177ns route) - (24.0% logic, 76.0% route) + Total 6.854ns (1.638ns logic, 5.216ns route) + (23.9% logic, 76.1% route) ========================================================================= Timing constraint: Default period analysis for Clock 'reset_sw/slowclk' @@ -1235,32 +1243,30 @@ Delay: 1.547ns (Levels of Logic = 0) ========================================================================= Timing constraint: Default period analysis for Clock 'clk1' - Clock period: 12.757ns (frequency: 78.388MHz) - Total number of paths / destination ports: 51556 / 1278 + Clock period: 11.549ns (frequency: 86.585MHz) + Total number of paths / destination ports: 51473 / 1382 ------------------------------------------------------------------------- -Delay: 12.757ns (Levels of Logic = 8) - Source: cpu/ir_0_1 (FF) - Destination: cpu/pc_11 (FF) +Delay: 11.549ns (Levels of Logic = 6) + Source: cpu/ir_2_1 (FF) + Destination: cpu/ac_3 (FF) Source Clock: clk1 rising Destination Clock: clk1 rising - Data Path: cpu/ir_0_1 to cpu/pc_11 + Data Path: cpu/ir_2_1 to cpu/ac_3 Gate Net Cell:in->out fanout Delay Delay Logical Name (Net Name) ---------------------------------------- ------------ - FDRE:C->Q 1 0.626 0.976 cpu/ir_0_1 (cpu/ir_0_1) - LUT4_D:I0->O 3 0.479 0.794 io/tt/_not00041_SW1 (N5714) - LUT4:I3->O 18 0.479 1.227 io/tt/io_data_out<1>1 (io/tt/N0) - LUT4_L:I3->LO 1 0.479 0.159 io/tt/io_selected1_1 (io/tt/io_selected1) - LUT4:I2->O 1 0.479 0.681 cpu/_xor002153 (cpu/_xor0021_map2064) - MUXF5:S->O 13 0.540 1.054 cpu/_xor0021140_SW0 (N5695) - LUT4:I2->O 15 0.479 1.010 cpu/_xor0021193 (cpu/_xor0021_map2091) - MUXF5:S->O 1 0.540 0.704 cpu/pc_mux<11>72_SW0 (N5783) - LUT4:I3->O 1 0.479 0.681 cpu/pc_mux<11>103 (cpu/pc_mux<11>_map1780) - FDRS:S 0.892 cpu/pc_11 + FDRE:C->Q 5 0.626 1.078 cpu/ir_2_1 (cpu/ir_2_1) + LUT4:I0->O 1 0.479 0.740 io/tt/_not00041_SW0 (N6803) + LUT4:I2->O 17 0.479 1.166 io/tt/io_data_out<1>1 (io/tt/N0) + LUT4:I3->O 24 0.479 1.586 io/tt/io_selected1 (io/tt_io_selected) + LUT3:I2->O 3 0.479 0.830 io_data_avail1 (io_data_avail) + LUT4_D:I2->O 7 0.479 1.076 cpu/_mux0009<0>101 (cpu/N164) + LUT4:I1->O 1 0.479 0.681 cpu/_mux0009<7>170 (cpu/_mux0009<7>_map1750) + FDRS:S 0.892 cpu/ac_4 ---------------------------------------- - Total 12.757ns (5.472ns logic, 7.285ns route) - (42.9% logic, 57.1% route) + Total 11.549ns (4.392ns logic, 7.157ns route) + (38.0% logic, 62.0% route) ========================================================================= Timing constraint: Default period analysis for Clock 'io/tt/baud_rate_generator/rx_baud_clk1' @@ -1279,7 +1285,7 @@ Delay: 6.319ns (Levels of Logic = 3) ---------------------------------------- ------------ FDCE:C->Q 12 0.626 1.245 io/tt/tt_uart/rx_cnt_2 (io/tt/tt_uart/rx_cnt_2) LUT4:I0->O 3 0.479 1.066 io/tt/tt_uart/_cmp_eq00031 (io/tt/tt_uart/_cmp_eq0003) - LUT4:I0->O 1 0.479 0.740 io/tt/tt_uart/_not0028_SW0 (N769) + LUT4:I0->O 1 0.479 0.740 io/tt/tt_uart/_not0028_SW0 (N797) LUT4:I2->O 1 0.479 0.681 io/tt/tt_uart/_not0028 (io/tt/tt_uart/_not0028) FDCE:CE 0.524 io/tt/tt_uart/rx_busy ---------------------------------------- @@ -1288,27 +1294,28 @@ Delay: 6.319ns (Levels of Logic = 3) ========================================================================= Timing constraint: Default period analysis for Clock 'io/tt/baud_rate_generator/tx_baud_clk' - Clock period: 5.009ns (frequency: 199.631MHz) - Total number of paths / destination ports: 77 / 22 + Clock period: 4.443ns (frequency: 225.081MHz) + Total number of paths / destination ports: 84 / 22 ------------------------------------------------------------------------- -Delay: 5.009ns (Levels of Logic = 3) - Source: io/tt/tt_uart/tx_cnt_1 (FF) +Delay: 4.443ns (Levels of Logic = 4) + Source: io/tt/tt_uart/tx_cnt_0 (FF) Destination: io/tt/tt_uart/tx_out (FF) Source Clock: io/tt/baud_rate_generator/tx_baud_clk rising Destination Clock: io/tt/baud_rate_generator/tx_baud_clk rising - Data Path: io/tt/tt_uart/tx_cnt_1 to io/tt/tt_uart/tx_out + Data Path: io/tt/tt_uart/tx_cnt_0 to io/tt/tt_uart/tx_out Gate Net Cell:in->out fanout Delay Delay Logical Name (Net Name) ---------------------------------------- ------------ - FDCE:C->Q 8 0.626 1.216 io/tt/tt_uart/tx_cnt_1 (io/tt/tt_uart/tx_cnt_1) - LUT4:I0->O 1 0.479 0.851 io/tt/tt_uart/_mux000649_SW0 (N6201) - LUT4:I1->O 1 0.479 0.704 io/tt/tt_uart/_mux000649 (io/tt/tt_uart/_mux0006_map385) - LUT4:I3->O 1 0.479 0.000 io/tt/tt_uart/_mux0006161 (io/tt/tt_uart/_mux0006) + FDCE:C->Q 9 0.626 1.250 io/tt/tt_uart/tx_cnt_0 (io/tt/tt_uart/tx_cnt_0) + LUT4:I0->O 1 0.479 0.000 io/tt/tt_uart/_mux0006129_G (N7342) + MUXF5:I1->O 2 0.314 0.804 io/tt/tt_uart/_mux0006129 (io/tt/tt_uart/_mux0006_map419) + LUT4:I2->O 1 0.479 0.000 io/tt/tt_uart/_mux0006161_F (N7343) + MUXF5:I0->O 1 0.314 0.000 io/tt/tt_uart/_mux0006161 (io/tt/tt_uart/_mux0006) FDPE:D 0.176 io/tt/tt_uart/tx_out ---------------------------------------- - Total 5.009ns (2.239ns logic, 2.770ns route) - (44.7% logic, 55.3% route) + Total 4.443ns (2.388ns logic, 2.055ns route) + (53.7% logic, 46.3% route) ========================================================================= Timing constraint: Default period analysis for Clock 'io/kw/kw_src_clk' @@ -1397,35 +1404,36 @@ Offset: 1.572ns (Levels of Logic = 1) ========================================================================= Timing constraint: Default OFFSET IN BEFORE for Clock 'clk1' - Total number of paths / destination ports: 244 / 112 + Total number of paths / destination ports: 254 / 121 ------------------------------------------------------------------------- -Offset: 5.442ns (Levels of Logic = 14) - Source: sram1_io<1> (PAD) +Offset: 5.740ns (Levels of Logic = 15) + Source: sram1_io<0> (PAD) Destination: io/tf/dma_wc_11 (FF) Destination Clock: clk1 rising - Data Path: sram1_io<1> to io/tf/dma_wc_11 + Data Path: sram1_io<0> to io/tf/dma_wc_11 Gate Net Cell:in->out fanout Delay Delay Logical Name (Net Name) ---------------------------------------- ------------ - IOBUF:IO->O 3 0.715 1.066 sram1_io_1_IOBUF (N5468) - LUT3:I0->O 1 0.479 0.000 cpu/ext_ram_out<1>11 (N5565) - MUXCY:S->O 1 0.435 0.000 io/tf/Madd__add0001_cy<1> (io/tf/Madd__add0001_cy<1>) - MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0001_cy<2> (io/tf/Madd__add0001_cy<2>) - MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0001_cy<3> (io/tf/Madd__add0001_cy<3>) - MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0001_cy<4> (io/tf/Madd__add0001_cy<4>) - MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0001_cy<5> (io/tf/Madd__add0001_cy<5>) - MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0001_cy<6> (io/tf/Madd__add0001_cy<6>) - MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0001_cy<7> (io/tf/Madd__add0001_cy<7>) - MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0001_cy<8> (io/tf/Madd__add0001_cy<8>) - MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0001_cy<9> (io/tf/Madd__add0001_cy<9>) - MUXCY:CI->O 0 0.056 0.000 io/tf/Madd__add0001_cy<10> (io/tf/Madd__add0001_cy<10>) - XORCY:CI->O 2 0.786 0.745 io/tf/Madd__add0001_xor<11> (io/tf/_add0001<11>) - MUXF5:S->O 1 0.540 0.000 io/tf/_mux0009<11> (io/tf/_mux0009<11>) - FDR:D 0.176 io/tf/dma_addr_11 + IOBUF:IO->O 4 0.715 1.074 sram1_io_0_IOBUF (N6517) + LUT2:I0->O 2 0.479 0.000 io/tf/Madd__add0002_lut<0> (io/tf/N222) + MUXCY:S->O 1 0.435 0.000 io/tf/Madd__add0002_cy<0> (io/tf/Madd__add0002_cy<0>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<1> (io/tf/Madd__add0002_cy<1>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<2> (io/tf/Madd__add0002_cy<2>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<3> (io/tf/Madd__add0002_cy<3>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<4> (io/tf/Madd__add0002_cy<4>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<5> (io/tf/Madd__add0002_cy<5>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<6> (io/tf/Madd__add0002_cy<6>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<7> (io/tf/Madd__add0002_cy<7>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<8> (io/tf/Madd__add0002_cy<8>) + MUXCY:CI->O 1 0.056 0.000 io/tf/Madd__add0002_cy<9> (io/tf/Madd__add0002_cy<9>) + MUXCY:CI->O 0 0.056 0.000 io/tf/Madd__add0002_cy<10> (io/tf/Madd__add0002_cy<10>) + XORCY:CI->O 2 0.786 1.040 io/tf/Madd__add0002_xor<11> (io/tf/_add0002<11>) + LUT4:I0->O 1 0.479 0.000 io/tf/_mux0009591 (N6574) + FDRS:D 0.176 io/tf/dma_addr_11 ---------------------------------------- - Total 5.442ns (3.631ns logic, 1.811ns route) - (66.7% logic, 33.3% route) + Total 5.740ns (3.625ns logic, 2.115ns route) + (63.2% logic, 36.8% route) ========================================================================= Timing constraint: Default OFFSET IN BEFORE for Clock 'io/tt/baud_rate_generator/rx_baud_clk1' @@ -1448,30 +1456,30 @@ Offset: 1.572ns (Levels of Logic = 1) ========================================================================= Timing constraint: Default OFFSET OUT AFTER for Clock 'clk1' - Total number of paths / destination ports: 9225 / 56 + Total number of paths / destination ports: 8901 / 56 ------------------------------------------------------------------------- -Offset: 18.769ns (Levels of Logic = 9) - Source: io/tf/db_state_FFd7 (FF) +Offset: 15.972ns (Levels of Logic = 9) + Source: io/tf/disk/ide_state_FFd8 (FF) Destination: sram1_io<0> (PAD) Source Clock: clk1 rising - Data Path: io/tf/db_state_FFd7 to sram1_io<0> + Data Path: io/tf/disk/ide_state_FFd8 to sram1_io<0> Gate Net Cell:in->out fanout Delay Delay Logical Name (Net Name) ---------------------------------------- ------------ - FDRS:C->Q 8 0.626 1.216 io/tf/db_state_FFd7 (io/tf/db_state_FFd7) - LUT2:I0->O 36 0.479 1.890 io/tf/ide_active1 (io/tf/ide_active) - LUT4:I0->O 384 0.479 3.289 io/tf/buff_addr<3>1 (io/tf/buff_addr<3>) - RAM32X1S:A3->O 1 0.793 0.851 io/tf/inst_Mram_mem96 (io/tf/N18) - LUT3:I1->O 1 0.479 0.000 io/tf/buff_addr<5>31 (io/tf/N512) - MUXF5:I0->O 1 0.314 0.000 io/tf/buff_addr<6>_f5_01 (io/tf/buff_addr<6>_f511) - MUXF6:I0->O 2 0.298 0.804 io/tf/inst_LPM_MUX_f6 (io/tf/buff_out<0>) - LUT4:I2->O 1 0.479 0.704 cpu/ram_data_out<0>32_SW1 (N6331) + FDR:C->Q 18 0.626 1.374 io/tf/disk/ide_state_FFd8 (io/tf/disk/ide_state_FFd8) + LUT2:I1->O 19 0.479 1.255 io/tf/disk/ide_state_Out201 (io/tf/disk/inc_offset) + LUT4:I3->O 12 0.479 0.950 io/tf/buff_addr<4>1_7 (io/tf/buff_addr<4>16) + RAM32X1S:A4->O 1 0.540 0.851 io/tf/inst_Mram_mem710 (io/tf/N34) + LUT3:I1->O 1 0.479 0.000 io/tf/buff_addr<5>1 (io/tf/N21) + MUXF5:I1->O 1 0.314 0.000 io/tf/buff_addr<6>_f5 (io/tf/buff_addr<6>_f5) + MUXF6:I1->O 4 0.298 1.074 io/tf/inst_LPM_MUX_f6 (io/tf/buff_out<0>) + LUT4:I0->O 1 0.479 0.704 cpu/ram_data_out<0>32_SW1 (N7303) LUT4:I3->O 1 0.479 0.681 cpu/ram_data_out<0>32 (ram_data_in<0>) IOBUF:I->IO 4.909 sram1_io_0_IOBUF (sram1_io<0>) ---------------------------------------- - Total 18.769ns (9.335ns logic, 9.434ns route) - (49.7% logic, 50.3% route) + Total 15.972ns (9.082ns logic, 6.890ns route) + (56.9% logic, 43.1% route) ========================================================================= Timing constraint: Default OFFSET OUT AFTER for Clock 'io/tt/baud_rate_generator/tx_baud_clk' @@ -1493,14 +1501,14 @@ Offset: 6.280ns (Levels of Logic = 1) (88.1% logic, 11.9% route) ========================================================================= -CPU : 80.38 / 80.49 s | Elapsed : 81.00 / 82.00 s +CPU : 85.55 / 85.65 s | Elapsed : 87.00 / 87.00 s --> -Total memory usage is 312076 kilobytes +Total memory usage is 318424 kilobytes Number of errors : 0 ( 0 filtered) -Number of warnings : 37 ( 0 filtered) +Number of warnings : 36 ( 0 filtered) Number of infos : 15 ( 0 filtered) diff --git a/xilinx/pdp8/top.twr b/xilinx/pdp8/top.twr index 87bd03a..24fec6d 100644 --- a/xilinx/pdp8/top.twr +++ b/xilinx/pdp8/top.twr @@ -31,8 +31,8 @@ Setup/Hold to clock sysclk | Setup to | Hold to | | Clock | Source | clk (edge) | clk (edge) |Internal Clock(s) | Phase | --------------+------------+------------+------------------+--------+ -slideswitch<2>| 3.434(R)| -1.155(R)|sysclk_BUFGP | 0.000| -slideswitch<3>| 3.664(R)| -1.339(R)|sysclk_BUFGP | 0.000| +slideswitch<2>| 3.851(R)| -1.343(R)|sysclk_BUFGP | 0.000| +slideswitch<3>| 3.548(R)| -1.100(R)|sysclk_BUFGP | 0.000| --------------+------------+------------+------------------+--------+ Clock to Setup on destination clock sysclk @@ -40,18 +40,18 @@ Clock to Setup on destination clock sysclk | Src:Rise| Src:Fall| Src:Rise| Src:Fall| Source Clock |Dest:Rise|Dest:Rise|Dest:Fall|Dest:Fall| ---------------+---------+---------+---------+---------+ -sysclk | 4.365| | | | +sysclk | 4.081| | | | ---------------+---------+---------+---------+---------+ -Analysis completed Wed Apr 14 19:04:55 2010 +Analysis completed Fri Apr 16 08:17:51 2010 -------------------------------------------------------------------------------- Trace Settings: ------------------------- Trace Settings -Peak Memory Usage: 266 MB +Peak Memory Usage: 267 MB diff --git a/xilinx/pdp8/top.twx b/xilinx/pdp8/top.twx index 