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Model Checking Contest 2023
13th edition, Paris, France, April 26, 2023 (at TOOLympics II)
Execution of r042-tajo-167813695400194
Last Updated
May 14, 2023

About the Execution of Marcie+red for BridgeAndVehicles-PT-V20P10N50

Execution Summary
Max Memory
Used (MB)		 Time wait (ms) CPU Usage (ms) I/O Wait (ms) Computed Result Execution
Status
10418.415 3600000.00 3705114.00 824.60 ??F??????FTFTFFF normal

Execution Chart

We display below the execution chart for this examination (boot time has been removed).

Trace from the execution

Formatting '/mnt/tpsp/fkordon/mcc2023-input.r042-tajo-167813695400194.qcow2', fmt=qcow2 size=4294967296 backing_file='/mnt/tpsp/fkordon/mcc2023-input.qcow2' encryption=off cluster_size=65536 lazy_refcounts=off
Waiting for the VM to be ready (probing ssh)
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=====================================================================
Generated by BenchKit 2-5348
Executing tool marciexred
Input is BridgeAndVehicles-PT-V20P10N50, examination is CTLFireability
Time confinement is 3600 seconds
Memory confinement is 16384 MBytes
Number of cores is 4
Run identifier is r042-tajo-167813695400194
=====================================================================

--------------------
preparation of the directory to be used:
/home/mcc/execution
total 8.1M
-rw-r--r-- 1 mcc users 19K Feb 25 12:16 CTLCardinality.txt
-rw-r--r-- 1 mcc users 125K Feb 25 12:16 CTLCardinality.xml
-rw-r--r-- 1 mcc users 347K Feb 25 12:12 CTLFireability.txt
-rw-r--r-- 1 mcc users 1.4M Feb 25 12:12 CTLFireability.xml
-rw-r--r-- 1 mcc users 4.2K Jan 29 11:40 GenericPropertiesDefinition.xml
-rw-r--r-- 1 mcc users 6.4K Jan 29 11:40 GenericPropertiesVerdict.xml
-rw-r--r-- 1 mcc users 7.6K Feb 25 15:35 LTLCardinality.txt
-rw-r--r-- 1 mcc users 35K Feb 25 15:35 LTLCardinality.xml
-rw-r--r-- 1 mcc users 211K Feb 25 15:35 LTLFireability.txt
-rw-r--r-- 1 mcc users 641K Feb 25 15:35 LTLFireability.xml
-rw-r--r-- 1 mcc users 14K Feb 25 12:36 ReachabilityCardinality.txt
-rw-r--r-- 1 mcc users 87K Feb 25 12:36 ReachabilityCardinality.xml
-rw-r--r-- 1 mcc users 728K Feb 25 12:33 ReachabilityFireability.txt
-rw-r--r-- 1 mcc users 2.8M Feb 25 12:33 ReachabilityFireability.xml
-rw-r--r-- 1 mcc users 1.9K Feb 25 15:35 UpperBounds.txt
-rw-r--r-- 1 mcc users 4.0K Feb 25 15:35 UpperBounds.xml
-rw-r--r-- 1 mcc users 5 Mar 5 18:22 equiv_col
-rw-r--r-- 1 mcc users 10 Mar 5 18:22 instance
-rw-r--r-- 1 mcc users 6 Mar 5 18:22 iscolored
-rw-r--r-- 1 mcc users 1.8M Mar 5 18:22 model.pnml

--------------------
content from stdout:

=== Data for post analysis generated by BenchKit (invocation template)

The expected result is a vector of booleans
BOOL_VECTOR

here is the order used to build the result vector(from text file)
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-00
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-01
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-02
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-03
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-04
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-05
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-06
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-07
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-08
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-09
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-10
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-11
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-12
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-13
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-14
FORMULA_NAME BridgeAndVehicles-PT-V20P10N50-CTLFireability-15