2ad822d..7111929 100644 --- a/xilinx/pdp8/top.twx +++ b/xilinx/pdp8/top.twx @@ -273,7 +273,7 @@ Release 8.2i Trace Copyright (c) 1995-2006 Xilinx, Inc. All rights reserved.trce -ise /home/brad/pdp8/xilinx/pdp8/pdp8.ise -intstyle ise -e 3 -l 3 -s 5 -xml top top.ncd -o top.twr top.pcf -top.ncdtop.pcfxc3s1000-5PRODUCTION 1.38 2006-05-03INFO:Timing:2698 - No timing constraints found, doing default enumeration.INFO:Timing:2752 - To get complete path coverage, use the unconstrained paths option. All paths that are not constrained will be reported in the unconstrained paths section(s) of the report.sysclkslideswitch<2>3.434-1.155slideswitch<3>3.664-1.339sysclksysclk4.365Wed Apr 14 19:04:55 2010TraceTrace Settings +top.ncdtop.pcfxc3s1000-5PRODUCTION 1.38 2006-05-03INFO:Timing:2698 - No timing constraints found, doing default enumeration.INFO:Timing:2752 - To get complete path coverage, use the unconstrained paths option. All paths that are not constrained will be reported in the unconstrained paths section(s) of the report.sysclkslideswitch<2>3.851-1.343slideswitch<3>3.548-1.100sysclksysclk4.081Fri Apr 16 08:17:51 2010TraceTrace Settings -Peak Memory Usage: 266 MB +Peak Memory Usage: 267 MB diff --git a/xilinx/pdp8/top.unroutes b/xilinx/pdp8/top.unroutes index 32bd334..ffd0562 100644 --- a/xilinx/pdp8/top.unroutes +++ b/xilinx/pdp8/top.unroutes @@ -1,7 +1,7 @@ Release 8.2i - par I.31 Copyright (c) 1995-2006 Xilinx, Inc. All rights reserved. -Wed Apr 14 19:04:45 2010 +Fri Apr 16 08:17:41 2010 There are 0 unrouted networks: diff --git a/xilinx/pdp8/top_last_par.ncd b/xilinx/pdp8/top_last_par.ncd index d76dae1..417ec1b 100644 --- a/xilinx/pdp8/top_last_par.ncd +++ b/xilinx/pdp8/top_last_par.ncd @@ -1,3 +1,3 @@ XILINX-XDB 0.1 STUB 0.1 ASCII XILINX-XDM V1.4 -###3604:XlxV32DM 3fff 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###2900:XlxV32DM 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###3348:XlxV32DM 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###5988:XlxV32DM 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###6548:XlxV32DM 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I71OengBIGqwB38RIf8gDbI1NcTlIJcVieqKVJe8bjuXFVVuAMxiU4NTdUWuJdLm2MSxgwpORIMKTkSDCk5EgwpORIMKTkSDCk5EgwpORIMKTkSDCk5EgwpORIMKTkSDCk5EgwpORIMKTkSDCk5EgwpORIMKTkSDCk5Ep61dMIl2wSSag0koEjMZCL+KpI2XLJW3bZVuquK5zIMa2xrbFtvgO5ornLeQl8G2wTby7MizJ8+ePC/ytxz7cQ7eFVY82jGk/Tiv5/ZZjf0a+5EXzy21KKsFWTXeMSiSfpv8bfIXyF8gf5v87cQ28rIb2zgvc97KU2Dl84GS0gfppm4Xzo2NOUvle8MS+JAg1MItf3PL39zyiM/9xpZ39Ba9YWjGW1pFGwUgeSjPqlboKN1KDQhjC8fiSBF4jA48jR/EwZuD6aYy3VTfHLw5eHPwcHZcVc8R6UM26leDBSlPNA2RSgQVviOu+J9kzZdKJJVIKnw67spGFTUjynsmU7hizriZOUALsuaFnoAuB9+ITguPm5IC7d1wVs/Lf+bTDBX3yqeJ3+yardws6Y7C9VJfpeDse3O9hestXG95pYYzfi2UfaGxjcnBk4Mn3qUgoytI6PRa67DXC6zJFXtU18vAKvhwx/FNjWbPQ8XckbOWjiGfglulkVcqugbuD9RxAiphqYU3nNLIK4VWaeR1cOz+jrUa+uJY2nhFseHuJGLn9dT8O/TmUEq5wsLnO/TGUMehzWFo42obzJqvbE43HVr3OzRwKBfbYCGZs7aAWa93KNOOxrU2rDVEDk2Ydb1D6b4a19poUQ3ua1hlQoeqdho127nWTs229k12EtaqyU44+9bNvwiziQF3MMwmojcYJqLBEJiIBkNgIhoMgYloMNwlosHQlogGw1giGgxZiWgwPCWiwZ8mF38U8cgb6xtY9PdJq60my+j++/e8zJRddYDeSGy+cTz9n49nz1UelxQNZh+JaDD7CEST2Ucgmsw+AtGbNySiwcwgEQ1mAYloMOInosHonogGI3kiGozkiWgwkieiwUieiF7RD4r+jemL/5UOE71aeH5dx+SewDMTQ3QdEpffKDUZly95PaKvkGAarqXPf5h2bZr8T7/JfnytpB0PbTDTyEz7OqOXGQ9m9HQbJv0nfqQzRG90xiZuvHShSrSTPYDbeG637dHvqWtk3KHUC/VcnFlTx7P5UC/+OcJ/P2vi5WUhohyZ/ofKpx9M/0NzRIGI9Kjw43kwNnyQXd2XI3hXyeBENfo81kIucuPNzY1fNDoS9AP0PVPz+O3InO6N1d2lfd+bnOvOjdjs4d31MUnkb0ML/w8G/DYkprBx6awvRRZ+04l8KZKI3kUfQ07VnjnYSjdCvsV+tbDz26NkQLs6/AjZv39EegVqU7vCL1W7Idz14qsIKwJv/H6gS/S6HjOscn8JnEc154mjEDhN/KbVlbtbon3e+wibWpm2F0DSSQu9HuVS1fKx/IneEQ/agr3iOPrTF0QDb68mrgz4zmeB9Cmk/h/BVh0l###6724:XlxV32DM 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###6716:XlxV32DM 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###5572:XlxV32DM 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###4816:XlxV32DM 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###4700:XlxV32DM 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###4476:XlxV32DM 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11f4eNqFW0u25CgO3RIfY0P2OnoBBuxhzXpUp/beREgXww0i6k3y3EQW+iGEIIyxp7HGxHCZ+7rvK9rjhf/556/b3P6P+eP//uuo4c+Z/vO/o25/3H/+e1T/x7q/vfWnNVd6feaUDfCmWNhsjc0mbHY/sdkbm92fp7ni6zMfbX5LY69L2Di3wne6jhfeo0svzN+7KvRNhnuF8X1UMRmDH49jvk3VBBY1w6Bm+KVmUDG3cNk3VrUYY9pAauJ7OC2rWozx/UVqBFIDmOkx3zV5cx+CIv8KikPFBLbR7Q+bY7DWMbEJjU3wJ5zmoguTE4ybpLPGHaOTQf/t+8OIGMyvO1Ux02M+YFEjDmqklRpwiv0UY1LDqxpM/+37TGocpMZBamRSI09qpMGp9ZdTg4ppn2mGhHEO1si/nFqNK6N0Jc7WaCsrjk4E/bfvs4rBeND2WM0HawGLGnlQo65Wck+XJMatYn/DmZzSYjdSLC/pISbwt/mZX9T5mV7ULIPT719OP5VNT+/R+4dNHax1/3K6MX5Ot8oG0m7Gb6OTQf/t+2D8vsI9r9E4zxcnNa6mxi5qHJkSm/EvezTHX7Geza13zWc27c+ZvL/wVde4mPSmb5+WFT5TeoVJc1x2L1yr8Lemhhfm+RgXc+WZP+HYTNH+Sk3XCp8yfdsZT7PCwTTLTOOzvLd5s+vYpcu9cIwvdzV9zIzPVLcX3kxN8n0NI2b9v9GXuKYPvpYXduZeyuNtfdsnxHqv6Jk/00uo3C1UsoTKZt0cKlcLlRZWLepjfZsqtH8m08Y3NJ/joqqJdxBRxPTRCN6jfF/SVVaY+X3jn2Oz5oK/C21V3K+NqCX1FVZTvr57z29k/mqvMuoX4uV/4WhmfFOoAfN8CCVghOIRT3GlhiIwzxe6vvP8zfXXOA7M/upLIWJ+tqeEDvCnP2UcGPoFDbWjyTXiJsYp/FoeXtjrncVeMOcl/Yd/iP4jvoi+xBTlPyTVsL2zKW95jRV+H/Q0H9MfGr8tIaWVP1g+pt+sLN0a67GyZ0X8RtGH6Zk/07+WejPks7ltdpuWemq7W/In4uIwYvcrS4q1aqdv+Igl/cIt3rcVhp0OWle8rp84nOm7vIqbvZNsGXOewvfOy/zelHNFz/ozvdjRPrXGZv2q2CjdH8KnPFuPffi4MfXOpywX3qn38C3+ZBcsdy1jaHhTz184GCzFEmUXyBLqIYsJTbErHO9iBUtoMS4teb1DIF9uhVlexnDJpaHL8p221BdOrfpYYZfKIfRnffOPMn+w89ZwqstDle9zxNIV+u3I2wpXldfda1yqLgFzuhUeUptd4WFrsNPWEGlriPPW0OQ3Y5UCzPaoZsZsD6Tuk1L7TePAn/GkqV0x+xP6XT2ViTy7Oe9RPmD2T+P7ZhiPvIxfpod87VCwtGe8JVWemnKYHuObpiymZ3mY/kO+UHTpS7wyZnvwfBzP3+L77v4TB5zd33O8POPZruh9PN/ybzZvK3qWn+kllb26aydSWfxSRWYtQFOUpWL1gFGTFPCM9xAldZi0rfCpB5C2CbsVvoLs4snEY4WhajRxl1QoBXgrmMvomkqhUinUIqrgL9go/aG79mYypfJ/wTHncal5tR+WGjDPh1QCzPqiygRGaDWHT6kAGPw3qvKAn6VX4zgODP7OnFqlCn9g1hfyA2Mr8W3TXtmD44vpr3hZOdBWu6LHfFZTF9PzOMcL07O/W8qQA2e6rpW9mR/T8zj7oyBVVBzIZ3uzPEz/jT/8J0t9G6ufZbfzOV2IXW+tRnOTaIWTyhGtyME4eClB9piXGCl10xTMGCkaWPQIox7nLz2K6uFV7rbVHyt8HFIKOMQ/4U1PsVeo2wrD3mes+woj/oBFj33UI/2qRqvqUXrVLFuA8Hk1sRP4UM8otRTuXiaBCK0ajLIbwwTasyDcQxQ9Efp+S3qwikLPGEu8mLL8/giyhHftaTA2vtzjbs940919y7K7Mu4pNWoKtSJfS41mPpCUspLvg55wTRIiuy5Jxl1/dRXbs6dgqsZgrx7Cilneu4dCKXNKnceBXUp2ruZmzPbqWxDsR/oMS0yrkVjH6oLnM1p9RE1ZTG+iHMwxzvRoJB0B4zM925/pv8Un7CNLKY4Hu2s+2Pl3NdSW0t13v5olm0hha3TpMN6DZL2ormSMrOdiefMLWq1cWlimvhvKQY2xS3fVntIx7v6Qry2pbdzdGN9WdivsLoyfwjVXCV3BydapsHXxCqv5mZ7H0T7NunsxBn8cTEqScbiS7cUYoZ3oYMT41J4ey8fzMUZPJ6JaIAx/xeNcYoSijee10hfVFh/MEC/YJYE5Ho73rcuD2Z/PwTHXlT97tae4y/cctMKI+0HGpGM6+Cpme/fdsfdUZ3sg1QAbn5L4Ly3ny1FOEzXFbUWf7antde0hEn0yknpavC7pef0w/a3rH1sZ24vji+klFaWxOpjv/7ZWHWxPlRO1SkR1dumBj3HUa4aAAzPh5xQiWyDj51QyVpXnIKczv+Q8cVrQ3lzQ6oqx1dRtkqwvxk9jRBpnjJ9GSR16f3m05/2r2soqZ6++FAufMhyYnZ355He1dTxbxGlkSRZNaakdDFYYvap6122FsaRvVCfPErlpiUy7eaYllunaornEj0sUmOdDCnnmV5Nrigtd33nLqHFOEcDD91MKAu4pisaBr6AFupmvWaD/qfY7te3P9E4PkK268it69h/T48bupi0G9sWNXatC3Iqe+TN9sdLwCF2/2V9OU1Y8ypK+akrJKi/T8/wf9Gwf8nf15Rr1YX+zPkz/g3/9NQ7/y1Ks41Kcr0Xs/a7W2qq+9SyXtA3eCz9T9184afZwerCouUhWJX7f+Mf4G+/a9u+7t+4GVyz7uLswxu5fo9xsoM2Og8lW0fbXaoRwifnt+lcVusI+nPtYuDN26SxS/WhvguRHm/c5WM4Y8pueWubvs+qDy27G94FQkoMJY6/+CoccBBk/Z3NZqjw/25Mxx8NHfFiJh6eannH3P90QIx5wcAN+qsE5FQJzPECfHh8Uz+Df45v8gTb/UwXM/m674YTZnk+vY67mdtqqgIv2ylqc7Ct9OX6YXlLBNVYh/lcVUnVe4+Wm2mkvijEOkC017iv8VMklr3Cv8hSLnPco5/6rd3U/N7VRDvriD8boReWK3uOMnR6Ua/iC1f/ZzPGQKT8Bv/WwZtQj/KqmjF5n9JvUmAc+rxvZAj5zT9KZdwp3vsXZ/U5BW72nA84eby/tTwmJRNVHMNn8wjbKe6FNTeKD9i5wU1K/Ye1dfMPa+3DK/7lpE9Wfm7Z8jvo8Jr+v2SUyfuoWUs2MMX7R+EXjWe3V+Stme2IcmO2F0AZ+bjLl5mm4WbMrexwmuRFj/qLVA+QHRgo/jmJX9kTD4LVVruhRfW6aEpke8XXVy6zkad7XVz1SrTM9GhxXkC2a6Xl+pv+IP7InxzfTMz+m/6Yf4uPbOMdfxYGN4vHb96DncV7P39Y34lNSxfjowp1fUsXTy5C23q6m2VLZVvgyWj0EfdpIGKGP90bojdlemOMmSNqg6A1sVvgzPY+jd7AnCUXGVziqpq6ywpuR1IOnloyx9J5HCGQfkocx2urJy8GIcX9fZ+SmL/pbd49rm0Npxi0FTqkGmOmRCjIdNGDv0G86cYmO93LzowZOlVucU+0WKdWSfMAcD5j/6Afv2d5Idc+l/mwvyAfsrZEUWqpf2RO9Iq8HK6Zn/zL9N//A/t/Gob9HarNzYwL2q8bKqUjHmZ7lZfr+/i7OpzH4j/kxvaQKP1Yn6Vc1mNXud78R1HVLGDeuWatOxs8BGNc1M34aIIJFzvFG1pWfVavKifewR5StjTHkSkEbTYSf+C1lhe8ez8O1iB1vXF3+Ve1dKmev/jRPCZ99PLDXb49N+rute1qyqT9mWOOsIcrfb1ZC2mj7mjG+b3j/hZ/eVV/ChZZwWdEjhQHjQPVUQ2edqyHZ/YMeRHAgA+7VrF6Kw2WhX6LP9niqSaTY3qvy400kj+80Doyb0Kc3M9sDB8CtNyhm+s1KQyFQQ6FXy7oFVm1IMH3Qm+Lce3czPc/P9B/fkz1h/0gHbNgfN4+55rSiT1pdNr/tK3qWj+n79RQ93vkW30yfY32nyPcvdRb0t9HHLqgWiZ7lY/pv8iE+ZKmPjxL8fC1g47tN3rJb1rYsLrlxdkUv6hOLKb9jrZ6+YITapu+SLnlaYFK5LC1d/2s8/su4N5JanieX1/ToYjNyc8uY+X3jj5sk5o+lZnHzRJjtzbj3inoqm+2F3s9G79oSpcL0mQo9pUK/sifGY39VntN8E5nPEbO98T0w26sfjHs1mdP865B5Pq/x5ezlVvRYuo3erejZP0wvSyWOu+v9qydkNMXgB1T4lQNjj3WT8Nhixrj5Q6+LMZZ0pZtBYKSIuZoZbyy9Xf1isf+6RfXAOyw8YWeM1JRvfUdH2AeR+8APqwhvVa9ddOtl3PXSm3HG8B+w6DncePrTrfxVY9CqzOmLhqD+826F86uufekV/LbC9+F3scu2xMnq6yizhRWuzcEjFj3yqIddVXVbDEnWo9PGg+BTsfApI5/wyx7ZOPG72d7yx+CaXf8P0RSLMA==###4592:XlxV32DM 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###4560:XlxV32DM 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###4916:XlxV32DM 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###4752:XlxV32DM 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###4676:XlxV32DM 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###4820:XlxV32DM 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###4576:XlxV32DM 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###3424:XlxV32DM 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###3268:XlxV32DM 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###6048:XlxV32DM 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###6772:XlxV32DM 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###6696:XlxV32DM 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###6648:XlxV32DM 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###6576:XlxV32DM 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###4236:XlxV32DM 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###4100:XlxV32DM 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###5016:XlxV32DM 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###4444:XlxV32DM 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###4472:XlxV32DM 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###4936:XlxV32DM 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1170eNqNW8GWsCyufCUUkfDNc8wDoOhydnf1n3n3sU0KpYT+bm/6VCcihJBUIu2cOyUc7voRl9LPb+CSkvz8nsSvbzkw5Lus21sODPk12PmWA0Mu958eOfAyxXzrOR3vkBZDPsta3nJgjO/d6c/rB+MDV7nM+f1+4Dmd5dYTm69r8T5N9zxON9+/nUzljeeU9x9976bpB0eXyxvPaY/nPbEj3OO6FkO+ipv0/S2GfCM58DKpHb3oeg9pMeSR5MAY/7LX/TteO/vGdf7uDG85MOSLO9e3HBjy/VrKe/7AkE8/W/aSA+dUltsezgW1ewlvDPlO8p3k13bev4PJgSEvJAeu/u+m1v8Nwz9FVvVvidsb4/nkFM8u5Qab/wj5j5D/JNof4Cxy2ymeU27Oq80vnVHtan7L+sEt9zyO7Uz3uKS/if4dctbfpr3ofh2n+mWrX/3VHWtPf9rS/b7Fzc38o/OxN1/W/8iDyg87v1HS7Wd7WOU9PuKf86q/u2Xp6fP7WH80f8TP0fsRP3m+HE8f/X48HT0PfUlxUb/TePmJt07tl0qMPX2e/9/0P+dhIEf8HtkH5wPrS3QeEd95/SP9Wdr9Qfwf7d9M+SHKNPfyRfB6DkuNZ63+5/yQPvJLcfPeyzfFTbed1zSfPf11m73aQ88r60OO97E+z4/1N9nueOgnV3r5Ts590njV19/CpunOHRrnSP8TH0h/9H6Oj6c7UpOvLL/yeKx/mL1y0PVzPmX7sH7x+/HeT85XHO9G+ov089n/Vz9SPkN+4/eP9OMgHz7x2B0t31L7j+IP9E/ZV7Wrvp/5BO8/64+eB7/473//c4H8x/1Z/vmPTPHPWuK//k+m9c/8r3/LFP7I/I8Xn7PbZ51XvM9NvMbROK5xjHFJu+Y5i0P8vJTtjg+bC3MPB0l33MtxXnsYdpsszzKGHS++uffmM+txqJj1wVOA1U7bY6e0bY2dsv/HT975jCevyBz0hGmEPi1iM86yaWT3a+5hL0UjeuljrKzQSiZayUSWKGQJ4NMyyhmm1BsP8hD80tNPkm7PXs819fTZPqyvlt4vS4t5ZGo9cppuU0efnd8WDSpKRnLakjr9Or3J7CFBnaPoYZ5lOXsYwXKe+pjfN3p/tvcvst1BEMkZcjjdIrsWFSWsPf3R82nwPOSz6CHi9X/f13++SJh68z3dlt+Y5wN5IjnmE0wOzO+DnN//7KfKgdnekAOrK5XHleLiB66EoVZNC3Vob/EomyuEEvQUTLY1NlXGo/EYX64z9caH3Mk6/ybfsPSo758QVappbSt4/qQ/eh48NLrDa57DfK4M957PB/fni/mcdatbVxGSC8lhD8irfdgeJt/IVbCfcLW6v7Qfobp6eLnScbmSN1cKrSv5K096n/Fe2Ck4PWL+VDswBl8IbnU9jCMMrPM4f/LQrBPxJTUTKW75x18k9Cdrz5LlvQtgf8mF8hsW+R0HaWcbRdk28MW+lcVMXgNVrV606tuvaP8bvnbtV3xVQ2o957UKsGpqn7RqPI1ljHB20XLtcs8rRc2lZ1zudazWJWO8T+oNmz0vyYliZSdgv4fI/ffVafW2l6R2KIrxfsaHVeNXkTP3cK0+zR5H0Nx6rSC8c/VylY1/wf43vDvgzViV5De+lp2tCtd1nnl/z+9a0fkrlqx2Crm08++/r4PX3/AsohwjiVbpS97a7kU+fsOYL6qVuaRT9SblLEE5C2NUlx72Mf+8+EF+V5fhYuM9PFm1tKY+XqTcNH4qZ+xjjS4jHLxWj+GK1T2M6uBwZ+mdXz4vi81vL7Kov2t17oOeR8ao7q9zkXr2WabZut+H6R+zEZjjjRcJp9pZ1xeixjfv1B4jPBqPMbpbn/Nr/ns6dePd7IHxER8QT0fY2fhsXx4vnN66zZtxb69d/KL8kzHbc2Tf6arue+MjvnrZtt/kh2i1xvZH/P958h0fA+KdxcfLrqUXP1l/9Pxkz++i1f0WtKu6BcVi3SfGo3zFeHFqp6uoPNSOErv7ZfbNRWuqvXiNZk7t9cGWfzanNd7qssb5mOx9eX3bg+M764/i5xPv+3i1+B4njY/7rv69T7rOKx5OPf9nfcZP9zEvPf/52Iux2Udk33vxm+3B+CyKxfyF8VPlq/+w/aKofXOQvYef7rLaifnHNR2zr/rHCDsURITjpPhK+7GHd8sXqcx9/HQ35TecrDv64S8UzxnnpF2kJLp+zv/sL6P46SWrX6aghe01ssqD5b1sBfd+GssvLTvW/ctxtu5ZPt7xrTjdV45PPN5o/GhVBz//fE0CH+5jsPXV9jWZH/myZFtf7GE+L6P4e+3Y8Rv/LLY/xfzzmPBVueUzjEfxmMeXuv9t/K3dT9Eq9yfeaDxdSz9ft5jHG40vNv6ovqlVIZ3P6xTo18MYQw9f1Zt+3ZxUnzGvh/FnPoP5oSrl88PxjrFY/A8x7z3M8eww/5pd2nv5jDHbi/2Hzxv7N7+PMY+3T1rHgW9XPBj/Ey8Isz0/ePQ+wpvk0qsHgLNsU68exHy3yldavojbF8Bcbz1fx+2rGvG1Q1rMfOyQFnO9Nl/+/MbMN352+I05nz9f3xVzPsHtDmCOp+hmAHO8xNd54E+9KC3G+lBvY33AX3+yuE/1HvYT6wNGvEM9KfaVBpjrfcif97f1IOwDzPUWvuYAw792s5ezRu5e7dfWU7h9A8z1FHgw11eop4prMddDkANzPwK3N4C53sH5AK7nx/pL9fwY5noE/g3M9QZunwB/6g3bH2CuJyAH5n4Wxgf+1AsmB+Z+FeYPDPlze6vFXC848fLGOL+X31pfS88vMPN9cdvyxh++b34LzHwc7wdmPo3zA8x8+bndZvmG+GS4zP/GzBfhX5U/Yn+lfkVtMPPJQ1rMfPLptsZuvxO3i4CZbyI+Az/xG/5ltyYkli6fkyW8MfM5rK9U+7R8DHJg5mP1dpYE1+NT9XYX+BXxKawfmPkM5MDcj0N8BuZ+7Gp1Tu2Pmv1O83fYDxjyTPJM8mT9Q8iBIV9IDsx8APkDuO6ftP3t5/al4tXiNeuP+uPQH/WPEB9PmfUWSEiutx7mc6w/ej79pf+K/Mb1Lfs7/HOpfIbPp8kZI14N6g/oj/oniH+HaH2zR1m6+ZzG/+rjPG+552/j+rPVZwz/ffYT8Z7y/bnsas+1r0/9Qta/vxYF9/PVKuFrUfsxfZsX/QIqPhdjy8vWfm04kN1PdCvQzbfV2I2FkRw3Gp7sr1H8DCHanZCzh7HaTN2/hbuJ5m3euuG4u3W43brj2h1hXLO7zHanTau1Oa3LO7qtFu29ddMfOe4aW7Xvot5VKe3XkLN6Rx/vli32Sefn0d2m931xO9/R/Hdn0dmqKHRzKjtAt2CAo2Xro0aT9nSIsdmRHGz3jOtqVXFTbU1mj2z+F6J9bSH90fO7RWN0wzb72jDyF8Y1O5P/bmLdyW1LPVyzl/n3c1Nmm99sCJjXi2wyUfSAvZCNgNneUu/kt3LMp2ZDabPhSXLgZz2UjfE/A+xPlu2Bn7tzxCZcyzYKySu26A32h2r0YYN6LlJlg3ruUmWDln0csa3K5trzimoTGGz4svf6ZsPAHA+w/uf5YP9jsE3vag0Y85+JjQJj/cXeCzYPjHgRXMuGgfE8uguwH3cbDiE2Xs97knd1BP8Fhn9cdmuqAWDEC6Fuw+Of9rVf2moHGPIrezXVEjDH61qNSVuNearGfK3G6Lyj2iO2spJ8/bL1Zv7AkAeShyqfjQW33Rxg2H+jbtBWqzWrph1V046qaUfVtAulm8/Nf456u8KqLafHr1Zbhmu1Xe/gWLVtGM9HtzXPAz/no+1m1JuIdj6LtN0QYOYDWB8w5wPE17128zb734O2WwT86qaVdzV21PjZ5mt0o578bd0woW6Y4efuL85HauI75xOcr0zvP6ibCPzcfW6vPwKjWxSoWxRqt6hWl003C5j5ANtzt271vOutFTnF9sviHfidGL8jfeaHrM/jMd9yRW/rzE7mHh/h8Vkf+T/bXWPmAzwe6y9OwwH4B+fTxbrhmxg/IX2eH+s747envR98MTn8T4jdsQ+ydPWNH0HO+rw+1n/Of/C9fM/8lfV5vn/TZ76wOq2WQ9nX3nk9vd6G2Kp/tPq836zP/Jj5CPsr64sPxhNRrbZ85ePPpC9WTQfqfoC/fPyP9MFfwN+Zz5yi58dX/yR9Wh/rj+xT4wWth/n8dlpz0OTMV3h81s+V37dfuxFf0Y3ItYvU6kex/80poavP9mT9b/3U8qmRvMb7KTXjM9/i5z/62P+k/sx8jP2d9Uf1X63fLN4k+2rPfO0Tn0l/9Dz4m7N4g/3gep3366/6xPc+54HqwVH8AH8bycHfxJu/uBJ7fI7tzfpzTE2+YL732X/SP4LFL4uXzAd9/Roau/q8f3/TZz7J+twvGsVzrg8TYfDH0fPQB//Jtbve8s1R/wX6cTrta2PMPT7E+RD6/wPm9rex###4524:XlxV32DM 