=== Now, execution of the tool begins

BK_START 1678700049789

bash -c /home/mcc/BenchKit/BenchKit_head.sh 2> STDERR ; echo ; echo -n "BK_STOP " ; date -u +%s%3N
Invoking MCC driver with
BK_TOOL=marciexred
BK_EXAMINATION=CTLFireability
BK_BIN_PATH=/home/mcc/BenchKit/bin/
BK_TIME_CONFINEMENT=3600
BK_INPUT=BridgeAndVehicles-PT-V20P10N50
Applying reductions before tool marcie
Invoking reducer
Running Version 202303021504
[2023-03-13 09:34:11] [INFO ] Running its-tools with arguments : [-pnfolder, /home/mcc/execution, -examination, CTLFireability, -timeout, 360, -rebuildPNML]
[2023-03-13 09:34:11] [INFO ] Parsing pnml file : /home/mcc/execution/model.pnml
[2023-03-13 09:34:11] [INFO ] Load time of PNML (sax parser for PT used): 124 ms
[2023-03-13 09:34:11] [INFO ] Transformed 108 places.
[2023-03-13 09:34:11] [INFO ] Transformed 2228 transitions.
[2023-03-13 09:34:11] [INFO ] Parsed PT model containing 108 places and 2228 transitions and 17190 arcs in 192 ms.
Parsed 16 properties from file /home/mcc/execution/CTLFireability.xml in 39 ms.
Support contains 106 out of 108 places. Attempting structural reductions.
Starting structural reductions in LTL mode, iteration 0 : 108/108 places, 2228/2228 transitions.
Reduce places removed 2 places and 0 transitions.
Iterating post reduction 0 with 2 rules applied. Total rules applied 2 place count 106 transition count 2228
Applied a total of 2 rules in 32 ms. Remains 106 /108 variables (removed 2) and now considering 2228/2228 (removed 0) transitions.
[2023-03-13 09:34:12] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
// Phase 1: matrix 290 rows 106 cols
[2023-03-13 09:34:12] [INFO ] Computed 5 place invariants in 23 ms
[2023-03-13 09:34:13] [INFO ] Dead Transitions using invariants and state equation in 927 ms found 0 transitions.
[2023-03-13 09:34:13] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:34:13] [INFO ] Invariant cache hit.
[2023-03-13 09:34:13] [INFO ] Implicit Places using invariants in 34 ms returned []
[2023-03-13 09:34:13] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:34:13] [INFO ] Invariant cache hit.
[2023-03-13 09:34:13] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:34:13] [INFO ] Implicit Places using invariants and state equation in 158 ms returned []
Implicit Place search using SMT with State Equation took 194 ms to find 0 implicit places.
[2023-03-13 09:34:13] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:34:13] [INFO ] Invariant cache hit.
[2023-03-13 09:34:14] [INFO ] Dead Transitions using invariants and state equation in 613 ms found 0 transitions.
Starting structural reductions in LTL mode, iteration 1 : 106/108 places, 2228/2228 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 1796 ms. Remains : 106/108 places, 2228/2228 transitions.
Support contains 106 out of 106 places after structural reductions.
[2023-03-13 09:34:14] [INFO ] Flatten gal took : 283 ms
[2023-03-13 09:34:17] [INFO ] Flatten gal took : 367 ms
[2023-03-13 09:34:19] [INFO ] Input system was already deterministic with 2228 transitions.
Incomplete random walk after 10000 steps, including 57 resets, run finished after 1440 ms. (steps per millisecond=6 ) properties (out of 67) seen :28
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 40 ms. (steps per millisecond=25 ) properties (out of 39) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 111 ms. (steps per millisecond=9 ) properties (out of 39) seen :1
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 37 ms. (steps per millisecond=27 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 28 ms. (steps per millisecond=35 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 23 ms. (steps per millisecond=43 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 41 ms. (steps per millisecond=24 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 37 ms. (steps per millisecond=27 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 35 ms. (steps per millisecond=28 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 33 ms. (steps per millisecond=30 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 39 ms. (steps per millisecond=25 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 26 ms. (steps per millisecond=38 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 26 ms. (steps per millisecond=38 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 27 ms. (steps per millisecond=37 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 28 ms. (steps per millisecond=35 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 36 ms. (steps per millisecond=27 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 32 ms. (steps per millisecond=31 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 28 ms. (steps per millisecond=35 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 22 ms. (steps per millisecond=45 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 47 ms. (steps per millisecond=21 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 33 ms. (steps per millisecond=30 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 26 ms. (steps per millisecond=38 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 23 ms. (steps per millisecond=43 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 18 ms. (steps per millisecond=55 ) properties (out of 38) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 20 ms. (steps per millisecond=50 ) properties (out of 38) seen :1
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 17 ms. (steps per millisecond=58 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 18 ms. (steps per millisecond=55 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 25 ms. (steps per millisecond=40 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 23 ms. (steps per millisecond=43 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 23 ms. (steps per millisecond=43 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1001 steps, including 2 resets, run finished after 25 ms. (steps per millisecond=40 ) properties (out of 37) seen :0
Incomplete Best-First random walk after 1000 steps, including 2 resets, run finished after 29 ms. (steps per millisecond=34 ) properties (out of 37) seen :0
Running SMT prover for 37 properties.
[2023-03-13 09:34:21] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:34:21] [INFO ] Invariant cache hit.
[2023-03-13 09:34:23] [INFO ] [Real]Absence check using 5 positive place invariants in 14 ms returned sat
[2023-03-13 09:34:23] [INFO ] After 551ms SMT Verify possible using all constraints in real domain returned unsat :1 sat :0 real:36
[2023-03-13 09:34:23] [INFO ] [Nat]Absence check using 5 positive place invariants in 2 ms returned sat
[2023-03-13 09:34:25] [INFO ] After 1313ms SMT Verify possible using state equation in natural domain returned unsat :4 sat :33
[2023-03-13 09:34:25] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:34:27] [INFO ] After 2013ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :4 sat :33
[2023-03-13 09:34:31] [INFO ] After 6042ms SMT Verify possible using trap constraints in natural domain returned unsat :4 sat :33
Attempting to minimize the solution found.
Minimization took 2701 ms.
[2023-03-13 09:34:33] [INFO ] After 10249ms SMT Verify possible using all constraints in natural domain returned unsat :4 sat :33
Fused 37 Parikh solutions to 33 different solutions.
Parikh walk visited 0 properties in 775 ms.
Support contains 65 out of 106 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 1
Deduced a syphon composed of 1 places in 1 ms
Reduce places removed 2 places and 0 transitions.
Iterating global reduction 0 with 3 rules applied. Total rules applied 5 place count 103 transition count 2226
Applied a total of 5 rules in 378 ms. Remains 103 /106 variables (removed 3) and now considering 2226/2228 (removed 2) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 378 ms. Remains : 103/106 places, 2226/2228 transitions.
Incomplete random walk after 10000 steps, including 79 resets, run finished after 437 ms. (steps per millisecond=22 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 23 ms. (steps per millisecond=43 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 27 ms. (steps per millisecond=37 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 23 ms. (steps per millisecond=43 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 23 ms. (steps per millisecond=43 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=76 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 11 ms. (steps per millisecond=90 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 33) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 33) seen :0
Interrupted probabilistic random walk after 197215 steps, run timeout after 3001 ms. (steps per millisecond=65 ) properties seen :{12=1, 20=1, 24=1, 32=1}
Probabilistic random walk after 197215 steps, saw 57035 distinct states, run finished after 3001 ms. (steps per millisecond=65 ) properties seen :4
Running SMT prover for 29 properties.
[2023-03-13 09:34:39] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
// Phase 1: matrix 288 rows 103 cols
[2023-03-13 09:34:39] [INFO ] Computed 4 place invariants in 7 ms
[2023-03-13 09:34:39] [INFO ] [Real]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:34:39] [INFO ] After 750ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:29
[2023-03-13 09:34:40] [INFO ] [Nat]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:34:41] [INFO ] After 1480ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :29
[2023-03-13 09:34:41] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:34:44] [INFO ] After 3127ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :29
[2023-03-13 09:34:46] [INFO ] Deduced a trap composed of 56 places in 241 ms of which 1 ms to minimize.
[2023-03-13 09:34:46] [INFO ] Trap strengthening (SAT) tested/added 2/1 trap constraints in 299 ms
[2023-03-13 09:34:50] [INFO ] After 8529ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :29
Attempting to minimize the solution found.
Minimization took 3978 ms.
[2023-03-13 09:34:54] [INFO ] After 14207ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :29
Parikh walk visited 0 properties in 1704 ms.
Support contains 62 out of 103 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 103/103 places, 2226/2226 transitions.
Applied a total of 0 rules in 190 ms. Remains 103 /103 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 191 ms. Remains : 103/103 places, 2226/2226 transitions.
Incomplete random walk after 10000 steps, including 79 resets, run finished after 428 ms. (steps per millisecond=23 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 24 ms. (steps per millisecond=41 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 4 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=76 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 4 resets, run finished after 13 ms. (steps per millisecond=76 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 11 ms. (steps per millisecond=91 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 17 ms. (steps per millisecond=58 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 18 ms. (steps per millisecond=55 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 18 ms. (steps per millisecond=55 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 10 ms. (steps per millisecond=100 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 20 ms. (steps per millisecond=50 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 18 ms. (steps per millisecond=55 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 22 ms. (steps per millisecond=45 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 17 ms. (steps per millisecond=58 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 17 ms. (steps per millisecond=58 ) properties (out of 29) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 17 ms. (steps per millisecond=58 ) properties (out of 29) seen :1
Interrupted probabilistic random walk after 172386 steps, run timeout after 3001 ms. (steps per millisecond=57 ) properties seen :{}
Probabilistic random walk after 172386 steps, saw 50215 distinct states, run finished after 3004 ms. (steps per millisecond=57 ) properties seen :0
Running SMT prover for 28 properties.
[2023-03-13 09:34:59] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:34:59] [INFO ] Invariant cache hit.
[2023-03-13 09:35:00] [INFO ] [Real]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:35:00] [INFO ] After 603ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:28
[2023-03-13 09:35:00] [INFO ] [Nat]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:35:01] [INFO ] After 802ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :28
[2023-03-13 09:35:01] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:35:02] [INFO ] After 994ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :28
[2023-03-13 09:35:06] [INFO ] After 4644ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :28
Attempting to minimize the solution found.
Minimization took 4286 ms.
[2023-03-13 09:35:10] [INFO ] After 9910ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :28
Parikh walk visited 0 properties in 2028 ms.
Support contains 60 out of 103 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 103/103 places, 2226/2226 transitions.
Applied a total of 0 rules in 175 ms. Remains 103 /103 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 175 ms. Remains : 103/103 places, 2226/2226 transitions.
Incomplete random walk after 10000 steps, including 79 resets, run finished after 278 ms. (steps per millisecond=35 ) properties (out of 28) seen :1
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 17 ms. (steps per millisecond=58 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=76 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 22 ms. (steps per millisecond=45 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 6 ms. (steps per millisecond=166 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 22 ms. (steps per millisecond=45 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 18 ms. (steps per millisecond=55 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 9 ms. (steps per millisecond=111 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 8 ms. (steps per millisecond=125 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 10 ms. (steps per millisecond=100 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 10 ms. (steps per millisecond=100 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 8 ms. (steps per millisecond=125 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Interrupted probabilistic random walk after 183090 steps, run timeout after 3001 ms. (steps per millisecond=61 ) properties seen :{}
Probabilistic random walk after 183090 steps, saw 53141 distinct states, run finished after 3001 ms. (steps per millisecond=61 ) properties seen :0
Running SMT prover for 27 properties.
[2023-03-13 09:35:16] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:35:16] [INFO ] Invariant cache hit.
[2023-03-13 09:35:16] [INFO ] [Real]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:35:17] [INFO ] After 586ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:27
[2023-03-13 09:35:17] [INFO ] [Nat]Absence check using 4 positive place invariants in 2 ms returned sat
[2023-03-13 09:35:18] [INFO ] After 1172ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :27
[2023-03-13 09:35:18] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:35:19] [INFO ] After 1398ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :27
[2023-03-13 09:35:24] [INFO ] After 6113ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :27
Attempting to minimize the solution found.
Minimization took 1694 ms.
[2023-03-13 09:35:26] [INFO ] After 9135ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :27
Parikh walk visited 0 properties in 566 ms.
Support contains 60 out of 103 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 103/103 places, 2226/2226 transitions.
Applied a total of 0 rules in 185 ms. Remains 103 /103 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 185 ms. Remains : 103/103 places, 2226/2226 transitions.
Incomplete random walk after 10000 steps, including 79 resets, run finished after 505 ms. (steps per millisecond=19 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 4 resets, run finished after 39 ms. (steps per millisecond=25 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 41 ms. (steps per millisecond=24 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 17 ms. (steps per millisecond=58 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 18 ms. (steps per millisecond=55 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=76 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 11 ms. (steps per millisecond=90 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=76 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=76 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=76 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 27) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 14 ms. (steps per millisecond=71 ) properties (out of 27) seen :0
Interrupted probabilistic random walk after 181987 steps, run timeout after 3001 ms. (steps per millisecond=60 ) properties seen :{}
Probabilistic random walk after 181987 steps, saw 52856 distinct states, run finished after 3003 ms. (steps per millisecond=60 ) properties seen :0
Running SMT prover for 27 properties.
[2023-03-13 09:35:31] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:35:31] [INFO ] Invariant cache hit.
[2023-03-13 09:35:31] [INFO ] [Real]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:35:31] [INFO ] After 599ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:27
[2023-03-13 09:35:31] [INFO ] [Nat]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:35:32] [INFO ] After 887ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :27
[2023-03-13 09:35:32] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:35:34] [INFO ] After 1224ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :27
[2023-03-13 09:35:39] [INFO ] After 6502ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :27
Attempting to minimize the solution found.
Minimization took 2012 ms.
[2023-03-13 09:35:41] [INFO ] After 9572ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :27
Parikh walk visited 0 properties in 546 ms.
Support contains 60 out of 103 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 103/103 places, 2226/2226 transitions.
Applied a total of 0 rules in 192 ms. Remains 103 /103 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 193 ms. Remains : 103/103 places, 2226/2226 transitions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 103/103 places, 2226/2226 transitions.
Applied a total of 0 rules in 174 ms. Remains 103 /103 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
[2023-03-13 09:35:42] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:35:42] [INFO ] Invariant cache hit.
[2023-03-13 09:35:42] [INFO ] Implicit Places using invariants in 102 ms returned []
[2023-03-13 09:35:42] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:35:42] [INFO ] Invariant cache hit.
[2023-03-13 09:35:42] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:35:43] [INFO ] Implicit Places using invariants and state equation in 643 ms returned [22, 46]
Discarding 2 places :
Implicit Place search using SMT with State Equation took 794 ms to find 2 implicit places.
Starting structural reductions in REACHABILITY mode, iteration 1 : 101/103 places, 2226/2226 transitions.
Applied a total of 0 rules in 164 ms. Remains 101 /101 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 2 iterations and 1142 ms. Remains : 101/103 places, 2226/2226 transitions.
Incomplete random walk after 10000 steps, including 79 resets, run finished after 573 ms. (steps per millisecond=17 ) properties (out of 27) seen :1
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 55 ms. (steps per millisecond=18 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 9 ms. (steps per millisecond=111 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 9 ms. (steps per millisecond=111 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 15 ms. (steps per millisecond=66 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 32 ms. (steps per millisecond=31 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 33 ms. (steps per millisecond=30 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 37 ms. (steps per millisecond=27 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 25 ms. (steps per millisecond=40 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 29 ms. (steps per millisecond=34 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 8 ms. (steps per millisecond=125 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 10 ms. (steps per millisecond=100 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 9 ms. (steps per millisecond=111 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 8 ms. (steps per millisecond=125 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 16 ms. (steps per millisecond=62 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 25 ms. (steps per millisecond=40 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 6 ms. (steps per millisecond=166 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 38 ms. (steps per millisecond=26 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 24 ms. (steps per millisecond=41 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 39 ms. (steps per millisecond=25 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 11 ms. (steps per millisecond=91 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 20 ms. (steps per millisecond=50 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 23 ms. (steps per millisecond=43 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 5 ms. (steps per millisecond=200 ) properties (out of 26) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 6 ms. (steps per millisecond=166 ) properties (out of 26) seen :0
Interrupted probabilistic random walk after 106873 steps, run timeout after 3001 ms. (steps per millisecond=35 ) properties seen :{}
Probabilistic random walk after 106873 steps, saw 32117 distinct states, run finished after 3004 ms. (steps per millisecond=35 ) properties seen :0
Running SMT prover for 26 properties.
[2023-03-13 09:35:47] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
// Phase 1: matrix 288 rows 101 cols
[2023-03-13 09:35:47] [INFO ] Computed 4 place invariants in 7 ms
[2023-03-13 09:35:47] [INFO ] [Real]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:35:48] [INFO ] After 501ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:26
[2023-03-13 09:35:48] [INFO ] [Nat]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:35:48] [INFO ] After 844ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :26
[2023-03-13 09:35:48] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:35:50] [INFO ] After 1106ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :26
[2023-03-13 09:35:50] [INFO ] Deduced a trap composed of 55 places in 170 ms of which 1 ms to minimize.
[2023-03-13 09:35:50] [INFO ] Trap strengthening procedure managed to obtain unsat after adding 1 trap constraints in 178 ms
[2023-03-13 09:35:53] [INFO ] After 4557ms SMT Verify possible using trap constraints in natural domain returned unsat :1 sat :25
Attempting to minimize the solution found.
Minimization took 3490 ms.
[2023-03-13 09:35:57] [INFO ] After 9004ms SMT Verify possible using all constraints in natural domain returned unsat :1 sat :25
Fused 26 Parikh solutions to 25 different solutions.
Parikh walk visited 0 properties in 1013 ms.
Support contains 58 out of 101 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 101/101 places, 2226/2226 transitions.
Applied a total of 0 rules in 198 ms. Remains 101 /101 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 200 ms. Remains : 101/101 places, 2226/2226 transitions.
Incomplete random walk after 10000 steps, including 79 resets, run finished after 453 ms. (steps per millisecond=22 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 8 ms. (steps per millisecond=125 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 9 ms. (steps per millisecond=111 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 6 ms. (steps per millisecond=166 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 21 ms. (steps per millisecond=47 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 18 ms. (steps per millisecond=55 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 11 ms. (steps per millisecond=91 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 9 ms. (steps per millisecond=111 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 7 ms. (steps per millisecond=143 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 8 ms. (steps per millisecond=125 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 7 ms. (steps per millisecond=143 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 19 ms. (steps per millisecond=52 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 12 ms. (steps per millisecond=83 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 4 resets, run finished after 10 ms. (steps per millisecond=100 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 8 ms. (steps per millisecond=125 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 11 ms. (steps per millisecond=90 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 6 ms. (steps per millisecond=166 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 7 ms. (steps per millisecond=143 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 28 ms. (steps per millisecond=35 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1000 steps, including 3 resets, run finished after 9 ms. (steps per millisecond=111 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 13 ms. (steps per millisecond=77 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 9 ms. (steps per millisecond=111 ) properties (out of 25) seen :0
Incomplete Best-First random walk after 1001 steps, including 3 resets, run finished after 8 ms. (steps per millisecond=125 ) properties (out of 25) seen :0
Interrupted probabilistic random walk after 164650 steps, run timeout after 3001 ms. (steps per millisecond=54 ) properties seen :{}
Probabilistic random walk after 164650 steps, saw 48146 distinct states, run finished after 3007 ms. (steps per millisecond=54 ) properties seen :0
Running SMT prover for 25 properties.
[2023-03-13 09:36:01] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:36:01] [INFO ] Invariant cache hit.
[2023-03-13 09:36:02] [INFO ] [Real]Absence check using 4 positive place invariants in 2 ms returned sat
[2023-03-13 09:36:02] [INFO ] After 615ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:25
[2023-03-13 09:36:02] [INFO ] [Nat]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:36:03] [INFO ] After 765ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :25
[2023-03-13 09:36:03] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:36:06] [INFO ] After 2519ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :25
[2023-03-13 09:36:08] [INFO ] After 5180ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :25
Attempting to minimize the solution found.
Minimization took 1687 ms.
[2023-03-13 09:36:10] [INFO ] After 7768ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :25
Parikh walk visited 0 properties in 1163 ms.
Support contains 58 out of 101 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 101/101 places, 2226/2226 transitions.
Applied a total of 0 rules in 153 ms. Remains 101 /101 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 153 ms. Remains : 101/101 places, 2226/2226 transitions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 101/101 places, 2226/2226 transitions.
Applied a total of 0 rules in 156 ms. Remains 101 /101 variables (removed 0) and now considering 2226/2226 (removed 0) transitions.
[2023-03-13 09:36:11] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:36:11] [INFO ] Invariant cache hit.
[2023-03-13 09:36:12] [INFO ] Implicit Places using invariants in 128 ms returned []
[2023-03-13 09:36:12] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:36:12] [INFO ] Invariant cache hit.
[2023-03-13 09:36:12] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:36:12] [INFO ] Implicit Places using invariants and state equation in 524 ms returned []
Implicit Place search using SMT with State Equation took 655 ms to find 0 implicit places.
[2023-03-13 09:36:12] [INFO ] Redundant transitions in 100 ms returned []
[2023-03-13 09:36:12] [INFO ] Flow matrix only has 288 transitions (discarded 1938 similar events)
[2023-03-13 09:36:12] [INFO ] Invariant cache hit.
[2023-03-13 09:36:13] [INFO ] Dead Transitions using invariants and state equation in 753 ms found 0 transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 1671 ms. Remains : 101/101 places, 2226/2226 transitions.
Successfully simplified 5 atomic propositions for a total of 16 simplifications.
FORMULA BridgeAndVehicles-PT-V20P10N50-CTLFireability-02 FALSE TECHNIQUES TOPOLOGICAL INITIAL_STATE
FORMULA BridgeAndVehicles-PT-V20P10N50-CTLFireability-13 FALSE TECHNIQUES TOPOLOGICAL INITIAL_STATE
[2023-03-13 09:36:14] [INFO ] Flatten gal took : 190 ms
[2023-03-13 09:36:15] [INFO ] Flatten gal took : 253 ms
[2023-03-13 09:36:17] [INFO ] Input system was already deterministic with 2228 transitions.
Computed a total of 49 stabilizing places and 84 stable transitions
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Applied a total of 0 rules in 7 ms. Remains 106 /106 variables (removed 0) and now considering 2228/2228 (removed 0) transitions.
[2023-03-13 09:36:17] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
// Phase 1: matrix 290 rows 106 cols
[2023-03-13 09:36:17] [INFO ] Computed 5 place invariants in 3 ms
[2023-03-13 09:36:18] [INFO ] Dead Transitions using invariants and state equation in 746 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 756 ms. Remains : 106/106 places, 2228/2228 transitions.
[2023-03-13 09:36:18] [INFO ] Flatten gal took : 47 ms
[2023-03-13 09:36:18] [INFO ] Flatten gal took : 53 ms
[2023-03-13 09:36:18] [INFO ] Input system was already deterministic with 2228 transitions.
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Applied a total of 0 rules in 5 ms. Remains 106 /106 variables (removed 0) and now considering 2228/2228 (removed 0) transitions.
[2023-03-13 09:36:18] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:36:18] [INFO ] Invariant cache hit.
[2023-03-13 09:36:19] [INFO ] Dead Transitions using invariants and state equation in 595 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 604 ms. Remains : 106/106 places, 2228/2228 transitions.
[2023-03-13 09:36:19] [INFO ] Flatten gal took : 65 ms
[2023-03-13 09:36:19] [INFO ] Flatten gal took : 93 ms
[2023-03-13 09:36:19] [INFO ] Input system was already deterministic with 2228 transitions.
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Applied a total of 0 rules in 7 ms. Remains 106 /106 variables (removed 0) and now considering 2228/2228 (removed 0) transitions.
[2023-03-13 09:36:19] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:36:19] [INFO ] Invariant cache hit.
[2023-03-13 09:36:20] [INFO ] Dead Transitions using invariants and state equation in 564 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 573 ms. Remains : 106/106 places, 2228/2228 transitions.
[2023-03-13 09:36:20] [INFO ] Flatten gal took : 79 ms
[2023-03-13 09:36:20] [INFO ] Flatten gal took : 110 ms
[2023-03-13 09:36:20] [INFO ] Input system was already deterministic with 2228 transitions.
Starting structural reductions in SI_CTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Applied a total of 0 rules in 322 ms. Remains 106 /106 variables (removed 0) and now considering 2228/2228 (removed 0) transitions.
[2023-03-13 09:36:21] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:36:21] [INFO ] Invariant cache hit.
[2023-03-13 09:36:21] [INFO ] Dead Transitions using invariants and state equation in 750 ms found 0 transitions.
Finished structural reductions in SI_CTL mode , in 1 iterations and 1074 ms. Remains : 106/106 places, 2228/2228 transitions.
[2023-03-13 09:36:21] [INFO ] Flatten gal took : 66 ms
[2023-03-13 09:36:21] [INFO ] Flatten gal took : 51 ms
[2023-03-13 09:36:22] [INFO ] Input system was already deterministic with 2228 transitions.
Starting structural reductions in SI_CTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 1
Deduced a syphon composed of 1 places in 2 ms
Reduce places removed 2 places and 0 transitions.
Iterating global reduction 0 with 3 rules applied. Total rules applied 5 place count 103 transition count 2226
Applied a total of 5 rules in 613 ms. Remains 103 /106 variables (removed 3) and now considering 2226/2228 (removed 2) transitions.
Finished structural reductions in SI_CTL mode , in 1 iterations and 617 ms. Remains : 103/106 places, 2226/2228 transitions.
[2023-03-13 09:36:22] [INFO ] Flatten gal took : 95 ms
[2023-03-13 09:36:22] [INFO ] Flatten gal took : 73 ms
[2023-03-13 09:36:23] [INFO ] Input system was already deterministic with 2226 transitions.
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Applied a total of 0 rules in 20 ms. Remains 106 /106 variables (removed 0) and now considering 2228/2228 (removed 0) transitions.
[2023-03-13 09:36:23] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:36:23] [INFO ] Invariant cache hit.
[2023-03-13 09:36:23] [INFO ] Dead Transitions using invariants and state equation in 673 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 696 ms. Remains : 106/106 places, 2228/2228 transitions.
[2023-03-13 09:36:23] [INFO ] Flatten gal took : 65 ms
[2023-03-13 09:36:23] [INFO ] Flatten gal took : 66 ms
[2023-03-13 09:36:24] [INFO ] Input system was already deterministic with 2228 transitions.
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Applied a total of 0 rules in 5 ms. Remains 106 /106 variables (removed 0) and now considering 2228/2228 (removed 0) transitions.
[2023-03-13 09:36:24] [INFO ] Flow matrix only has 290 transitions (discarded 1938 similar events)
[2023-03-13 09:36:24] [INFO ] Invariant cache hit.
[2023-03-13 09:36:24] [INFO ] Dead Transitions using invariants and state equation in 863 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 870 ms. Remains : 106/106 places, 2228/2228 transitions.
[2023-03-13 09:36:25] [INFO ] Flatten gal took : 75 ms
[2023-03-13 09:36:25] [INFO ] Flatten gal took : 138 ms
[2023-03-13 09:36:25] [INFO ] Input system was already deterministic with 2228 transitions.
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Applied a total of 2 rules in 12 ms. Remains 105 /106 variables (removed 1) and now considering 2227/2228 (removed 1) transitions.
[2023-03-13 09:36:25] [INFO ] Flow matrix only has 289 transitions (discarded 1938 similar events)
// Phase 1: matrix 289 rows 105 cols
[2023-03-13 09:36:25] [INFO ] Computed 5 place invariants in 13 ms
[2023-03-13 09:36:26] [INFO ] Dead Transitions using invariants and state equation in 701 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 727 ms. Remains : 105/106 places, 2227/2228 transitions.
[2023-03-13 09:36:26] [INFO ] Flatten gal took : 46 ms
[2023-03-13 09:36:26] [INFO ] Flatten gal took : 52 ms
[2023-03-13 09:36:26] [INFO ] Input system was already deterministic with 2227 transitions.
Starting structural reductions in SI_CTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 1
Deduced a syphon composed of 1 places in 1 ms
Reduce places removed 2 places and 0 transitions.
Iterating global reduction 0 with 3 rules applied. Total rules applied 5 place count 103 transition count 2226
Performed 2 Post agglomeration using F-continuation condition.Transition count delta: 2
Deduced a syphon composed of 2 places in 1 ms
Reduce places removed 2 places and 0 transitions.
Iterating global reduction 0 with 4 rules applied. Total rules applied 9 place count 101 transition count 2224
Applied a total of 9 rules in 225 ms. Remains 101 /106 variables (removed 5) and now considering 2224/2228 (removed 4) transitions.
Finished structural reductions in SI_CTL mode , in 1 iterations and 227 ms. Remains : 101/106 places, 2224/2228 transitions.
[2023-03-13 09:36:26] [INFO ] Flatten gal took : 40 ms
[2023-03-13 09:36:26] [INFO ] Flatten gal took : 46 ms
[2023-03-13 09:36:26] [INFO ] Input system was already deterministic with 2224 transitions.
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Applied a total of 2 rules in 10 ms. Remains 105 /106 variables (removed 1) and now considering 2227/2228 (removed 1) transitions.
[2023-03-13 09:36:26] [INFO ] Flow matrix only has 289 transitions (discarded 1938 similar events)
[2023-03-13 09:36:26] [INFO ] Invariant cache hit.
[2023-03-13 09:36:27] [INFO ] Dead Transitions using invariants and state equation in 767 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 778 ms. Remains : 105/106 places, 2227/2228 transitions.
[2023-03-13 09:36:27] [INFO ] Flatten gal took : 42 ms
[2023-03-13 09:36:27] [INFO ] Flatten gal took : 47 ms
[2023-03-13 09:36:27] [INFO ] Input system was already deterministic with 2227 transitions.
Starting structural reductions in SI_CTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Performed 1 Post agglomeration using F-continuation condition.Transition count delta: 1
Deduced a syphon composed of 1 places in 1 ms
Reduce places removed 2 places and 0 transitions.
Iterating global reduction 0 with 3 rules applied. Total rules applied 5 place count 103 transition count 2226
Performed 2 Post agglomeration using F-continuation condition.Transition count delta: 2
Deduced a syphon composed of 2 places in 1 ms
Reduce places removed 2 places and 0 transitions.
Iterating global reduction 0 with 4 rules applied. Total rules applied 9 place count 101 transition count 2224
Applied a total of 9 rules in 213 ms. Remains 101 /106 variables (removed 5) and now considering 2224/2228 (removed 4) transitions.
Finished structural reductions in SI_CTL mode , in 1 iterations and 214 ms. Remains : 101/106 places, 2224/2228 transitions.
[2023-03-13 09:36:28] [INFO ] Flatten gal took : 40 ms
[2023-03-13 09:36:28] [INFO ] Flatten gal took : 47 ms
[2023-03-13 09:36:28] [INFO ] Input system was already deterministic with 2224 transitions.
Incomplete random walk after 10000 steps, including 80 resets, run finished after 78 ms. (steps per millisecond=128 ) properties (out of 1) seen :0
Incomplete Best-First random walk after 10000 steps, including 33 resets, run finished after 34 ms. (steps per millisecond=294 ) properties (out of 1) seen :0
Interrupted probabilistic random walk after 359010 steps, run timeout after 3001 ms. (steps per millisecond=119 ) properties seen :{}
Probabilistic random walk after 359010 steps, saw 101261 distinct states, run finished after 3002 ms. (steps per millisecond=119 ) properties seen :0
Running SMT prover for 1 properties.
[2023-03-13 09:36:31] [INFO ] Flow matrix only has 286 transitions (discarded 1938 similar events)
// Phase 1: matrix 286 rows 101 cols
[2023-03-13 09:36:31] [INFO ] Computed 4 place invariants in 5 ms
[2023-03-13 09:36:31] [INFO ] [Real]Absence check using 4 positive place invariants in 2 ms returned sat
[2023-03-13 09:36:31] [INFO ] After 213ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:1
[2023-03-13 09:36:31] [INFO ] [Nat]Absence check using 4 positive place invariants in 2 ms returned sat
[2023-03-13 09:36:31] [INFO ] After 190ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :1
[2023-03-13 09:36:32] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:36:32] [INFO ] After 125ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :1
[2023-03-13 09:36:32] [INFO ] After 196ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :1
Attempting to minimize the solution found.
Minimization took 57 ms.
[2023-03-13 09:36:32] [INFO ] After 530ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :1
Parikh walk visited 0 properties in 86 ms.
Support contains 4 out of 101 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 101/101 places, 2224/2224 transitions.
Applied a total of 0 rules in 226 ms. Remains 101 /101 variables (removed 0) and now considering 2224/2224 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 228 ms. Remains : 101/101 places, 2224/2224 transitions.
Incomplete random walk after 1000000 steps, including 8021 resets, run finished after 8284 ms. (steps per millisecond=120 ) properties (out of 1) seen :0
Incomplete Best-First random walk after 1000000 steps, including 3324 resets, run finished after 3775 ms. (steps per millisecond=264 ) properties (out of 1) seen :0
Interrupted probabilistic random walk after 4340954 steps, run timeout after 36001 ms. (steps per millisecond=120 ) properties seen :{}
Probabilistic random walk after 4340954 steps, saw 1156655 distinct states, run finished after 36003 ms. (steps per millisecond=120 ) properties seen :0
Running SMT prover for 1 properties.
[2023-03-13 09:37:20] [INFO ] Flow matrix only has 286 transitions (discarded 1938 similar events)
[2023-03-13 09:37:20] [INFO ] Invariant cache hit.
[2023-03-13 09:37:20] [INFO ] [Real]Absence check using 4 positive place invariants in 2 ms returned sat
[2023-03-13 09:37:20] [INFO ] After 261ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:1
[2023-03-13 09:37:20] [INFO ] [Nat]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:37:21] [INFO ] After 207ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :1
[2023-03-13 09:37:21] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:37:21] [INFO ] After 159ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :1
[2023-03-13 09:37:21] [INFO ] After 254ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :1
Attempting to minimize the solution found.
Minimization took 73 ms.
[2023-03-13 09:37:21] [INFO ] After 635ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :1
Parikh walk visited 0 properties in 92 ms.
Support contains 4 out of 101 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 101/101 places, 2224/2224 transitions.
Applied a total of 0 rules in 359 ms. Remains 101 /101 variables (removed 0) and now considering 2224/2224 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 360 ms. Remains : 101/101 places, 2224/2224 transitions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 101/101 places, 2224/2224 transitions.
Applied a total of 0 rules in 256 ms. Remains 101 /101 variables (removed 0) and now considering 2224/2224 (removed 0) transitions.
[2023-03-13 09:37:22] [INFO ] Flow matrix only has 286 transitions (discarded 1938 similar events)
[2023-03-13 09:37:22] [INFO ] Invariant cache hit.
[2023-03-13 09:37:22] [INFO ] Implicit Places using invariants in 317 ms returned []
[2023-03-13 09:37:22] [INFO ] Flow matrix only has 286 transitions (discarded 1938 similar events)
[2023-03-13 09:37:22] [INFO ] Invariant cache hit.
[2023-03-13 09:37:22] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:37:23] [INFO ] Implicit Places using invariants and state equation in 947 ms returned [22, 46]
Discarding 2 places :
Implicit Place search using SMT with State Equation took 1267 ms to find 2 implicit places.
Starting structural reductions in REACHABILITY mode, iteration 1 : 99/101 places, 2224/2224 transitions.
Applied a total of 0 rules in 180 ms. Remains 99 /99 variables (removed 0) and now considering 2224/2224 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 2 iterations and 1703 ms. Remains : 99/101 places, 2224/2224 transitions.
Incomplete random walk after 1000000 steps, including 8022 resets, run finished after 7077 ms. (steps per millisecond=141 ) properties (out of 1) seen :0
Incomplete Best-First random walk after 1000001 steps, including 3323 resets, run finished after 3060 ms. (steps per millisecond=326 ) properties (out of 1) seen :0
Interrupted probabilistic random walk after 3853293 steps, run timeout after 30001 ms. (steps per millisecond=128 ) properties seen :{}
Probabilistic random walk after 3853293 steps, saw 1028233 distinct states, run finished after 30002 ms. (steps per millisecond=128 ) properties seen :0
Running SMT prover for 1 properties.
[2023-03-13 09:38:03] [INFO ] Flow matrix only has 286 transitions (discarded 1938 similar events)
// Phase 1: matrix 286 rows 99 cols
[2023-03-13 09:38:03] [INFO ] Computed 4 place invariants in 7 ms
[2023-03-13 09:38:03] [INFO ] [Real]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:38:04] [INFO ] After 238ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:1
[2023-03-13 09:38:04] [INFO ] [Nat]Absence check using 4 positive place invariants in 2 ms returned sat
[2023-03-13 09:38:04] [INFO ] After 243ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :1
[2023-03-13 09:38:04] [INFO ] State equation strengthened by 102 read => feed constraints.
[2023-03-13 09:38:04] [INFO ] After 163ms SMT Verify possible using 102 Read/Feed constraints in natural domain returned unsat :0 sat :1
[2023-03-13 09:38:04] [INFO ] After 241ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :1
Attempting to minimize the solution found.
Minimization took 44 ms.
[2023-03-13 09:38:04] [INFO ] After 633ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :1
Parikh walk visited 0 properties in 532 ms.
Support contains 4 out of 99 places. Attempting structural reductions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 99/99 places, 2224/2224 transitions.
Applied a total of 0 rules in 193 ms. Remains 99 /99 variables (removed 0) and now considering 2224/2224 (removed 0) transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 193 ms. Remains : 99/99 places, 2224/2224 transitions.
Starting structural reductions in REACHABILITY mode, iteration 0 : 99/99 places, 2224/2224 transitions.
Applied a total of 0 rules in 263 ms. Remains 99 /99 variables (removed 0) and now considering 2224/2224 (removed 0) transitions.
[2023-03-13 09:38:05] [INFO ] Flow matrix only has 286 transitions (discarded 1938 similar events)
[2023-03-13 09:38:05] [INFO ] Invariant cache hit.
[2023-03-13 09:38:06] [INFO ] Implicit Places using invariants in 295 ms returned []
[2023-03-13 09:38:06] [INFO ] Flow matrix only has 286 transitions (discarded 1938 similar events)
[2023-03-13 09:38:06] [INFO ] Invariant cache hit.
[2023-03-13 09:38:06] [INFO ] Implicit Places using invariants and state equation in 453 ms returned []
Implicit Place search using SMT with State Equation took 775 ms to find 0 implicit places.
[2023-03-13 09:38:06] [INFO ] Redundant transitions in 202 ms returned []
[2023-03-13 09:38:06] [INFO ] Flow matrix only has 286 transitions (discarded 1938 similar events)
[2023-03-13 09:38:06] [INFO ] Invariant cache hit.
[2023-03-13 09:38:07] [INFO ] Dead Transitions using invariants and state equation in 797 ms found 0 transitions.
Finished structural reductions in REACHABILITY mode , in 1 iterations and 2047 ms. Remains : 99/99 places, 2224/2224 transitions.
Ensure Unique test removed 1938 transitions
Reduce isomorphic transitions removed 1938 transitions.
Iterating post reduction 0 with 1938 rules applied. Total rules applied 1938 place count 99 transition count 286
Free-agglomeration rule (complex) applied 2 times.
Iterating global reduction 1 with 2 rules applied. Total rules applied 1940 place count 99 transition count 284
Reduce places removed 2 places and 0 transitions.
Iterating post reduction 1 with 2 rules applied. Total rules applied 1942 place count 97 transition count 284
Applied a total of 1942 rules in 12 ms. Remains 97 /99 variables (removed 2) and now considering 284/2224 (removed 1940) transitions.
Running SMT prover for 1 properties.
// Phase 1: matrix 284 rows 97 cols
[2023-03-13 09:38:07] [INFO ] Computed 4 place invariants in 1 ms
[2023-03-13 09:38:07] [INFO ] [Real]Absence check using 4 positive place invariants in 1 ms returned sat
[2023-03-13 09:38:07] [INFO ] After 169ms SMT Verify possible using all constraints in real domain returned unsat :0 sat :0 real:1
[2023-03-13 09:38:07] [INFO ] [Nat]Absence check using 4 positive place invariants in 2 ms returned sat
[2023-03-13 09:38:07] [INFO ] After 142ms SMT Verify possible using state equation in natural domain returned unsat :0 sat :1
[2023-03-13 09:38:07] [INFO ] State equation strengthened by 2 read => feed constraints.
[2023-03-13 09:38:07] [INFO ] After 19ms SMT Verify possible using 2 Read/Feed constraints in natural domain returned unsat :0 sat :1
[2023-03-13 09:38:07] [INFO ] After 40ms SMT Verify possible using trap constraints in natural domain returned unsat :0 sat :1
Attempting to minimize the solution found.
Minimization took 18 ms.
[2023-03-13 09:38:07] [INFO ] After 247ms SMT Verify possible using all constraints in natural domain returned unsat :0 sat :1
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Applied a total of 2 rules in 14 ms. Remains 105 /106 variables (removed 1) and now considering 2227/2228 (removed 1) transitions.
[2023-03-13 09:38:07] [INFO ] Flow matrix only has 289 transitions (discarded 1938 similar events)
// Phase 1: matrix 289 rows 105 cols
[2023-03-13 09:38:08] [INFO ] Computed 5 place invariants in 3 ms
[2023-03-13 09:38:08] [INFO ] Dead Transitions using invariants and state equation in 681 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 697 ms. Remains : 105/106 places, 2227/2228 transitions.
[2023-03-13 09:38:08] [INFO ] Flatten gal took : 49 ms
[2023-03-13 09:38:08] [INFO ] Flatten gal took : 58 ms
[2023-03-13 09:38:08] [INFO ] Input system was already deterministic with 2227 transitions.
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Applied a total of 2 rules in 11 ms. Remains 105 /106 variables (removed 1) and now considering 2227/2228 (removed 1) transitions.
[2023-03-13 09:38:08] [INFO ] Flow matrix only has 289 transitions (discarded 1938 similar events)
[2023-03-13 09:38:08] [INFO ] Invariant cache hit.
[2023-03-13 09:38:09] [INFO ] Dead Transitions using invariants and state equation in 710 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 725 ms. Remains : 105/106 places, 2227/2228 transitions.
[2023-03-13 09:38:09] [INFO ] Flatten gal took : 45 ms
[2023-03-13 09:38:09] [INFO ] Flatten gal took : 51 ms
[2023-03-13 09:38:09] [INFO ] Input system was already deterministic with 2227 transitions.
Starting structural reductions in LTL mode, iteration 0 : 106/106 places, 2228/2228 transitions.
Discarding 1 places :
Symmetric choice reduction at 0 with 1 rule applications. Total rules 1 place count 105 transition count 2227
Iterating global reduction 0 with 1 rules applied. Total rules applied 2 place count 105 transition count 2227
Applied a total of 2 rules in 9 ms. Remains 105 /106 variables (removed 1) and now considering 2227/2228 (removed 1) transitions.
[2023-03-13 09:38:09] [INFO ] Flow matrix only has 289 transitions (discarded 1938 similar events)
[2023-03-13 09:38:09] [INFO ] Invariant cache hit.
[2023-03-13 09:38:10] [INFO ] Dead Transitions using invariants and state equation in 694 ms found 0 transitions.
Finished structural reductions in LTL mode , in 1 iterations and 711 ms. Remains : 105/106 places, 2227/2228 transitions.
[2023-03-13 09:38:10] [INFO ] Flatten gal took : 44 ms
[2023-03-13 09:38:10] [INFO ] Flatten gal took : 49 ms
[2023-03-13 09:38:10] [INFO ] Input system was already deterministic with 2227 transitions.
[2023-03-13 09:38:11] [INFO ] Flatten gal took : 234 ms
[2023-03-13 09:38:12] [INFO ] Flatten gal took : 245 ms
[2023-03-13 09:38:14] [INFO ] Export to MCC of 14 properties in file /home/mcc/execution/CTLFireability.sr.xml took 84 ms.
[2023-03-13 09:38:14] [INFO ] Export to PNML in file /home/mcc/execution/model.sr.pnml of net with 106 places, 2228 transitions and 17188 arcs took 13 ms.
Total runtime 242983 ms.
There are residual formulas that ITS could not solve within timeout
timeout --kill-after=10s --signal=SIGINT 1m for testing only

Marcie built on Linux at 2019-11-18.
A model checker for Generalized Stochastic Petri nets

authors: Alex Tovchigrechko (IDD package and CTL model checking)

Martin Schwarick (Symbolic numerical analysis and CSL model checking)

Christian Rohr (Simulative and approximative numerical model checking)

marcie@informatik.tu-cottbus.de

called as: /home/mcc/BenchKit/bin//../reducer/bin//../../marcie/bin/marcie --net-file=model.pnml --mcc-file=CTLFireability.xml --memory=6 --mcc-mode

parse successfull
net created successfully

Net: Petri
(NrP: 106 NrTr: 2228 NrArc: 17188)

parse formulas
formulas created successfully
place and transition orderings generation:0m 0.101sec

net check time: 0m 0.003sec

init dd package: 0m 3.197sec


RS generation: 1m42.553sec


-> reachability set: #nodes 377546 (3.8e+05) #states 9,080,862 (6)



starting MCC model checker
--------------------------

checking: EF [[[1<=p9 & 1<=p26] & [1<=p99 & 1<=p27]]]
normalized: E [true U [[1<=p9 & 1<=p26] & [1<=p99 & 1<=p27]]]

abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p99)
states: 0
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p9)
states: 471,756 (5)
-> the formula is FALSE

FORMULA BridgeAndVehicles-PT-V20P10N50-CTLFireability-11 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 0.016sec

checking: ~ [E [[AX [~ [[[1<=p5 & 1<=p26] & [1<=p27 & 1<=p98]]]] | AG [EF [[[1<=p8 & 1<=p26] & [1<=p27 & 1<=p70]]]]] U EG [[[1<=p16 & 1<=p26] & [1<=p27 & 1<=p74]]]]]
normalized: ~ [E [[~ [E [true U ~ [E [true U [[1<=p27 & 1<=p70] & [1<=p8 & 1<=p26]]]]]] | ~ [EX [[[1<=p5 & 1<=p26] & [1<=p27 & 1<=p98]]]]] U EG [[[1<=p16 & 1<=p26] & [1<=p27 & 1<=p74]]]]]

abstracting: (1<=p74)
states: 43,890 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p16)
states: 139,802 (5)
............
EG iterations: 12
abstracting: (1<=p98)
states: 0
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p5)
states: 762,124 (5)
.abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p8)
states: 537,418 (5)
abstracting: (1<=p70)
states: 232,386 (5)
abstracting: (1<=p27)
states: 1,085,402 (6)
-> the formula is TRUE

FORMULA BridgeAndVehicles-PT-V20P10N50-CTLFireability-10 TRUE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 2m52.700sec

checking: AX [[AX [EX [AG [[[p1<=0 | p25<=0] | [p28<=0 | p91<=0]]]]] & AX [[[EG [[[1<=p5 & 1<=p26] & [1<=p27 & 1<=p69]]] | p1<=0] | [p25<=0 | [p39<=0 | p63<=0]]]]]]
normalized: ~ [EX [~ [[~ [EX [~ [EX [~ [E [true U ~ [[[p28<=0 | p91<=0] | [p1<=0 | p25<=0]]]]]]]]] & ~ [EX [~ [[[EG [[[1<=p27 & 1<=p69] & [1<=p5 & 1<=p26]]] | p1<=0] | [[p39<=0 | p63<=0] | p25<=0]]]]]]]]]

abstracting: (p25<=0)
states: 6,971,391 (6)
abstracting: (p63<=0)
states: 8,374,464 (6)
abstracting: (p39<=0)
states: 8,825,299 (6)
abstracting: (p1<=0)
states: 7,995,400 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p5)
states: 762,124 (5)
abstracting: (1<=p69)
states: 302,610 (5)
abstracting: (1<=p27)
states: 1,085,402 (6)
............
EG iterations: 12
.abstracting: (p25<=0)
states: 6,971,391 (6)
abstracting: (p1<=0)
states: 7,995,400 (6)
abstracting: (p91<=0)
states: 9,080,862 (6)
abstracting: (p28<=0)
states: 8,052,449 (6)
...-> the formula is TRUE

FORMULA BridgeAndVehicles-PT-V20P10N50-CTLFireability-12 TRUE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m31.911sec

checking: EF [[AG [[1<=p37 & 1<=p54]] & AF [~ [E [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p60]] U [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p64]]]]]]]]
normalized: E [true U [~ [EG [E [[[1<=p39 & 1<=p60] & [1<=p1 & 1<=p25]] U [[[1<=p32 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p86] & [1<=p1 & 1<=p25]]]]]] & ~ [E [true U ~ [[1<=p37 & 1<=p54]]]]]]

abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p86)
states: 0
abstracting: (1<=p32)
states: 682,605 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p64)
states: 681,534 (5)
abstracting: (1<=p32)
states: 682,605 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p60)
states: 671,622 (5)
abstracting: (1<=p39)
states: 255,563 (5)
..........
EG iterations: 10
-> the formula is FALSE

FORMULA BridgeAndVehicles-PT-V20P10N50-CTLFireability-09 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 2.330sec

checking: AF [[A [AX [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p96]]] U AG [[1<=p35 & 1<=p54]]] & [EG [[[p14<=0 | p26<=0] | [p27<=0 | p65<=0]]] & [[p1<=0 | p25<=0] | [p31<=0 | p103<=0]]]]]
normalized: ~ [EG [~ [[[[[p31<=0 | p103<=0] | [p1<=0 | p25<=0]] & EG [[[p27<=0 | p65<=0] | [p14<=0 | p26<=0]]]] & [~ [EG [E [true U ~ [[1<=p35 & 1<=p54]]]]] & ~ [E [E [true U ~ [[1<=p35 & 1<=p54]]] U [EX [~ [[[1<=p32 & 1<=p96] & [1<=p1 & 1<=p25]]]] & E [true U ~ [[1<=p35 & 1<=p54]]]]]]]]]]]

abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p96)
states: 0
abstracting: (1<=p32)
states: 682,605 (5)
.abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p35)
states: 471,759 (5)

EG iterations: 0
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p14<=0)
states: 8,867,780 (6)
abstracting: (p65<=0)
states: 8,438,220 (6)
abstracting: (p27<=0)
states: 7,995,460 (6)
.....................................
EG iterations: 37
abstracting: (p25<=0)
states: 6,971,391 (6)
abstracting: (p1<=0)
states: 7,995,400 (6)
abstracting: (p103<=0)
states: 9,080,862 (6)
abstracting: (p31<=0)
states: 8,318,735 (6)

EG iterations: 0
-> the formula is FALSE

FORMULA BridgeAndVehicles-PT-V20P10N50-CTLFireability-14 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 0m 5.937sec

checking: EX [A [E [[EF [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p83]]] | ~ [[[1<=p9 & 1<=p26] & [1<=p27 & 1<=p78]]]] U [[1<=p5 & 1<=p26] & [1<=p27 & 1<=p67]]] U A [EX [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p58]]] U [[1<=p20 & 1<=p26] & [1<=p27 & 1<=p75]]]]]
normalized: EX [[~ [EG [~ [[~ [EG [~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]]]] & ~ [E [~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]] U [~ [EX [[[1<=p41 & 1<=p58] & [1<=p1 & 1<=p25]]]] & ~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]]]]]]]]] & ~ [E [~ [[~ [EG [~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]]]] & ~ [E [~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]] U [~ [EX [[[1<=p41 & 1<=p58] & [1<=p1 & 1<=p25]]]] & ~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]]]]]]] U [~ [E [[~ [[[1<=p27 & 1<=p78] & [1<=p9 & 1<=p26]]] | E [true U [[1<=p37 & 1<=p83] & [1<=p1 & 1<=p25]]]] U [[1<=p27 & 1<=p67] & [1<=p5 & 1<=p26]]]] & ~ [[~ [EG [~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]]]] & ~ [E [~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]] U [~ [EX [[[1<=p41 & 1<=p58] & [1<=p1 & 1<=p25]]]] & ~ [[[1<=p27 & 1<=p75] & [1<=p20 & 1<=p26]]]]]]]]]]]]]

abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p58)
states: 532,098 (5)
abstracting: (1<=p41)
states: 174,639 (5)
.abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
.............................................................
EG iterations: 61
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p5)
states: 762,124 (5)
abstracting: (1<=p67)
states: 470,778 (5)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p83)
states: 0
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p9)
states: 471,756 (5)
abstracting: (1<=p78)
states: 0
abstracting: (1<=p27)
states: 1,085,402 (6)

before gc: list nodes free: 340305

after gc: idd nodes used:1252686, unused:62747314; list nodes free:298481879
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p58)
states: 532,098 (5)
abstracting: (1<=p41)
states: 174,639 (5)
.abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
.............................................................
EG iterations: 61
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p58)
states: 532,098 (5)
abstracting: (1<=p41)
states: 174,639 (5)
.abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p27)
states: 1,085,402 (6)
.............................................................
EG iterations: 61
.............................................................
EG iterations: 61
.-> the formula is FALSE

FORMULA BridgeAndVehicles-PT-V20P10N50-CTLFireability-15 FALSE TECHNIQUES SEQUENTIAL_PROCESSING DECISION_DIAGRAMS UNFOLDING_TO_PT

MC time: 3m28.859sec

checking: AG [[AX [AF [[[[p21<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p85]]]]]] & A [[[[AX [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p59]]] & [AF [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p63]]] & 1<=p21]] & [[1<=p26 & 1<=p27] & [1<=p82 & ~ [[[1<=p5 & 1<=p26] & [1<=p27 & 1<=p85]]]]]] | AF [AX [[[1<=p4 & 1<=p26] & [1<=p27 & 1<=p94]]]]] U ~ [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p56]]]]]]
normalized: ~ [E [true U ~ [[[~ [EG [[[1<=p31 & 1<=p56] & [1<=p1 & 1<=p25]]]] & ~ [E [[[1<=p31 & 1<=p56] & [1<=p1 & 1<=p25]] U [~ [[~ [EG [EX [~ [[[1<=p27 & 1<=p94] & [1<=p4 & 1<=p26]]]]]] | [[[1<=p82 & ~ [[[1<=p27 & 1<=p85] & [1<=p5 & 1<=p26]]]] & [1<=p26 & 1<=p27]] & [[1<=p21 & ~ [EG [~ [[[1<=p44 & 1<=p63] & [1<=p1 & 1<=p25]]]]]] & ~ [EX [~ [[[1<=p44 & 1<=p59] & [1<=p1 & 1<=p25]]]]]]]]] & [[1<=p31 & 1<=p56] & [1<=p1 & 1<=p25]]]]]] & ~ [EX [EG [~ [[[[[1<=p28 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p89] & [1<=p1 & 1<=p25]]] & [[p27<=0 | p68<=0] | [p21<=0 | p26<=0]]]]]]]]]]]

abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p21<=0)
states: 9,075,750 (6)
abstracting: (p68<=0)
states: 8,698,788 (6)
abstracting: (p27<=0)
states: 7,995,460 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p89)
states: 0
abstracting: (1<=p39)
states: 255,563 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p85)
states: 0
abstracting: (1<=p28)
states: 1,028,413 (6)

EG iterations: 0
.abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p56)
states: 267,141 (5)
abstracting: (1<=p31)
states: 762,127 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p59)
states: 615,174 (5)
abstracting: (1<=p44)
states: 79,293 (4)
.abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p63)
states: 706,398 (5)
abstracting: (1<=p44)
states: 79,293 (4)
...........................
EG iterations: 27
abstracting: (1<=p21)
states: 5,112 (3)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p5)
states: 762,124 (5)
abstracting: (1<=p85)
states: 0
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p82)
states: 0
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p4)
states: 846,266 (5)
abstracting: (1<=p94)
states: 0
abstracting: (1<=p27)
states: 1,085,402 (6)
.............................................
before gc: list nodes free: 2925456

after gc: idd nodes used:1895965, unused:62104035; list nodes free:294726267
.MC time: 6m25.005sec

checking: E [~ [AG [[[[[EF [[[1<=p49 & 1<=p105] | [1<=p50 & 1<=p105]]] | [1<=p31 & 1<=p54]] | [[1<=p36 & 1<=p54] | [[1<=p38 & 1<=p54] | [1<=p43 & 1<=p54]]]] | [[[1<=p41 & 1<=p54] | [[1<=p39 & 1<=p54] | [1<=p29 & 1<=p54]]] | [[1<=p46 & 1<=p54] | [[1<=p35 & 1<=p54] | [1<=p33 & 1<=p54]]]]] | [[[[1<=p47 & 1<=p54] | [1<=p37 & 1<=p54]] | [[1<=p27 & 1<=p54] | [[1<=p44 & 1<=p54] | [1<=p40 & 1<=p54]]]] | [[[1<=p42 & 1<=p54] | [[1<=p34 & 1<=p54] | [1<=p45 & 1<=p54]]] | [[1<=p28 & 1<=p54] | [[1<=p30 & 1<=p54] | [1<=p32 & 1<=p54]]]]]]]] U ~ [[[[[[1<=p0 & 1<=p21] | [1<=p0 & 1<=p20]] | [[1<=p0 & 1<=p17] | [[1<=p0 & 1<=p16] | [1<=p0 & 1<=p19]]]] | [[[1<=p0 & 1<=p18] | [1<=p0 & 1<=p5]] | [[1<=p0 & 1<=p4] | [[1<=p0 & 1<=p7] | [1<=p0 & 1<=p6]]]]] | [[[[1<=p0 & 1<=p1] | [1<=p0 & 1<=p3]] | [[1<=p0 & 1<=p2] | [[1<=p0 & 1<=p13] | [1<=p0 & 1<=p12]]]] | [[[1<=p0 & 1<=p15] | [[1<=p0 & 1<=p14] | [1<=p0 & 1<=p9]]] | [[1<=p0 & 1<=p8] | [[1<=p0 & 1<=p11] | [1<=p0 & 1<=p10]]]]]]]]
normalized: E [E [true U ~ [[[[[[[1<=p32 & 1<=p54] | [1<=p30 & 1<=p54]] | [1<=p28 & 1<=p54]] | [[[1<=p45 & 1<=p54] | [1<=p34 & 1<=p54]] | [1<=p42 & 1<=p54]]] | [[[[1<=p40 & 1<=p54] | [1<=p44 & 1<=p54]] | [1<=p27 & 1<=p54]] | [[1<=p37 & 1<=p54] | [1<=p47 & 1<=p54]]]] | [[[[[1<=p33 & 1<=p54] | [1<=p35 & 1<=p54]] | [1<=p46 & 1<=p54]] | [[[1<=p29 & 1<=p54] | [1<=p39 & 1<=p54]] | [1<=p41 & 1<=p54]]] | [[[[1<=p43 & 1<=p54] | [1<=p38 & 1<=p54]] | [1<=p36 & 1<=p54]] | [[1<=p31 & 1<=p54] | E [true U [[1<=p50 & 1<=p105] | [1<=p49 & 1<=p105]]]]]]]]] U ~ [[[[[[1<=p0 & 1<=p8] | [[1<=p0 & 1<=p11] | [1<=p0 & 1<=p10]]] | [[[1<=p0 & 1<=p9] | [1<=p0 & 1<=p14]] | [1<=p0 & 1<=p15]]] | [[[[1<=p0 & 1<=p12] | [1<=p0 & 1<=p13]] | [1<=p0 & 1<=p2]] | [[1<=p0 & 1<=p3] | [1<=p0 & 1<=p1]]]] | [[[[[1<=p0 & 1<=p6] | [1<=p0 & 1<=p7]] | [1<=p0 & 1<=p4]] | [[1<=p0 & 1<=p5] | [1<=p0 & 1<=p18]]] | [[[[1<=p0 & 1<=p19] | [1<=p0 & 1<=p16]] | [1<=p0 & 1<=p17]] | [[1<=p0 & 1<=p20] | [1<=p0 & 1<=p21]]]]]]]

abstracting: (1<=p21)
states: 5,112 (3)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p17)
states: 108,160 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p16)
states: 139,802 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p19)
states: 52,772 (4)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p18)
states: 79,290 (4)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p5)
states: 762,124 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p4)
states: 846,266 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p7)
states: 607,700 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p6)
states: 682,602 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p3)
states: 935,028 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p2)
states: 1,028,410 (6)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p13)
states: 255,560 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p12)
states: 302,490 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p15)
states: 174,636 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p14)
states: 213,082 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p9)
states: 471,756 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p10)
states: 410,714 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p11)
states: 354,292 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p8)
states: 537,418 (5)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p105)
states: 0
abstracting: (1<=p49)
states: 2,109,471 (6)
abstracting: (1<=p105)
states: 0
abstracting: (1<=p50)
states: 2,109,450 (6)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p31)
states: 762,127 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p36)
states: 410,717 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p38)
states: 302,493 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p43)
states: 108,163 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p41)
states: 174,639 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p39)
states: 255,563 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p29)
states: 935,031 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p46)
states: 28,189 (4)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p33)
states: 607,703 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p47)
states: 5,115 (3)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p44)
states: 79,293 (4)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p40)
states: 213,085 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p42)
states: 139,805 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p34)
states: 537,421 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p45)
states: 52,775 (4)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p28)
states: 1,028,413 (6)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p30)
states: 846,269 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p32)
states: 682,605 (5)

before gc: list nodes free: 1289012

after gc: idd nodes used:2403985, unused:61596015; list nodes free:299671362
MC time: 5m35.999sec

checking: ~ [A [EG [~ [[~ [[[10<=p24 & 1<=p53] | [10<=p24 & 1<=p52]]] & 1<=p23]]] U ~ [EG [[[[[[[[10<=p24 & 1<=p53] | [10<=p24 & 1<=p52]] | [[[1<=p24 & 1<=p26] & [1<=p44 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p37 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p42 & 1<=p48]]]]] | [[[[1<=p24 & 1<=p26] & [1<=p39 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p30 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p41 & 1<=p48]]]] | [[[1<=p24 & 1<=p26] & [1<=p47 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p36 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p34 & 1<=p48]]]]]] | [[[[[1<=p24 & 1<=p26] & [1<=p45 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p32 & 1<=p48]]] | [[[1<=p24 & 1<=p26] & [1<=p33 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p38 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p28 & 1<=p48]]]]] | [[[[1<=p24 & 1<=p26] & [1<=p43 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p40 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p35 & 1<=p48]]]] | [[[1<=p24 & 1<=p26] & [1<=p46 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p29 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p31 & 1<=p48]]]]]]] & E [1<=p51 U [[[[[[1<=p19 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p18 & 1<=p22] & [1<=p24 & 1<=p25]]] | [[[1<=p9 & 1<=p22] & [1<=p24 & 1<=p25]] | [[[1<=p10 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p16 & 1<=p22] & [1<=p24 & 1<=p25]]]]] | [[[[1<=p6 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p12 & 1<=p22] & [1<=p24 & 1<=p25]]] | [[[1<=p11 & 1<=p22] & [1<=p24 & 1<=p25]] | [[[1<=p17 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p14 & 1<=p22] & [1<=p24 & 1<=p25]]]]]] | [[[[[1<=p5 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p15 & 1<=p22] & [1<=p24 & 1<=p25]]] | [[[1<=p13 & 1<=p22] & [1<=p24 & 1<=p25]] | [[[1<=p4 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p7 & 1<=p22] & [1<=p24 & 1<=p25]]]]] | [[[[1<=p21 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p2 & 1<=p22] & [1<=p24 & 1<=p25]]] | [[[1<=p3 & 1<=p22] & [1<=p24 & 1<=p25]] | [[[1<=p8 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p20 & 1<=p22] & [1<=p24 & 1<=p25]]]]]]]]] | [~ [[[[[[[1<=p19 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p18 & 1<=p22] & [1<=p24 & 1<=p25]]] | [[[1<=p9 & 1<=p22] & [1<=p24 & 1<=p25]] | [[[1<=p10 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p16 & 1<=p22] & [1<=p24 & 1<=p25]]]]] | [[[[1<=p6 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p12 & 1<=p22] & [1<=p24 & 1<=p25]]] | [[[1<=p11 & 1<=p22] & [1<=p24 & 1<=p25]] | [[[1<=p17 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p14 & 1<=p22] & [1<=p24 & 1<=p25]]]]]] | [[[[[1<=p5 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p15 & 1<=p22] & [1<=p24 & 1<=p25]]] | [[[1<=p13 & 1<=p22] & [1<=p24 & 1<=p25]] | [[[1<=p4 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p7 & 1<=p22] & [1<=p24 & 1<=p25]]]]] | [[[[1<=p21 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p2 & 1<=p22] & [1<=p24 & 1<=p25]]] | [[[1<=p3 & 1<=p22] & [1<=p24 & 1<=p25]] | [[[1<=p8 & 1<=p22] & [1<=p24 & 1<=p25]] | [[1<=p20 & 1<=p22] & [1<=p24 & 1<=p25]]]]]]]] & [[[[[1<=p31 & 1<=p54] | [1<=p36 & 1<=p54]] | [[1<=p38 & 1<=p54] | [[1<=p43 & 1<=p54] | [1<=p41 & 1<=p54]]]] | [[[1<=p39 & 1<=p54] | [[1<=p29 & 1<=p54] | [1<=p46 & 1<=p54]]] | [[1<=p35 & 1<=p54] | [[1<=p33 & 1<=p54] | [1<=p47 & 1<=p54]]]]] | [[[[1<=p37 & 1<=p54] | [1<=p27 & 1<=p54]] | [[1<=p44 & 1<=p54] | [[1<=p40 & 1<=p54] | [1<=p42 & 1<=p54]]]] | [[[1<=p34 & 1<=p54] | [[1<=p45 & 1<=p54] | [1<=p28 & 1<=p54]]] | [[1<=p30 & 1<=p54] | [[1<=p32 & 1<=p54] | 1<=p23]]]]]]]]]]]
normalized: ~ [[~ [EG [EG [[[[[[[[1<=p23 | [1<=p32 & 1<=p54]] | [1<=p30 & 1<=p54]] | [[[1<=p28 & 1<=p54] | [1<=p45 & 1<=p54]] | [1<=p34 & 1<=p54]]] | [[[[1<=p42 & 1<=p54] | [1<=p40 & 1<=p54]] | [1<=p44 & 1<=p54]] | [[1<=p27 & 1<=p54] | [1<=p37 & 1<=p54]]]] | [[[[[1<=p47 & 1<=p54] | [1<=p33 & 1<=p54]] | [1<=p35 & 1<=p54]] | [[[1<=p46 & 1<=p54] | [1<=p29 & 1<=p54]] | [1<=p39 & 1<=p54]]] | [[[[1<=p41 & 1<=p54] | [1<=p43 & 1<=p54]] | [1<=p38 & 1<=p54]] | [[1<=p36 & 1<=p54] | [1<=p31 & 1<=p54]]]]] & ~ [[[[[[[[1<=p24 & 1<=p25] & [1<=p20 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p8 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p3 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p2 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p21 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p7 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p4 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p13 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p15 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p5 & 1<=p22]]]]] | [[[[[[1<=p24 & 1<=p25] & [1<=p14 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p17 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p11 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p12 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p6 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p16 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p10 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p9 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p18 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p19 & 1<=p22]]]]]]]] | [E [1<=p51 U [[[[[[[1<=p24 & 1<=p25] & [1<=p20 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p8 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p3 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p2 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p21 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p7 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p4 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p13 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p15 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p5 & 1<=p22]]]]] | [[[[[[1<=p24 & 1<=p25] & [1<=p14 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p17 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p11 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p12 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p6 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p16 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p10 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p9 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p18 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p19 & 1<=p22]]]]]]] & [[[[[[[1<=p31 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p29 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p46 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[[1<=p35 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p40 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p43 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p28 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p38 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p33 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p32 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p45 & 1<=p48] & [1<=p24 & 1<=p26]]]]] | [[[[[[1<=p34 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p36 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p47 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[[1<=p41 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p30 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p39 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p42 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p37 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p44 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[10<=p24 & 1<=p52] | [10<=p24 & 1<=p53]]]]]]]]]] & ~ [E [EG [[[[[[[[1<=p23 | [1<=p32 & 1<=p54]] | [1<=p30 & 1<=p54]] | [[[1<=p28 & 1<=p54] | [1<=p45 & 1<=p54]] | [1<=p34 & 1<=p54]]] | [[[[1<=p42 & 1<=p54] | [1<=p40 & 1<=p54]] | [1<=p44 & 1<=p54]] | [[1<=p27 & 1<=p54] | [1<=p37 & 1<=p54]]]] | [[[[[1<=p47 & 1<=p54] | [1<=p33 & 1<=p54]] | [1<=p35 & 1<=p54]] | [[[1<=p46 & 1<=p54] | [1<=p29 & 1<=p54]] | [1<=p39 & 1<=p54]]] | [[[[1<=p41 & 1<=p54] | [1<=p43 & 1<=p54]] | [1<=p38 & 1<=p54]] | [[1<=p36 & 1<=p54] | [1<=p31 & 1<=p54]]]]] & ~ [[[[[[[[1<=p24 & 1<=p25] & [1<=p20 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p8 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p3 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p2 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p21 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p7 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p4 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p13 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p15 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p5 & 1<=p22]]]]] | [[[[[[1<=p24 & 1<=p25] & [1<=p14 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p17 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p11 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p12 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p6 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p16 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p10 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p9 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p18 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p19 & 1<=p22]]]]]]]] | [E [1<=p51 U [[[[[[[1<=p24 & 1<=p25] & [1<=p20 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p8 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p3 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p2 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p21 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p7 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p4 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p13 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p15 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p5 & 1<=p22]]]]] | [[[[[[1<=p24 & 1<=p25] & [1<=p14 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p17 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p11 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p12 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p6 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p16 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p10 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p9 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p18 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p19 & 1<=p22]]]]]]] & [[[[[[[1<=p31 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p29 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p46 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[[1<=p35 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p40 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p43 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p28 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p38 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p33 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p32 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p45 & 1<=p48] & [1<=p24 & 1<=p26]]]]] | [[[[[[1<=p34 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p36 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p47 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[[1<=p41 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p30 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p39 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p42 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p37 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p44 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[10<=p24 & 1<=p52] | [10<=p24 & 1<=p53]]]]]]]] U [~ [EG [~ [[1<=p23 & ~ [[[10<=p24 & 1<=p52] | [10<=p24 & 1<=p53]]]]]]] & EG [[[[[[[[1<=p23 | [1<=p32 & 1<=p54]] | [1<=p30 & 1<=p54]] | [[[1<=p28 & 1<=p54] | [1<=p45 & 1<=p54]] | [1<=p34 & 1<=p54]]] | [[[[1<=p42 & 1<=p54] | [1<=p40 & 1<=p54]] | [1<=p44 & 1<=p54]] | [[1<=p27 & 1<=p54] | [1<=p37 & 1<=p54]]]] | [[[[[1<=p47 & 1<=p54] | [1<=p33 & 1<=p54]] | [1<=p35 & 1<=p54]] | [[[1<=p46 & 1<=p54] | [1<=p29 & 1<=p54]] | [1<=p39 & 1<=p54]]] | [[[[1<=p41 & 1<=p54] | [1<=p43 & 1<=p54]] | [1<=p38 & 1<=p54]] | [[1<=p36 & 1<=p54] | [1<=p31 & 1<=p54]]]]] & ~ [[[[[[[[1<=p24 & 1<=p25] & [1<=p20 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p8 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p3 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p2 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p21 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p7 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p4 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p13 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p15 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p5 & 1<=p22]]]]] | [[[[[[1<=p24 & 1<=p25] & [1<=p14 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p17 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p11 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p12 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p6 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p16 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p10 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p9 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p18 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p19 & 1<=p22]]]]]]]] | [E [1<=p51 U [[[[[[[1<=p24 & 1<=p25] & [1<=p20 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p8 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p3 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p2 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p21 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p7 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p4 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p13 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p15 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p5 & 1<=p22]]]]] | [[[[[[1<=p24 & 1<=p25] & [1<=p14 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p17 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p11 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p12 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p6 & 1<=p22]]]] | [[[[[1<=p24 & 1<=p25] & [1<=p16 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p10 & 1<=p22]]] | [[1<=p24 & 1<=p25] & [1<=p9 & 1<=p22]]] | [[[1<=p24 & 1<=p25] & [1<=p18 & 1<=p22]] | [[1<=p24 & 1<=p25] & [1<=p19 & 1<=p22]]]]]]] & [[[[[[[1<=p31 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p29 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p46 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[[1<=p35 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p40 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p43 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p28 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p38 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p33 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p32 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p45 & 1<=p48] & [1<=p24 & 1<=p26]]]]] | [[[[[[1<=p34 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p36 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p47 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[[1<=p41 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p30 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p39 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p42 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p37 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p44 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[10<=p24 & 1<=p52] | [10<=p24 & 1<=p53]]]]]]]]]]]]]