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12a0eNqNW03W7Ciu3BIYY0T1Ot4CAJthz3pUp/f+nJbCNpHkra4afCcuMgihP4TSOecWn+L5xzW/tc/f3W3189fHcnz+Brft17/nGj5/kyje7O/hUv78jZLXz98S0jbDTUrXdVKaYV7v1/qLrQt+va0PfoAxvjj9i3Fg3i/GgXm/4ur6xswPxoH/+99/9y75L/eX93//W3z6a/Prv/4jfvtr+df/iY9/hRb+DltwoTjZrr16kapzKW/RyzLD4N1h77H5fv6XnVyyzFLjB3cv6wyXXPMHJqP/hZsT+RMOItfZFjnqB9ddLr5qPK7x4lKZ4ZKPi51VlP/DhWtfKaau2Kc/4ugvnY2mG4yb95Djhavs7rOey3l5y2Pxc7zk0lQe+VqXzwfyX0XKTP5Lbunan9NxXp/pz0lVDknld2rgJefdbIjx6t3Fz6lf8U+4uRxm8zfp28WPz8cML7nvXRmOf8JVdP6mauV6Nv5jOFT+qczw93mPePVLVrmnfSp/Wo8x75cx6+uX/tJ5MS55X9UedP/M3+kj1F6z2ivjLttlN5K3PMPQr8N80Ze9m49xt68b9X0T396Y53t8N+bX74PpsxO/vzHba3TdvTHk0SUeOr7HN2Z7Sq7sb8z2BHkCsz2lj8a+MPuj6Gp5Y7aHQ0bM+nye9oBZH0WW8sasD9g/8B0rHMUKim2eYx3Oz2Jl9luZ0ae91rd9MT1icQoypWf9ZXrsL8vmZ+e9h3YpyOJin9F72a/xkNc+o2+7xodFFDM9xw+mP6r6/yKSZvr8FT+IXmN1OWN11VBdJAyh2pczVC9nsC57bteWs4t2VM1U/tK0M0TXYiavqpibVxekosDRH2aCfa9ZVT0tM4zvT1NWUbumLjXE9l6f+WFc7CiYP6hSNfotqmp4icP6TmL4E94lTufn+X7NH2w+ls+XPJl/lscP+ThTNT6P4tryxixvjN/yp/nEtf7GLO/FqacGZnljv/WHPuH7W79I3s74u+VP8gT/wFgfpov1gY9YdtU/7GekL85cT9ZrA9Pz+TG9mlo9TS2oqUk/BlNblo+lFYSoTOl6tnNgDBcGrOu0Z51EJr2e66yfdVQPu9NQkW45InSPuMtax9A94uYj9KvOMNYDVj73zzWhK6OhbwOj27H+Hfz5/3lR6F61PsERmhSaaGL+C++GVxeV27iVN3f+ThTmeLulPse76G7EErHVl2vd5INZS1lmuFni52OeYgTeisRX9DKZ+maOXbxqoe6L8Zmx6XdVvQHjPWe90Jh1rX5vmpgnSzyORRNflV9Kyn+UqgmLX1fdd91n8sBpA2P8uZTqODDmyzbfKc/4xs95bv2t9cBf/LojvDHWDyZ/rA8Mea+iXvqQESOw73b+3RIdYCR6VY3pTvSA+TwxPzASOSReSOQ4EWsmT3wPjO+70yiB74ExvjrdD8aBn0RaE4MnkcbFWBPhLkneiTAw29tzPuPFeZMwJKrAt/1Jk/f5ACORFUt8z1n7G2MciSMS3TuR9LaOS1X5C/LGSISb5oHn+fXjjaGfi+n/ISNuHgWIoo5AJL/xbR8WpZFFALM9Li6XN8b87bYv0+vbvnTcC+xLx4HZXnk/7F/ZX+I8m9N9/RM92/uXfyR/4rvOdzhN4Jme12f6X/EB/gEX4drF5KAX374D63rVCkVMz+sz/SGi2UIv20wftppsHvU3TL/mpHbupM/oeX2mTxaNz3B9zPzdYueD/TI9z8/0xeJTRZZO/pLPk+lPe1G/3tsxswf+nunFChF538rMH3P8Yno+b6Y/9WzTi3PsM38uVijDfEz/vd5I/6UvdhFDYSu6RQt5Pi0zf784/R7zfdGT/TE9/Pti/pL9Pev7N735l9ufjv6I8xOm//IX/0DP/qw6lWdLYZ3Gk6znUc0vMz2fF9M/+V9rs3j0S39BfxdakG9SvGL5/qJvbuuzeJa8k0F+RM/zMz3iW5HqZ/EOhdDgS53RY36fcpnRsz4z/ZN/aD7D+U6z83IBhcaRXrqeV0Shg+ir2RvsgenZPpm+GC6x5lk+Vez7e5zom/kX2TE+0rO8vunn69/5mVP6VFOf5WPsz5h+t3rtPU75EPwF/CPTczxg+l/5BfJ3ve0d522v6GUvHmksNLWr0CShIPXfXb5YrHnVFMRCHWOY4nP1m+NwuzLFB11MgcH6maIOqR4wxs8L/nBVAX7VnIerCjBSPYQWpHrAzC9SxUCu+Hm/033ubkwFn6uWjj/vf3aVlfEqi/3D1YWelhl9imF4m2B6Pj+mv1XFjapyy9sp/earzOidnUfJeUrP6zP9KWelq1uZnRfvh+kZJw8fOoYyJ2Mow/n8r/SM+arM8oP+bUj5+rbO9I3XZ3o11X6aqqBQVUZTDeFTl8mhRIvia0XNVrPWJ8qOeLesdwnGGmNjNRirv3CR8Va00K0H+BY93ZqAeb771nXPb6pBVQfgJ0sYqxpeRlNrVBUBjrjl1NHUnvlCetcCmf7X98/86rWf8XE/3/ON9N94PG/I96mKjfL+X+kZ4/wuVczuqWWWRcZOguXvED5tBNGeY+2Zytnt01o8GD+3j7E6tVNI2N+1yuxftdtj+RMf3Z5fUCMNUVs9GD+uftSXQFUyYOVjOfmwkqnso2kuKXwYOU2z28X4MU0tj+PofW15Vr5/XuLmeKPnAMb30dt60UwJ5fh4m/JIj+eExzSrRb1oL4I1vjHvB/Pfqp2LdeNEe6Yo6Y1fXTDDBXi/96OuAVEBruGJ4njuwHOG8g+M9ZNE914fGPw/422ZjZ+qu47PMXF9y2c31cbzAzD4w3zgDxgvoYuMz0M4H9Yfpj8TR+2ASfZ8R/RQ3fsZg+hfUanP5L3aRSL3OT3Px/S/9Bvng8JDCOvUHni/TI+XZrzU8nl/yYvoeT7Wh1/ng/P/mo/04dc47IfX/9KXUCwkxqk98fxMXyxLymnMsmBfR4zp/dzL9Kw/TK+uMDwuOcY6uEI5XbI8HWaHFO2c2Dd9WHClzPDhoxVE+jLDtUboqXZYMXaaPaID4RtrYewX3uIS3ufOGIWhQg8L5S5ULUMKo3JaX8+BsQ1yiqec4ufWpd95e64996udcX5bZ3iVdj2w+H2On84VS61+YO9QcBvxqZ8D1n3EVwhe99k+ng6WtuuFv+tF/9T3GQ7WcbHmOfa2r80rBp+Ha00LkCP+J3rdx3buY7VXz92Pr57Lpzey4AEGdiaiBTmX6/BAg/EeF/UPogVzxijodSnHbD6MH64eM4zOKB7HfOAHWPeZnvM6L2lT+7S4tqFjymkBJKXsZxgdOtI1H2BcLKVtXuMh4y5aqOqx1BmOooXVveY8w4e60aeQTxiF2dXWYww5He4tJznlFE1Ox+jHynXZcqeFOpX4KXgrlR5Ne4VUQozRa7lYZGbcnJaoznRxilFiPzkdSsLeNA478Xc/s7fkeRwH5vnwhArM++P1oIHJNJDpf32P9VXS+eUJ123mQfr9NLrZPqxHOG5phoNTi0cp+xurR/mF8XSN/mnGuxux7qO8I1/5U+TrVlp0uzUm2f4Y5x6tTnTIDJ+XG82g+4pGqAEvEqy0axGAcBPtRUOd4QvvaolokPrCt0eK6ww/Hio+dYz8arhJoc/OG9+tLmrqY+tmiXmGvWgk3HJsc6zn+wvjfJGJMsZ5A+s+Xg09ZTtmDT1PS4DZi1N8+JJneBfNPGDvjFFXOufzM4y6KLDyuT91o62M9uXjVeL1ofga/PtTVKOL0yQSrKC6z/S/vk/2/S+8ovvDL916n9b3uNhrAUQZrF5ULZgeRs8YqljR5k3f83qMUW3f7sv2iMFftl69XxiXF15f9sWCk5bMGbO8GRd7na0mb8ZQjdWCIMsTdSy521RHfjEOzPqA8fLrPG0cmM8Doajer2cjv1BlYFXl4wnKZRtfK2rQzrRyxGB9BtnScE33l2SSI9zTirTJzzDeVeKe+wzfnDv0BQTr89DrcTd+FrH1CD/vPmjgH7/n/TDG+psV1xmj+A7M6+GkgHk/90m490l8itEbnEocTqJfJ3G68fOiZBdP/SnD6cfMTalkGYe79qmSZQzOgqBDbMTgNMioc0VGnQN+bHa0CeBbp4V0Gpj2tyTdD2wQF7hsHRxMz5j54fmYn6e1PJXZftFqnveUZvRdFnn3kzI988/0lyYU97LJ5H/Y5L5aj0QZdPbp9RvxfZI07u8fPazxjVevO3o0YcQoXSRL8ZmfmMPxflvl9TCOnk2m/zUf6PFA9WjyyF/Imtht9j3TM/9Mryfxqobn4maJFeRa0MNkD3Vnfp5mGA9vrq99hldvpSgrUf3C4ub4kBHrPpZ3SaHPEiv8qOVjOFciHrW00KWtM7xVu2jJXmYYJYEqu8wwSgrAyudQ6sp/Svi9VO01sNJWk5pmGAn8mrqf4q4J72L6zzhYgt/3Lc/waccydNwTxgUgptim+C4xxH2Gn5LDK1Eu71LX4uad77iYouSgF2dB6Ypws3NPHj/oHTHO7+7VIozzBFY+4xPTAr3itMuTLafm7apZm2vDz4/y3ZoQlndXEjxJsq4l/FzsPHG1FJqPMTgP6Oqj76tX+lMG6xTbVWiv7Zhh5vcX/4toVxXvF5aYqRUjPV1aA+b94CSAeT14emA9qe3pWtnCmH34dF1pwufnUYul0mjw1waonkxpCMegDTv4JRZj3AoDGj7v9GNkFfhpwBnHgXk+NMg/89vtUOpwhQFGOoD1kDgCYzzev1zV8XgHTW1YC3eD/YjvKwF9D4xENrtRVZgfJ21KP+D/B/V1cPY=###4700:XlxV32DM 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1274eNqFW0uW7SgO3BIfY+D1OnoBBuxhzXpUp/be2FLYJhJn1RvkiUIG/RCS4Jpi1mL6fy0Xf/1N63H+jam08+/a1u38G3K159+U1jYbb7nu519nonnPx/NXI/N/4d2s+2/z1yTj4GcxceBvSTFffNh6/Q0Y1/lKiHGKv+YjvCn+yd9cXsYurVXm2a51j5Su72vLu8iflhneQ3bXukb0v6R6zbsWGbfpUqOpPpQZ3tMeLjlsqDMccpP/b8L+K06/4yWFYyZvMmV5Y7a365Z4Y+jbG6Hvkrg3Zn/EODD7M+YHbjmn8282q5XxvL0xy9O/aG/M/oD1tw9/xDgw+7MzIgYw7yeMA7M/sDzsX+wvjHm/fO1/6P/f6P/55y97euEf88f//Vey8U/XzH/+l+z6x/3nv8mGP9797b3foPguyCXQkcXx1ySOyTjkbZWFYYgRGxUcWBnJnZEgjKRiB0aK/9vb/m+Dj9oUL910znaJAepjhEPaLpZDU9YYK2vGhMHnXDr80f9LJuc3xnikcWCeD6ICY/3Sjvye754/bLIX0xGu+Yg+JxnPfhEfJHrWD9N/rQ/+1RRbN8UqplhNGUyxX6ZY/Bb64se1pl/V/fdrSu+XGd7yBbtIXq0/fr/ltpzQKeZxH2q75jMyH2OXazxxNfP5m9JvydsZXmy1J16SbTOM+aOx7je8J8EsL3DnfPtNXnfrY6Q/zn8vzPI2M2LmJ/bA9cZq6vLsutVs8123mv3yltIuTRufxLQ5+zrDEM0aEaXaPQlrAaxc3rZmF2f4jGSiClE941s0VX1Q1VQjkZvXY8zyMIbqPZkK8sBUwMzPrWozuoInUwKrKWo3xSKm8LENpkg9Eqdnz1X4dGubLCR7gDEYDwY+OMeWfM4Ro44VQT4LnM1erj15jHse31flLxtxFKZn+ZheFdWeI2td10FRrivK+W1PRs6BlJJsZsHepHWGQQ+sC+2PRdbmh4ViXyieZ6MkLTXFJgFXkyobwwzfSRcOafp+CZvMo67KGAE8N90qhJ8kw22z9e4kzyDJG+lxoAGrIo5HEbnEmSJw0nk9eWKWk6fvyTjDYMwmZI/j96nlQ7JzEZzxkvIlSIwiOONbsDQqwlK2axMpIpEi0lsRzjyuF8JUEaumt2u3vPiuLmjLNsOrXTXtFTUw9mW9XNIaUQzjnDSIaZnE2Cd3zVfKHFdrJZVKsc6w0aALrIqwjyKi2wdFLF0RPUHAh9HIh97s9drcOR4zXFO5Nn8Mc7zlckVpo1uF8WFEocDKqHvlt6nN8ttmtipRcZNMIBcnWFyOMRbezWZmOCgjwMqIf05aX0aNbddJa07nsVp7lssIR3BWTijJ7RnDWHsq11p7s4t6twToLMVI1DjI2CfJA4tNdYZdPpokQWmb4WiO/Y0RV63ZjndcBWZ+IS9jyM/yMOb1VNXL64DwaeacSBlWLY69PdZLcLPGGY7xiCKoFlOEb8WYNMW3ohQro+GJq2mbhhNoMBupbPZsJM4ZiaeMQxbGmpF4yBiMJbJoNLLrwSgw02McuKs+SMVVltl8zD/TqyLWt8Xi7EhvRiY+9IjGQpkEycQosC4U3+XuWNqEvlDwGz5EXd7DuQTkHtBmuPW5rgWLxKmf2LvfcLUeAb3OsEk+vbEK8qrb0xJ+8/Ee66/45YOkwUfajhnOqQl936MzjDTX9fJ8hlGBACuj+aVx62Ya39OyaCdLNNIk3VuNVOmMvZEjbM1zjCjTk6b2G0bnjPEdlRSrIGdVbA1qJW6V+FOUHsJd2i6tptCkPrTbKn5b6wy7LKfP6VBSktf9XeyYJMVRCnab4V6gC+6F9gzjdCpah97nuyobwgJjPNA48DOf3d/HLjC8YkWNYkYMeVtqRQLF1t4Y45up+3scmPWFcWCXs5Xdqy0VM2KMxyRFZTTZvTHkswZyi3zAkK9pYIN8wPh+RfGq3wPf2YLW4dDf0zcY7RVu/Qo+mg3iB6O9YL+i4ScVafMxPcLXZuIyo0ecRTHN9Gci/fZP9odsJG3bDhdn9IfaCcU+0y968qJYZ3rmj+nXAruOfZD1rlHH9X7Q0/5lf4U80ewa7UZ6jNdk3Ft+0LM+mN6kJOdcO+zMn7HeHmSc6Xk+pv+y3+3fGl98M23q7xSfmP6HvYj+a/31Y74f++XD/+/ussq7trrN4gnWt0b6f0z/ZS/QO9W3C6XN4slZSP5K/8NfRno9bM6+XNTjfR9TWGuvciE+/aAFyZ0VH+1KOKY47076MciZ5rhnqfndj8H86Jl2pe0zDF+xd042xz15jLP5F7V9V4qdYfhC1mL/C68m+3e/KirGesAsb7e5f2Oe747l9/ejPDgLgO8SVWMVvn/wKD/ze1g9y818PtYP06svvRqLac+DL609A1vPnHfTuk7vI3TTxJS1QzuOoyR2Ru64GFvt6Lo4xxB0TaOhgKEY4C9+gFXQV2Mw7ds8J9Yuu2rcNvFgC8YJw8ILWZzxw+iIn+xHsDK6v7ru2QyM5s5o7uVOWhqOJwlzwUr/S27xvsaTjn/hIxWpI5PLOl95VyWY7yce1/tav9d1dYZ7oe1m45Cnh3P/xswvxoFVkWdjsmk/ro7lnKv+NHk3uteuQUlJb4z19ivkPMMoJYPJ8Te8qVGRIlvddouutye9ySWMIysq/RfuR4ek0IfcT/RCzep9x4XdUZYZBn8VNXxchL806v7ssf2G+1GcxIn13scL/wG91iI9SsbRik+tegvL+LmZD3rkC/9Wb8xZ3i/+s95of4331Hqf2Yf9gTHzYw6/6429dLWM11tk7cEQTofz0k0rU7xY2XuL7j3mj/XNmPn5wZ/uzRCVP8Jf+oK9sVeB7xQxlaFkAWZ/QwcFmO39vMQIQ4rX9VPexyQw2xuxAJjtfccKxbyfoG9g3s8oMYDZXoidwFg/pDHWASOlja3ambylVO2pzekXvV/1QfY30/N+YXqs1/2jzexZ9arCtZJn9MwP03/5E+SXWO1fdye9OJj1+B7HGw0b6NAIdKgA60L2dbqmbd5pv33IyCsbn4PEvp6pzDCW3m+fmmOjOJmAZwULsX4MPqzrf9Eb8mlD6/F8wBjfyCeBY9L18rgexpk/pldVu9ed9R7mqoZofRfqneVxVSWpbGWGUUEuVsIV46VJB80auftkvGmFb0ueYuRohXI4YORswK/wM6gSuKeSdbzkGOlZfqbHfFXDCdOrqv1TEa5hvPW2iz/3z3mBpK3Q0qo8RMp2faddjBEam17AfGLzOz6U3hl5zFg0NAQ9uqKtdoaZX8bl9MCT/pjjXqeltzyMcUGEUM383WlqGrcNMLYBjx+Uth6Utm4UobYPfu6HCvdRMuoTR9WXfnk9Z+L6Hmf68/pXQvV2zOhN0so/bWFOP18f8quvvi7g4mZnl664nAh6llg9s3DZwPhuVdyXDyNuZsTKSHgYyc3Ob3+P9r4lKUnepNS++2YYC3tixBMjfmTkvODalZE61uDu3L3+LMP7wS1lrjx7uefuQV16gF57TAl3B3h41NJv4ybhrZtE0tpEFqZnXPQKvgf9bYafROEi7/Orrtqoq67bZbY++IOueBxtgay2+fr+3+Z/vh/5Y30zxnxry22KlT9vpIfH8/+Qh/CCO4h7/RHfN2xm0/aIRgOD56goLPUtJGFEyxq3bYZrkt753gu0Gf5pz9HfcFICs79hHPi2t0HPXR7KAbM/odAAZn9Cvw6Y/Qnr3/5F/oRuEDD7E/jj+UGP+W//In/A/MBsz/vGVDHvd8QSYHf3++oy02f3nytoWlvzjH7ifwO9xqrXHXk+3Pwy/jaEezOeKCgmCoppDIrvt+fLMV9INZxyGF+95mWGn1ew+Z2mnnfQRRuDbUxTbb1yp9TX0psKPB6HNfGg6JUnLpQnDt3bqi+zDrxmVPxqcsb3ODCvh/HnwRO8S9sot3eN/CYaB75vcszYrQZGk7VoWY53UcCPt+kPGsyIi3rXbtFGG/WDkxTjTI+T2H3QV1u1rZDiTN88H9PjpieGUGfyVu2eo03F9Lh5rw0v50b6n+uN9OD3MOLL7A/MP9PjGfRC9vQ3v+N6TP/l3/6Df6b/+h7+5XX95/HY6F88P9PrXj2fWWwafcwy7tVw7VXrN+yNnfYGHsncN0+qO/iqJd2D/rifdMfBN4w+AcFeAH5eQo971VKsiLRXIunO0V51NB5pPJLtd7p5Ag6H2L6mMU5C/kNv7pyR/J7pWb9Mj5o73PyM+ilG9g4edzI9z8/0n/ZVjJvHrK8SWN/8PdMzZnt8jd/zkz7YHurL5XXABTMvP5RxPeB66nYpKunPAxk/mz6tM/wE5fdLdl9fR3qcHukbfr6X8PM6VOirmWHQA+tC7bmQyRudtMdV58jPuCRiHNG9f0q30k/rGHt6NV8QaGk+xibLT+EsfipIGPPfu51w6vnnG+NnXvo05n68DgxdPeOiq8n48tYl8PNYPbjxsXpw7/Go3QfoAxj8Yz3wz+vjp4pYHxjjJY22BmZ7YH5v6Kej9NNO4CMX/ZXB+NNFzM/2ZXqvv3pYwnLM7HHYTU8ksS/T/5if6Jfbf5ZjZs9/o//l+2X2Pdsb2Nz2HO399f3draL12R9e+i4zf/jFPmWmP7a3xoLzlrtqLHB0kufrJA89FrQa9YcYC+19EYnGwUu9f0ZbtUO14hJL4lRY4wzj+6w/Y/5aH/NDtsWs48/mk2SNVuevOWSy9ZQ/pv/63pvLlv8HB5vyIQ==###4700:XlxV32DM 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###4448:XlxV32DM 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###4808:XlxV32DM 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###4808:XlxV32DM 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###4764:XlxV32DM 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###544:XlxV32DM 3b8 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 \ No newline at end of file diff --git a/xilinx/pdp8/top_map.mrp b/xilinx/pdp8/top_map.mrp index 90a92bf..b1b6b1a 100644 --- a/xilinx/pdp8/top_map.mrp +++ b/xilinx/pdp8/top_map.mrp @@ -9,32 +9,32 @@ Target Device : xc3s1000 Target Package : ft256 Target Speed : -5 Mapper Version : spartan3 -- $Revision: 1.34.32.1 $ -Mapped Date : Wed Apr 14 19:03:24 2010 +Mapped Date : Fri Apr 16 08:15:59 2010 Design Summary -------------- Number of errors: 0 -Number of warnings: 5 +Number of warnings: 7 Logic Utilization: - Number of Slice Flip Flops: 492 out of 15,360 3% - Number of 4 input LUTs: 1,374 out of 15,360 8% + Number of Slice Flip Flops: 519 out of 15,360 3% + Number of 4 input LUTs: 1,532 out of 15,360 9% Logic Distribution: - Number of occupied Slices: 1,045 out of 7,680 13% - Number of Slices containing only related logic: 1,045 out of 1,045 100% - Number of Slices containing unrelated logic: 0 out of 1,045 0% + Number of occupied Slices: 1,135 out of 7,680 14% + Number of Slices containing only related logic: 1,135 out of 1,135 100% + Number of Slices containing unrelated logic: 0 out of 1,135 0% *See NOTES below for an explanation of the effects of unrelated logic -Total Number 4 input LUTs: 1,749 out of 15,360 11% - Number used as logic: 1,374 - Number used as a route-thru: 183 +Total Number 4 input LUTs: 1,884 out of 15,360 12% + Number used as logic: 1,532 + Number used as a route-thru: 160 Number used