abstracting: (1<=p53)
states: 321,720 (5)
abstracting: (10<=p24)
states: 1,577,982 (6)
abstracting: (1<=p52)
states: 321,300 (5)
abstracting: (10<=p24)
states: 1,577,982 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p44)
states: 79,293 (4)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p42)
states: 139,805 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p39)
states: 255,563 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p30)
states: 846,269 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p41)
states: 174,639 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p47)
states: 5,115 (3)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p36)
states: 410,717 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p34)
states: 537,421 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p45)
states: 52,775 (4)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p32)
states: 682,605 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p33)
states: 607,703 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p38)
states: 302,493 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p28)
states: 1,028,413 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p43)
states: 108,163 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p40)
states: 213,085 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p46)
states: 28,189 (4)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p29)
states: 935,031 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p31)
states: 762,127 (5)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p19)
states: 52,772 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p18)
states: 79,290 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p9)
states: 471,756 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p10)
states: 410,714 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p16)
states: 139,802 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p6)
states: 682,602 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p12)
states: 302,490 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p11)
states: 354,292 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p17)
states: 108,160 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p14)
states: 213,082 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p5)
states: 762,124 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p15)
states: 174,636 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p13)
states: 255,560 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p4)
states: 846,266 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p7)
states: 607,700 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p21)
states: 5,112 (3)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p2)
states: 1,028,410 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p3)
states: 935,028 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p8)
states: 537,418 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p51)
states: 3,751,440 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p19)
states: 52,772 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p18)
states: 79,290 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p9)
states: 471,756 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p10)
states: 410,714 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p16)
states: 139,802 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p6)
states: 682,602 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p12)
states: 302,490 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p11)
states: 354,292 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p17)
states: 108,160 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p14)
states: 213,082 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p5)
states: 762,124 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p15)
states: 174,636 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p13)
states: 255,560 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p4)
states: 846,266 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p7)
states: 607,700 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p21)
states: 5,112 (3)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p2)
states: 1,028,410 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p3)
states: 935,028 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p8)
states: 537,418 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p22)
states: 7,995,400 (6)
abstracting: (1<=p20)
states: 28,186 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p31)
states: 762,127 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p36)
states: 410,717 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p38)
states: 302,493 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p43)
states: 108,163 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p41)
states: 174,639 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p39)
states: 255,563 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p29)
states: 935,031 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p46)
states: 28,189 (4)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p33)
states: 607,703 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p47)
states: 5,115 (3)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p27)
states: 1,085,402 (6)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p44)
states: 79,293 (4)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p40)
states: 213,085 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p42)
states: 139,805 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p34)
states: 537,421 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p45)
states: 52,775 (4)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p28)
states: 1,028,413 (6)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p30)
states: 846,269 (5)
abstracting: (1<=p54)
states: 7,956,397 (6)
abstracting: (1<=p32)
states: 682,605 (5)
abstracting: (1<=p23)
states: 3,751,440 (6)
..........
before gc: list nodes free: 172111

after gc: idd nodes used:3720137, unused:60279863; list nodes free:293001496
..MC time: 4m54.012sec

checking: [AG [EX [[[[[[[1<=p24 & 1<=p26] & [1<=p44 & 1<=p48]] | EX [p51<=0]] | [[[1<=p37 & 1<=p48] & [1<=p24 & 1<=p26]] | [[[1<=p24 & 1<=p26] & [1<=p42 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p39 & 1<=p48]]]]] | [[[[1<=p24 & 1<=p26] & [1<=p30 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p41 & 1<=p48]]] | [[[1<=p24 & 1<=p26] & [1<=p47 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p36 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p34 & 1<=p48]]]]]] | [[[[[1<=p24 & 1<=p26] & [1<=p45 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p32 & 1<=p48]]] | [[[1<=p24 & 1<=p26] & [1<=p33 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p38 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p28 & 1<=p48]]]]] | [[[[1<=p24 & 1<=p26] & [1<=p43 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p40 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p35 & 1<=p48]]]] | [[[1<=p24 & 1<=p26] & [1<=p46 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p29 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p31 & 1<=p48]]]]]]]]] | [AF [EX [[[[[[[p24<=0 | p26<=0] | [p44<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p37<=0 | p48<=0]]] & [[[p24<=0 | p26<=0] | [p42<=0 | p48<=0]] & [[[p24<=0 | p26<=0] | [p39<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p30<=0 | p48<=0]]]]] & [[[[p24<=0 | p26<=0] | [p41<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p47<=0 | p48<=0]]] & [[[p24<=0 | p26<=0] | [p36<=0 | p48<=0]] & [[[p24<=0 | p26<=0] | [p34<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p45<=0 | p48<=0]]]]]] & [[[[[p24<=0 | p26<=0] | [p32<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p33<=0 | p48<=0]]] & [[[p24<=0 | p26<=0] | [p38<=0 | p48<=0]] & [[[p24<=0 | p26<=0] | [p28<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p43<=0 | p48<=0]]]]] & [[[[p24<=0 | p26<=0] | [p40<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p35<=0 | p48<=0]]] & [[[p24<=0 | p26<=0] | [p46<=0 | p48<=0]] & [[[p24<=0 | p26<=0] | [p29<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p31<=0 | p48<=0]]]]]]]]] & EF [~ [E [AF [[[1<=p49 & 1<=p105] | [1<=p50 & 1<=p105]]] U AG [[[[[[[[1<=p49 & 1<=p98] | [[1<=p49 & 1<=p94] | [1<=p50 & 1<=p55]]] | [[1<=p49 & 1<=p102] | [[1<=p50 & 1<=p63] | [1<=p49 & 1<=p82]]]] | [[[1<=p50 & 1<=p59] | [[1<=p49 & 1<=p78] | [1<=p49 & 1<=p90]]] | [[1<=p50 & 1<=p71] | [[1<=p49 & 1<=p86] | [1<=p50 & 1<=p67]]]]] | [[[[1<=p49 & 1<=p66] | [[1<=p50 & 1<=p79] | [1<=p49 & 1<=p62]]] | [[1<=p50 & 1<=p75] | [[1<=p49 & 1<=p74] | [1<=p50 & 1<=p87]]]] | [[[1<=p49 & 1<=p70] | [[1<=p50 & 1<=p83] | [1<=p50 & 1<=p95]]] | [[[1<=p50 & 1<=p91] | [1<=p49 & 1<=p58]] | [[1<=p50 & 1<=p103] | [1<=p50 & 1<=p99]]]]]] | [[[[[1<=p49 & 1<=p99] | [[1<=p49 & 1<=p95] | [1<=p50 & 1<=p58]]] | [[1<=p49 & 1<=p103] | [[1<=p49 & 1<=p83] | [1<=p50 & 1<=p66]]]] | [[[1<=p49 & 1<=p79] | [[1<=p50 & 1<=p62] | [1<=p49 & 1<=p91]]] | [[1<=p50 & 1<=p74] | [[1<=p49 & 1<=p87] | [1<=p50 & 1<=p70]]]]] | [[[[1<=p49 & 1<=p67] | [[1<=p50 & 1<=p82] | [1<=p49 & 1<=p63]]] | [[1<=p50 & 1<=p78] | [[1<=p49 & 1<=p75] | [1<=p50 & 1<=p90]]]] | [[[1<=p49 & 1<=p71] | [[1<=p50 & 1<=p86] | [1<=p50 & 1<=p98]]] | [[[1<=p50 & 1<=p94] | [1<=p49 & 1<=p59]] | [[1<=p49 & 1<=p55] | [1<=p50 & 1<=p102]]]]]]] | [[[[[[1<=p49 & 1<=p96] | [[1<=p49 & 1<=p92] | [1<=p50 & 1<=p57]]] | [[1<=p49 & 1<=p104] | [[1<=p49 & 1<=p100] | [1<=p50 & 1<=p65]]]] | [[[1<=p49 & 1<=p80] | [[1<=p50 & 1<=p61] | [1<=p49 & 1<=p76]]] | [[1<=p49 & 1<=p88] | [[1<=p50 & 1<=p73] | [1<=p49 & 1<=p84]]]]] | [[[[1<=p50 & 1<=p69] | [[1<=p49 & 1<=p64] | [1<=p50 & 1<=p81]]] | [[1<=p49 & 1<=p60] | [[1<=p50 & 1<=p77] | [1<=p49 & 1<=p72]]]] | [[[1<=p50 & 1<=p89] | [[1<=p49 & 1<=p68] | [1<=p50 & 1<=p85]]] | [[[1<=p50 & 1<=p97] | [1<=p50 & 1<=p93]] | [[1<=p49 & 1<=p56] | [1<=p50 & 1<=p101]]]]]] | [[[[[1<=p49 & 1<=p97] | [[1<=p49 & 1<=p93] | [1<=p50 & 1<=p56]]] | [[1<=p49 & 1<=p101] | [[1<=p50 & 1<=p64] | [1<=p49 & 1<=p81]]]] | [[[1<=p50 & 1<=p60] | [[1<=p49 & 1<=p77] | [1<=p50 & 1<=p72]]] | [[1<=p49 & 1<=p89] | [[1<=p50 & 1<=p68] | [1<=p49 & 1<=p85]]]]] | [[[[1<=p50 & 1<=p80] | [[1<=p49 & 1<=p65] | [1<=p50 & 1<=p76]]] | [[1<=p49 & 1<=p61] | [[1<=p50 & 1<=p88] | [1<=p49 & 1<=p73]]]] | [[[1<=p50 & 1<=p84] | [[1<=p49 & 1<=p69] | [1<=p50 & 1<=p96]]] | [[[1<=p50 & 1<=p92] | [1<=p50 & 1<=p104]] | [[1<=p49 & 1<=p57] | [1<=p50 & 1<=p100]]]]]]]]]]]]]]
normalized: [[E [true U ~ [E [~ [EG [~ [[[1<=p50 & 1<=p105] | [1<=p49 & 1<=p105]]]]] U ~ [E [true U ~ [[[[[[[[[1<=p50 & 1<=p100] | [1<=p49 & 1<=p57]] | [[1<=p50 & 1<=p104] | [1<=p50 & 1<=p92]]] | [[[1<=p50 & 1<=p96] | [1<=p49 & 1<=p69]] | [1<=p50 & 1<=p84]]] | [[[[1<=p49 & 1<=p73] | [1<=p50 & 1<=p88]] | [1<=p49 & 1<=p61]] | [[[1<=p50 & 1<=p76] | [1<=p49 & 1<=p65]] | [1<=p50 & 1<=p80]]]] | [[[[[1<=p49 & 1<=p85] | [1<=p50 & 1<=p68]] | [1<=p49 & 1<=p89]] | [[[1<=p50 & 1<=p72] | [1<=p49 & 1<=p77]] | [1<=p50 & 1<=p60]]] | [[[[1<=p49 & 1<=p81] | [1<=p50 & 1<=p64]] | [1<=p49 & 1<=p101]] | [[[1<=p50 & 1<=p56] | [1<=p49 & 1<=p93]] | [1<=p49 & 1<=p97]]]]] | [[[[[[1<=p50 & 1<=p101] | [1<=p49 & 1<=p56]] | [[1<=p50 & 1<=p93] | [1<=p50 & 1<=p97]]] | [[[1<=p50 & 1<=p85] | [1<=p49 & 1<=p68]] | [1<=p50 & 1<=p89]]] | [[[[1<=p49 & 1<=p72] | [1<=p50 & 1<=p77]] | [1<=p49 & 1<=p60]] | [[[1<=p50 & 1<=p81] | [1<=p49 & 1<=p64]] | [1<=p50 & 1<=p69]]]] | [[[[[1<=p49 & 1<=p84] | [1<=p50 & 1<=p73]] | [1<=p49 & 1<=p88]] | [[[1<=p49 & 1<=p76] | [1<=p50 & 1<=p61]] | [1<=p49 & 1<=p80]]] | [[[[1<=p50 & 1<=p65] | [1<=p49 & 1<=p100]] | [1<=p49 & 1<=p104]] | [[[1<=p50 & 1<=p57] | [1<=p49 & 1<=p92]] | [1<=p49 & 1<=p96]]]]]] | [[[[[[[1<=p50 & 1<=p102] | [1<=p49 & 1<=p55]] | [[1<=p49 & 1<=p59] | [1<=p50 & 1<=p94]]] | [[[1<=p50 & 1<=p98] | [1<=p50 & 1<=p86]] | [1<=p49 & 1<=p71]]] | [[[[1<=p50 & 1<=p90] | [1<=p49 & 1<=p75]] | [1<=p50 & 1<=p78]] | [[[1<=p49 & 1<=p63] | [1<=p50 & 1<=p82]] | [1<=p49 & 1<=p67]]]] | [[[[[1<=p50 & 1<=p70] | [1<=p49 & 1<=p87]] | [1<=p50 & 1<=p74]] | [[[1<=p49 & 1<=p91] | [1<=p50 & 1<=p62]] | [1<=p49 & 1<=p79]]] | [[[[1<=p50 & 1<=p66] | [1<=p49 & 1<=p83]] | [1<=p49 & 1<=p103]] | [[[1<=p50 & 1<=p58] | [1<=p49 & 1<=p95]] | [1<=p49 & 1<=p99]]]]] | [[[[[[1<=p50 & 1<=p99] | [1<=p50 & 1<=p103]] | [[1<=p49 & 1<=p58] | [1<=p50 & 1<=p91]]] | [[[1<=p50 & 1<=p95] | [1<=p50 & 1<=p83]] | [1<=p49 & 1<=p70]]] | [[[[1<=p50 & 1<=p87] | [1<=p49 & 1<=p74]] | [1<=p50 & 1<=p75]] | [[[1<=p49 & 1<=p62] | [1<=p50 & 1<=p79]] | [1<=p49 & 1<=p66]]]] | [[[[[1<=p50 & 1<=p67] | [1<=p49 & 1<=p86]] | [1<=p50 & 1<=p71]] | [[[1<=p49 & 1<=p90] | [1<=p49 & 1<=p78]] | [1<=p50 & 1<=p59]]] | [[[[1<=p49 & 1<=p82] | [1<=p50 & 1<=p63]] | [1<=p49 & 1<=p102]] | [[[1<=p50 & 1<=p55] | [1<=p49 & 1<=p94]] | [1<=p49 & 1<=p98]]]]]]]]]]]]] & ~ [EG [~ [EX [[[[[[[[p31<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p29<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[p46<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[[p35<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p40<=0 | p48<=0] | [p24<=0 | p26<=0]]]] & [[[[[p43<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p28<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[p38<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[[p33<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p32<=0 | p48<=0] | [p24<=0 | p26<=0]]]]] & [[[[[[p45<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p34<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[p36<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[[p47<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p41<=0 | p48<=0] | [p24<=0 | p26<=0]]]] & [[[[[p30<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p39<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[p42<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[[p37<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p44<=0 | p48<=0] | [p24<=0 | p26<=0]]]]]]]]]]] | ~ [E [true U ~ [EX [[[[[[[[1<=p31 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p29 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p46 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[[1<=p35 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p40 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p43 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p28 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p38 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p33 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p32 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p45 & 1<=p48] & [1<=p24 & 1<=p26]]]]] | [[[[[[1<=p34 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p36 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p47 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p41 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p30 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p39 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p42 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p24 & 1<=p26] & [1<=p37 & 1<=p48]]] | [EX [p51<=0] | [[1<=p44 & 1<=p48] & [1<=p24 & 1<=p26]]]]]]]]]]]

abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p44)
states: 79,293 (4)
abstracting: (p51<=0)
states: 5,329,422 (6)
.abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p42)
states: 139,805 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p39)
states: 255,563 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p30)
states: 846,269 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p41)
states: 174,639 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p47)
states: 5,115 (3)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p36)
states: 410,717 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p34)
states: 537,421 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p45)
states: 52,775 (4)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p32)
states: 682,605 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p33)
states: 607,703 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p38)
states: 302,493 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p28)
states: 1,028,413 (6)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p43)
states: 108,163 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p40)
states: 213,085 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p46)
states: 28,189 (4)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p29)
states: 935,031 (5)
abstracting: (1<=p26)
states: 2,109,450 (6)
abstracting: (1<=p24)
states: 8,807,358 (6)
abstracting: (1<=p48)
states: 7,995,460 (6)
abstracting: (1<=p31)
states: 762,127 (5)
.MC time: 4m17.998sec