for 32x1 RAMs: 192 (Two LUTs used per 32x1 RAM) Number of bonded IOBs: 89 out of 173 51% IOB Flip Flops: 14 Number of GCLKs: 3 out of 8 37% -Total equivalent gate count for design: 38,965 +Total equivalent gate count for design: 40,005 Additional JTAG gate count for IOBs: 4,272 -Peak Memory Usage: 439 MB +Peak Memory Usage: 441 MB NOTES: @@ -93,8 +93,14 @@ WARNING:LIT:176 - Clock buffer is designated to drive clock loads. BUFGMUX or/rx_baud_clk_BUFG" (output signal=io/tt/baud_rate_generator/rx_baud_clk) has a mix of clock and non-clock loads. The non-clock loads are: Pin D of io/tt/baud_rate_generator/rx_baud_clk -WARNING:Pack:266 - The function generator cpu/_mux0009<0>711 failed to merge - with F5 multiplexer cpu/_mux0009<4>199_SW1. There is a conflict for the +WARNING:Pack:266 - The function generator cpu/_mux0009<4>129 failed to merge + with F5 multiplexer cpu/_mux0009<7>73_SW11_f5. There is a conflict for the + FXMUX. The design will exhibit suboptimal timing. +WARNING:Pack:266 - The function generator cpu/_mux0009<4>129 failed to merge + with F5 multiplexer cpu/_mux0009<8>73_SW11_f5. There is a conflict for the + FXMUX. The design will exhibit suboptimal timing. +WARNING:Pack:266 - The function generator cpu/_mux0009<4>129 failed to merge + with F5 multiplexer cpu/_mux0009<6>73_SW1. There is a conflict for the FXMUX. The design will exhibit suboptimal timing. Section 3 - Informational diff --git a/xilinx/pdp8/top_map.ncd b/xilinx/pdp8/top_map.ncd index d6cbffc..f42ebf2 100644 --- a/xilinx/pdp8/top_map.ncd +++ b/xilinx/pdp8/top_map.ncd @@ -1,3 +1,3 @@ XILINX-XDB 0.1 STUB 0.1 ASCII XILINX-XDM V1.4 -###5216:XlxV32DM 3fff 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mN+t29AZFJi6DUzdBq5uA1e3gavbwNVt4Oo2cHUbuLoNXN0Grm4DV7fhiFum5LyUnJeSnc55KTkvJeel5LyUnJeS81JyXnIrUpyXivNScV4qlpPzUnFeKs5LxXmpOC8V5yVnXHNeas5LzXmpOS+Zug1M3QambgNTt4Gp29CqW9/5vvXM961n3r8eXyTF/wFN6OCm###4076:XlxV32DM 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d38eNqFm8uOHLcOhh8pEqkrEvQyszyLLLIctMc2AgRJDJ8EyONHqjvJn9Veub5fF0oiWZK65sePb//88P7HP/+GEPpPMT5iTLH+aCj3919+Da4S4yerFJp1lnps1dZjRvSH/8UPzN+/PT9+f4+RrNxjQnD8M5hAfaqgPtVhyieId0vssHLBlMBgc3n/moGFFVhYkdm9xWbg+x/Pb5FDd6VIvuQ3SL7EwZeSL1VXSiF+daV97oMq8Qhmhh4xJLOwE77/jPEbaIIygNxBA9yBw6x4N7oYtTAMkCEM99U+86C1tPaZB7NtgXmY80R0t8Y20yxL3bLG1rTGMENsfJjyxVN2c8yMNtzi4gmxVk/pbp3OrtIchUJylaadkIYTFo1iWGeGjBAJwQKg9TfC/kbS32xLtYKWaoUt1ep6Lj0oEPLcKTTjueR4LgHPJei5dOe5BDyXgOcS8FxyPJdcz6VXnkub55rerZfR5ktj1R2FuqcwuUp1Fbe15NbJQfs5Wz/n4edxGXVzhDGRX13JcVheUriFNinzEiTWKJxfGeZXdryUgZcy9FK+81IGXsrASxl4KTteyq6X8isvZZxfeV310LujzLTlKdlTKLhK8RR26wzPVx6Z7Os/Peb+D8AKICNYip6zBdpcuWHHiYdakXW9aH+dcN1oO0LU0XUIY0tjeiBKdgADogEseB9ANipjqyh1FF5DyNn4fwJhlGAYpbswSiCMEgijBMIoOWGU3DBKr8Io4WSfHr3aXtZNbC+OkkL3FBt0h1JdxW2N2I5zV/ZxelVd4zl7SnLrZOM7eb4UjAuu1J4Nd+5sU/LxVrK9xGCsWilykEMx0Z2XF4+FY2QJQBt7G3bOlFNNqNNcAbTHxAFbBJa0CC1p0U1jU2Xt5nkes23Bbs59A67vFXtaPKR0I5HePFyk3WC3cnalHNx2s3fUzA+yfjZ2vWiXP8uCmSSK1sMmXNronjKS/Gdfe1H3ze0RhM1QFsEs98gcdjS5Ww8bEHnYgl1fp0KgT06WjZTCltlXyUrdlay25QaWZvGI2pKrVE/p2VWao7Tg1Wl2y38oVQ+u2C1RGVms6aVaoF2qDTvJYKgEIekJHTCDghnVbt1ComItHhBZvGDHucq6J0HUXM4tdF7OWWsqmL8BoTX1bv6oFws5BmshUwL157VbAhBZsmDXEmYCcERiAhA2P7E77TxPWrb9HkH7PcL2++Wt1Iy6puvhOyYAki2djjvppyuNNGtGUdhuShYK3aSgKS1j+5ssBJfAA3dgQrfpbaXOvr2MXLYMFXOvPDncXJ6VNfdke3WwKzl5SnFba8VTenQVr5/xlvAU8hWTS6vNpRXl0opzab3NpRWlzQrSZkVps6K0WVHarDht1tu0WWHarDBtVidtVpQ2K06b9TZtVpQ265IhLbQZrOIMVm8zWF0zmFkf7qAkCNGVugOaiQVAYDtMFRWkigpTRRWpompxdX17htuVRJ6S3dZqcpXuKc3rpwavn7GJc5WsQ7nZUG4olBsO5XYbym0JZbYwGQdqIMAbCvCGAryhAG84wJsMcNuS3Us3GPUNRn1zon7wygiCqYapoN2mgqH2hGCxEOSHhvJDw/mh3eaHBvNDA/mhwfzQ7vJDQ/mhofzQcH5oID80mB+ayA8masw7vu1XON1TStK3TKfi5KGjQPGUmj3FHqg2JQd2Fa+fbK/ITuXe+EyeiZndOpxcxW/N3Hn2hz1ATGZXe6WO102RAYxJ3xT049MQR4ig48uHIbaPZu4S+vZZyCeInVviPi+mGDDj2v1BtjKZzfFkaDO9cbOwO7dXyqfi2j52oGwZWsXr5yhmMufXKACSneH1WxQzM9WaVsFs2cjr22+HJbuKW8fuGnal+UrxFPs1wKGwqxS7ZruyTfb11jCGn8JDTPRKYgIwy8vDHZpL51WYvfI4NwatkG2a1C9bK6Ru+xsQ90ezPypy+EJB74dRIM7hAqSLRVtsIDWZ82McQ1QZMmXIlGFThk2ZZMokUyabMtmUKaZMMWWqKVNNmWbKNFOmmzJdlZm/0cqJnuT9Z8DeVEW1GVzIdJYvEnZVrZtqff0hJSg6jDBI2UAqSQ/CwaCxpZY2cVdFlt1WNWhz4c9CyLKtkuRzq2p4MxxyDZDCso0gbYj2DmgJqOy84HgiivIUzZQSDFFloikTTRkyZQa5/jYXWcwvSzEJMUlRLkVWy5xZPRe1CHmZwnF8QbQjOvapT0S3KRTdjW2wfE7KMQfQXrcgtB6zspiJKsdes8r8A+j4mehN1ipJ9tJJHlpinQOcv5gj2gDNAVK12dyp3PMddJsBsdZNWN7UWrdI6lnOT+Mgpq+pJNSWEbUAKUNapO07Ra7QSSaJsZ8Q1nQlpyKfi3pdDzAzpmxDOWxfNgTqV/OdMqRNjmin6DS7iQXTcvUqCjqXrEQMaUMQyk3oBvUBltZ9jeo4mo5VgiKzPyCzP6CoN20r0dauxeTN/Q7VoeTEaEe+quoDvBUuAaLe2IuiAndh5hByUPV5xIWD5DPU+XGyJqj16LQeb1snM7u0zC5riLokp0u66ZLm9i5aIh1hMlL11CZwJapMNmWyfOOReOORTAbEIpPNbzdF++bqhtLqjNkyO18Hl6fQC1enUKFAZ50FOEKoIneFw/5tMv786++5IfgsnqIQWYgsxSzELMU9hW5PdCzuBubciApVtFaPGNufLxl3QyTqNyE2aU0XYt+TwV/f56g+rg9CSlcpCSlfpfMu+P+/Pb9/GQfR9VRl4XmsukDACDAGLAGWASuAVcAaYP2xjfXfOdhw7HS2x8tKriTtmWN7lNuJBZ7pcn9M4Rotko6dFOZv+1c0ml+/JBNahC3Fd4+TNnvn6pdcJR8XFooPs75KoRvA2vDOaGo6y8Srudo2CPn4RV/S425Q4dHJZ0dQ31qqXjAm3A153dCLbhjjhLtJXjfpRTcZ44K7KV435UU3FeOGu2leN+1FNx36Uzy/qBCcYGlyvO/FghH2M/L8jF74GUXcXjz/ekwKBMeI4y7BkSdn5Ok+7jKkBXZRnC7KfRcV0ga7aE4X7b6LLjMWBT1zFBgk4JXqjLlRk+J3/gZbIUgZtsFO2+dpfMdVPnNSz1k+J5LPmaX3VjlP9dzTHGRsxmQbPYm36wTnJcUFyWPuLujcsVwFh3Fg+QQxDqpNLRg7XTSIzx8wJE4QV8YYt90DHFUPd6PqEVeKaI8il5eoyOfUxXJTkT653MP3MV9PRGF8rWLJwgrpVKyqMDI8iSpJVYH7MemG51Xe9qzmYv4ISgosEZ8APM/eCsM5WK70Sk+aWpuPK6XtSZjMNapn2vaKz4/zPmT5/9b0cyfnLyTrg7iF3tD3v8/i8Vo82uJxFj/6jpe+j8IfF3Ipu1yN/AdqQd1n###4004:XlxV32DM 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###6664:XlxV32DM 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###6472:XlxV32DM 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###7076:XlxV32DM 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###7212:XlxV32DM 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###7128:XlxV32DM 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###5724:XlxV32DM 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###6948:XlxV32DM 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###6652:XlxV32DM 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###7420:XlxV32DM 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0O5Xmq7L7YRcNxPiNF0qFriijYltTWg1Y/sLDbSXS3tq8KWCTQYyWODbmo97Qqzn0lbbHHyiRkBmw0ltnC+a5vtNL1JUw1I2wMU5ZfDdTZ6JGTKZE/2jxNRB94c6MbYbPzfem103L243L24p3lC5lSzC9Uycud9qeNkrSz4P3roy8uTJGpU5GixxayF2usVOSM5CAHXznEdVgHJj2Y/ftNBoepuCNu6XVMYnqyBlZaIvCIul7CnBO9Knd0HvX6ciQmrqeWFd1Pn6dK7sHNQnk/B9OLAP1kUhXQ90JvZunPh+w9CDiywOdKm9R51C1BdToyxDk3mnjVl+RjD9sc1PjuhCnmr4tEcAtyk9tc1vniryRD3SjzzRpsTM1hkMblV5okr9bExosX4MSzNZGZmeWcRSqmcT4YuvicHkmkUUEVVEE9FFKARtnIL9bZXeiU+7KKt1a7aFxGenlOyrnSW+RMeqEZZGyCTereB6myL5J0FS9niL2Qa6bZn6O5/MdnCEavOgnwYpcCEtW3a/0MWE7ng600udHhoJN9s06ADIH5OxmUfsIZKG0hUdL0ttj90dLzBRhbeyo0Ne/QavAty5Kk6T4RHebp5V4YfCQCJc6cLc2sLUWk+6bywX0+cbSkexgwtgXMOu/B39Mp/NvXl3GbLCb/LeHaJml0tlC5peN4nwe5vtip7JPJWZSdZWBlQ5GW6vN3u5unhBzW4I0cFi2AZS2TZm865x0z8H6imK0XVufGeaCoNXsXO9HePYF6gg7BO/CcE05MjQqFxX3YQwq9giaX5+NbzmoYr16k/HKxBN8+CsmKq83gARilleWaZX1nW3VeoLRhs/DHXpH/b5Z8+/L2wio7IYcFq4S8SH++fD3T+s+Glunw9DfV1BQpnm51JNV2LtvQgrIjYJCvoqcuLmRT7paX4u1bI6voRu7JSDPvp3Dos3Z7zP02UPE4xAbF6YvcQ71GQCog+1NYJPJi7q86Hw9Vi/walshrLwB9P5Om5LffDMqz7Jq4+J5vGdFZNh+mDo0brxu8qnH/l358dtRC6kf2V9doP7L6dYeqPHd3DmqPgSMNTI7z8UtHNO8WZwDtwMukFnwmm/cdXmF7WNF7WBTnWlU13pVFc61ZVOdSUUl3N9UNTlXB90rg+CCMKSA3FNd6YLnWmVsJT3uxG6zXcCG3doK5nL48Z9kcBZNjjXvqfHd6jCobC549AOHjrCQ1vJfQhciM+qfYeqmtUmoTPQLy6DSTs+v61ZuZPaqHKNYBio4eTaVNVUFdL2HMVOodj5QbFKPKbHcU7hwPniwBMc1rYG3+9NC/+66ZHoucegKk6p6wq46wrYJaxhSowGuE7K+kdgMQWarmXi2EZoSolMXy96LSEpAJR4J+Z1gI76A8EICnxyKHBG9vTkkvQWSwmnngopcIDU00ICyZ/05pxob8J4EbGVOV5EbKWQFxFbeapVueRvUvlWUnkRsZVdXkRspbAWEsy91xslewYmT4DYSkUvIrbSXAsJZsButaHtDrzdBrGVAVtIoNfJrTeC/0YoWZ5xMyTHFhJ8o5GzcmuZseoEU3ODVhEULDulu/0klc+KuNlJRyVkxh1AuO926GeiyD3P/EXx6UbEH9IYFFsf/OWrrOZZzV/C86WGfmNLWcFKS6YCkPChlGiFfziSvqdgnVMcQr+RJeYp+KCIiC2GZUtDNqi9YCRsjU+VuTFLgeSisL8RDgsbxK40arDYGJjN+9vUL1KYWBd1ga4s2OJO3EDT93LOrgMmWNAv2QpKD9pMpjBPprQW5j8X3pVl/dXXV/uthb931vf/h47jH0x/89J/OB1vigKctZO/QB6MnikAxDuisRjILJ5TcmJI/8uUR148Y2R4OLR/mphXH/mVjCtGS7DxXw8ssbsVIrfQeAXjBBKVlGxudwGsoi5pjVdqRvBN0RvlOTUN2DRg0zhN4+SbwTEPXnquDKNQ3BLHy4X4uBIf+/NgyeuE/kkSsC3cwpk2Im/U18f0IIK/FMFfiuBvVlkjvwJ3sFICEUkRfCwCV3zTRUwRt4hN4gEqTtjQ7ssZIZwX5V04vGsESS8m00+hUZeD3mwTaL2196e2hReQofZ6wZPS6/trXx/y+tY2LkHTu9q3dnHJb+3+1Datmvs/ObARvsmLQf2wFVDn5Xp4/9/NKzPXQVc2uzATUfF/hlsaHalWoSsbc6A7U0V7ArCqDcauccCJn2of9HCG3yzcVTuVUmDeL7yYM73uMBMACeraeXyaeM3xa4KUjjP9PvDr7Zlqioh2RUT7LAzIN+74GvujQF1+nVc2qiAk8NIXkxAW8dNiXvyahWVl2Vh2loyozsnyYsnL5RnfkkFZz5nPnELBFLzJ2ArKMp9q8V47HI3mcPFXGs918FSp/wOeGzub###7312:XlxV32DM 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###7044:XlxV32DM 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###5904:XlxV32DM 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###4108:XlxV32DM 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\ No newline at end of file diff --git a/xilinx/pdp8/top_map.ngm b/xilinx/pdp8/top_map.ngm index bccc9a7..b17129a 100644 --- a/xilinx/pdp8/top_map.ngm +++ b/xilinx/pdp8/top_map.ngm @@ -1,3 +1,3 @@ XILINX-XDB 0.1 STUB 0.1 ASCII XILINX-XDM V1.4e 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\ No newline at end of file diff --git a/xilinx/pdp8/top_pad.csv b/xilinx/pdp8/top_pad.csv index 7c90232..f3393fb 100644 --- a/xilinx/pdp8/top_pad.csv +++ b/xilinx/pdp8/top_pad.csv @@ -1,7 +1,7 @@ #Release 8.2i - par I.31 #Copyright (c) 1995-2006 Xilinx, Inc. All rights reserved. -#Wed Apr 14 19:04:43 2010 +#Fri Apr 16 08:17:39 2010 # ## NOTE: This file is designed to be imported into a spreadsheet program @@ -26,11 +26,11 @@ A4,,DIFFM,IO_L01P_0/VRN_0,UNUSED,,0,,,,,,,,,, A5,,IOB,IO,UNUSED,,0,,,,,,,,,, A6,,,VCCAUX,,,,,,,,2.5,,,,, A7,,IOB,IO,UNUSED,,0,,,,,,,,,, -A8,sram1_io<13>,IOB,IO_L32P_0/GCLK6,TRISTATE,LVCMOS25,0,12,SLOW,NONE**,,,,,NO,NONE, -A9,sram1_io<8>,IOB,IO,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, -A10,sram_oe_n,IOB,IO_L31N_1/VREF_1,OUTPUT,LVCMOS25,1,12,SLOW,NONE**,,,,,NO,NONE, +A8,,DIFFM,IO_L32P_0/GCLK6,UNUSED,,0,,,,,,,,,, +A9,,IOB,IO,UNUSED,,1,,,,,,,,,, +A10,,DIFFS,IO_L31N_1/VREF_1,UNUSED,,1,,,,,,,,,, A11,,,VCCAUX,,,,,,,,2.5,,,,, -A12,sram1_io<4>,IOB,IO,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, +A12,,IOB,IO,UNUSED,,1,,,,,,,,,, A13,,DIFFS,IO_L10N_1/VREF_1,UNUSED,,1,,,,,,,,,, A14,,DIFFS,IO_L01N_1/VRP_1,UNUSED,,1,,,,,,,,,, A15,,,TDO,,,,,,,,,,,,, @@ -38,72 +38,72 @@ A16,,,GND,,,,,,,,,,,,, B1,,DIFFM,IO_L01P_7/VRN_7,UNUSED,,7,,,,,,,,,, B2,,,GND,,,,,,,,,,,,, B3,,,PROG_B,,,,,,,,,,,,, -B4,slideswitch<3>,IOB,IO_L01N_0/VRP_0,INPUT,LVCMOS25,0,,,,NONE,,,,NO,NONE, -B5,,DIFFM,IO_L25P_0,UNUSED,,0,,,,,,,,,, +B4,,DIFFS,IO_L01N_0/VRP_0,UNUSED,,0,,,,,,,,,, +B5,ide_da<0>,IOB,IO_L25P_0,OUTPUT,LVCMOS25,0,12,SLOW,NONE**,,,,,NO,NONE, B6,,DIFFM,IO_L28P_0,UNUSED,,0,,,,,,,,,, B7,,DIFFM,IO_L30P_0,UNUSED,,0,,,,,,,,,, -B8,sram1_io<14>,IOB,IO_L32N_0/GCLK7,TRISTATE,LVCMOS25,0,12,SLOW,NONE**,,,,,NO,NONE, +B8,,DIFFS,IO_L32N_0/GCLK7,UNUSED,,0,,,,,,,,,, B9,,,GND,,,,,,,,,,,,, -B10,rs232_txd,IOB,IO_L31P_1,OUTPUT,LVCMOS25,1,12,SLOW,NONE**,,,,,NO,NONE, -B11,sram1_io<1>,IOB,IO_L29N_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, -B12,sram1_io<10>,IOB,IO_L27N_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, +B10,sram1_io<15>,IOB,IO_L31P_1,TRISTATE,LVCMOS25,1,12,SLOW,NONE**,,,,,NO,NONE, +B11,sram1_io<12>,IOB,IO_L29N_1,TRISTATE,LVCMOS25,1,12,SLOW,NONE**,,,,,NO,NONE, +B12,,DIFFS,IO_L27N_1,UNUSED,,1,,,,,,,,,, B13,,DIFFM,IO_L10P_1,UNUSED,,1,,,,,,,,,, B14,,DIFFM,IO_L01P_1/VRN_1,UNUSED,,1,,,,,,,,,, B15,,,GND,,,,,,,,,,,,, B16,,DIFFS,IO_L01N_2/VRP_2,UNUSED,,2,,,,,,,,,, -C1,slideswitch<0>,IOB,IO_L01N_7/VRP_7,INPUT,LVCMOS25,7,,,,NONE,,,,NO,NONE, -C2,,DIFFS,IO_L16N_7,UNUSED,,7,,,,,,,,,, -C3,,DIFFM,IO_L16P_7/VREF_7,UNUSED,,7,,,,,,,,,, +C1,,DIFFS,IO_L01N_7/VRP_7,UNUSED,,7,,,,,,,,,, +C2,sram2_io<9>,IOB,IO_L16N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +C3,sram2_lb_n,IOB,IO_L16P_7/VREF_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, C4,,,HSWAP_EN,,,,,,,,,,,,, -C5,,DIFFS,IO_L25N_0,UNUSED,,0,,,,,,,,,, +C5,slideswitch<3>,IOB,IO_L25N_0,INPUT,LVCMOS25,0,,,,NONE,,,,NO,NONE, C6,,DIFFS,IO_L28N_0,UNUSED,,0,,,,,,,,,, C7,,DIFFS,IO_L30N_0,UNUSED,,0,,,,,,,,,, C8,,DIFFM,IO_L31P_0/VREF_0,UNUSED,,0,,,,,,,,,, C9,sysclk,IOB,IO_L32N_1/GCLK5,INPUT,LVCMOS25,1,,,,NONE,,,,NO,NONE, -C10,sram1_io<6>,IOB,IO,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, -C11,sram1_io<2>,IOB,IO_L29P_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, -C12,sram1_io<5>,IOB,IO_L27P_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, +C10,,IOB,IO,UNUSED,,1,,,,,,,,,, +C11,sram1_io<13>,IOB,IO_L29P_1,TRISTATE,LVCMOS25,1,12,SLOW,NONE**,,,,,NO,NONE, +C12,,DIFFM,IO_L27P_1,UNUSED,,1,,,,,,,,,, C13,,,TMS,,,,,,,,,,,,, C14,,,TCK,,,,,,,,,,,,, C15,,DIFFS,IO_L16N_2,UNUSED,,2,,,,,,,,,, C16,,DIFFM,IO_L01P_2/VRN_2,UNUSED,,2,,,,,,,,,, -D1,,DIFFS,IO_L17N_7,UNUSED,,7,,,,,,,,,, -D2,,DIFFM,IO_L17P_7,UNUSED,,7,,,,,,,,,, -D3,,DIFFM,IO_L19P_7,UNUSED,,7,,,,,,,,,, +D1,sram2_ub_n,IOB,IO_L17N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +D2,sram2_io<8>,IOB,IO_L17P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +D3,sram1_ub_n,IOB,IO_L19P