checking: EF [EG [[E [[[[[[1<=p0 & 1<=p21] | [1<=p0 & 1<=p20]] | [[1<=p0 & 1<=p17] | [[1<=p0 & 1<=p16] | [1<=p0 & 1<=p19]]]] | [[[1<=p0 & 1<=p18] | [1<=p0 & 1<=p5]] | [[1<=p0 & 1<=p4] | [[1<=p0 & 1<=p7] | [1<=p0 & 1<=p6]]]]] | [[[[1<=p0 & 1<=p1] | [1<=p0 & 1<=p3]] | [[1<=p0 & 1<=p2] | [[1<=p0 & 1<=p13] | [1<=p0 & 1<=p12]]]] | [[[1<=p0 & 1<=p15] | [[1<=p0 & 1<=p14] | [1<=p0 & 1<=p9]]] | [[1<=p0 & 1<=p8] | [[1<=p0 & 1<=p11] | [1<=p0 & 1<=p10]]]]]] U [[[[[[p24<=0 | p26<=0] | [p44<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p37<=0 | p48<=0]]] & [[[p24<=0 | p26<=0] | [p42<=0 | p48<=0]] & [[[p24<=0 | p26<=0] | [p39<=0 | p48<=0]] & [[p30<=0 | p48<=0] | [p24<=0 | p26<=0]]]]] & [[[[p24<=0 | p26<=0] | [p41<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p47<=0 | p48<=0]]] & [[[p24<=0 | p26<=0] | [p36<=0 | p48<=0]] & [[[p24<=0 | p26<=0] | [p34<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p45<=0 | p48<=0]]]]]] & [[[[[p24<=0 | p26<=0] | [p32<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p33<=0 | p48<=0]]] & [[[p24<=0 | p26<=0] | [p38<=0 | p48<=0]] & [[[p24<=0 | p26<=0] | [p28<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p43<=0 | p48<=0]]]]] & [[[[p24<=0 | p26<=0] | [p40<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p35<=0 | p48<=0]]] & [[[p24<=0 | p26<=0] | [p46<=0 | p48<=0]] & [[[p24<=0 | p26<=0] | [p29<=0 | p48<=0]] & [[p24<=0 | p26<=0] | [p31<=0 | p48<=0]]]]]]]] | [[[[[[[[[EX [[[[[[[1<=p24 & 1<=p26] & [1<=p44 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p37 & 1<=p48]]] | [[[1<=p24 & 1<=p26] & [1<=p42 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p39 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p30 & 1<=p48]]]]] | [[[[1<=p24 & 1<=p26] & [1<=p41 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p47 & 1<=p48]]] | [[[1<=p24 & 1<=p26] & [1<=p36 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p34 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p45 & 1<=p48]]]]]] | [[[[[1<=p24 & 1<=p26] & [1<=p32 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p33 & 1<=p48]]] | [[[1<=p24 & 1<=p26] & [1<=p38 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p28 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p43 & 1<=p48]]]]] | [[[[1<=p24 & 1<=p26] & [1<=p40 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p35 & 1<=p48]]] | [[[1<=p24 & 1<=p26] & [1<=p46 & 1<=p48]] | [[[1<=p24 & 1<=p26] & [1<=p29 & 1<=p48]] | [[1<=p24 & 1<=p26] & [1<=p31 & 1<=p48]]]]]]]] & [[EX [[[10<=p24 & 1<=p53] | [10<=p24 & 1<=p52]]] | AX [1<=p51]] & [[p20<=0 | p26<=0] | [p27<=0 | p95<=0]]]] & [[[[p3<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p71<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p83<=0]]]]] & [[[[[p17<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p59<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p26<=0 | p11<=0] | [p27<=0 | p76<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p81<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p61<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p56<=0]]]]]] & [[[[[[p19<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p74<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p90<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p56<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p74<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p86<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p93<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p98<=0]]]]] & [[[[[p21<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p105<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p69<=0]]]] & [[[[p8<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p84<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p64<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p95<=0]]]]]]] & [[[[[[[p16<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p78<=0]]] & [[[p19<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p88<=0]]]] & [[[[p14<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p103<=0]]]]] & [[[[[p19<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p96<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p88<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p68<=0]]]] & [[[[p17<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p64<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p71<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p81<=0]]]]]] & [[[[[[p11<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p57<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p98<=0]]]] & [[[[p20<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p105<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p71<=0]]]]] & [[[[[p14<=0 | p26<=0] | [p27<=0 | p95<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p56<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p88<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p58<=0]]]] & [[[[p19<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p96<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p59<=0]]]]]]]] & [[[[[[[[p6<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p69<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p89<=0]]]] & [[[[p3<=0 | p26<=0] | [p27<=0 | p99<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p103<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p93<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p61<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p64<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p59<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p78<=0]]]]]] & [[[[[[p21<=0 | p26<=0] | [p27<=0 | p88<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p102<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p72<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p96<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p95<=0]]]]] & [[[[[p8<=0 | p26<=0] | [p27<=0 | p93<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p81<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p72<=0]]]] & [[[[p9<=0 | p26<=0] | [p27<=0 | p84<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p102<=0]]]]]]] & [[[[[[[p20<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p93<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p64<=0]]]] & [[[[p11<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p90<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p73<=0]]]]] & [[[[[p6<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p87<=0]]] & [[[p5<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p87<=0]]]] & [[[[p7<=0 | p26<=0] | [p27<=0 | p98<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p70<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p90<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p95<=0]]]]]] & [[[[[[p13<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p59<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p66<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p55<=0]]]] & [[[[p3<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p81<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p59<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p96<=0]]]]] & [[[[[p2<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p90<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p93<=0]]]] & [[[[p12<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p73<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p70<=0]]]]]]]]] & [[[[[[[[[p16<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p98<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p84<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p67<=0]]]] & [[[[p2<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p87<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p70<=0]]]]] & [[[[[p19<=0 | p26<=0] | [p27<=0 | p96<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p72<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p74<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p77<=0]]]] & [[[[p15<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p101<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p65<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p99<=0]]]]]] & [[[[[[p16<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p99<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p70<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p94<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p73<=0]]] & [[[p5<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p77<=0]]]]] & [[[[[p16<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p75<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p82<=0]]]] & [[[[p19<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p82<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p63<=0]]]]]]] & [[[[[[[p17<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p84<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p62<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p75<=0]]]] & [[[[p16<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p82<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p84<=0]]]]] & [[[[[p5<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p97<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p58<=0]]]] & [[[[p7<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p57<=0]]]]]] & [[[[[[p11<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p83<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p65<=0]]]] & [[[[p12<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p80<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p64<=0]]]]] & [[[[[p18<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p93<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p90<=0]]]] & [[[[p9<=0 | p26<=0] | [p27<=0 | p65<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p99<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p26<=0 | p3<=0] | [p27<=0 | p95<=0]]]]]]]] & [[[[[[[[p21<=0 | p26<=0] | [p27<=0 | p62<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p92<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p55<=0]]]] & [[[[p12<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p97<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p98<=0]]]]] & [[[[[p13<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p74<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p75<=0]]]] & [[[[p15<=0 | p26<=0] | [p27<=0 | p62<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p103<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p57<=0]]]]]] & [[[[[[p21<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p97<=0]]] & [[[p5<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p68<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p71<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p75<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p77<=0]]]]] & [[[[[p3<=0 | p26<=0] | [p27<=0 | p82<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p80<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p70<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p65<=0]]]] & [[[[p19<=0 | p26<=0] | [p27<=0 | p81<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p89<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p86<=0]]]]]]] & [[[[[[[p15<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p80<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p74<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p59<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p83<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p99<=0]]]]] & [[[[[p13<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p102<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p89<=0]]]] & [[[[p3<=0 | p26<=0] | [p27<=0 | p65<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p62<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p92<=0]]]]]] & [[[[[[p20<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p82<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p85<=0]]]] & [[[[p13<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p94<=0]]]]] & [[[[[p18<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p91<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p88<=0]]]] & [[[[p21<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p97<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p97<=0]]]]]]]]]] & [[[[[[[[[[p4<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p91<=0]]] & [[[p19<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p98<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p87<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p97<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p56<=0]]]]] & [[[[[p17<=0 | p26<=0] | [p27<=0 | p70<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p82<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p100<=0]]]] & [[[[p7<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p84<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p69<=0]]]]]] & [[[[[[p13<=0 | p26<=0] | [p27<=0 | p74<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p79<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p59<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p64<=0]]]] & [[[[p2<=0 | p26<=0] | [p27<=0 | p66<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p66<=0]]]]] & [[[[[p3<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p88<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p96<=0]]]] & [[[[p11<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p93<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p62<=0]]]]]]] & [[[[[[[p17<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p65<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p70<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p75<=0]]]] & [[[[p17<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p99<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p79<=0]]]]] & [[[[[p11<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p98<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p64<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p74<=0]]]] & [[[[p16<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p86<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p81<=0]]]]]] & [[[[[[p13<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p59<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p102<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p81<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p60<=0]]]]] & [[[[[p17<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p88<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p68<=0]]]] & [[[[p9<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p103<=0]]]]]]]] & [[[[[[[[p16<=0 | p26<=0] | [p27<=0 | p93<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p96<=0]]] & [[[p19<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p72<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p60<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p96<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p58<=0]]]]] & [[[[[p18<=0 | p26<=0] | [p27<=0 | p99<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p85<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p68<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p59<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p64<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p67<=0]]]]]] & [[[[[[p16<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p81<=0]]]] & [[[[p8<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p92<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p64<=0]]]]] & [[[[[p7<=0 | p26<=0] | [p27<=0 | p90<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p78<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p98<=0]]]] & [[[[p11<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p77<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p96<=0]]]]]]] & [[[[[[[p21<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p68<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p82<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p83<=0]]]] & [[[[p14<=0 | p26<=0] | [p27<=0 | p84<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p72<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p78<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p66<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p81<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p58<=0]]]] & [[[[p2<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p61<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p97<=0]]]]]] & [[[[[[p13<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p76<=0]]] & [[[p5<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p62<=0]]]] & [[[[p18<=0 | p26<=0] | [p27<=0 | p65<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p80<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p70<=0]]]]] & [[[[[p17<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p90<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p95<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p75<=0]]]] & [[[[p3<=0 | p26<=0] | [p27<=0 | p93<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p73<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p98<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p101<=0]]]]]]]]] & [[[[[[[[[p14<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p91<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p58<=0]]]] & [[[[p18<=0 | p26<=0] | [p27<=0 | p93<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p88<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p55<=0]]]]] & [[[[[p11<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p66<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p86<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p75<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p68<=0]]]]]] & [[[[[[p8<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p90<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p97<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p69<=0]]]] & [[[[p2<=0 | p26<=0] | [p27<=0 | p62<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p67<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p92<=0]]]]] & [[[[[p8<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p92<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p90<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p76<=0]]]] & [[[[p13<=0 | p26<=0] | [p27<=0 | p95<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p102<=0]]] & [[[p5<=0 | p26<=0] | [p27<=0 | p70<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p65<=0]]]]]]] & [[[[[[[p19<=0 | p26<=0] | [p27<=0 | p71<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p74<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p81<=0]]]] & [[[[p21<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p104<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p101<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p70<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p99<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p83<=0]]]] & [[[[p13<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p102<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p55<=0]]]]]] & [[[[[[p2<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p105<=0]]] & [[[p19<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p59<=0]]]] & [[[[p20<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p73<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p97<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p87<=0]]]]] & [[[[[p17<=0 | p26<=0] | [p27<=0 | p98<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p84<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p75<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p85<=0]]]] & [[[[p15<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p72<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p82<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p56<=0]]]]]]]] & [[[[[[[[p18<=0 | p26<=0] | [p27<=0 | p95<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p89<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p62<=0]]]] & [[[[p8<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p90<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p65<=0]]]]] & [[[[[p11<=0 | p26<=0] | [p27<=0 | p82<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p84<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p64<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p83<=0]]]] & [[[[p27<=0 | p105<=0] | [p9<=0 | p26<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p70<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p71<=0]]]]]] & [[[[[[p13<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p67<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p88<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p99<=0]]]] & [[[[p4<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p74<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p94<=0]]]]] & [[[[[p2<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p68<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p94<=0]]]] & [[[[p13<=0 | p26<=0] | [p27<=0 | p93<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p95<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p78<=0]]]]]]] & [[[[[[[p19<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p65<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p82<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p101<=0]]]] & [[[[p4<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p79<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p100<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p62<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p85<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p59<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p88<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p97<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p57<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p75<=0]]]]]] & [[[[[[p19<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p80<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p55<=0]]]] & [[[[p18<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p56<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p71<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p89<=0]]]]] & [[[[[p4<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p96<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p99<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p102<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p74<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p60<=0]]]]]]]]]]] & [[[[[[[[[[p10<=0 | p26<=0] | [p27<=0 | p65<=0]] & [[[p14<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p72<=0]]]] & [[[[p18<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p84<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p90<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p102<=0]]]]] & [[[[[p5<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p97<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p82<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p87<=0]]]] & [[[[p16<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p62<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p68<=0]]]]]] & [[[[[[p7<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p99<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p62<=0]]]] & [[[[p19<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p58<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p90<=0]]]]] & [[[[[p9<=0 | p26<=0] | [p27<=0 | p70<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p55<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p89<=0]]]] & [[[[p14<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p95<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p75<=0]]]]]]] & [[[[[[[p3<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p72<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p84<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p94<=0]]]] & [[[[p17<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p87<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p65<=0]]]]] & [[[[[p11<=0 | p26<=0] | [p27<=0 | p75<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p62<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p102<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p82<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p104<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p91<=0]]]]]] & [[[[[[p19<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p55<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p99<=0]]]] & [[[[p15<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p74<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p55<=0]]]]] & [[[[[p8<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p70<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p95<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p83<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p77<=0]]]]]]]] & [[[[[[[[p17<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p75<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p74<=0]]]] & [[[[p18<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p62<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p86<=0]]]]] & [[[[[p6<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p105<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p88<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p99<=0]]]] & [[[[p16<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p89<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p65<=0]]]]]] & [[[[[[p13<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p56<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p82<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p70<=0]]]] & [[[[p20<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p97<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p92<=0]]]]] & [[[[[p21<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p91<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p74<=0]]]] & [[[[p19<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p77<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p97<=0]]]]]]] & [[[[[[[p6<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p88<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p102<=0]]]] & [[[[p16<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p92<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p99<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p74<=0]]]]] & [[[[[p8<=0 | p26<=0] | [p27<=0 | p62<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p75<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p60<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p77<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p57<=0]]]]]] & [[[[[[p9<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p103<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p71<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p97<=0]]]] & [[[[p21<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p94<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p94<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p82<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p71<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p83<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p65<=0]]]]]]]]] & [[[[[[[[[p20<=0 | p26<=0] | [p27<=0 | p75<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p92<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p76<=0]]]] & [[[[p18<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p81<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p83<=0]]]]] & [[[[[p2<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p83<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p62<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p96<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p88<=0]]]]]] & [[[[[[p17<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p59<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p64<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p100<=0]]]] & [[[[p13<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p84<=0]]]]] & [[[[[p11<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p93<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p94<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p88<=0]]]]]]] & [[[[[[[p21<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p98<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p96<=0]]]] & [[[[p9<=0 | p26<=0] | [p27<=0 | p66<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p103<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p98<=0]]]]] & [[[[[p19<=0 | p26<=0] | [p27<=0 | p97<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p69<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p73<=0]]]] & [[[[p11<=0 | p26<=0] | [p27<=0 | p71<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p78<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p59<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p66<=0]]]]]] & [[[[[[p9<=0 | p26<=0] | [p27<=0 | p98<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p56<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p95<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p95<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p74<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p81<=0]]]]] & [[[[[p16<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p79<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p78<=0]]]] & [[[[p7<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p81<=0]]] & [[[p19<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p64<=0]]]]]]]] & [[[[[[[[p17<=0 | p26<=0] | [p27<=0 | p90<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p83<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p59<=0]]]] & [[[[p18<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p79<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p104<=0]]]]] & [[[[[p5<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p84<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p98<=0]]]] & [[[[p7<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p84<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p90<=0]]]]]] & [[[[[[p17<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p91<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p66<=0]]]] & [[[[p20<=0 | p26<=0] | [p27<=0 | p64<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p102<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p81<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p86<=0]]]]] & [[[[[p13<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p65<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p92<=0]]]] & [[[[p15<=0 | p26<=0] | [p27<=0 | p95<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p70<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p96<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p87<=0]]]]]]] & [[[[[[[p16<=0 | p26<=0] | [p27<=0 | p90<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p59<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p64<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p58<=0]]]] & [[[[p2<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p93<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p98<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p96<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p70<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p99<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p99<=0]]]] & [[[[p11<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p61<=0]]]]]] & [[[[[[p18<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p64<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p93<=0]]]] & [[[[p9<=0 | p26<=0] | [p27<=0 | p96<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p93<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p75<=0]]]]] & [[[[[p6<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p79<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p81<=0]]]] & [[[[p4<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p79<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p66<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p82<=0]]]]]]]]]] & [[[[[[[[[[p7<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p88<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p98<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p104<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p99<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p68<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p73<=0]]]]] & [[[[[p13<=0 | p26<=0] | [p27<=0 | p58<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p75<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p85<=0]]]] & [[[[p4<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p82<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p103<=0]]]]]] & [[[[[[p9<=0 | p26<=0] | [p27<=0 | p95<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p59<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p64<=0]]]] & [[[[p9<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p81<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p87<=0]]]]] & [[[[[p8<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p92<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p82<=0]]]] & [[[[p16<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p97<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p93<=0]]]]]]] & [[[[[[[p2<=0 | p26<=0] | [p27<=0 | p97<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p58<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p61<=0]]]] & [[[[p7<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p96<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p69<=0]]]]] & [[[[[p21<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p62<=0]]]] & [[[[p11<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p65<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p70<=0]]]]]] & [[[[[[p12<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p90<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p65<=0]]]] & [[[[p21<=0 | p26<=0] | [p27<=0 | p66<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p72<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p84<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p93<=0]]]]] & [[[[[p7<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p75<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p90<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p100<=0]]]] & [[[[p12<=0 | p26<=0] | [p27<=0 | p97<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p76<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p97<=0]]]]]]]] & [[[[[[[[p18<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p69<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p84<=0]]]] & [[[[p14<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p82<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p65<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p70<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p88<=0]]]] & [[[[p2<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p62<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p96<=0]]]]]] & [[[[[[p13<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p75<=0]]] & [[[p5<=0 | p26<=0] | [p27<=0 | p80<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p79<=0]]]] & [[[[p19<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p17<=0 | p26<=0] | [p27<=0 | p101<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p69<=0]]]]] & [[[[[p13<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p89<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p74<=0]]]] & [[[[p14<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p94<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p99<=0]]]]]]] & [[[[[[[p13<=0 | p26<=0] | [p27<=0 | p71<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p95<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p59<=0]]]] & [[[[p2<=0 | p26<=0] | [p27<=0 | p95<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p98<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p84<=0]]]]] & [[[[[p17<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p63<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p68<=0]]]] & [[[[p10<=0 | p26<=0] | [p27<=0 | p88<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p62<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p82<=0]]]]]] & [[[[[[p15<=0 | p26<=0] | [p27<=0 | p65<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p103<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p91<=0]]]] & [[[[p12<=0 | p26<=0] | [p27<=0 | p99<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p74<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p77<=0]]]]] & [[[[[p7<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p105<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p78<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p95<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p64<=0]]]]]]]]] & [[[[[[[[[p18<=0 | p26<=0] | [p27<=0 | p81<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p64<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p82<=0]]]] & [[[[p4<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p105<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p59<=0]]]]] & [[[[[p10<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p62<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p84<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p98<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p57<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p26<=0 | p2<=0] | [p27<=0 | p78<=0]]]]]] & [[[[[[p19<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p55<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p58<=0]]]] & [[[[p16<=0 | p26<=0] | [p27<=0 | p96<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p99<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p83<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p88<=0]]]]] & [[[[[p9<=0 | p26<=0] | [p27<=0 | p74<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p101<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p81<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p9<=0 | p26<=0] | [p27<=0 | p57<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p74<=0]]]]]]] & [[[[[[[p18<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p93<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p59<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p90<=0]]]] & [[[[p19<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p56<=0]]] & [[[p16<=0 | p26<=0] | [p27<=0 | p64<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p65<=0]]]]] & [[[[[p21<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p79<=0]]] & [[[p12<=0 | p26<=0] | [p27<=0 | p76<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p86<=0]]]] & [[[[p15<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p105<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p89<=0]]]]]] & [[[[[[p11<=0 | p26<=0] | [p27<=0 | p96<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p68<=0]]]] & [[[[p21<=0 | p26<=0] | [p27<=0 | p70<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p91<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p69<=0]]]]] & [[[[[p10<=0 | p26<=0] | [p27<=0 | p103<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p93<=0]]] & [[[p8<=0 | p26<=0] | [p27<=0 | p88<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p66<=0]]]] & [[[[p14<=0 | p26<=0] | [p27<=0 | p91<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p75<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p72<=0]]]]]]]] & [[[[[[[[p16<=0 | p26<=0] | [p27<=0 | p81<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p21<=0 | p26<=0] | [p27<=0 | p100<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p80<=0]]]] & [[[[p4<=0 | p26<=0] | [p27<=0 | p102<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p67<=0]]] & [[[p15<=0 | p26<=0] | [p27<=0 | p86<=0]] & [[p5<=0 | p26<=0] | [p27<=0 | p101<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p14<=0 | p26<=0] | [p27<=0 | p87<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p60<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p58<=0]]]] & [[[[p20<=0 | p26<=0] | [p27<=0 | p105<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p76<=0]]] & [[[p6<=0 | p26<=0] | [p27<=0 | p79<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p57<=0]]]]]] & [[[[[[p20<=0 | p26<=0] | [p27<=0 | p56<=0]] & [[p18<=0 | p26<=0] | [p27<=0 | p62<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p55<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p98<=0]]]] & [[[[p9<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p17<=0 | p26<=0] | [p27<=0 | p97<=0]]] & [[[p4<=0 | p26<=0] | [p27<=0 | p85<=0]] & [[p3<=0 | p26<=0] | [p27<=0 | p90<=0]]]]] & [[[[[p5<=0 | p26<=0] | [p27<=0 | p84<=0]] & [[p15<=0 | p26<=0] | [p27<=0 | p103<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p78<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p73<=0]]]] & [[[[p14<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p55<=0]]] & [[[p20<=0 | p26<=0] | [p27<=0 | p88<=0]] & [[p2<=0 | p26<=0] | [p27<=0 | p91<=0]]]]]]] & [[[[[[[p18<=0 | p26<=0] | [p27<=0 | p94<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p58<=0]]] & [[[p7<=0 | p26<=0] | [p27<=0 | p61<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p91<=0]]]] & [[[[p6<=0 | p26<=0] | [p27<=0 | p64<=0]] & [[p16<=0 | p26<=0] | [p27<=0 | p66<=0]]] & [[[p11<=0 | p26<=0] | [p27<=0 | p81<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p85<=0]]]]] & [[[[[p17<=0 | p26<=0] | [p27<=0 | p63<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p104<=0]]] & [[[p10<=0 | p26<=0] | [p27<=0 | p84<=0]] & [[p12<=0 | p26<=0] | [p27<=0 | p78<=0]]]] & [[[[p15<=0 | p26<=0] | [p27<=0 | p69<=0]] & [[p13<=0 | p26<=0] | [p27<=0 | p75<=0]]] & [[[p14<=0 | p26<=0] | [p27<=0 | p72<=0]] & [[p21<=0 | p26<=0] | [p27<=0 | p68<=0]]]]]] & [[[[[[p9<=0 | p26<=0] | [p27<=0 | p87<=0]] & [[p11<=0 | p26<=0] | [p27<=0 | p98<=0]]] & [[[p3<=0 | p26<=0] | [p27<=0 | p73<=0]] & [[p4<=0 | p26<=0] | [p27<=0 | p70<=0]]]] & [[[[p5<=0 | p26<=0] | [p27<=0 | p67<=0]] & [[p10<=0 | p26<=0] | [p27<=0 | p101<=0]]] & [[[p2<=0 | p26<=0] | [p27<=0 | p59<=0]] & [[p8<=0 | p26<=0] | [p27<=0 | p90<=0]]]]] & [[[[[p12<=0 | p26<=0] | [p27<=0 | p95<=0]] & [[p7<=0 | p26<=0] | [p27<=0 | p93<=0]]] & [[[p13<=0 | p26<=0] | [p27<=0 | p92<=0]] & [[p6<=0 | p26<=0] | [p27<=0 | p96<=0]]]] & [[[[p14<=0 | p26<=0] | [p27<=0 | p89<=0]] & [[p20<=0 | p26<=0] | [p27<=0 | p71<=0]]] & [[[p18<=0 | p26<=0] | [p27<=0 | p77<=0]] & [[p19<=0 | p26<=0] | [p27<=0 | p74<=0]]]]]]]]]]]]]]]
normalized: E [true U EG [[[[[[[[[[[[[[p27<=0 | p74<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p14<=0 | p26<=0]]]] & [[[[p27<=0 | p96<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p93<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p95<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p90<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p59<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p101<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p70<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p98<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p9<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p68<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p75<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p15<=0 | p26<=0]]]] & [[[[p27<=0 | p78<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p84<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p104<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p17<=0 | p26<=0]]]]] & [[[[[p27<=0 | p85<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p81<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p64<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p91<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p58<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p18<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p91<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p88<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p55<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p14<=0 | p26<=0]]]] & [[[[p27<=0 | p73<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p103<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p84<=0] | [p5<=0 | p26<=0]]]]] & [[[[[p27<=0 | p90<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p97<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p9<=0 | p26<=0]]]] & [[[[p27<=0 | p98<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p62<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p20<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p57<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p76<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p20<=0 | p26<=0]]]] & [[[[p27<=0 | p58<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p87<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p101<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p67<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p4<=0 | p26<=0]]]] & [[[[p27<=0 | p80<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p81<=0] | [p16<=0 | p26<=0]]]]]]]] & [[[[[[[[p27<=0 | p72<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p75<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p14<=0 | p26<=0]]]] & [[[[p27<=0 | p66<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p88<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p93<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p10<=0 | p26<=0]]]]] & [[[[[p27<=0 | p69<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p91<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p70<=0] | [p21<=0 | p26<=0]]]] & [[[[p27<=0 | p68<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p96<=0] | [p11<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p89<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p105<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p15<=0 | p26<=0]]]] & [[[[p27<=0 | p86<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p79<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p21<=0 | p26<=0]]]]] & [[[[[p27<=0 | p65<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p64<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p56<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p19<=0 | p26<=0]]]] & [[[[p27<=0 | p90<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p59<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p93<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p18<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p74<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p81<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p101<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p74<=0] | [p9<=0 | p26<=0]]]]] & [[[[[p27<=0 | p88<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p99<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p96<=0] | [p16<=0 | p26<=0]]]] & [[[[p27<=0 | p58<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p18<=0 | p26<=0]]] & [[[p19<=0 | p26<=0] | [p27<=0 | p104<=0]] & [[p27<=0 | p55<=0] | [p19<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p78<=0] | [p26<=0 | p2<=0]] & [[p27<=0 | p56<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p57<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p98<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p84<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p62<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p10<=0 | p26<=0]]]]] & [[[[[p27<=0 | p59<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p105<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p4<=0 | p26<=0]]]] & [[[[p27<=0 | p82<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p64<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p81<=0] | [p18<=0 | p26<=0]]]]]]]]] & [[[[[[[[[p27<=0 | p64<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p95<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p78<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p105<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p7<=0 | p26<=0]]]]] & [[[[[p27<=0 | p77<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p74<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p99<=0] | [p12<=0 | p26<=0]]]] & [[[[p27<=0 | p91<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p103<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p65<=0] | [p15<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p82<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p62<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p88<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p68<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p17<=0 | p26<=0]]]]] & [[[[[p27<=0 | p84<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p98<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p95<=0] | [p2<=0 | p26<=0]]]] & [[[[p27<=0 | p59<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p95<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p71<=0] | [p13<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p99<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p94<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p14<=0 | p26<=0]]]] & [[[[p27<=0 | p74<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p89<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p13<=0 | p26<=0]]]]] & [[[[[p27<=0 | p69<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p19<=0 | p26<=0]]]] & [[[[p27<=0 | p79<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p5<=0 | p26<=0]]] & [[[p27<=0 | p75<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p13<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p96<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p62<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p2<=0 | p26<=0]]]] & [[[[p27<=0 | p88<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p70<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p65<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p82<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p14<=0 | p26<=0]]]] & [[[[p27<=0 | p84<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p69<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p18<=0 | p26<=0]]]]]]]] & [[[[[[[[p27<=0 | p97<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p76<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p97<=0] | [p12<=0 | p26<=0]]]] & [[[[p27<=0 | p100<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p90<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p75<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p7<=0 | p26<=0]]]]] & [[[[[p27<=0 | p93<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p84<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p72<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p66<=0] | [p21<=0 | p26<=0]]]] & [[[[p27<=0 | p65<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p90<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p12<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p70<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p65<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p11<=0 | p26<=0]]]] & [[[[p27<=0 | p62<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p21<=0 | p26<=0]]]]] & [[[[[p27<=0 | p69<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p96<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p7<=0 | p26<=0]]]] & [[[[p27<=0 | p61<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p58<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p97<=0] | [p2<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p93<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p97<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p16<=0 | p26<=0]]]] & [[[[p27<=0 | p82<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p92<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p8<=0 | p26<=0]]]]] & [[[[[p27<=0 | p87<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p81<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p9<=0 | p26<=0]]]] & [[[[p27<=0 | p64<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p59<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p95<=0] | [p9<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p103<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p82<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p4<=0 | p26<=0]]]] & [[[[p27<=0 | p85<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p75<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p13<=0 | p26<=0]]]]] & [[[[[p27<=0 | p73<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p99<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p104<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p98<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p88<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p7<=0 | p26<=0]]]]]]]]]] & [[[[[[[[[[p27<=0 | p82<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p66<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p79<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p4<=0 | p26<=0]]]] & [[[[p27<=0 | p81<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p79<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p6<=0 | p26<=0]]]]] & [[[[[p27<=0 | p75<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p93<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p96<=0] | [p9<=0 | p26<=0]]]] & [[[[p27<=0 | p93<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p64<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p18<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p61<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p11<=0 | p26<=0]]]] & [[[[p27<=0 | p99<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p99<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p70<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p96<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p98<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p93<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p2<=0 | p26<=0]]]] & [[[[p27<=0 | p58<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p64<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p59<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p90<=0] | [p16<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p87<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p96<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p70<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p95<=0] | [p15<=0 | p26<=0]]]] & [[[[p27<=0 | p92<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p65<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p13<=0 | p26<=0]]]]] & [[[[[p27<=0 | p86<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p81<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p102<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p64<=0] | [p20<=0 | p26<=0]]]] & [[[[p27<=0 | p66<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p91<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p17<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p90<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p84<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p7<=0 | p26<=0]]]] & [[[[p27<=0 | p98<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p84<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p5<=0 | p26<=0]]]]] & [[[[[p27<=0 | p104<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p79<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p18<=0 | p26<=0]]]] & [[[[p27<=0 | p59<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p83<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p90<=0] | [p17<=0 | p26<=0]]]]]]]] & [[[[[[[[p27<=0 | p64<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p19<=0 | p26<=0]]] & [[[p27<=0 | p81<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p7<=0 | p26<=0]]]] & [[[[p27<=0 | p78<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p79<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p16<=0 | p26<=0]]]]] & [[[[[p27<=0 | p81<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p74<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p95<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p95<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p56<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p98<=0] | [p9<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p66<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p59<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p78<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p71<=0] | [p11<=0 | p26<=0]]]] & [[[[p27<=0 | p73<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p69<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p97<=0] | [p19<=0 | p26<=0]]]]] & [[[[[p27<=0 | p98<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p103<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p66<=0] | [p9<=0 | p26<=0]]]] & [[[[p27<=0 | p96<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p98<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p21<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p88<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p94<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p93<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p11<=0 | p26<=0]]]]] & [[[[[p27<=0 | p84<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p13<=0 | p26<=0]]]] & [[[[p27<=0 | p100<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p64<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p59<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p17<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p88<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p96<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p62<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p83<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p2<=0 | p26<=0]]]]] & [[[[[p27<=0 | p83<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p81<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p18<=0 | p26<=0]]]] & [[[[p27<=0 | p76<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p92<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p75<=0] | [p20<=0 | p26<=0]]]]]]]]] & [[[[[[[[[p27<=0 | p65<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p83<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p71<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p82<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p94<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p94<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p21<=0 | p26<=0]]]] & [[[[p27<=0 | p97<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p71<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p103<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p9<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p57<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p77<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p60<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p75<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p62<=0] | [p8<=0 | p26<=0]]]]] & [[[[[p27<=0 | p74<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p99<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p92<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p16<=0 | p26<=0]]]] & [[[[p27<=0 | p102<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p88<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p6<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p97<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p77<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p19<=0 | p26<=0]]]] & [[[[p27<=0 | p74<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p91<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p21<=0 | p26<=0]]]]] & [[[[[p27<=0 | p92<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p97<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p20<=0 | p26<=0]]]] & [[[[p27<=0 | p70<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p82<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p56<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p13<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p65<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p89<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p16<=0 | p26<=0]]]] & [[[[p27<=0 | p99<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p88<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p105<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p6<=0 | p26<=0]]]]] & [[[[[p27<=0 | p86<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p62<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p18<=0 | p26<=0]]]] & [[[[p27<=0 | p74<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p75<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p17<=0 | p26<=0]]]]]]]] & [[[[[[[[p27<=0 | p77<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p83<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p95<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p70<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p8<=0 | p26<=0]]]]] & [[[[[p27<=0 | p55<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p74<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p15<=0 | p26<=0]]]] & [[[[p27<=0 | p99<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p55<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p19<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p91<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p104<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p82<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p102<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p62<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p75<=0] | [p11<=0 | p26<=0]]]]] & [[[[[p27<=0 | p65<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p87<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p17<=0 | p26<=0]]]] & [[[[p27<=0 | p94<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p84<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p72<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p3<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p75<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p95<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p14<=0 | p26<=0]]]] & [[[[p27<=0 | p89<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p55<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p70<=0] | [p9<=0 | p26<=0]]]]] & [[[[[p27<=0 | p90<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p58<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p19<=0 | p26<=0]]]] & [[[[p27<=0 | p62<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p99<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p7<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p68<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p62<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p16<=0 | p26<=0]]]] & [[[[p27<=0 | p87<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p82<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p97<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p5<=0 | p26<=0]]]]] & [[[[[p27<=0 | p102<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p90<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p84<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p18<=0 | p26<=0]]]] & [[[[p27<=0 | p72<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p14<=0 | p26<=0]]] & [[p27<=0 | p65<=0] | [p10<=0 | p26<=0]]]]]]]]]] & [[[[[[[[[[[p27<=0 | p60<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p74<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p102<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p99<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p96<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p4<=0 | p26<=0]]]]] & [[[[[p27<=0 | p89<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p71<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p56<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p18<=0 | p26<=0]]]] & [[[[p27<=0 | p55<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p80<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p19<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p75<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p57<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p97<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p88<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p59<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p85<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p62<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p100<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p79<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p4<=0 | p26<=0]]]] & [[[[p27<=0 | p101<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p82<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p65<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p19<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p78<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p95<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p93<=0] | [p13<=0 | p26<=0]]]] & [[[[p27<=0 | p94<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p68<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p2<=0 | p26<=0]]]]] & [[[[[p27<=0 | p94<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p74<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p4<=0 | p26<=0]]]] & [[[[p27<=0 | p99<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p88<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p67<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p13<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p71<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p70<=0] | [p15<=0 | p26<=0]] & [[p9<=0 | p26<=0] | [p27<=0 | p105<=0]]]] & [[[[p27<=0 | p83<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p64<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p84<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p82<=0] | [p11<=0 | p26<=0]]]]] & [[[[[p27<=0 | p65<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p90<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p8<=0 | p26<=0]]]] & [[[[p27<=0 | p62<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p89<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p95<=0] | [p18<=0 | p26<=0]]]]]]]] & [[[[[[[[p27<=0 | p56<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p82<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p72<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p15<=0 | p26<=0]]]] & [[[[p27<=0 | p85<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p75<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p84<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p98<=0] | [p17<=0 | p26<=0]]]]] & [[[[[p27<=0 | p87<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p97<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p73<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p20<=0 | p26<=0]]]] & [[[[p27<=0 | p59<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p19<=0 | p26<=0]]] & [[[p27<=0 | p105<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p2<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p55<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p102<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p13<=0 | p26<=0]]]] & [[[[p27<=0 | p83<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p99<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p70<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p101<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p104<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p21<=0 | p26<=0]]]] & [[[[p27<=0 | p81<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p74<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p71<=0] | [p19<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p65<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p70<=0] | [p5<=0 | p26<=0]]] & [[[p27<=0 | p102<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p95<=0] | [p13<=0 | p26<=0]]]] & [[[[p27<=0 | p76<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p90<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p92<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p8<=0 | p26<=0]]]]] & [[[[[p27<=0 | p92<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p67<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p62<=0] | [p2<=0 | p26<=0]]]] & [[[[p27<=0 | p69<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p97<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p90<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p8<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p68<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p75<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p86<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p66<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p11<=0 | p26<=0]]]]] & [[[[[p27<=0 | p55<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p88<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p93<=0] | [p18<=0 | p26<=0]]]] & [[[[p27<=0 | p58<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p91<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p14<=0 | p26<=0]]]]]]]]] & [[[[[[[[[p27<=0 | p101<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p98<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p73<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p93<=0] | [p3<=0 | p26<=0]]]] & [[[[p27<=0 | p75<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p95<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p90<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p17<=0 | p26<=0]]]]] & [[[[[p27<=0 | p70<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p80<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p65<=0] | [p18<=0 | p26<=0]]]] & [[[[p27<=0 | p62<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p5<=0 | p26<=0]]] & [[[p27<=0 | p76<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p13<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p97<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p61<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p2<=0 | p26<=0]]]] & [[[[p27<=0 | p58<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p81<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p66<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p78<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p72<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p84<=0] | [p14<=0 | p26<=0]]]] & [[[[p27<=0 | p83<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p82<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p68<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p21<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p96<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p77<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p11<=0 | p26<=0]]]] & [[[[p27<=0 | p98<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p78<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p90<=0] | [p7<=0 | p26<=0]]]]] & [[[[[p27<=0 | p64<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p92<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p8<=0 | p26<=0]]]] & [[[[p27<=0 | p81<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p16<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p67<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p64<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p59<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p68<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p85<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p99<=0] | [p18<=0 | p26<=0]]]]] & [[[[[p27<=0 | p58<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p96<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p60<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p72<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p19<=0 | p26<=0]]] & [[[p27<=0 | p96<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p93<=0] | [p16<=0 | p26<=0]]]]]]]] & [[[[[[[[p27<=0 | p103<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p9<=0 | p26<=0]]]] & [[[[p27<=0 | p68<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p88<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p17<=0 | p26<=0]]]]] & [[[[[p27<=0 | p60<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p81<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p102<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p59<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p13<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p81<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p86<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p16<=0 | p26<=0]]]] & [[[[p27<=0 | p74<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p64<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p98<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p11<=0 | p26<=0]]]]] & [[[[[p27<=0 | p79<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p99<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p17<=0 | p26<=0]]]] & [[[[p27<=0 | p75<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p70<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p65<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p17<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p62<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p93<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p11<=0 | p26<=0]]]] & [[[[p27<=0 | p96<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p88<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p3<=0 | p26<=0]]]]] & [[[[[p27<=0 | p66<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p66<=0] | [p2<=0 | p26<=0]]]] & [[[[p27<=0 | p64<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p59<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p79<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p74<=0] | [p13<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p69<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p84<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p7<=0 | p26<=0]]]] & [[[[p27<=0 | p100<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p82<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p70<=0] | [p17<=0 | p26<=0]]]]] & [[[[[p27<=0 | p56<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p97<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p87<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p98<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p19<=0 | p26<=0]]] & [[[p27<=0 | p91<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p4<=0 | p26<=0]]]]]]]]]] & [[[[[[[[[[p27<=0 | p97<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p97<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p21<=0 | p26<=0]]]] & [[[[p27<=0 | p88<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p91<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p18<=0 | p26<=0]]]]] & [[[[[p27<=0 | p94<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p13<=0 | p26<=0]]]] & [[[[p27<=0 | p85<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p82<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p20<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p92<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p62<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p65<=0] | [p3<=0 | p26<=0]]]] & [[[[p27<=0 | p89<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p102<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p13<=0 | p26<=0]]]]] & [[[[[p27<=0 | p99<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p83<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p59<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p74<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p80<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p77<=0] | [p15<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p86<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p89<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p81<=0] | [p19<=0 | p26<=0]]]] & [[[[p27<=0 | p65<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p70<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p80<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p82<=0] | [p3<=0 | p26<=0]]]]] & [[[[[p27<=0 | p77<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p75<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p71<=0] | [p6<=0 | p26<=0]]]] & [[[[p27<=0 | p68<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p5<=0 | p26<=0]]] & [[[p27<=0 | p97<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p21<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p57<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p63<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p103<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p62<=0] | [p15<=0 | p26<=0]]]] & [[[[p27<=0 | p75<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p74<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p13<=0 | p26<=0]]]]] & [[[[[p27<=0 | p98<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p97<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p12<=0 | p26<=0]]]] & [[[[p27<=0 | p55<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p92<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p62<=0] | [p21<=0 | p26<=0]]]]]]]] & [[[[[[[[p27<=0 | p95<=0] | [p26<=0 | p3<=0]] & [[p27<=0 | p89<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p99<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p65<=0] | [p9<=0 | p26<=0]]]] & [[[[p27<=0 | p90<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p92<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p93<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p18<=0 | p26<=0]]]]] & [[[[[p27<=0 | p64<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p80<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p12<=0 | p26<=0]]]] & [[[[p27<=0 | p65<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p102<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p83<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p11<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p57<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p63<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p7<=0 | p26<=0]]]] & [[[[p27<=0 | p58<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p13<=0 | p26<=0]]] & [[[p27<=0 | p97<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p5<=0 | p26<=0]]]]] & [[[[[p27<=0 | p84<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p82<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p72<=0] | [p16<=0 | p26<=0]]]] & [[[[p27<=0 | p75<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p62<=0] | [p10<=0 | p26<=0]]] & [[[p27<=0 | p84<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p17<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p63<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p82<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p19<=0 | p26<=0]]]] & [[[[p27<=0 | p82<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p80<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p75<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p16<=0 | p26<=0]]]]] & [[[[[p27<=0 | p77<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p5<=0 | p26<=0]]] & [[[p27<=0 | p73<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p94<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p94<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p70<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p99<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p16<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p99<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p65<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p101<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p60<=0] | [p15<=0 | p26<=0]]]] & [[[[p27<=0 | p77<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p74<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p72<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p96<=0] | [p19<=0 | p26<=0]]]]] & [[[[[p27<=0 | p70<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p87<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p2<=0 | p26<=0]]]] & [[[[p27<=0 | p67<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p84<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p98<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p87<=0] | [p16<=0 | p26<=0]]]]]]]]] & [[[[[[[[[p27<=0 | p70<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p73<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p12<=0 | p26<=0]]]] & [[[[p27<=0 | p93<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p56<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p90<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p55<=0] | [p2<=0 | p26<=0]]]]] & [[[[[p27<=0 | p96<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p59<=0] | [p20<=0 | p26<=0]]] & [[[p27<=0 | p81<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p69<=0] | [p3<=0 | p26<=0]]]] & [[[[p27<=0 | p55<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p66<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p59<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p13<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p95<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p90<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p70<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p98<=0] | [p7<=0 | p26<=0]]]] & [[[[p27<=0 | p87<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p104<=0] | [p5<=0 | p26<=0]]] & [[[p27<=0 | p87<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p6<=0 | p26<=0]]]]] & [[[[[p27<=0 | p73<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p105<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p90<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p11<=0 | p26<=0]]]] & [[[[p27<=0 | p64<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p14<=0 | p26<=0]]] & [[[p27<=0 | p93<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p20<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p102<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p84<=0] | [p9<=0 | p26<=0]]]] & [[[[p27<=0 | p72<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p6<=0 | p26<=0]]] & [[[p27<=0 | p81<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p93<=0] | [p8<=0 | p26<=0]]]]] & [[[[[p27<=0 | p95<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p71<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p96<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p72<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p102<=0] | [p19<=0 | p26<=0]] & [[p27<=0 | p88<=0] | [p21<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p78<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p58<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p59<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p64<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p17<=0 | p26<=0]]] & [[[p27<=0 | p61<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p12<=0 | p26<=0]]]]] & [[[[[p27<=0 | p93<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p16<=0 | p26<=0]]] & [[[p27<=0 | p103<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p99<=0] | [p3<=0 | p26<=0]]]] & [[[[p27<=0 | p89<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p69<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p86<=0] | [p6<=0 | p26<=0]]]]]]]] & [[[[[[[[p27<=0 | p59<=0] | [p11<=0 | p26<=0]] & [[p27<=0 | p76<=0] | [p8<=0 | p26<=0]]] & [[[p27<=0 | p96<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p68<=0] | [p19<=0 | p26<=0]]]] & [[[[p27<=0 | p58<=0] | [p21<=0 | p26<=0]] & [[p27<=0 | p88<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p56<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p95<=0] | [p14<=0 | p26<=0]]]]] & [[[[[p27<=0 | p71<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p57<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p105<=0] | [p12<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p20<=0 | p26<=0]]]] & [[[[p27<=0 | p98<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p67<=0] | [p3<=0 | p26<=0]]] & [[[p27<=0 | p57<=0] | [p5<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p11<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p81<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p71<=0] | [p15<=0 | p26<=0]]] & [[[p27<=0 | p64<=0] | [p4<=0 | p26<=0]] & [[p27<=0 | p61<=0] | [p17<=0 | p26<=0]]]] & [[[[p27<=0 | p68<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p88<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p96<=0] | [p7<=0 | p26<=0]] & [[p27<=0 | p85<=0] | [p19<=0 | p26<=0]]]]] & [[[[[p27<=0 | p103<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p89<=0] | [p2<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p14<=0 | p26<=0]]]] & [[[[p27<=0 | p88<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p83<=0] | [p19<=0 | p26<=0]]] & [[[p27<=0 | p78<=0] | [p20<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p16<=0 | p26<=0]]]]]]] & [[[[[[[p27<=0 | p95<=0] | [p17<=0 | p26<=0]] & [[p27<=0 | p64<=0] | [p7<=0 | p26<=0]]] & [[[p27<=0 | p84<=0] | [p3<=0 | p26<=0]] & [[p27<=0 | p91<=0] | [p8<=0 | p26<=0]]]] & [[[[p27<=0 | p69<=0] | [p6<=0 | p26<=0]] & [[p27<=0 | p79<=0] | [p4<=0 | p26<=0]]] & [[[p27<=0 | p105<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p73<=0] | [p21<=0 | p26<=0]]]]] & [[[[[p27<=0 | p98<=0] | [p10<=0 | p26<=0]] & [[p27<=0 | p93<=0] | [p11<=0 | p26<=0]]] & [[[p27<=0 | p86<=0] | [p9<=0 | p26<=0]] & [[p27<=0 | p74<=0] | [p5<=0 | p26<=0]]]] & [[[[p27<=0 | p56<=0] | [p18<=0 | p26<=0]] & [[p27<=0 | p90<=0] | [p21<=0 | p26<=0]]] & [[[p27<=0 | p74<=0] | [p2<=0 | p26<=0]] & [[p27<=0 | p100<=0] | [p19<=0 | p26<=0]]]]]] & [[[[[[p27<=0 | p56<=0] | [p15<=0 | p26<=0]] & [[p27<=0 | p103<=0] | [p9<=0 | p26<=0]]] & [[[p27<=0 | p61<=0] | [p14<=0 | p26<=0]] & [[p27<=0 | p81<=0] | [p10<=0 | p26<=0]]]] & [[[[p27<=0 | p76<=0] | [p26<=0 | p11<=0]] & [[p27<=0 | p105<=0] | [p18<=0 | p26<=0]]] & [[[p27<=0 | p59<=0] | [p8<=0 | p26<=0]] & [[p27<=0 | p78<=0] | [p17<=0 | p26<=0]]]]] & [[[[[p27<=0 | p83<=0] | [p16<=0 | p26<=0]] & [[p27<=0 | p71<=0] | [p12<=0 | p26<=0]]] & [[[p27<=0 | p66<=0] | [p13<=0 | p26<=0]] & [[p27<=0 | p101<=0] | [p3<=0 | p26<=0]]]] & [[[[p27<=0 | p95<=0] | [p20<=0 | p26<=0]] & [~ [EX [~ [1<=p51]]] | EX [[[10<=p24 & 1<=p52] | [10<=p24 & 1<=p53]]]]] & EX [[[[[[[[1<=p31 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p29 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p46 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p35 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p40 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p43 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p28 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p38 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p33 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p32 & 1<=p48] & [1<=p24 & 1<=p26]]]]] | [[[[[[1<=p45 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p34 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p36 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p47 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p41 & 1<=p48] & [1<=p24 & 1<=p26]]]] | [[[[[1<=p30 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p39 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[1<=p42 & 1<=p48] & [1<=p24 & 1<=p26]]] | [[[1<=p37 & 1<=p48] & [1<=p24 & 1<=p26]] | [[1<=p44 & 1<=p48] & [1<=p24 & 1<=p26]]]]]]]]]]]]]]]] | E [[[[[[[1<=p0 & 1<=p10] | [1<=p0 & 1<=p11]] | [1<=p0 & 1<=p8]] | [[[1<=p0 & 1<=p9] | [1<=p0 & 1<=p14]] | [1<=p0 & 1<=p15]]] | [[[[1<=p0 & 1<=p12] | [1<=p0 & 1<=p13]] | [1<=p0 & 1<=p2]] | [[1<=p0 & 1<=p3] | [1<=p0 & 1<=p1]]]] | [[[[[1<=p0 & 1<=p6] | [1<=p0 & 1<=p7]] | [1<=p0 & 1<=p4]] | [[1<=p0 & 1<=p5] | [1<=p0 & 1<=p18]]] | [[[[1<=p0 & 1<=p19] | [1<=p0 & 1<=p16]] | [1<=p0 & 1<=p17]] | [[1<=p0 & 1<=p20] | [1<=p0 & 1<=p21]]]]] U [[[[[[[p31<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p29<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[p46<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[[p35<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p40<=0 | p48<=0] | [p24<=0 | p26<=0]]]] & [[[[[p43<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p28<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[p38<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[[p33<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p32<=0 | p48<=0] | [p24<=0 | p26<=0]]]]] & [[[[[[p45<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p34<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[p36<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[[p47<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p41<=0 | p48<=0] | [p24<=0 | p26<=0]]]] & [[[[[p24<=0 | p26<=0] | [p30<=0 | p48<=0]] & [[p39<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[p42<=0 | p48<=0] | [p24<=0 | p26<=0]]] & [[[p37<=0 | p48<=0] | [p24<=0 | p26<=0]] & [[p44<=0 | p48<=0] | [p24<=0 | p26<=0]]]]]]]]]]

abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p44<=0)
states: 9,001,569 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p37<=0)
states: 8,726,567 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p42<=0)
states: 8,941,057 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p39<=0)
states: 8,825,299 (6)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p30<=0)
states: 8,234,593 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p41<=0)
states: 8,906,223 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p47<=0)
states: 9,075,747 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p36<=0)
states: 8,670,145 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p34<=0)
states: 8,543,441 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p45<=0)
states: 9,028,087 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p32<=0)
states: 8,398,257 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p33<=0)
states: 8,473,159 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p38<=0)
states: 8,778,369 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p28<=0)
states: 8,052,449 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p43<=0)
states: 8,972,699 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p40<=0)
states: 8,867,777 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p35<=0)
states: 8,609,103 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p46<=0)
states: 9,052,673 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
states: 273,504 (5)
abstracting: (p48<=0)
states: 1,085,402 (6)
abstracting: (p29<=0)
states: 8,145,831 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p24<=0)
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abstracting: (p20<=0)
states: 9,052,676 (6)
abstracting: (p71<=0)
states: 8,909,460 (6)
abstracting: (p27<=0)
states: 7,995,460 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p18<=0)
states: 9,001,572 (6)
abstracting: (p77<=0)
states: 9,080,862 (6)
abstracting: (p27<=0)
states: 7,995,460 (6)
abstracting: (p26<=0)
states: 6,971,412 (6)
abstracting: (p19<=0)
states: 9,028,090 (6)
abstracting: (p74<=0)
states: 9,036,972 (6)
abstracting: (p27<=0)
states: 7,995,460 (6)
.........MC time: 3m44.984sec