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, D4,,,VCCINT,,,,,,,,1.2,,,,, -D5,slideswitch<2>,IOB,IO/VREF_0,INPUT,LVCMOS25,0,,,,NONE,,,,NO,NONE, -D6,,DIFFM,IO_L27P_0,UNUSED,,0,,,,,,,,,, +D5,slideswitch<0>,IOB,IO/VREF_0,INPUT,LVCMOS25,0,,,,NONE,,,,NO,NONE, +D6,slideswitch<2>,IOB,IO_L27P_0,INPUT,LVCMOS25,0,,,,NONE,,,,NO,NONE, D7,,DIFFM,IO_L29P_0,UNUSED,,0,,,,,,,,,, -D8,sram1_io<15>,IOB,IO_L31N_0,TRISTATE,LVCMOS25,0,12,SLOW,NONE**,,,,,NO,NONE, -D9,sram1_io<12>,IOB,IO_L32P_1/GCLK4,TRISTATE,LVCMOS25,1,12,SLOW,NONE**,,,,,NO,NONE, -D10,sram1_io<7>,IOB,IO_L30N_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, -D11,sram1_io<11>,IOB,IO_L28N_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, -D12,sram1_io<9>,IOB,IO/VREF_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, +D8,,DIFFS,IO_L31N_0,UNUSED,,0,,,,,,,,,, +D9,sram_a<17>,IOB,IO_L32P_1/GCLK4,OUTPUT,LVCMOS25,1,12,SLOW,NONE**,,,,,NO,NONE, +D10,,DIFFS,IO_L30N_1,UNUSED,,1,,,,,,,,,, +D11,,DIFFS,IO_L28N_1,UNUSED,,1,,,,,,,,,, +D12,,IOB,IO/VREF_1,UNUSED,,1,,,,,,,,,, D13,,,VCCINT,,,,,,,,1.2,,,,, D14,,DIFFM,IO_L16P_2,UNUSED,,2,,,,,,,,,, D15,,DIFFS,IO_L17N_2,UNUSED,,2,,,,,,,,,, D16,,DIFFM,IO_L17P_2/VREF_2,UNUSED,,2,,,,,,,,,, -E1,,DIFFS,IO_L20N_7,UNUSED,,7,,,,,,,,,, -E2,,DIFFM,IO_L20P_7,UNUSED,,7,,,,,,,,,, -E3,,DIFFS,IO_L19N_7/VREF_7,UNUSED,,7,,,,,,,,,, -E4,sram2_io<15>,IOB,IO_L21P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +E1,sram2_io<12>,IOB,IO_L20N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +E2,sram2_io<10>,IOB,IO_L20P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +E3,sram2_io<11>,IOB,IO_L19N_7/VREF_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +E4,sram2_io<14>,IOB,IO_L21P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, E5,,,VCCINT,,,,,,,,1.2,,,,, E6,,DIFFS,IO_L27N_0,UNUSED,,0,,,,,,,,,, E7,,DIFFS,IO_L29N_0,UNUSED,,0,,,,,,,,,, E8,,,VCCO_0,,,0,,,,,2.50,,,,, E9,,,VCCO_1,,,1,,,,,2.50,,,,, -E10,sram1_io<3>,IOB,IO_L30P_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, -E11,sram1_io<0>,IOB,IO_L28P_1,BIDIR,LVCMOS25,1,12,SLOW,NONE**,NONE,,,,NO,NONE, +E10,sram1_io<14>,IOB,IO_L30P_1,TRISTATE,LVCMOS25,1,12,SLOW,NONE**,,,,,NO,NONE, +E11,,DIFFM,IO_L28P_1,UNUSED,,1,,,,,,,,,, E12,,,VCCINT,,,,,,,,1.2,,,,, E13,,DIFFS,IO_L19N_2,UNUSED,,2,,,,,,,,,, E14,,DIFFM,IO_L19P_2,UNUSED,,2,,,,,,,,,, E15,,DIFFS,IO_L20N_2,UNUSED,,2,,,,,,,,,, E16,,DIFFM,IO_L20P_2,UNUSED,,2,,,,,,,,,, F1,,,VCCAUX,,,,,,,,2.5,,,,, -F2,sram_a<16>,IOB,IO_L22N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +F2,sram2_io<15>,IOB,IO_L22N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, F3,sram_a<15>,IOB,IO_L22P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, F4,sram2_io<13>,IOB,IO_L21N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, -F5,sram2_io<12>,IOB,IO_L23P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +F5,,DIFFM,IO_L23P_7,UNUSED,,7,,,,,,,,,, F6,,,GND,,,,,,,,,,,,, F7,,,VCCO_0,,,0,,,,,2.50,,,,, F8,,,VCCO_0,,,0,,,,,2.50,,,,, @@ -112,29 +112,29 @@ F10,,,VCCO_1,,,1,,,,,2.50,,,,, F11,,,GND,,,,,,,,,,,,, F12,,DIFFS,IO_L21N_2,UNUSED,,2,,,,,,,,,, F13,,DIFFM,IO_L21P_2,UNUSED,,2,,,,,,,,,, -F14,sram_a<14>,IOB,IO_L22N_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -F15,sram_a<10>,IOB,IO_L22P_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, +F14,,DIFFS,IO_L22N_2,UNUSED,,2,,,,,,,,,, +F15,,DIFFM,IO_L22P_2,UNUSED,,2,,,,,,,,,, F16,,,VCCAUX,,,,,,,,2.5,,,,, -G1,sram2_io<0>,IOB,IO_L40P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, -G2,button<3>,IOB,IO,INPUT,LVCMOS25,7,,,,IFD,,,,YES,NONE, -G3,sram1_lb_n,IOB,IO_L24N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, -G4,sram2_io<14>,IOB,IO_L24P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, -G5,sram1_ce_n,IOB,IO_L23N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +G1,ide_data_bus<2>,IOB,IO_L40P_7,BIDIR,LVCMOS25,7,12,SLOW,NONE**,IFD,,,,YES,NONE, +G2,ide_data_bus<7>,IOB,IO,BIDIR,LVCMOS25,7,12,SLOW,NONE**,IFD,,,,YES,NONE, +G3,ide_diow,IOB,IO_L24N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +G4,ide_dior,IOB,IO_L24P_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, +G5,sram_a<16>,IOB,IO_L23N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, G6,,,VCCO_7,,,7,,,,,2.50,,,,, G7,,,GND,,,,,,,,,,,,, G8,,,GND,,,,,,,,,,,,, G9,,,GND,,,,,,,,,,,,, G10,,,GND,,,,,,,,,,,,, G11,,,VCCO_2,,,2,,,,,2.50,,,,, -G12,sram_a<13>,IOB,IO_L23N_2/VREF_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -G13,sram_a<1>,IOB,IO_L23P_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -G14,sram_a<2>,IOB,IO_L24N_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -G15,sram_a<0>,IOB,IO_L24P_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -G16,sram_a<8>,IOB,IO,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -H1,,DIFFS,IO_L40N_7/VREF_7,UNUSED,,7,,,,,,,,,, +G12,,DIFFS,IO_L23N_2/VREF_2,UNUSED,,2,,,,,,,,,, +G13,,DIFFM,IO_L23P_2,UNUSED,,2,,,,,,,,,, +G14,,DIFFS,IO_L24N_2,UNUSED,,2,,,,,,,,,, +G15,rs232_txd,IOB,IO_L24P_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, +G16,,DIFFM,IO,UNUSED,,2,,,,,,,,,, +H1,ide_data_bus<4>,IOB,IO_L40N_7/VREF_7,BIDIR,LVCMOS25,7,12,SLOW,NONE**,IFD,,,,YES,NONE, H2,,,GND,,,,,,,,,,,,, -H3,sram2_io<5>,IOB,IO_L39N_7,OUTPUT,LVCMOS25,7,12,SLOW,NONE**,,,,,NO,NONE, -H4,,DIFFM,IO_L39P_7,UNUSED,,7,,,,,,,,,, +H3,ide_data_bus<5>,IOB,IO_L39N_7,BIDIR,LVCMOS25,7,12,SLOW,NONE**,IFD,,,,YES,NONE, +H4,button<3>,IOB,IO_L39P_7,INPUT,LVCMOS25,7,,,,IFD,,,,YES,NONE, H5,,,VCCO_7,,,7,,,,,2.50,,,,, H6,,,VCCO_7,,,7,,,,,2.50,,,,, H7,,,GND,,,,,,,,,,,,, @@ -143,14 +143,14 @@ H9,,,GND,,,,,,,,,,,,, H10,,,GND,,,,,,,,,,,,, H11,,,VCCO_2,,,2,,,,,2.50,,,,, H12,,,VCCO_2,,,2,,,,,2.50,,,,, -H13,sram_a<9>,IOB,IO_L39N_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -H14,sram_a<3>,IOB,IO_L39P_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -H15,sram_a<4>,IOB,IO_L40N_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -H16,sram_a<6>,IOB,IO_L40P_2/VREF_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, -J1,sram_a<17>,IOB,IO_L40P_6/VREF_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -J2,,DIFFS,IO_L40N_6,UNUSED,,6,,,,,,,,,, -J3,ide_data_bus<15>,IOB,IO_L39P_6,TRISTATE,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -J4,ide_data_bus<13>,IOB,IO_L39N_6,TRISTATE,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +H13,,DIFFS,IO_L39N_2,UNUSED,,2,,,,,,,,,, +H14,sram_oe_n,IOB,IO_L39P_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, +H15,sram_we_n,IOB,IO_L40N_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, +H16,sram_a<7>,IOB,IO_L40P_2/VREF_2,OUTPUT,LVCMOS25,2,12,SLOW,NONE**,,,,,NO,NONE, +J1,ide_data_bus<0>,IOB,IO_L40P_6/VREF_6,BIDIR,LVCMOS25,6,12,SLOW,NONE**,IFD,,,,YES,NONE, +J2,ide_data_bus<3>,IOB,IO_L40N_6,BIDIR,LVCMOS25,6,12,SLOW,NONE**,IFD,,,,YES,NONE, +J3,ide_data_bus<10>,IOB,IO_L39P_6,BIDIR,LVCMOS25,6,12,SLOW,NONE**,IFD,,,,YES,NONE, +J4,ide_data_bus<1>,IOB,IO_L39N_6,BIDIR,LVCMOS25,6,12,SLOW,NONE**,IFD,,,,YES,NONE, J5,,,VCCO_6,,,6,,,,,2.50,,,,, J6,,,VCCO_6,,,6,,,,,2.50,,,,, J7,,,GND,,,,,,,,,,,,, @@ -159,84 +159,84 @@ J9,,,GND,,,,,,,,,,,,, J10,,,GND,,,,,,,,,,,,, J11,,,VCCO_3,,,3,,,,,2.50,,,,, J12,,,VCCO_3,,,3,,,,,2.50,,,,, -J13,sram_a<5>,IOB,IO_L39P_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, -J14,sram_a<7>,IOB,IO_L39N_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +J13,sram1_io<3>,IOB,IO_L39P_3,BIDIR,LVCMOS25,3,12,SLOW,NONE**,NONE,,,,NO,NONE, +J14,sram1_io<4>,IOB,IO_L39N_3,BIDIR,LVCMOS25,3,12,SLOW,NONE**,NONE,,,,NO,NONE, J15,,,GND,,,,,,,,,,,,, -J16,sram_a<12>,IOB,IO_L40N_3/VREF_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, -K1,sram2_io<7>,IOB,IO,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -K2,,DIFFM,IO_L24P_6,UNUSED,,6,,,,,,,,,, -K3,,DIFFS,IO_L24N_6/VREF_6,UNUSED,,6,,,,,,,,,, -K4,,DIFFM,IO_L23P_6,UNUSED,,6,,,,,,,,,, -K5,,DIFFS,IO_L23N_6,UNUSED,,6,,,,,,,,,, +J16,sram_a<0>,IOB,IO_L40N_3/VREF_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +K1,ide_data_bus<11>,IOB,IO,BIDIR,LVCMOS25,6,12,SLOW,NONE**,IFD,,,,YES,NONE, +K2,ide_data_bus<9>,IOB,IO_L24P_6,BIDIR,LVCMOS25,6,12,SLOW,NONE**,IFD,,,,YES,NONE, +K3,ide_data_bus<8>,IOB,IO_L24N_6/VREF_6,BIDIR,LVCMOS25,6,12,SLOW,NONE**,IFD,,,,YES,NONE, +K4,ide_cs<0>,IOB,IO_L23P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +K5,ide_data_bus<6>,IOB,IO_L23N_6,BIDIR,LVCMOS25,6,12,SLOW,NONE**,IFD,,,,YES,NONE, K6,,,VCCO_6,,,6,,,,,2.50,,,,, K7,,,GND,,,,,,,,,,,,, K8,,,GND,,,,,,,,,,,,, K9,,,GND,,,,,,,,,,,,, K10,,,GND,,,,,,,,,,,,, K11,,,VCCO_3,,,3,,,,,2.50,,,,, -K12,,DIFFS,IO_L23N_3,UNUSED,,3,,,,,,,,,, -K13,,DIFFM,IO_L24P_3,UNUSED,,3,,,,,,,,,, -K14,,DIFFS,IO_L24N_3,UNUSED,,3,,,,,,,,,, -K15,sram_we_n,IOB,IO,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, -K16,sram_a<11>,IOB,IO_L40P_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +K12,sram_a<13>,IOB,IO_L23N_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +K13,sram1_io<6>,IOB,IO_L24P_3,BIDIR,LVCMOS25,3,12,SLOW,NONE**,NONE,,,,NO,NONE, +K14,sram_a<14>,IOB,IO_L24N_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +K15,sram1_io<5>,IOB,IO,BIDIR,LVCMOS25,3,12,SLOW,NONE**,NONE,,,,NO,NONE, +K16,sram_a<3>,IOB,IO_L40P_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, L1,,,VCCAUX,,,,,,,,2.5,,,,, -L2,sram2_io<11>,IOB,IO_L22P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -L3,sram2_io<10>,IOB,IO_L22N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -L4,sram2_ub_n,IOB,IO_L21P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -L5,sram1_ub_n,IOB,IO_L21N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +L2,ide_data_bus<12>,IOB,IO_L22P_6,TRISTATE,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +L3,ide_data_bus<14>,IOB,IO_L22N_6,TRISTATE,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +L4,ide_data_bus<15>,IOB,IO_L21P_6,TRISTATE,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +L5,ide_data_bus<13>,IOB,IO_L21N_6,TRISTATE,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, L6,,,GND,,,,,,,,,,,,, L7,,,VCCO_5,,,5,,,,,2.50,,,,, L8,,,VCCO_5,,,5,,,,,2.50,,,,, L9,,,VCCO_4,,,4,,,,,2.50,,,,, L10,,,VCCO_4,,,4,,,,,2.50,,,,, L11,,,GND,,,,,,,,,,,,, -L12,,DIFFM,IO_L23P_3/VREF_3,UNUSED,,3,,,,,,,,,, -L13,,DIFFS,IO_L21N_3,UNUSED,,3,,,,,,,,,, -L14,,DIFFM,IO_L22P_3,UNUSED,,3,,,,,,,,,, -L15,,DIFFS,IO_L22N_3,UNUSED,,3,,,,,,,,,, +L12,sram_a<10>,IOB,IO_L23P_3/VREF_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +L13,sram_a<11>,IOB,IO_L21N_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +L14,sram_a<9>,IOB,IO_L22P_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +L15,sram_a<8>,IOB,IO_L22N_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, L16,,,VCCAUX,,,,,,,,2.5,,,,, -M1,sram2_io<9>,IOB,IO_L20P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -M2,sram2_io<8>,IOB,IO_L20N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -M3,sram2_io<6>,IOB,IO_L19P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -M4,sram2_lb_n,IOB,IO_L19N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +M1,sram2_io<6>,IOB,IO_L20P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +M2,sram2_io<5>,IOB,IO_L20N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +M3,sram2_io<4>,IOB,IO_L19P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +M4,sram2_io<3>,IOB,IO_L19N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, M5,,,VCCINT,,,,,,,,1.2,,,,, M6,,DIFFM,IO_L28P_5/D7,UNUSED,,5,,,,,,,,,, -M7,ide_data_bus<4>,IOB,IO_L30P_5,BIDIR,LVCMOS25,5,12,SLOW,NONE**,IFD,,,,YES,NONE, +M7,,DIFFM,IO_L30P_5,UNUSED,,5,,,,,,,,,, M8,,,VCCO_5,,,5,,,,,2.50,,,,, M9,,,VCCO_4,,,4,,,,,2.50,,,,, M10,,DIFFS,IO_L29N_4,UNUSED,,4,,,,,,,,,, -M11,,DIFFS,IO_L27N_4/DIN/D0,UNUSED,,4,,,,,,,,,, +M11,sram_a<2>,IOB,IO_L27N_4/DIN/D0,OUTPUT,LVCMOS25,4,12,SLOW,NONE**,,,,,NO,NONE, M12,,,VCCINT,,,,,,,,1.2,,,,, -M13,,DIFFM,IO_L21P_3,UNUSED,,3,,,,,,,,,, +M13,sram_a<5>,IOB,IO_L21P_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, M14,,DIFFS,IO_L19N_3,UNUSED,,3,,,,,,,,,, -M15,,DIFFM,IO_L20P_3,UNUSED,,3,,,,,,,,,, -M16,,DIFFS,IO_L20N_3,UNUSED,,3,,,,,,,,,, -N1,sram2_io<4>,IOB,IO_L17P_6/VREF_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -N2,sram2_io<3>,IOB,IO_L17N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -N3,sram2_io<2>,IOB,IO_L16P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +M15,sram_a<12>,IOB,IO_L20P_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +M16,sram_a<6>,IOB,IO_L20N_3,OUTPUT,LVCMOS25,3,12,SLOW,NONE**,,,,,NO,NONE, +N1,sram2_io<2>,IOB,IO_L17P_6/VREF_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +N2,sram2_io<1>,IOB,IO_L17N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +N3,sram2_io<0>,IOB,IO_L16P_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, N4,,,VCCINT,,,,,,,,1.2,,,,, N5,,IOB,IO,UNUSED,,5,,,,,,,,,, N6,,DIFFS,IO_L28N_5/D6,UNUSED,,5,,,,,,,,,, -N7,ide_data_bus<6>,IOB,IO_L30N_5,BIDIR,LVCMOS25,5,12,SLOW,NONE**,IFD,,,,YES,NONE, -N8,ide_da<2>,IOB,IO_L32P_5/GCLK2,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, -N9,ide_data_bus<5>,IOB,IO_L31N_4/INIT_B,BIDIR,LVCMOS25,4,12,SLOW,NONE**,IFD,,,,YES,NONE, -N10,ide_data_bus<10>,IOB,IO_L29P_4,BIDIR,LVCMOS25,4,12,SLOW,NONE**,IFD,,,,YES,NONE, -N11,,DIFFM,IO_L27P_4/D1,UNUSED,,4,,,,,,,,,, -N12,,IOB,IO/VREF_4,UNUSED,,4,,,,,,,,,, +N7,,DIFFS,IO_L30N_5,UNUSED,,5,,,,,,,,,, +N8,sram1_io<0>,IOB,IO_L32P_5/GCLK2,BIDIR,LVCMOS25,5,12,SLOW,NONE**,NONE,,,,NO,NONE, +N9,sram1_io<8>,IOB,IO_L31N_4/INIT_B,BIDIR,LVCMOS25,4,12,SLOW,NONE**,NONE,,,,NO,NONE, +N10,,DIFFM,IO_L29P_4,UNUSED,,4,,,,,,,,,, +N11,rs232_rxd,IOB,IO_L27P_4/D1,INPUT,LVCMOS25,4,,,,IFD,,,,YES,NONE, +N12,sram1_io<9>,IOB,IO/VREF_4,BIDIR,LVCMOS25,4,12,SLOW,NONE**,NONE,,,,NO,NONE, N13,,,VCCINT,,,,,,,,1.2,,,,, N14,,DIFFM,IO_L19P_3,UNUSED,,3,,,,,,,,,, N15,,DIFFM,IO_L17P_3/VREF_3,UNUSED,,3,,,,,,,,,, N16,,DIFFS,IO_L17N_3,UNUSED,,3,,,,,,,,,, P1,sram2_ce_n,IOB,IO_L01P_6/VRN_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, -P2,sram2_io<1>,IOB,IO_L16N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, +P2,sram1_lb_n,IOB,IO_L16N_6,OUTPUT,LVCMOS25,6,12,SLOW,NONE**,,,,,NO,NONE, P3,,,M0,,,,,,,,,,,,, P4,,,M2,,,,,,,,,,,,, -P5,ide_dior,IOB,IO_L27P_5,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, -P6,ide_data_bus<7>,IOB,IO_L29P_5/VREF_5,BIDIR,LVCMOS25,5,12,SLOW,NONE**,IFD,,,,YES,NONE, +P5,ide_cs<1>,IOB,IO_L27P_5,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, +P6,,DIFFM,IO_L29P_5/VREF_5,UNUSED,,5,,,,,,,,,, P7,,IOB,IO,UNUSED,,5,,,,,,,,,, -P8,ide_da<1>,IOB,IO_L32N_5/GCLK3,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, -P9,ide_da<0>,IOB,IO_L31P_4/DOUT/BUSY,OUTPUT,LVCMOS25,4,12,SLOW,NONE**,,,,,NO,NONE, -P10,ide_data_bus<2>,IOB,IO_L30N_4/D2,BIDIR,LVCMOS25,4,12,SLOW,NONE**,IFD,,,,YES,NONE, +P8,sram1_io<1>,IOB,IO_L32N_5/GCLK3,BIDIR,LVCMOS25,5,12,SLOW,NONE**,NONE,,,,NO,NONE, +P9,sram_a<4>,IOB,IO_L31P_4/DOUT/BUSY,OUTPUT,LVCMOS25,4,12,SLOW,NONE**,,,,,NO,NONE, +P10,,DIFFS,IO_L30N_4/D2,UNUSED,,4,,,,,,,,,, P11,,DIFFS,IO_L28N_4,UNUSED,,4,,,,,,,,,, P12,,DIFFS,IO_L25N_4,UNUSED,,4,,,,,,,,,, P13,,IOB,IO/VREF_4,UNUSED,,4,,,,,,,,,, @@ -245,14 +245,14 @@ P15,,DIFFS,IO_L16N_3,UNUSED,,3,,,,,,,,,, P16,,DIFFS,IO_L01N_3/VRP_3,UNUSED,,3,,,,,,,,,, R1,,DIFFS,IO_L01N_6/VRP_6,UNUSED,,6,,,,,,,,,, R2,,,GND,,,,,,,,,,,,, -R3,ide_data_bus<12>,IOB,IO_L01P_5/CS_B,TRISTATE,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, -R4,,DIFFM,IO_L10P_5/VRN_5,UNUSED,,5,,,,,,,,,, -R5,ide_diow,IOB,IO_L27N_5/VREF_5,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, -R6,ide_data_bus<3>,IOB,IO_L29N_5,BIDIR,LVCMOS25,5,12,SLOW,NONE**,IFD,,,,YES,NONE, -R7,ide_data_bus<11>,IOB,IO_L31P_5/D5,BIDIR,LVCMOS25,5,12,SLOW,NONE**,IFD,,,,YES,NONE, +R3,,DIFFM,IO_L01P_5/CS_B,UNUSED,,5,,,,,,,,,, +R4,sram2_io<7>,IOB,IO_L10P_5/VRN_5,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, +R5,ide_da<1>,IOB,IO_L27N_5/VREF_5,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, +R6,,DIFFS,IO_L29N_5,UNUSED,,5,,,,,,,,,, +R7,,DIFFM,IO_L31P_5/D5,UNUSED,,5,,,,,,,,,, R8,,,GND,,,,,,,,,,,,, -R9,ide_data_bus<9>,IOB,IO_L32N_4/GCLK1,BIDIR,LVCMOS25,4,12,SLOW,NONE**,IFD,,,,YES,NONE, -R10,ide_data_bus<1>,IOB,IO_L30P_4/D3,BIDIR,LVCMOS25,4,12,SLOW,NONE**,IFD,,,,YES,NONE, +R9,sram1_io<11>,IOB,IO_L32N_4/GCLK1,BIDIR,LVCMOS25,4,12,SLOW,NONE**,NONE,,,,NO,NONE, +R10,,DIFFM,IO_L30P_4/D3,UNUSED,,4,,,,,,,,,, R11,,DIFFM,IO_L28P_4,UNUSED,,4,,,,,,,,,, R12,,DIFFM,IO_L25P_4,UNUSED,,4,,,,,,,,,, R13,,DIFFS,IO_L01N_4/VRP_4,UNUSED,,4,,,,,,,,,, @@ -261,18 +261,18 @@ R15,,,GND,,,,,,,,,,,,, R16,,DIFFM,IO_L01P_3/VRN_3,UNUSED,,3,,,,,,,,,, T1,,,GND,,,,,,,,,,,,, T2,,,M1,,,,,,,,,,,,, -T3,ide_data_bus<14>,IOB,IO_L01N_5/RDWR_B,TRISTATE,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, +T3,,DIFFS,IO_L01N_5/RDWR_B,UNUSED,,5,,,,,,,,,, T4,,DIFFS,IO_L10N_5/VRP_5,UNUSED,,5,,,,,,,,,, -T5,,IOB,IO,UNUSED,,5,,,,,,,,,, +T5,ide_da<2>,IOB,IO,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, T6,,,VCCAUX,,,,,,,,2.5,,,,, -T7,ide_cs<1>,IOB,IO_L31N_5/D4,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, -T8,ide_cs<0>,IOB,IO/VREF_5,OUTPUT,LVCMOS25,5,12,SLOW,NONE**,,,,,NO,NONE, -T9,ide_data_bus<8>,IOB,IO_L32P_4/GCLK0,BIDIR,LVCMOS25,4,12,SLOW,NONE**,IFD,,,,YES,NONE, -T10,ide_data_bus<0>,IOB,IO/VREF_4,BIDIR,LVCMOS25,4,12,SLOW,NONE**,IFD,,,,YES,NONE, +T7,,DIFFS,IO_L31N_5/D4,UNUSED,,5,,,,,,,,,, +T8,sram1_io<2>,IOB,IO/VREF_5,BIDIR,LVCMOS25,5,12,SLOW,NONE**,NONE,,,,NO,NONE, +T9,sram1_io<7>,IOB,IO_L32P_4/GCLK0,BIDIR,LVCMOS25,4,12,SLOW,NONE**,NONE,,,,NO,NONE, +T10,sram1_ce_n,IOB,IO/VREF_4,OUTPUT,LVCMOS25,4,12,SLOW,NONE**,,,,,NO,NONE, T11,,,VCCAUX,,,,,,,,2.5,,,,, -T12,,IOB,IO,UNUSED,,4,,,,,,,,,, +T12,sram_a<1>,IOB,IO,OUTPUT,LVCMOS25,4,12,SLOW,NONE**,,,,,NO,NONE, T13,,DIFFM,IO_L01P_4/VRN_4,UNUSED,,4,,,,,,,,,, -T14,rs232_rxd,IOB,IO,INPUT,LVCMOS25,4,,,,IFD,,,,YES,NONE, +T14,sram1_io<10>,IOB,IO,BIDIR,LVCMOS25,4,12,SLOW,NONE**,NONE,,,,NO,NONE, T15,,,CCLK,,,,,,,,,,,,, T16,,,GND,,,,,,,,,,,,, diff --git a/xilinx/pdp8/top_pad.txt b/xilinx/pdp8/top_pad.txt index 9e3e04a..75ecb86 100644 --- a/xilinx/pdp8/top_pad.txt +++ b/xilinx/pdp8/top_pad.txt @@ -1,7 +1,7 @@ Release 8.2i - par I.31 Copyright (c) 1995-2006 Xilinx, Inc. All rights reserved. -Wed Apr 14 19:04:44 2010 +Fri Apr 16 08:17:40 2010 INFO: The IO information is provided in three file formats as part of the Place and Route (PAR) process. These formats are: @@ -27,11 +27,11 @@ Pinout by Pin Number: |A5 | |IOB |IO |UNUSED | |0 | | | | | | | | | | |A6 | | |VCCAUX | | | | | | | |2.5 | | | | | |A7 | |IOB |IO |UNUSED | |0 | | | | | | | | | | -|A8 |sram1_io<13> |IOB |IO_L32P_0/GCLK6 |TRISTATE |LVCMOS25 |0 |12 |SLOW |NONE** | | | | |NO |NONE | -|A9 |sram1_io<8> |IOB |IO |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | -|A10 |sram_oe_n |IOB |IO_L31N_1/VREF_1 |OUTPUT |LVCMOS25 |1 |12 |SLOW |NONE** | | | | |NO |NONE | +|A8 | |DIFFM |IO_L32P_0/GCLK6 |UNUSED | |0 | | | | | | | | | | +|A9 | |IOB |IO |UNUSED | |1 | | | | | | | | | | +|A10 | |DIFFS |IO_L31N_1/VREF_1 |UNUSED | |1 | | | | | | | | | | |A11 | | |VCCAUX | | | | | | | |2.5 | | | | | -|A12 |sram1_io<4> |IOB |IO |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|A12 | |IOB |IO |UNUSED | |1 | | | | | | | | | | |A13 | |DIFFS |IO_L10N_1/VREF_1 |UNUSED | |1 | | | | | | | | | | |A14 | |DIFFS |IO_L01N_1/VRP_1 |UNUSED | |1 | | | | | | | | | | |A15 | | |TDO | | | | | | | | | | | | | @@ -39,72 +39,72 @@ Pinout by Pin Number: |B1 | |DIFFM |IO_L01P_7/VRN_7 |UNUSED | |7 | | | | | | | | | | |B2 | | |GND | | | | | | | | | | | | | |B3 | | |PROG_B | | | | | | | | | | | | | -|B4 |slideswitch<3> |IOB |IO_L01N_0/VRP_0 |INPUT |LVCMOS25 |0 | | | |NONE | | | |NO |NONE | -|B5 | |DIFFM |IO_L25P_0 |UNUSED | |0 | | | | | | | | | | +|B4 | |DIFFS |IO_L01N_0/VRP_0 |UNUSED | |0 | | | | | | | | | | +|B5 |ide_da<0> |IOB |IO_L25P_0 |OUTPUT |LVCMOS25 |0 |12 |SLOW |NONE** | | | | |NO |NONE | |B6 | |DIFFM |IO_L28P_0 |UNUSED | |0 | | | | | | | | | | |B7 | |DIFFM |IO_L30P_0 |UNUSED | |0 | | | | | | | | | | -|B8 |sram1_io<14> |IOB |IO_L32N_0/GCLK7 |TRISTATE |LVCMOS25 |0 |12 |SLOW |NONE** | | | | |NO |NONE | +|B8 | |DIFFS |IO_L32N_0/GCLK7 |UNUSED | |0 | | | | | | | | | | |B9 | | |GND | | | | | | | | | | | | | -|B10 |rs232_txd |IOB |IO_L31P_1 |OUTPUT |LVCMOS25 |1 |12 |SLOW |NONE** | | | | |NO |NONE | -|B11 |sram1_io<1> |IOB |IO_L29N_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | -|B12 |sram1_io<10> |IOB |IO_L27N_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|B10 |sram1_io<15> |IOB |IO_L31P_1 |TRISTATE |LVCMOS25 |1 |12 |SLOW |NONE** | | | | |NO |NONE | +|B11 |sram1_io<12> |IOB |IO_L29N_1 |TRISTATE |LVCMOS25 |1 |12 |SLOW |NONE** | | | | |NO |NONE | +|B12 | |DIFFS |IO_L27N_1 |UNUSED | |1 | | | | | | | | | | |B13 | |DIFFM |IO_L10P_1 |UNUSED | |1 | | | | | | | | | | |B14 | |DIFFM |IO_L01P_1/VRN_1 |UNUSED | |1 | | | | | | | | | | |B15 | | |GND | | | | | | | | | | | | | |B16 | |DIFFS |IO_L01N_2/VRP_2 |UNUSED | |2 | | | | | | | | | | -|C1 |slideswitch<0> |IOB |IO_L01N_7/VRP_7 |INPUT |LVCMOS25 |7 | | | |NONE | | | |NO |NONE | -|C2 | |DIFFS |IO_L16N_7 |UNUSED | |7 | | | | | | | | | | -|C3 | |DIFFM |IO_L16P_7/VREF_7 |UNUSED | |7 | | | | | | | | | | +|C1 | |DIFFS |IO_L01N_7/VRP_7 |UNUSED | |7 | | | | | | | | | | +|C2 |sram2_io<9> |IOB |IO_L16N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|C3 |sram2_lb_n |IOB |IO_L16P_7/VREF_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | |C4 | | |HSWAP_EN | | | | | | | | | | | | | -|C5 | |DIFFS |IO_L25N_0 |UNUSED | |0 | | | | | | | | | | +|C5 |slideswitch<3> |IOB |IO_L25N_0 |INPUT |LVCMOS25 |0 | | | |NONE | | | |NO |NONE | |C6 | |DIFFS |IO_L28N_0 |UNUSED | |0 | | | | | | | | | | |C7 | |DIFFS |IO_L30N_0 |UNUSED | |0 | | | | | | | | | | |C8 | |DIFFM |IO_L31P_0/VREF_0 |UNUSED | |0 | | | | | | | | | | |C9 |sysclk |IOB |IO_L32N_1/GCLK5 |INPUT |LVCMOS25 |1 | | | |NONE | | | |NO |NONE | -|C10 |sram1_io<6> |IOB |IO |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | -|C11 |sram1_io<2> |IOB |IO_L29P_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | -|C12 |sram1_io<5> |IOB |IO_L27P_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|C10 | |IOB |IO |UNUSED | |1 | | | | | | | | | | +|C11 |sram1_io<13> |IOB |IO_L29P_1 |TRISTATE |LVCMOS25 |1 |12 |SLOW |NONE** | | | | |NO |NONE | +|C12 | |DIFFM |IO_L27P_1 |UNUSED | |1 | | | | | | | | | | |C13 | | |TMS | | | | | | | | | | | | | |C14 | | |TCK | | | | | | | | | | | | | |C15 | |DIFFS |IO_L16N_2 |UNUSED | |2 | | | | | | | | | | |C16 | |DIFFM |IO_L01P_2/VRN_2 |UNUSED | |2 | | | | | | | | | | -|D1 | |DIFFS |IO_L17N_7 |UNUSED | |7 | | | | | | | | | | -|D2 | |DIFFM |IO_L17P_7 |UNUSED | |7 | | | | | | | | | | -|D3 | |DIFFM |IO_L19P_7 |UNUSED | |7 | | | | | | | | | | +|D1 |sram2_ub_n |IOB |IO_L17N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|D2 |sram2_io<8> |IOB |IO_L17P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|D3 |sram1_ub_n |IOB |IO_L19P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | |D4 | | |VCCINT | | | | | | | |1.2 | | | | | -|D5 |slideswitch<2> |IOB |IO/VREF_0 |INPUT |LVCMOS25 |0 | | | |NONE | | | |NO |NONE | -|D6 | |DIFFM |IO_L27P_0 |UNUSED | |0 | | | | | | | | | | +|D5 |slideswitch<0> |IOB |IO/VREF_0 |INPUT |LVCMOS25 |0 | | | |NONE | | | |NO |NONE | +|D6 |slideswitch<2> |IOB |IO_L27P_0 |INPUT |LVCMOS25 |0 | | | |NONE | | | |NO |NONE | |D7 | |DIFFM |IO_L29P_0 |UNUSED | |0 | | | | | | | | | | -|D8 |sram1_io<15> |IOB |IO_L31N_0 |TRISTATE |LVCMOS25 |0 |12 |SLOW |NONE** | | | | |NO |NONE | -|D9 |sram1_io<12> |IOB |IO_L32P_1/GCLK4 |TRISTATE |LVCMOS25 |1 |12 |SLOW |NONE** | | | | |NO |NONE | -|D10 |sram1_io<7> |IOB |IO_L30N_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | -|D11 |sram1_io<11> |IOB |IO_L28N_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | -|D12 |sram1_io<9> |IOB |IO/VREF_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|D8 | |DIFFS |IO_L31N_0 |UNUSED | |0 | | | | | | | | | | +|D9 |sram_a<17> |IOB |IO_L32P_1/GCLK4 |OUTPUT |LVCMOS25 |1 |12 |SLOW |NONE** | | | | |NO |NONE | +|D10 | |DIFFS |IO_L30N_1 |UNUSED | |1 | | | | | | | | | | +|D11 | |DIFFS |IO_L28N_1 |UNUSED | |1 | | | | | | | | | | +|D12 | |IOB |IO/VREF_1 |UNUSED | |1 | | | | | | | | | | |D13 | | |VCCINT | | | | | | | |1.2 | | | | | |D14 | |DIFFM |IO_L16P_2 |UNUSED | |2 | | | | | | | | | | |D15 | |DIFFS |IO_L17N_2 |UNUSED | |2 | | | | | | | | | | |D16 | |DIFFM |IO_L17P_2/VREF_2 |UNUSED | |2 | | | | | | | | | | -|E1 | |DIFFS |IO_L20N_7 |UNUSED | |7 | | | | | | | | | | -|E2 | |DIFFM |IO_L20P_7 |UNUSED | |7 | | | | | | | | | | -|E3 | |DIFFS |IO_L19N_7/VREF_7 |UNUSED | |7 | | | | | | | | | | -|E4 |sram2_io<15> |IOB |IO_L21P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|E1 |sram2_io<12> |IOB |IO_L20N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|E2 |sram2_io<10> |IOB |IO_L20P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|E3 |sram2_io<11> |IOB |IO_L19N_7/VREF_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|E4 |sram2_io<14> |IOB |IO_L21P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | |E5 | | |VCCINT | | | | | | | |1.2 | | | | | |E6 | |DIFFS |IO_L27N_0 |UNUSED | |0 | | | | | | | | | | |E7 | |DIFFS |IO_L29N_0 |UNUSED | |0 | | | | | | | | | | |E8 | | |VCCO_0 | | |0 | | | | |2.50 | | | | | |E9 | | |VCCO_1 | | |1 | | | | |2.50 | | | | | -|E10 |sram1_io<3> |IOB |IO_L30P_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | -|E11 |sram1_io<0> |IOB |IO_L28P_1 |BIDIR |LVCMOS25 |1 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|E10 |sram1_io<14> |IOB |IO_L30P_1 |TRISTATE |LVCMOS25 |1 |12 |SLOW |NONE** | | | | |NO |NONE | +|E11 | |DIFFM |IO_L28P_1 |UNUSED | |1 | | | | | | | | | | |E12 | | |VCCINT | | | | | | | |1.2 | | | | | |E13 | |DIFFS |IO_L19N_2 |UNUSED | |2 | | | | | | | | | | |E14 | |DIFFM |IO_L19P_2 |UNUSED | |2 | | | | | | | | | | |E15 | |DIFFS |IO_L20N_2 |UNUSED | |2 | | | | | | | | | | |E16 | |DIFFM |IO_L20P_2 |UNUSED | |2 | | | | | | | | | | |F1 | | |VCCAUX | | | | | | | |2.5 | | | | | -|F2 |sram_a<16> |IOB |IO_L22N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|F2 |sram2_io<15> |IOB |IO_L22N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | |F3 |sram_a<15> |IOB |IO_L22P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | |F4 |sram2_io<13> |IOB |IO_L21N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | -|F5 |sram2_io<12> |IOB |IO_L23P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|F5 | |DIFFM |IO_L23P_7 |UNUSED | |7 | | | | | | | | | | |F6 | | |GND | | | | | | | | | | | | | |F7 | | |VCCO_0 | | |0 | | | | |2.50 | | | | | |F8 | | |VCCO_0 | | |0 | | | | |2.50 | | | | | @@ -113,29 +113,29 @@ Pinout by Pin Number: |F11 | | |GND | | | | | | | | | | | | | |F12 | |DIFFS |IO_L21N_2 |UNUSED | |2 | | | | | | | | | | |F13 | |DIFFM |IO_L21P_2 |UNUSED | |2 | | | | | | | | | | -|F14 |sram_a<14> |IOB |IO_L22N_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|F15 |sram_a<10> |IOB |IO_L22P_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | +|F14 | |DIFFS |IO_L22N_2 |UNUSED | |2 | | | | | | | | | | +|F15 | |DIFFM |IO_L22P_2 |UNUSED | |2 | | | | | | | | | | |F16 | | |VCCAUX | | | | | | | |2.5 | | | | | -|G1 |sram2_io<0> |IOB |IO_L40P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | -|G2 |button<3> |IOB |IO |INPUT |LVCMOS25 |7 | | | |IFD | | | |YES |NONE | -|G3 |sram1_lb_n |IOB |IO_L24N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | -|G4 |sram2_io<14> |IOB |IO_L24P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | -|G5 |sram1_ce_n |IOB |IO_L23N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|G1 |ide_data_bus<2> |IOB |IO_L40P_7 |BIDIR |LVCMOS25 |7 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|G2 |ide_data_bus<7> |IOB |IO |BIDIR |LVCMOS25 |7 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|G3 |ide_diow |IOB |IO_L24N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|G4 |ide_dior |IOB |IO_L24P_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | +|G5 |sram_a<16> |IOB |IO_L23N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | |G6 | | |VCCO_7 | | |7 | | | | |2.50 | | | | | |G7 | | |GND | | | | | | | | | | | | | |G8 | | |GND | | | | | | | | | | | | | |G9 | | |GND | | | | | | | | | | | | | |G10 | | |GND | | | | | | | | | | | | | |G11 | | |VCCO_2 | | |2 | | | | |2.50 | | | | | -|G12 |sram_a<13> |IOB |IO_L23N_2/VREF_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|G13 |sram_a<1> |IOB |IO_L23P_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|G14 |sram_a<2> |IOB |IO_L24N_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|G15 |sram_a<0> |IOB |IO_L24P_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|G16 |sram_a<8> |IOB |IO |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|H1 | |DIFFS |IO_L40N_7/VREF_7 |UNUSED | |7 | | | | | | | | | | +|G12 | |DIFFS |IO_L23N_2/VREF_2 |UNUSED | |2 | | | | | | | | | | +|G13 | |DIFFM |IO_L23P_2 |UNUSED | |2 | | | | | | | | | | +|G14 | |DIFFS |IO_L24N_2 |UNUSED | |2 | | | | | | | | | | +|G15 |rs232_txd |IOB |IO_L24P_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | +|G16 | |DIFFM |IO |UNUSED | |2 | | | | | | | | | | +|H1 |ide_data_bus<4> |IOB |IO_L40N_7/VREF_7 |BIDIR |LVCMOS25 |7 |12 |SLOW |NONE** |IFD | | | |YES |NONE | |H2 | | |GND | | | | | | | | | | | | | -|H3 |sram2_io<5> |IOB |IO_L39N_7 |OUTPUT |LVCMOS25 |7 |12 |SLOW |NONE** | | | | |NO |NONE | -|H4 | |DIFFM |IO_L39P_7 |UNUSED | |7 | | | | | | | | | | +|H3 |ide_data_bus<5> |IOB |IO_L39N_7 |BIDIR |LVCMOS25 |7 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|H4 |button<3> |IOB |IO_L39P_7 |INPUT |LVCMOS25 |7 | | | |IFD | | | |YES |NONE | |H5 | | |VCCO_7 | | |7 | | | | |2.50 | | | | | |H6 | | |VCCO_7 | | |7 | | | | |2.50 | | | | | |H7 | | |GND | | | | | | | | | | | | | @@ -144,14 +144,14 @@ Pinout by Pin Number: |H10 | | |GND | | | | | | | | | | | | | |H11 | | |VCCO_2 | | |2 | | | | |2.50 | | | | | |H12 | | |VCCO_2 | | |2 | | | | |2.50 | | | | | -|H13 |sram_a<9> |IOB |IO_L39N_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|H14 |sram_a<3> |IOB |IO_L39P_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|H15 |sram_a<4> |IOB |IO_L40N_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|H16 |sram_a<6> |IOB |IO_L40P_2/VREF_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | -|J1 |sram_a<17> |IOB |IO_L40P_6/VREF_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|J2 | |DIFFS |IO_L40N_6 |UNUSED | |6 | | | | | | | | | | -|J3 |ide_data_bus<15>|IOB |IO_L39P_6 |TRISTATE |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|J4 |ide_data_bus<13>|IOB |IO_L39N_6 |TRISTATE |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|H13 | |DIFFS |IO_L39N_2 |UNUSED | |2 | | | | | | | | | | +|H14 |sram_oe_n |IOB |IO_L39P_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | +|H15 |sram_we_n |IOB |IO_L40N_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | +|H16 |sram_a<7> |IOB |IO_L40P_2/VREF_2 |OUTPUT |LVCMOS25 |2 |12 |SLOW |NONE** | | | | |NO |NONE | +|J1 |ide_data_bus<0> |IOB |IO_L40P_6/VREF_6 |BIDIR |LVCMOS25 |6 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|J2 |ide_data_bus<3> |IOB |IO_L40N_6 |BIDIR |LVCMOS25 |6 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|J3 |ide_data_bus<10>|IOB |IO_L39P_6 |BIDIR |LVCMOS25 |6 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|J4 |ide_data_bus<1> |IOB |IO_L39N_6 |BIDIR |LVCMOS25 |6 |12 |SLOW |NONE** |IFD | | | |YES |NONE | |J5 | | |VCCO_6 | | |6 | | | | |2.50 | | | | | |J6 | | |VCCO_6 | | |6 | | | | |2.50 | | | | | |J7 | | |GND | | | | | | | | | | | | | @@ -160,84 +160,84 @@ Pinout by Pin Number: |J10 | | |GND | | | | | | | | | | | | | |J11 | | |VCCO_3 | | |3 | | | | |2.50 | | | | | |J12 | | |VCCO_3 | | |3 | | | | |2.50 | | | | | -|J13 |sram_a<5> |IOB |IO_L39P_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | -|J14 |sram_a<7> |IOB |IO_L39N_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|J13 |sram1_io<3> |IOB |IO_L39P_3 |BIDIR |LVCMOS25 |3 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|J14 |sram1_io<4> |IOB |IO_L39N_3 |BIDIR |LVCMOS25 |3 |12 |SLOW |NONE** |NONE | | | |NO |NONE | |J15 | | |GND | | | | | | | | | | | | | -|J16 |sram_a<12> |IOB |IO_L40N_3/VREF_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | -|K1 |sram2_io<7> |IOB |IO |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|K2 | |DIFFM |IO_L24P_6 |UNUSED | |6 | | | | | | | | | | -|K3 | |DIFFS |IO_L24N_6/VREF_6 |UNUSED | |6 | | | | | | | | | | -|K4 | |DIFFM |IO_L23P_6 |UNUSED | |6 | | | | | | | | | | -|K5 | |DIFFS |IO_L23N_6 |UNUSED | |6 | | | | | | | | | | +|J16 |sram_a<0> |IOB |IO_L40N_3/VREF_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|K1 |ide_data_bus<11>|IOB |IO |BIDIR |LVCMOS25 |6 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|K2 |ide_data_bus<9> |IOB |IO_L24P_6 |BIDIR |LVCMOS25 |6 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|K3 |ide_data_bus<8> |IOB |IO_L24N_6/VREF_6 |BIDIR |LVCMOS25 |6 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|K4 |ide_cs<0> |IOB |IO_L23P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|K5 |ide_data_bus<6> |IOB |IO_L23N_6 |BIDIR |LVCMOS25 |6 |12 |SLOW |NONE** |IFD | | | |YES |NONE | |K6 | | |VCCO_6 | | |6 | | | | |2.50 | | | | | |K7 | | |GND | | | | | | | | | | | | | |K8 | | |GND | | | | | | | | | | | | | |K9 | | |GND | | | | | | | | | | | | | |K10 | | |GND | | | | | | | | | | | | | |K11 | | |VCCO_3 | | |3 | | | | |2.50 | | | | | -|K12 | |DIFFS |IO_L23N_3 |UNUSED | |3 | | | | | | | | | | -|K13 | |DIFFM |IO_L24P_3 |UNUSED | |3 | | | | | | | | | | -|K14 | |DIFFS |IO_L24N_3 |UNUSED | |3 | | | | | | | | | | -|K15 |sram_we_n |IOB |IO |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | -|K16 |sram_a<11> |IOB |IO_L40P_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|K12 |sram_a<13> |IOB |IO_L23N_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|K13 |sram1_io<6> |IOB |IO_L24P_3 |BIDIR |LVCMOS25 |3 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|K14 |sram_a<14> |IOB |IO_L24N_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|K15 |sram1_io<5> |IOB |IO |BIDIR |LVCMOS25 |3 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|K16 |sram_a<3> |IOB |IO_L40P_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | |L1 | | |VCCAUX | | | | | | | |2.5 | | | | | -|L2 |sram2_io<11> |IOB |IO_L22P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|L3 |sram2_io<10> |IOB |IO_L22N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|L4 |sram2_ub_n |IOB |IO_L21P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|L5 |sram1_ub_n |IOB |IO_L21N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|L2 |ide_data_bus<12>|IOB |IO_L22P_6 |TRISTATE |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|L3 |ide_data_bus<14>|IOB |IO_L22N_6 |TRISTATE |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|L4 |ide_data_bus<15>|IOB |IO_L21P_6 |TRISTATE |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|L5 |ide_data_bus<13>|IOB |IO_L21N_6 |TRISTATE |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | |L6 | | |GND | | | | | | | | | | | | | |L7 | | |VCCO_5 | | |5 | | | | |2.50 | | | | | |L8 | | |VCCO_5 | | |5 | | | | |2.50 | | | | | |L9 | | |VCCO_4 | | |4 | | | | |2.50 | | | | | |L10 | | |VCCO_4 | | |4 | | | | |2.50 | | | | | |L11 | | |GND | | | | | | | | | | | | | -|L12 | |DIFFM |IO_L23P_3/VREF_3 |UNUSED | |3 | | | | | | | | | | -|L13 | |DIFFS |IO_L21N_3 |UNUSED | |3 | | | | | | | | | | -|L14 | |DIFFM |IO_L22P_3 |UNUSED | |3 | | | | | | | | | | -|L15 | |DIFFS |IO_L22N_3 |UNUSED | |3 | | | | | | | | | | +|L12 |sram_a<10> |IOB |IO_L23P_3/VREF_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|L13 |sram_a<11> |IOB |IO_L21N_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|L14 |sram_a<9> |IOB |IO_L22P_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|L15 |sram_a<8> |IOB |IO_L22N_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | |L16 | | |VCCAUX | | | | | | | |2.5 | | | | | -|M1 |sram2_io<9> |IOB |IO_L20P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|M2 |sram2_io<8> |IOB |IO_L20N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|M3 |sram2_io<6> |IOB |IO_L19P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|M4 |sram2_lb_n |IOB |IO_L19N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|M1 |sram2_io<6> |IOB |IO_L20P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|M2 |sram2_io<5> |IOB |IO_L20N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|M3 |sram2_io<4> |IOB |IO_L19P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|M4 |sram2_io<3> |IOB |IO_L19N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | |M5 | | |VCCINT | | | | | | | |1.2 | | | | | |M6 | |DIFFM |IO_L28P_5/D7 |UNUSED | |5 | | | | | | | | | | -|M7 |ide_data_bus<4> |IOB |IO_L30P_5 |BIDIR |LVCMOS25 |5 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|M7 | |DIFFM |IO_L30P_5 |UNUSED | |5 | | | | | | | | | | |M8 | | |VCCO_5 | | |5 | | | | |2.50 | | | | | |M9 | | |VCCO_4 | | |4 | | | | |2.50 | | | | | |M10 | |DIFFS |IO_L29N_4 |UNUSED | |4 | | | | | | | | | | -|M11 | |DIFFS |IO_L27N_4/DIN/D0 |UNUSED | |4 | | | | | | | | | | +|M11 |sram_a<2> |IOB |IO_L27N_4/DIN/D0 |OUTPUT |LVCMOS25 |4 |12 |SLOW |NONE** | | | | |NO |NONE | |M12 | | |VCCINT | | | | | | | |1.2 | | | | | -|M13 | |DIFFM |IO_L21P_3 |UNUSED | |3 | | | | | | | | | | +|M13 |sram_a<5> |IOB |IO_L21P_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | |M14 | |DIFFS |IO_L19N_3 |UNUSED | |3 | | | | | | | | | | -|M15 | |DIFFM |IO_L20P_3 |UNUSED | |3 | | | | | | | | | | -|M16 | |DIFFS |IO_L20N_3 |UNUSED | |3 | | | | | | | | | | -|N1 |sram2_io<4> |IOB |IO_L17P_6/VREF_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|N2 |sram2_io<3> |IOB |IO_L17N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|N3 |sram2_io<2> |IOB |IO_L16P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|M15 |sram_a<12> |IOB |IO_L20P_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|M16 |sram_a<6> |IOB |IO_L20N_3 |OUTPUT |LVCMOS25 |3 |12 |SLOW |NONE** | | | | |NO |NONE | +|N1 |sram2_io<2> |IOB |IO_L17P_6/VREF_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|N2 |sram2_io<1> |IOB |IO_L17N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|N3 |sram2_io<0> |IOB |IO_L16P_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | |N4 | | |VCCINT | | | | | | | |1.2 | | | | | |N5 | |IOB |IO |UNUSED | |5 | | | | | | | | | | |N6 | |DIFFS |IO_L28N_5/D6 |UNUSED | |5 | | | | | | | | | | -|N7 |ide_data_bus<6> |IOB |IO_L30N_5 |BIDIR |LVCMOS25 |5 |12 |SLOW |NONE** |IFD | | | |YES |NONE | -|N8 |ide_da<2> |IOB |IO_L32P_5/GCLK2 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | -|N9 |ide_data_bus<5> |IOB |IO_L31N_4/INIT_B |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |IFD | | | |YES |NONE | -|N10 |ide_data_bus<10>|IOB |IO_L29P_4 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |IFD | | | |YES |NONE | -|N11 | |DIFFM |IO_L27P_4/D1 |UNUSED | |4 | | | | | | | | | | -|N12 | |IOB |IO/VREF_4 |UNUSED | |4 | | | | | | | | | | +|N7 | |DIFFS |IO_L30N_5 |UNUSED | |5 | | | | | | | | | | +|N8 |sram1_io<0> |IOB |IO_L32P_5/GCLK2 |BIDIR |LVCMOS25 |5 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|N9 |sram1_io<8> |IOB |IO_L31N_4/INIT_B |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|N10 | |DIFFM |IO_L29P_4 |UNUSED | |4 | | | | | | | | | | +|N11 |rs232_rxd |IOB |IO_L27P_4/D1 |INPUT |LVCMOS25 |4 | | | |IFD | | | |YES |NONE | +|N12 |sram1_io<9> |IOB |IO/VREF_4 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |NONE | | | |NO |NONE | |N13 | | |VCCINT | | | | | | | |1.2 | | | | | |N14 | |DIFFM |IO_L19P_3 |UNUSED | |3 | | | | | | | | | | |N15 | |DIFFM |IO_L17P_3/VREF_3 |UNUSED | |3 | | | | | | | | | | |N16 | |DIFFS |IO_L17N_3 |UNUSED | |3 | | | | | | | | | | |P1 |sram2_ce_n |IOB |IO_L01P_6/VRN_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | -|P2 |sram2_io<1> |IOB |IO_L16N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | +|P2 |sram1_lb_n |IOB |IO_L16N_6 |OUTPUT |LVCMOS25 |6 |12 |SLOW |NONE** | | | | |NO |NONE | |P3 | | |M0 | | | | | | | | | | | | | |P4 | | |M2 | | | | | | | | | | | | | -|P5 |ide_dior |IOB |IO_L27P_5 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | -|P6 |ide_data_bus<7> |IOB |IO_L29P_5/VREF_5 |BIDIR |LVCMOS25 |5 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|P5 |ide_cs<1> |IOB |IO_L27P_5 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | +|P6 | |DIFFM |IO_L29P_5/VREF_5 |UNUSED | |5 | | | | | | | | | | |P7 | |IOB |IO |UNUSED | |5 | | | | | | | | | | -|P8 |ide_da<1> |IOB |IO_L32N_5/GCLK3 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | -|P9 |ide_da<0> |IOB |IO_L31P_4/DOUT/BUSY|OUTPUT |LVCMOS25 |4 |12 |SLOW |NONE** | | | | |NO |NONE | -|P10 |ide_data_bus<2> |IOB |IO_L30N_4/D2 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|P8 |sram1_io<1> |IOB |IO_L32N_5/GCLK3 |BIDIR |LVCMOS25 |5 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|P9 |sram_a<4> |IOB |IO_L31P_4/DOUT/BUSY|OUTPUT |LVCMOS25 |4 |12 |SLOW |NONE** | | | | |NO |NONE | +|P10 | |DIFFS |IO_L30N_4/D2 |UNUSED | |4 | | | | | | | | | | |P11 | |DIFFS |IO_L28N_4 |UNUSED | |4 | | | | | | | | | | |P12 | |DIFFS |IO_L25N_4 |UNUSED | |4 | | | | | | | | | | |P13 | |IOB |IO/VREF_4 |UNUSED | |4 | | | | | | | | | | @@ -246,14 +246,14 @@ Pinout by Pin Number: |P16 | |DIFFS |IO_L01N_3/VRP_3 |UNUSED | |3 | | | | | | | | | | |R1 | |DIFFS |IO_L01N_6/VRP_6 |UNUSED | |6 | | | | | | | | | | |R2 | | |GND | | | | | | | | | | | | | -|R3 |ide_data_bus<12>|IOB |IO_L01P_5/CS_B |TRISTATE |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | -|R4 | |DIFFM |IO_L10P_5/VRN_5 |UNUSED | |5 | | | | | | | | | | -|R5 |ide_diow |IOB |IO_L27N_5/VREF_5 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | -|R6 |ide_data_bus<3> |IOB |IO_L29N_5 |BIDIR |LVCMOS25 |5 |12 |SLOW |NONE** |IFD | | | |YES |NONE | -|R7 |ide_data_bus<11>|IOB |IO_L31P_5/D5 |BIDIR |LVCMOS25 |5 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|R3 | |DIFFM |IO_L01P_5/CS_B |UNUSED | |5 | | | | | | | | | | +|R4 |sram2_io<7> |IOB |IO_L10P_5/VRN_5 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | +|R5 |ide_da<1> |IOB |IO_L27N_5/VREF_5 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | +|R6 | |DIFFS |IO_L29N_5 |UNUSED | |5 | | | | | | | | | | +|R7 | |DIFFM |IO_L31P_5/D5 |UNUSED | |5 | | | | | | | | | | |R8 | | |GND | | | | | | | | | | | | | -|R9 |ide_data_bus<9> |IOB |IO_L32N_4/GCLK1 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |IFD | | | |YES |NONE | -|R10 |ide_data_bus<1> |IOB |IO_L30P_4/D3 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|R9 |sram1_io<11> |IOB |IO_L32N_4/GCLK1 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|R10 | |DIFFM |IO_L30P_4/D3 |UNUSED | |4 | | | | | | | | | | |R11 | |DIFFM |IO_L28P_4 |UNUSED | |4 | | | | | | | | | | |R12 | |DIFFM |IO_L25P_4 |UNUSED | |4 | | | | | | | | | | |R13 | |DIFFS |IO_L01N_4/VRP_4 |UNUSED | |4 | | | | | | | | | | @@ -262,18 +262,18 @@ Pinout by Pin Number: |R16 | |DIFFM |IO_L01P_3/VRN_3 |UNUSED | |3 | | | | | | | | | | |T1 | | |GND | | | | | | | | | | | | | |T2 | | |M1 | | | | | | | | | | | | | -|T3 |ide_data_bus<14>|IOB |IO_L01N_5/RDWR_B |TRISTATE |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | +|T3 | |DIFFS |IO_L01N_5/RDWR_B |UNUSED | |5 | | | | | | | | | | |T4 | |DIFFS |IO_L10N_5/VRP_5 |UNUSED | |5 | | | | | | | | | | -|T5 | |IOB |IO |UNUSED | |5 | | | | | | | | | | +|T5 |ide_da<2> |IOB |IO |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | |T6 | | |VCCAUX | | | | | | | |2.5 | | | | | -|T7 |ide_cs<1> |IOB |IO_L31N_5/D4 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | -|T8 |ide_cs<0> |IOB |IO/VREF_5 |OUTPUT |LVCMOS25 |5 |12 |SLOW |NONE** | | | | |NO |NONE | -|T9 |ide_data_bus<8> |IOB |IO_L32P_4/GCLK0 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |IFD | | | |YES |NONE | -|T10 |ide_data_bus<0> |IOB |IO/VREF_4 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |IFD | | | |YES |NONE | +|T7 | |DIFFS |IO_L31N_5/D4 |UNUSED | |5 | | | | | | | | | | +|T8 |sram1_io<2> |IOB |IO/VREF_5 |BIDIR |LVCMOS25 |5 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|T9 |sram1_io<7> |IOB |IO_L32P_4/GCLK0 |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |NONE | | | |NO |NONE | +|T10 |sram1_ce_n |IOB |IO/VREF_4 |OUTPUT |LVCMOS25 |4 |12 |SLOW |NONE** | | | | |NO |NONE | |T11 | | |VCCAUX | | | | | | | |2.5 | | | | | -|T12 | |IOB |IO |UNUSED | |4 | | | | | | | | | | +|T12 |sram_a<1> |IOB |IO |OUTPUT |LVCMOS25 |4 |12 |SLOW |NONE** | | | | |NO |NONE | |T13 | |DIFFM |IO_L01P_4/VRN_4 |UNUSED | |4 | | | | | | | | | | -|T14 |rs232_rxd |IOB |IO |INPUT |LVCMOS25 |4 | | | |IFD | | | |YES |NONE | +|T14 |sram1_io<10> |IOB |IO |BIDIR |LVCMOS25 |4 |12 |SLOW |NONE** |NONE | | | |NO |NONE | |T15 | | |CCLK | | | | | | | | | | | | | |T16 | | |GND | | | | | | | | | | | | | +---------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------+ diff --git a/xilinx/pdp8/top_prev_built.ngd b/xilinx/pdp8/top_prev_built.ngd index 440ba8e..d148c2f 100644 --- a/xilinx/pdp8/top_prev_built.ngd +++ b/xilinx/pdp8/top_prev_built.ngd @@ -1,3 +1,3 @@ XILINX-XDB 0.1 STUB 0.1 ASCII XILINX-XDM V1.4e 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\ No newline at end of file diff --git a/xilinx/pdp8/top_summary.html b/xilinx/pdp8/top_summary.html index e7acbee..7c743b3 100644 --- a/xilinx/pdp8/top_summary.html +++ b/xilinx/pdp8/top_summary.html @@ -19,13 +19,13 @@ Target Device: xc3s1000-5ft256
  • Warnings:
-47 Warnings +48 Warnings Product Version: ISE 8.2i
  • Updated:
-Wed Apr 14 19:10:13 2010 +Fri Apr 16 08:19:50 2010  
@@ -38,52 +38,52 @@ - + - + - + - + - + - - + + - + - + - + - + - + @@ -113,7 +113,7 @@ - + @@ -150,12 +150,12 @@ - - - - - - + + + + + +
Logic UtilizationUsedAvailableUtilizationNote(s)
Number of Slice Flip Flops492519 15,360 3%  
Number of 4 input LUTs1,3741,532 15,3608%9%  
Logic Distribution     
Number of occupied Slices1,0451,135 7,68013%14%  
    Number of Slices containing only related logic1,0451,0451,1351,135 100%  
    Number of Slices containing unrelated logic 01,0451,135 0%  
Total Number 4 input LUTs1,7491,884 15,36011%12%  
Number used as logic1,3741,532      
Number used as a route-thru183160       
Total equivalent gate count for design38,96540,005      
Detailed Reports
Report NameStatusGenerated ErrorsWarningsInfos
Synthesis ReportCurrentWed Apr 14 19:03:14 2010037 Warnings15 Infos
Translation ReportCurrentWed Apr 14 19:03:19 2010000
Map ReportCurrentWed Apr 14 19:03:35 201005 Warnings3 Infos
Place and Route ReportCurrentWed Apr 14 19:04:46 201005 Warnings2 Infos
Static Timing ReportCurrentWed Apr 14 19:04:56 2010002 Infos
Bitgen ReportCurrentWed Apr 14 19:10:11 2010000
Synthesis ReportCurrentFri Apr 16 08:15:48 2010036 Warnings15 Infos
Translation ReportCurrentFri Apr 16 08:15:54 2010000
Map ReportCurrentFri Apr 16 08:16:11 201007 Warnings3 Infos
Place and Route ReportCurrentFri Apr 16 08:17:42 201005 Warnings2 Infos
Static Timing ReportCurrentFri Apr 16 08:17:51 2010002 Infos
Bitgen ReportCurrentFri Apr 16 08:19:47 2010000
 
diff --git a/xilinx/pdp8/top_usage.xml b/xilinx/pdp8/top_usage.xml index 71cf3f9..62fd714 100644 --- a/xilinx/pdp8/top_usage.xml +++ b/xilinx/pdp8/top_usage.xml @@ -4,82 +4,82 @@ changes made to this file may result in unpredictable behavior or data corruption. It is strongly advised that users do not edit the contents of this file. --> - - - - - + + + + + - + - - - - - - - - - + + + + + + + + + - - - - - - - - - - - + + + + + + + + + + + - - - - - - - - - - - - - + + + + + + + + + + + + + - + - - - - - - + + + + + + - + - + - + - + - + - + - + - + - + - + @@ -87,488 +87,538 @@ - + + + - + - + - + - + - + - + - + - + - + - + - - + + - + - + - + - + - - - + + + + + - + - + - - - - - - - - - - - - - + + + + + + + + + + + + + - - - - - - - - - - - - - - - + + + + + + + + + + + + + + + + + + + - + - + - + - + - - + + - + - - - - - - - - + + + + + + + + + + + + + + + + + + - - - - - - - - + + + + + + + + - - - - - - - - + + + + + + + + - + - + - + - + - - - - - - - - - + + + + + + + + + - - - - - - - - + + + + + + + + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - - - - - - - - - - - - - - - - - - - - - + + + + + + + + + + + + + + + + + + + + + - + - + - - - - - - - - - - - - - + + + + + + + + + + + + + - - - - - - + + + + + + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - + - - - - - - - - - + + + + + + + + + + + + + + + + + + + + + - + - + - + - + - + - + - + - + - - - - - - + + + + + + - - - - - - - - - - - - + + + + + + + + + + + + - - - - - - + + + + + + - - - - - - - - - - - - + + + + + + + + + + + + - + - + - + - - - - - - - - + + + + + + + + + + + + + + + + - + - + - + - + - + - + - - + + - + - + - - - - - - - - - + - + + + + + + + + + + + + + - + - + - + + + + + + + + + - - - - - - - - - - + + + + + + + + + + - - - - - - - - - - + + + + + + + + + + - - + + - - + + diff --git a/xilinx/pdp8/xst/work/hdllib.ref b/xilinx/pdp8/xst/work/hdllib.ref index 55b6b91..378bb53 100644 --- a/xilinx/pdp8/xst/work/hdllib.ref +++ b/xilinx/pdp8/xst/work/hdllib.ref @@ -1,14 +1,13 @@ -MO ide_disk NULL ../../rtl/ide_disk.v vlg10/ide__disk.bin 1271286113 -MO pdp8_io NULL ../../rtl/pdp8_io.v vlg2F/pdp8__io.bin 1271286113 -MO brg NULL ../../rtl/brg.v vlg33/brg.bin 1271286113 -MO pdp8_kw NULL ../../rtl/pdp8_kw.v vlg41/pdp8__kw.bin 1271286113 -MO pdp8_rf NULL ../../rtl/pdp8_rf.v vlg53/pdp8__rf.bin 1271286113 -MO ram_32kx12 NULL ../../rtl/ram_32kx12.v vlg7A/ram__32kx12.bin 1271272061 -MO pdp8_tt NULL ../../rtl/pdp8_tt.v vlg6B/pdp8__tt.bin 1271286113 -MO debounce NULL ../../rtl/debounce.v vlg1D/debounce.bin 1271286113 -MO top NULL ../../rtl/top.v vlg6F/top.bin 1271286113 -MO ram_256x12 NULL ../../rtl/ram_256x12.v vlg37/ram__256x12.bin 1271286113 -MO pdp8 NULL ../../rtl/pdp8.v vlg5C/pdp8.bin 1271286113 -MO ide NULL ../../rtl/ide.v vlg1A/ide.bin 1271286113 -MO pdp8_ram NULL ../../rtl/pdp8_ram.v vlg73/pdp8__ram.bin 1271286113 -MO uart NULL ../../rtl/uart.v vlg48/uart.bin 1271286113 +MO ide_disk NULL ../../rtl/ide_disk.v vlg10/ide__disk.bin 1271420062 +MO pdp8_io NULL ../../rtl/pdp8_io.v vlg2F/pdp8__io.bin 1271420062 +MO brg NULL ../../rtl/brg.v vlg33/brg.bin 1271420062 +MO pdp8_kw NULL ../../rtl/pdp8_kw.v vlg41/pdp8__kw.bin 1271420062 +MO pdp8_rf NULL ../../rtl/pdp8_rf.v vlg53/pdp8__rf.bin 1271420062 +MO pdp8_tt NULL ../../rtl/pdp8_tt.v vlg6B/pdp8__tt.bin 1271420062 +MO debounce NULL ../../rtl/debounce.v vlg1D/debounce.bin 1271420062 +MO top NULL ../../rtl/top.v vlg6F/top.bin 1271420062 +MO ram_256x12 NULL ../../rtl/ram_256x12.v vlg37/ram__256x12.bin 1271420061 +MO pdp8 NULL ../../rtl/pdp8.v vlg5C/pdp8.bin 1271420062 +MO ide NULL ../../rtl/ide.v vlg1A/ide.bin 1271420061 +MO pdp8_ram NULL ../../rtl/pdp8_ram.v vlg73/pdp8__ram.bin 1271420062 +MO uart NULL ../../rtl/uart.v vlg48/uart.bin 1271420061 diff --git a/xilinx/pdp8/xst/work/vlg1D/debounce.bin b/xilinx/pdp8/xst/work/vlg1D/debounce.bin index 905fff1..8b64087 100644 Binary files a/xilinx/pdp8/xst/work/vlg1D/debounce.bin and b/xilinx/pdp8/xst/work/vlg1D/debounce.bin differ diff --git a/xilinx/pdp8/xst/work/vlg2F/pdp8__io.bin b/xilinx/pdp8/xst/work/vlg2F/pdp8__io.bin index d800397..2f517e8 100644 Binary files a/xilinx/pdp8/xst/work/vlg2F/pdp8__io.bin and b/xilinx/pdp8/xst/work/vlg2F/pdp8__io.bin differ diff --git a/xilinx/pdp8/xst/work/vlg41/pdp8__kw.bin b/xilinx/pdp8/xst/work/vlg41/pdp8__kw.bin index bbeb18f..c375361 100644 Binary files a/xilinx/pdp8/xst/work/vlg41/pdp8__kw.bin and b/xilinx/pdp8/xst/work/vlg41/pdp8__kw.bin differ diff --git a/xilinx/pdp8/xst/work/vlg53/pdp8__rf.bin b/xilinx/pdp8/xst/work/vlg53/pdp8__rf.bin index 6397bfd..70d3ffc 100644 Binary files a/xilinx/pdp8/xst/work/vlg53/pdp8__rf.bin and b/xilinx/pdp8/xst/work/vlg53/pdp8__rf.bin differ diff --git a/xilinx/pdp8/xst/work/vlg5C/pdp8.bin b/xilinx/pdp8/xst/work/vlg5C/pdp8.bin index 723db17..ef10c40 100644 Binary files a/xilinx/pdp8/xst/work/vlg5C/pdp8.bin and b/xilinx/pdp8/xst/work/vlg5C/pdp8.bin differ diff --git a/xilinx/pdp8/xst/work/vlg6B/pdp8__tt.bin b/xilinx/pdp8/xst/work/vlg6B/pdp8__tt.bin index 3b0e67f..6b9ca38 100644 Binary files a/xilinx/pdp8/xst/work/vlg6B/pdp8__tt.bin and b/xilinx/pdp8/xst/work/vlg6B/pdp8__tt.bin differ diff --git a/xilinx/pdp8/xst/work/vlg6F/top.bin b/xilinx/pdp8/xst/work/vlg6F/top.bin index 8b5d948..a17035c 100644 Binary files a/xilinx/pdp8/xst/work/vlg6F/top.bin and b/xilinx/pdp8/xst/work/vlg6F/top.bin differ diff --git a/xilinx/pdp8/xst/work/vlg73/pdp8__ram.bin b/xilinx/pdp8/xst/work/vlg73/pdp8__ram.bin index 5486f02..d9d4e41 100644 Binary files a/xilinx/pdp8/xst/work/vlg73/pdp8__ram.bin and b/xilinx/pdp8/xst/work/vlg73/pdp8__ram.bin differ
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