checking: AG [[AF [[[[[[[[[[[[[[1<=p0 & 1<=p21] | [1<=p0 & 1<=p20]] | [[1<=p0 & 1<=p17] | [1<=p0 & 1<=p16]]] | [[[1<=p0 & 1<=p19] | [1<=p0 & 1<=p18]] | [[1<=p0 & 1<=p5] | [1<=p0 & 1<=p4]]]] | [[[[1<=p0 & 1<=p7] | [1<=p0 & 1<=p6]] | [[1<=p0 & 1<=p1] | [1<=p0 & 1<=p3]]] | [[[1<=p0 & 1<=p2] | [1<=p0 & 1<=p13]] | [[1<=p0 & 1<=p12] | [[1<=p0 & 1<=p15] | [1<=p0 & 1<=p14]]]]]] | [[[[[1<=p0 & 1<=p9] | [1<=p0 & 1<=p8]] | [[1<=p0 & 1<=p11] | [1<=p0 & 1<=p10]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p86]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p96]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p61]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p60]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p66]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p59]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p72]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p105]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p103]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p79]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p94]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p55]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p56]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p97]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p96]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p104]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p98]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p76]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p62]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p87]]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p82]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p89]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p91]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p66]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p79]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p92]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p56]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p77]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p61]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p105]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p103]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p69]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p88]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p77]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p75]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p90]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p92]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p76]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p69]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p94]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p82]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p59]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p57]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p93]]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p64]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p102]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p65]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p90]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p91]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p64]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p92]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p104]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p89]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p71]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p71]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p87]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p96]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p73]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p70]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p57]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p103]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p100]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p55]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p99]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p75]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p84]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p82]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p56]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p79]]]] | [[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p101]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p83]]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p67]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p88]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p81]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p93]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p67]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p86]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p92]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p91]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p56]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p94]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p73]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p71]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p96]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p59]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p75]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p101]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p98]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p101]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p56]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p73]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p64]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p56]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p84]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p99]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p66]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p61]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p88]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p97]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p69]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p94]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p86]]]]]]]]]]] | [[[[[[[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p67]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p84]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p68]]]] | [[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p55]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p71]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p71]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p64]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p80]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p61]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p56]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p99]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p103]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p59]]]] | [[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p100]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p105]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p70]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p82]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p86]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p88]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p84]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p99]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p85]]]] | [[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p99]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p86]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p71]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p57]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p89]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p66]]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p80]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p60]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p65]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p98]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p62]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p72]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p56]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p100]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p97]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p61]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p98]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p60]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p80]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p103]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p81]]]] | [[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p65]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p73]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p91]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p94]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p66]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p80]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p97]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p82]]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p75]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p84]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p95]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p58]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p76]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p99]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p85]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p74 & 1<=p30]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p57]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p105]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p69]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p78]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p92]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p100]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p103]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p89]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p67]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p98]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p59]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p61]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p80]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p64]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p93]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p94]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p79]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p65]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p92]]] | [[[1<=p42 & 1<=p99] & [1<=p1 & 1<=p25]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p81]]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p97]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p81]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p88]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p93]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p65]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p55]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p64]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p100]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p91]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p56]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p78]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p69]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p100]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p82]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p57]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p70]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p56]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p96]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p99]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p61]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p86]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p94]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p88]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p67]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p59]]]]]]]]]]]] | [[[[[[[[[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p69]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p60]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p91]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p67]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p66]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p89]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p93]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p64]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p71]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p93]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p56]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p68]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p100]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p98]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p86]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p61]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p58]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p103]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p85]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p104]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p101]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p71]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p62]]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p76]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p70]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p89]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p68]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p72]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p55]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p76]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p64]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p99]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p86]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p79]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p81]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p55]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p67]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p85]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p83]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p87]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p55]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p91]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p64]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p89]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p91]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p82]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p92]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p93]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p87]]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p75]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p59]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p74]]]] | [[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p61]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p77]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p72]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p55]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p74]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p56]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p65]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p105]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p100]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p87]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p55]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p67]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p60]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p98]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p69]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p89]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p82]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p66]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p89]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p84]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p94]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p75]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p92]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p72]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p57]]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p95]]]] | [[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p59]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p70]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p55]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p80]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p57]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p81]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p99]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p59]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p55]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p98]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p97]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p102]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p89]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p100]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p84]]]] | [[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p98]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p65]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p75]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p58]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p96]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p90]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p79]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p74]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p63]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p70]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p56]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p103]]]]]]]]]]] | [[[[[[[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p59]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p60]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p76]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p61]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p100]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p96]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p82]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p91]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p64]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p93]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p100]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p65]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p93]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p56]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p79]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p98]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p97]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p103]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p76]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p64]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p63]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p101]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p87]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p100]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p61]]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p75]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p103]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p56]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p68]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p94]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p93]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p88]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p69]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p70]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p94]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p100]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p64]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p78]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p66]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p71]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p80]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p98]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p91]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p94]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p101]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p99]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p77]]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p92]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p63]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p97]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p86]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p97]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p104]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p60]]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p65]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p92]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p72]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p90]]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p93]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p100]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p85]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p71]]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p60]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p58]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p69]] | [1<=p49 & 1<=p98]]]]] | [[[[1<=p49 & 1<=p94] | [1<=p50 & 1<=p55]] | [[1<=p49 & 1<=p102] | [1<=p50 & 1<=p63]]] | [[[1<=p49 & 1<=p82] | [1<=p50 & 1<=p59]] | [[1<=p49 & 1<=p78] | [[1<=p49 & 1<=p90] | [1<=p50 & 1<=p71]]]]]] | [[[[[1<=p49 & 1<=p86] | [1<=p50 & 1<=p67]] | [[1<=p49 & 1<=p66] | [1<=p50 & 1<=p79]]] | [[[1<=p49 & 1<=p62] | [1<=p50 & 1<=p75]] | [[1<=p49 & 1<=p74] | [[1<=p50 & 1<=p87] | [1<=p49 & 1<=p70]]]]] | [[[[1<=p50 & 1<=p83] | [1<=p50 & 1<=p95]] | [[1<=p50 & 1<=p91] | [1<=p49 & 1<=p58]]] | [[[1<=p50 & 1<=p103] | [1<=p50 & 1<=p99]] | [[1<=p49 & 1<=p99] | [[1<=p49 & 1<=p95] | [1<=p50 & 1<=p58]]]]]]]] | [[[[[[[1<=p49 & 1<=p103] | [1<=p49 & 1<=p83]] | [[1<=p50 & 1<=p66] | [1<=p49 & 1<=p79]]] | [[[1<=p50 & 1<=p62] | [1<=p49 & 1<=p91]] | [[1<=p50 & 1<=p74] | [[1<=p49 & 1<=p87] | [1<=p50 & 1<=p70]]]]] | [[[[1<=p49 & 1<=p67] | [1<=p50 & 1<=p82]] | [[1<=p49 & 1<=p63] | [1<=p50 & 1<=p78]]] | [[[1<=p49 & 1<=p75] | [1<=p50 & 1<=p90]] | [[1<=p49 & 1<=p71] | [[1<=p50 & 1<=p86] | [1<=p50 & 1<=p98]]]]]] | [[[[[1<=p50 & 1<=p94] | [1<=p49 & 1<=p59]] | [[1<=p49 & 1<=p55] | [1<=p50 & 1<=p102]]] | [[[1<=p49 & 1<=p96] | [1<=p49 & 1<=p92]] | [[1<=p50 & 1<=p57] | [[1<=p49 & 1<=p104] | [1<=p49 & 1<=p100]]]]] | [[[[1<=p50 & 1<=p65] | [1<=p49 & 1<=p80]] | [[1<=p50 & 1<=p61] | [1<=p49 & 1<=p76]]] | [[[1<=p49 & 1<=p88] | [1<=p50 & 1<=p73]] | [[1<=p49 & 1<=p84] | [[1<=p50 & 1<=p69] | [1<=p49 & 1<=p64]]]]]]] | [[[[[[1<=p50 & 1<=p81] | [1<=p49 & 1<=p60]] | [[1<=p50 & 1<=p77] | [1<=p49 & 1<=p72]]] | [[[1<=p50 & 1<=p89] | [1<=p49 & 1<=p68]] | [[1<=p50 & 1<=p85] | [[1<=p50 & 1<=p97] | [1<=p50 & 1<=p93]]]]] | [[[[1<=p49 & 1<=p56] | [1<=p50 & 1<=p101]] | [[1<=p49 & 1<=p97] | [1<=p49 & 1<=p93]]] | [[[1<=p50 & 1<=p56] | [1<=p49 & 1<=p101]] | [[1<=p50 & 1<=p64] | [[1<=p49 & 1<=p81] | [1<=p50 & 1<=p60]]]]]] | [[[[[1<=p49 & 1<=p77] | [1<=p50 & 1<=p72]] | [[1<=p49 & 1<=p89] | [1<=p50 & 1<=p68]]] | [[[1<=p49 & 1<=p85] | [1<=p50 & 1<=p80]] | [[1<=p49 & 1<=p65] | [[1<=p50 & 1<=p76] | [1<=p49 & 1<=p61]]]]] | [[[[1<=p50 & 1<=p88] | [1<=p49 & 1<=p73]] | [[1<=p50 & 1<=p84] | [1<=p49 & 1<=p69]]] | [[[1<=p50 & 1<=p96] | [1<=p50 & 1<=p92]] | [[1<=p50 & 1<=p104] | [[1<=p49 & 1<=p57] | [1<=p50 & 1<=p100]]]]]]]]]]]] & EX [1<=p23]] | [EF [[[[[[[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p58]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p86]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p61]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p79]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p94]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p73]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p75]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p103]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p79]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p99]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p83]]]] | [[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p71]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p96]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p98]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p76]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p80]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p93]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p75]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p64]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p105]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p100]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p92]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p56]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p89]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p68]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p71]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p69]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p101]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p74]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p71]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p105]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p94]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p60]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p95]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p57]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p93]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p64]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p62]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p90]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p83]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p69]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p70]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p85]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p104]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p89]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p71]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p71]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p75]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p76]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p100]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p70]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p78]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p77]] | [[1<=p25 & 1<=p1] & [1<=p35 & 1<=p103]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p100]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p80]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p81]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p82]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p56]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p79]]]] | [[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p95]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p90]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p88]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p93]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p90]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p76]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p73]]] | [[[1<=p25 & 1<=p1] & [1<=p34 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p69]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p94]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p73]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p71]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p78]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p103]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p80]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p98]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p56]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p64]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p86]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p77]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p97]]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p68]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p88]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p94]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p95]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p96]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p55]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p91]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p57]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p61]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p56]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p103]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p80]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p105]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p70]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p82]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p83]]]] | [[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p63]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p90]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p71]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p57]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p78]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p94]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p97]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p96]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p69]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p82]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p98]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p102]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p63]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p58]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p70]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p105]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p61]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p98]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p60]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p88]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p82]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p65]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p96]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p91]]]] | [[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p93]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p71]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p99]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p65]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p97]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p82]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p75]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p84]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p95]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p58]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p65]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p55]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p88]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p76]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p74]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p90]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p93]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p87]]]] | [[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p56]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p80]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p89]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p67]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p98]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p59]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p89]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p73]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p91]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p94]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p57]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p92]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p61]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p68]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p88]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p72]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p74]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p92]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p100]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p91]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p56]]]] | [[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p105]]]]]]]]]]] | [[[[[[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p78]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p69]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p100]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p75]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p97]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p98]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p103]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p96]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p99]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p81]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p61]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p63]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p74]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p92]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p59]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p69]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p90]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p60]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p91]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p91]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p55]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p73]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p93]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p71]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p102]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p77]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p55]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p95]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p98]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p86]]]] | [[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p61]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p59]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p63]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p94]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p85]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p80]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p92]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p57]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p90]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p69]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p73]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p72]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p55]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p76]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p71]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p56]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p76]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p69]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p79]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p55]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p59]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p98]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p78]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p105]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p55]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p91]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p64]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p94]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p65]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p93]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p95]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p75]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p101]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p88]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p61]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p97]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p102]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p56]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p101]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p78]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p57]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p85]]]] | [[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p67]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p98]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p89]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p61]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p66]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p89]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p84]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p96]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p94]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p75]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p92]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p83]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p57]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p72]]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p95]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p68]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p60]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p75]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p57]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p81]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p78]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p71]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p83]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p87]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p102]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p89]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p100]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p87]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p64]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p86]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p90]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p79]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p105]]]] | [[[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p70]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p92]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p67]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p56]]]] | [[[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p103]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p57]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p78]]]] | [[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p102]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p76]]]] | [[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p69]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p81]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p89]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p91]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p64]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p93]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p85]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p77]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p65]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p70]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p84]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p56]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p79]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p98]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p66]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p105]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p97]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p67]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p103]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p96]]] | [[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p81]]]] | [[[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p83]]] | [[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p94]]]]]]]]] | [[[[[[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p63]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p101]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p59]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p77]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p87]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p79]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p64]]]] | [[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p61]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p89]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p96]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p84]]] | [[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p103]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p56]]] | [[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p91]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p63]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p101]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p68]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p79]]]] | [[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p86]]] | [[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p57]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p99]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p104]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p83]]]] | [[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p88]]] | [[[1<=p1 & 1<=p25] & [1<=p38 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p33 & 1<=p69]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p95]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p102]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p62]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p79]]] | [[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p70]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p67]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p94]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p92]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p81]]]] | [[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p58]]] | [[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p73]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p78]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p83]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p66]]] | [[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p85]]]] | [[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p74]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p62]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p60]] | [[1<=p1 & 1<=p25] & [1<=p43 & 1<=p96]]]]]]]] | [[[[[[[[1<=p1 & 1<=p25] & [1<=p32 & 1<=p71]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p76]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p80]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p89]]]] | [[[[1<=p1 & 1<=p25] & [1<=p28 & 1<=p77]] | [[1<=p1 & 1<=p25] & [1<=p29 & 1<=p75]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p103]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p66]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p91]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p75]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p94]]]] | [[[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p82]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p73]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p101]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p96]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p99]] | [[1<=p1 & 1<=p25] & [1<=p39 & 1<=p57]]]] | [[[[1<=p1 & 1<=p25] & [1<=p46 & 1<=p77]] | [[1<=p25 & 1<=p1] & [1<=p40 & 1<=p70]]] | [[[1<=p1 & 1<=p25] & [1<=p47 & 1<=p92]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p84]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p63]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p59]]] | [[[1<=p1 & 1<=p25] & [1<=p34 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p45 & 1<=p79]]]] | [[[[1<=p1 & 1<=p25] & [1<=p31 & 1<=p86]] | [[1<=p1 & 1<=p25] & [1<=p44 & 1<=p81]]] | [[[1<=p1 & 1<=p25] & [1<=p41 & 1<=p68]] | [[1<=p1 & 1<=p25] & [1<=p37 & 1<=p61]]]]]]] | [[[[[[[1<=p1 & 1<=p25] & [1<=p35 & 1<=p97]] | [[1<=p1 & 1<=p25] & [1<=p38 & 1<=p74]]] | [[[1<=p1 & 1<=p25] & [1<=p33 & 1<=p67]] | [[1<=p1 & 1<=p25] & [1<=p40 & 1<=p104]]]] | [[[[1<=p1 & 1<=p25] & [1<=p30 & 1<=p88]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p60]]] | [[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p81]] | [[1<=p1 & 1<=p25] & [1<=p47 & 1<=p58]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p36 & 1<=p95]] | [[1<=p1 & 1<=p25] & [1<=p34 & 1<=p65]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p55]] | [[1<=p1 & 1<=p25] & [1<=p28 & 1<=p92]]]] | [[[[1<=p1 & 1<=p25] & [1<=p39 & 1<=p72]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p102]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p90]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p83]]]]]] | [[[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p93]] | [[1<=p1 & 1<=p25] & [1<=p36 & 1<=p78]]] | [[[1<=p1 & 1<=p25] & [1<=p45 & 1<=p62]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p56]]]] | [[[[1<=p1 & 1<=p25] & [1<=p42 & 1<=p100]] | [[1<=p1 & 1<=p25] & [1<=p41 & 1<=p85]]] | [[[1<=p1 & 1<=p25] & [1<=p44 & 1<=p64]] | [[1<=p1 & 1<=p25] & [1<=p31 & 1<=p71]]]]] | [[[[[1<=p1 & 1<=p25] & [1<=p37 & 1<=p76]] | [[1<=p1 & 1<=p25] & [1<=p35 & 1<=p80]]] | [[[1<=p1 & 1<=p25] & [1<=p40 & 1<=p87]] | [[1<=p1 & 1<=p25] & [1<=p46 & 1<=p60]]]] | [[[[1<=p1 & 1<=p25] & [1<=p43 & 1<=p98]] | [[1<=p1 & 1<=p25] & [1<=p30 & 1<=p105]]] | [[[1<=p1 & 1<=p25] & [1<=p29 & 1<=p58]] | [[1<=p1 & 1<=p25] & [1<=p32 & 1<=p69]]]]]]]]]]]]] & [[[[[[1<=p31 & 1<=p54] | [1<=p36 & 1<=p54]] | [[1<=p38 & 1<=p54] | [[1<=p43 & 1<=p54] | [1<=p41 & 1<=p54]]]] | [[[1<=p39 & 1<=p54] | [1<=p29 & 1<=p54]] | [[1<=p46 & 1<=p54] | [[1<=p35 & 1<=p54] | [1<=p33 & 1<=p54]]]]] | [[[[1<=p47 & 1<=p54] | [1<=p37 & 1<=p54]] | [[1<=p27 & 1<=p54] | [[1<=p44 & 1<=p54] | [1<=p40 & 1<=p54]]]] | [[[1<=p42 & 1<=p54] | [[1<=p34 & 1<=p54] | [1<=p45 & 1<=p54]]] | [[1<=p28 & 1<=p54] | [[1<=p30 & 1<=p54] | [1<=p32 & 1<=p54]]]]]] & [1<=p23 | [[10<=p24 & 1<=p53] | [10<=p24 & 1<=p52]]]]]]] | [AX [A [p23<=0 U [[[[[[1<=p31 & 1<=p54] | [1<=p36 & 1<=p54]] | [[1<=p38 & 1<=p54] | [[1<=p43 & 1<=p54] | [1<=p41 & 1<=p54]]]] | [[[1<=p39 & 1<=p54] | [1<=p29 & 1<=p54]] | [[1<=p46 & 1<=p54] | [[1<=p35 & 1<=p54] | [1<=p33 & 1<=p54]]]]] | [[[[1<=p47 & 1<=p54] | [1<=p37 & 1<=p54]] | [[1<=p27 & 1<=p54] | [[1<=p44 & 1<=p54] | [1<=p40 & 1<=p54]]]] | [[[1<=p42 & 1<=p54] | [[1<=p34 & 1<=p54] | [1<=p45 & 1<=p54]]] | [[1<=p28 & 1<=p54] | [[1<=p30 & 1<=p54] | [1<=p32 & 1<=p54]]]]]] & [[10<=p24 & 1<=p53] | [10<=p24 & 1<=p52]]]]] & 1<=p51]]]
normalized: ~ [E [true U ~ [[[1<=p51 & ~ [EX [~ [[~ [EG [~ [[[[[[[[1<=p32 & 1<=p54] | [1<=p30 & 1<=p54]] | [1<=p28 & 1<=p54]] | [[[1<=p45 & 1<=p54] | [1<=p34 & 1<=p54]] | [1<=p42 & 1<=p54]]] | [[[[1<=p40 & 1<=p54] | [1<=p44 & 1<=p54]] | [1<=p27 & 1<=p54]] | [[1<=p37 & 1<=p54] | [1<=p47 & 1<=p54]]]] | [[[[[1<=p33 & 1<=p54] | [1<=p35 & 1<=p54]] | [1<=p46 & 1<=p54]] | [[1<=p29 & 1<=p54] | [1<=p39 & 1<=p54]]] | [[[[1<=p41 & 1<=p54] | [1<=p43 & 1<=p54]] | [1<=p38 & 1<=p54]] | [[1<=p36 & 1<=p54] | [1<=p31 & 1<=p54]]]]] & [[10<=p24 & 1<=p53] | [10<=p24 & 1<=p52]]]]]] & ~ [E [~ [[[[[[[[1<=p32 & 1<=p54] | [1<=p30 & 1<=p54]] | [1<=p28 & 1<=p54]] | [[[1<=p45 & 1<=p54] | [1<=p34 & 1<=p54]] | [1<=p42 & 1<=p54]]] | [[[[1<=p40 & 1<=p54] | [1<=p44 & 1<=p54]] | [1<=p27 & 1<=p54]] | [[1<=p37 & 1<=p54] | [1<=p47 & 1<=p54]]]] | [[[[[1<=p33 & 1<=p54] | [1<=p35 & 1<=p54]] | [1<=p46 & 1<=p54]] | [[1<=p29 & 1<=p54] | [1<=p39 & 1<=p54]]] | [[[[1<=p41 & 1<=p54] | [1<=p43 & 1<=p54]] | [1<=p38 & 1<=p54]] | [[1<=p36 & 1<=p54] | [1<=p31 & 1<=p54]]]]] & [[10<=p24 & 1<=p53] | [10<=p24 & 1<=p52]]]] U [~ [[[[[[[[1<=p32 & 1<=p54] | [1<=p30 & 1<=p54]] | [1<=p28 & 1<=p54]] | [[[1<=p45 & 1<=p54] | [1<=p34 & 1<=p54]] | [1<=p42 & 1<=p54]]] | [[[[1<=p40 & 1<=p54] | [1<=p44 & 1<=p54]] | [1<=p27 & 1<=p54]] | [[1<=p37 & 1<=p54] | [1<=p47 & 1<=p54]]]] | [[[[[1<=p33 & 1<=p54] | [1<=p35 & 1<=p54]] | [1<=p46 & 1<=p54]] | [[1<=p29 & 1<=p54] | [1<=p39 & 1<=p54]]] | [[[[1<=p41 & 1<=p54] | [1<=p43 & 1<=p54]] | [1<=p38 & 1<=p54]] | [[1<=p36 & 1<=p54] | [1<=p31 & 1<=p54]]]]] & [[10<=p24 & 1<=p53] | [10<=p24 & 1<=p52]]]] & ~ [p23<=0]]]]]]]]] | ~ [EG [~ [[[[[[[[[1<=p27 & 1<=p54] | [[1<=p40 & 1<=p54] | [1<=p44 & 1<=p54]]] | [[1<=p37 & 1<=p54] | [1<=p47 & 1<=p54]]] | [[[[1<=p32 & 1<=p54] | [1<=p30 & 1<=p54]] | [1<=p28 & 1<=p54]] | [[[1<=p45 & 1<=p54] | [1<=p34 & 1<=p54]] | [1<=p42 & 1<=p54]]]] | [[[[[1<=p33 & 1<=p54] | [1<=p35 & 1<=p54]] | [1<=p46 & 1<=p54]] | [[1<=p29 & 1<=p54] | [1<=p39 & 1<=p54]]] | [[[[1<=p41 & 1<=p54] | [1<=p43 & 1<=p54]] | [1<=p38 & 1<=p54]] | [[1<=p36 & 1<=p54] | [1<=p31 & 1<=p54]]]]] & [1<=p23 | [[10<=p24 & 1<=p52] | [10<=p24 & 1<=p53]]]] & E [true U [[[[[[[[[[[[1<=p32 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p98] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p76] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p31 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p100] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p62] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p93] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p42 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p90] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p72] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p95] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p47 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p81] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p88] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p97] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p37 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p86] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p63] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p32 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p70] & [1<=p25 & 1<=p1]] | [[1<=p46 & 1<=p77] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p96] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p32 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p82] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p66] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p31 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p77] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p71] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[1<=p43 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p60] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p74] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p83] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p35 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p64] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p94] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p34 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p90] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p60] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p33 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p66] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p81] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p38 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p94] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p101] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p35 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p98] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p62] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p46 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p61] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p79] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p39 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p59] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p72] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[1<=p43 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p68] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p103] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p31 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p105] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p95] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p42 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p56] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p65] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p43 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p83] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p41 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p82] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p104] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p46 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p61] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p87] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p44 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p71] & [1<=p1 & 1<=p25]]]] | [[[[1<=p33 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p73] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p37 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p81] & [1<=p1 & 1<=p25]]]] | [[[[1<=p29 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p70] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[1<=p43 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p63] & [1<=p1 & 1<=p25]]]] | [[[[1<=p29 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p94] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p41 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p66] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p85] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p30 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p98] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p44 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p62] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p82] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p38 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p98] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p59] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p34 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p104] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p100] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p36 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p101] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p102] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p42 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p59] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[1<=p31 & 1<=p95] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[[1<=p44 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p90] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p57] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p93] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p42 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p91] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p80] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p40 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p89] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p82] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p44 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p100] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p76] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p29 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p87] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p105] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p31 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p72] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p102] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p43 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p81] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p104] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p30 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p77] & [1<=p1 & 1<=p25]]]] | [[[[1<=p33 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p97] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[1<=p43 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p29 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p90] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p70] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p32 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p68] & [1<=p1 & 1<=p25]]]] | [[[[1<=p33 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p62] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p92] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p31 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p91] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p63] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p44 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p102] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p58] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p42 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p60] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p85] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p44 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p74] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p100] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p39 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p86] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p99] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p28 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p91] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[1<=p33 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p87] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p104] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p43 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p70] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p87] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p32 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p62] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p71] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p93] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p34 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p65] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p57] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p85] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p29 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p103] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p88] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p44 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p79] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p100] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p29 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p84] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p93] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p35 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p57] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p76] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[1<=p31 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p89] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p66] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p32 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p89] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p61] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p38 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p95] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p87] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p32 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p59] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p65] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p32 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p86] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p63] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p36 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p77] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p56] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p36 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p57] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p105] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p35 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p80] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[1<=p45 & 1<=p78] & [1<=p1 & 1<=p25]]]]]]]]]] | [[[[[[[[[[[1<=p39 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p71] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p33 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p55] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p65] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p30 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p90] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p97] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p39 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p60] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p86] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p46 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p81] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p99] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p70] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p30 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p82] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p93] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p39 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p80] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p103] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p47 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p82] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p103] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[1<=p45 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p92] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p69] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p37 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p104] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p63] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p30 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p60] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p99] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p42 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p83] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p70] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p43 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p61] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p72] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p41 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p59] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p95] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p39 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p94] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p101] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p35 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p84] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p81] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[1<=p45 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p103] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p67] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p35 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p77] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p97] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p37 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p101] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p56] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p42 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p55] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p93] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p31 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p65] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p60] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p32 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p80] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p66] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p42 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p76] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p38 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p99] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p99] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[1<=p41 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p88] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p101] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p46 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p79] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p59] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p47 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p81] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p103] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p82] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p36 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p101] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p73] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p29 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p104] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p71] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p30 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p62] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p89] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p33 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p76] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p97] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p34 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p59] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p69] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[1<=p28 & 1<=p68] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[[1<=p39 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p61] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p99] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p36 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p56] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p82] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p35 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p82] & [1<=p1 & 1<=p25]]]] | [[[[1<=p29 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p101] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p39 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p59] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p71] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p40 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p69] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p84] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p46 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p56] & [1<=p25 & 1<=p1]]] | [[[1<=p35 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p91] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p86] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p33 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p74] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p62] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p85] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p45 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p67] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p83] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[1<=p39 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p86] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p61] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p37 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p58] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p75] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p38 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p55] & [1<=p1 & 1<=p25]]]] | [[[[1<=p29 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p103] & [1<=p25 & 1<=p1]] | [[1<=p33 & 1<=p77] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p39 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p98] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p60] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p73] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p40 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p96] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p102] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p46 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p74] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p63] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p29 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p88] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p91] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p30 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p55] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p92] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[1<=p32 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p55] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p103] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p41 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p104] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p59] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p44 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p96] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p29 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p92] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p33 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p90] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p67] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p34 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p73] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p105] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p43 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p61] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p63] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p32 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p94] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p84] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[1<=p43 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p91] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p82] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p32 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p102] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p62] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p36 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p95] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p57] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p29 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p97] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p55] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[1<=p35 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p70] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p92] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p34 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p90] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p90] & [1<=p1 & 1<=p25]]]]]] | [[[[[[1<=p47 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p59] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p66] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p88] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p38 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p68] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p81] & [1<=p1 & 1<=p25]]] | [[1<=p32 & 1<=p58] & [1<=p1 & 1<=p25]]]]]]]]]]]]] | [EX [1<=p23] & [[[[[[[[[[[[1<=p50 & 1<=p100] | [1<=p49 & 1<=p57]] | [1<=p50 & 1<=p104]] | [[1<=p50 & 1<=p92] | [1<=p50 & 1<=p96]]] | [[[1<=p49 & 1<=p69] | [1<=p50 & 1<=p84]] | [[1<=p49 & 1<=p73] | [1<=p50 & 1<=p88]]]] | [[[[[1<=p49 & 1<=p61] | [1<=p50 & 1<=p76]] | [1<=p49 & 1<=p65]] | [[1<=p50 & 1<=p80] | [1<=p49 & 1<=p85]]] | [[[1<=p50 & 1<=p68] | [1<=p49 & 1<=p89]] | [[1<=p50 & 1<=p72] | [1<=p49 & 1<=p77]]]]] | [[[[[[1<=p50 & 1<=p60] | [1<=p49 & 1<=p81]] | [1<=p50 & 1<=p64]] | [[1<=p49 & 1<=p101] | [1<=p50 & 1<=p56]]] | [[[1<=p49 & 1<=p93] | [1<=p49 & 1<=p97]] | [[1<=p50 & 1<=p101] | [1<=p49 & 1<=p56]]]] | [[[[[1<=p50 & 1<=p93] | [1<=p50 & 1<=p97]] | [1<=p50 & 1<=p85]] | [[1<=p49 & 1<=p68] | [1<=p50 & 1<=p89]]] | [[[1<=p49 & 1<=p72] | [1<=p50 & 1<=p77]] | [[1<=p49 & 1<=p60] | [1<=p50 & 1<=p81]]]]]] | [[[[[[[1<=p49 & 1<=p64] | [1<=p50 & 1<=p69]] | [1<=p49 & 1<=p84]] | [[1<=p50 & 1<=p73] | [1<=p49 & 1<=p88]]] | [[[1<=p49 & 1<=p76] | [1<=p50 & 1<=p61]] | [[1<=p49 & 1<=p80] | [1<=p50 & 1<=p65]]]] | [[[[[1<=p49 & 1<=p100] | [1<=p49 & 1<=p104]] | [1<=p50 & 1<=p57]] | [[1<=p49 & 1<=p92] | [1<=p49 & 1<=p96]]] | [[[1<=p50 & 1<=p102] | [1<=p49 & 1<=p55]] | [[1<=p49 & 1<=p59] | [1<=p50 & 1<=p94]]]]] | [[[[[[1<=p50 & 1<=p98] | [1<=p50 & 1<=p86]] | [1<=p49 & 1<=p71]] | [[1<=p50 & 1<=p90] | [1<=p49 & 1<=p75]]] | [[[1<=p50 & 1<=p78] | [1<=p49 & 1<=p63]] | [[1<=p50 & 1<=p82] | [1<=p49 & 1<=p67]]]] | [[[[[1<=p50 & 1<=p70] | [1<=p49 & 1<=p87]] | [1<=p50 & 1<=p74]] | [[1<=p49 & 1<=p91] | [1<=p50 & 1<=p62]]] | [[[1<=p49 & 1<=p79] | [1<=p50 & 1<=p66]] | [[1<=p49 & 1<=p83] | [1<=p49 & 1<=p103]]]]]]] | [[[[[[[[1<=p50 & 1<=p58] | [1<=p49 & 1<=p95]] | [1<=p49 & 1<=p99]] | [[1<=p50 & 1<=p99] | [1<=p50 & 1<=p103]]] | [[[1<=p49 & 1<=p58] | [1<=p50 & 1<=p91]] | [[1<=p50 & 1<=p95] | [1<=p50 & 1<=p83]]]] | [[[[[1<=p49 & 1<=p70] | [1<=p50 & 1<=p87]] | [1<=p49 & 1<=p74]] | [[1<=p50 & 1<=p75] | [1<=p49 & 1<=p62]]] | [[[1<=p50 & 1<=p79] | [1<=p49 & 1<=p66]] | [[1<=p50 & 1<=p67] | [1<=p49 & 1<=p86]]]]] | [[[[[[1<=p50 & 1<=p71] | [1<=p49 & 1<=p90]] | [1<=p49 & 1<=p78]] | [[1<=p50 & 1<=p59] | [1<=p49 & 1<=p82]]] | [[[1<=p50 & 1<=p63] | [1<=p49 & 1<=p102]] | [[1<=p50 & 1<=p55] | [1<=p49 & 1<=p94]]]] | [[[[[1<=p49 & 1<=p98] | [[1<=p32 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p98] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p76] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p31 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[1<=p41 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p56] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p83] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p29 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[1<=p39 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p55] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p81] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p28 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[1<=p40 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p74] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p81] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p31 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p59] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p70] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[[1<=p46 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p57] & [1<=p1 & 1<=p25]]] | [[1<=p33 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p96] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p82] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p46 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[1<=p38 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p103] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p89] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p34 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[1<=p32 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p60] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p98] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p44 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[1<=p35 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p58] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p81] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p92] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p28 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[1<=p39 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p90] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p60] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p33 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[1<=p31 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p83] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p57] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p36 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[1<=p47 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p55] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p91] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p31 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[1<=p32 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p84] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p89] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[[1<=p36 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[1<=p44 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p79] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p59] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p30 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[1<=p33 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p94] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p81] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p35 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p61] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p86] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p41 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[1<=p42 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p88] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p70] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p32 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[1<=p40 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p83] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p41 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[1<=p36 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p89] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p81] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p45 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[1<=p35 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p79] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p98] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p36 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p99] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p85] & [1<=p1 & 1<=p25]]]]]]]]]] | [[[[[[[[[[[1<=p30 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p81] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p67] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p70] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p34 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[1<=p35 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p94] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p66] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p28 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[1<=p41 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p86] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p64] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p33 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[1<=p40 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p91] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p62] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p64] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p36 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[1<=p38 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p87] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p71] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p35 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[1<=p32 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p104] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p100] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p36 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[1<=p33 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p60] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p45 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[1<=p33 & 1<=p59] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p70] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p68] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[[1<=p34 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[1<=p35 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p93] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p91] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p42 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[1<=p41 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p96] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p66] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p47 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p73] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p89] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p41 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p62] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p57] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p43 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[1<=p30 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p72] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p102] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p43 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[1<=p33 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p102] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p97] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p45 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[1<=p40 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p68] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p70] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p34 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p90] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p103] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[[1<=p46 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[1<=p33 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p73] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p86] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p34 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[1<=p45 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p63] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p102] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p46 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[1<=p35 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p105] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p57] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p98] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p37 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[1<=p36 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p103] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p102] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p38 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[1<=p39 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p76] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p56] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p30 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[1<=p37 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p91] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p33 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[1<=p46 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p73] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p69] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p46 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p60] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p90] & [1<=p1 & 1<=p25]]]] | [[[[1<=p30 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p59] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p57] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[[1<=p38 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[1<=p42 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p91] & [1<=p1 & 1<=p25]]]] | [[[[1<=p29 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p72] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p43 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[1<=p47 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p94] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p81] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p42 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p59] & [1<=p1 & 1<=p25]]] | [[1<=p40 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p88] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p79] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p42 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[1<=p37 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p95] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p77] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p41 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[1<=p30 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p70] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p57] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p78] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p41 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[1<=p36 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p74] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p55] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p35 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[1<=p43 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p89] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p61] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p38 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p95] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p87] & [1<=p1 & 1<=p25]]]]]]]]]]] | [[[[[[[[[[[[1<=p32 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[1<=p28 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p92] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p74] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p38 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[1<=p41 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p101] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p76] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p28 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[1<=p37 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p103] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p97] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p47 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[1<=p43 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p105] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p80] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p41 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[1<=p45 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p58] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p76] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p47 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[1<=p33 & 1<=p100] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p92] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p95] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p43 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[1<=p46 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p90] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p97] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p39 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[1<=p34 & 1<=p81] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p68] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p59] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p61] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[[1<=p35 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[1<=p1 & 1<=p25] & [1<=p42 & 1<=p99]]] | [[[1<=p38 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p84] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p63] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p36 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[1<=p37 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p91] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p96] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p43 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[1<=p28 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p103] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p82] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p41 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[1<=p31 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p80] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p87] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p46 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[1<=p40 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p102] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p97] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p31 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[1<=p74 & 1<=p30] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p76] & [1<=p1 & 1<=p25]]]] | [[[[1<=p33 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p55] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p44 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p83] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p70] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p43 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p61] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p72] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[[1<=p41 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[1<=p42 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p65] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p71] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p34 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[1<=p36 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p68] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p61] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p38 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[1<=p41 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p92] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p90] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p38 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[1<=p46 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p67] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p77] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p32 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[1<=p43 & 1<=p61] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p105] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p58] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p31 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[1<=p37 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p84] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p75] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p33 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[1<=p31 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p82] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p77] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p34 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p67] & [1<=p1 & 1<=p25]]]] | [[[[1<=p41 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p94] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[[1<=p31 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p78] & [1<=p1 & 1<=p25]]] | [[1<=p28 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p76] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p38 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[1<=p44 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p90] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p63] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p45 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[1<=p36 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p98] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p97] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p30 & 1<=p70] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[1<=p36 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p58] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p84] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p37 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[1<=p46 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p82] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p101] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p42 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[1<=p40 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p57] & [1<=p1 & 1<=p25]]]] | [[[[1<=p33 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p91] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p37 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[1<=p44 & 1<=p71] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p68] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p62] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p93] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p46 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p91] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p87] & [1<=p1 & 1<=p25]]]]]]]]]] | [[[[[[[[[[[1<=p45 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[1<=p34 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p65] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p69] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p68] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p39 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[1<=p35 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p77] & [1<=p1 & 1<=p25]]]] | [[[[1<=p29 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p63] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p86] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p37 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[1<=p44 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p100] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p103] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p37 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p57] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p80] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p105] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p42 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[1<=p30 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p71] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p69] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p44 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[1<=p31 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p69] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p76] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p32 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p102] & [1<=p1 & 1<=p25]]] | [[1<=p46 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p65] & [1<=p1 & 1<=p25]]]] | [[[[1<=p47 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p74] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p62] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p30 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p85] & [1<=p1 & 1<=p25]]] | [[1<=p45 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p95] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p88] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p90] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p60] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[[1<=p29 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p39 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[1<=p47 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p41 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p86] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p61] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p37 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[1<=p36 & 1<=p84] & [1<=p1 & 1<=p25]]] | [[[1<=p44 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p81] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p75] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p80] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p37 & 1<=p99] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[1<=p43 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p100] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p103] & [1<=p1 & 1<=p25]]]] | [[[[1<=p35 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p105] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p42 & 1<=p57] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p98] & [1<=p1 & 1<=p25]]] | [[1<=p28 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p30 & 1<=p100] & [1<=p1 & 1<=p25]]]] | [[[[1<=p45 & 1<=p73] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p76] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p67] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p69] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p31 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[1<=p43 & 1<=p87] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p102] & [1<=p1 & 1<=p25]]]] | [[[[1<=p46 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p71] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p74] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p42 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[1<=p28 & 1<=p104] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p85] & [1<=p1 & 1<=p25]]]] | [[[[1<=p33 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p46 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p69] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p31 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p72] & [1<=p1 & 1<=p25]]] | [[1<=p41 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p83] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p87] & [1<=p1 & 1<=p25]]]] | [[[[1<=p34 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p45 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p93] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p38 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p92] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p62] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p73] & [1<=p1 & 1<=p25]]]] | [[[[1<=p43 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p55] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p64] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p56] & [1<=p1 & 1<=p25]]]]]]]]] | [[[[[[[[[[1<=p39 & 1<=p93] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p103] & [1<=p1 & 1<=p25]]] | [[1<=p41 & 1<=p57] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p62] & [1<=p1 & 1<=p25]]]] | [[[[1<=p42 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p58] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p40 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p60] & [1<=p1 & 1<=p25]]] | [[1<=p36 & 1<=p82] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p97] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p96] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p29 & 1<=p94] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[1<=p34 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[[1<=p43 & 1<=p85] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p105] & [1<=p1 & 1<=p25]]]] | [[[[1<=p39 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p101] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p71] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p31 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p65] & [1<=p1 & 1<=p25]]] | [[1<=p45 & 1<=p75] & [1<=p1 & 1<=p25]]] | [[[1<=p40 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p72] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p77] & [1<=p1 & 1<=p25]] | [[1<=p36 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p101] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p88] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p47 & 1<=p88] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p73] & [1<=p1 & 1<=p25]]] | [[1<=p35 & 1<=p69] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p71] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p105] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[[1<=p31 & 1<=p58] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p90] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p39 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p89] & [1<=p1 & 1<=p25]]] | [[1<=p30 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p33 & 1<=p86] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p63] & [1<=p1 & 1<=p25]]]] | [[[[1<=p32 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p70] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p94] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p45 & 1<=p92] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p91] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p79] & [1<=p1 & 1<=p25]]] | [[[1<=p34 & 1<=p84] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p100] & [1<=p1 & 1<=p25]]]] | [[[[1<=p28 & 1<=p66] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p58] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p91] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p105] & [1<=p1 & 1<=p25]]]]] | [[[[[1<=p40 & 1<=p89] & [1<=p1 & 1<=p25]] | [[1<=p29 & 1<=p64] & [1<=p1 & 1<=p25]]] | [[[1<=p35 & 1<=p82] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p37 & 1<=p78] & [1<=p1 & 1<=p25]] | [[1<=p38 & 1<=p93] & [1<=p1 & 1<=p25]]] | [[[1<=p42 & 1<=p102] & [1<=p1 & 1<=p25]] | [[1<=p44 & 1<=p62] & [1<=p1 & 1<=p25]]]]]]]] | [[[[[[[[[1<=p41 & 1<=p87] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p60] & [1<=p1 & 1<=p25]]] | [[1<=p30 & 1<=p62] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p80] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p77] & [1<=p1 & 1<=p25]]]] | [[[[1<=p38 & 1<=p76] & [1<=p1 & 1<=p25]] | [[1<=p37 & 1<=p95] & [1<=p1 & 1<=p25]]] | [[[1<=p28 & 1<=p98] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p85] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p41 & 1<=p104] & [1<=p1 & 1<=p25]] | [[1<=p40 & 1<=p57] & [1<=p1 & 1<=p25]]] | [[1<=p29 & 1<=p96] & [1<=p1 & 1<=p25]]] | [[[1<=p39 & 1<=p74] & [1<=p1 & 1<=p25]] | [[1<=p34 & 1<=p71] & [1<=p1 & 1<=p25]]]] | [[[[1<=p36 & 1<=p97] & [1<=p1 & 1<=p25]] | [[1<=p43 & 1<=p83] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p56] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p73] & [1<=p1 & 1<=p25]]]]]] | [[[[[[[1<=p41 & 1<=p55] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p99] & [1<=p1 & 1<=p25]]] | [[1<=p30 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[[1<=p37 & 1<=p63] & [1<=p1 & 1<=p25]] | [[1<=p41 & 1<=p70] & [1<=p1 & 1<=p25]]]] | [[[[1<=p44 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p77] & [1<=p1 & 1<=p25]]] | [[[1<=p36 & 1<=p65] & [1<=p1 & 1<=p25]] | [[1<=p31 & 1<=p92] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p34 & 1<=p103] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p56] & [1<=p1 & 1<=p25]]] | [[1<=p33 & 1<=p105] & [1<=p1 & 1<=p25]]] | [[[1<=p47 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p75] & [1<=p1 & 1<=p25]]]] | [[[[1<=p40 & 1<=p72] & [1<=p1 & 1<=p25]] | [[1<=p35 & 1<=p67] & [1<=p1 & 1<=p25]]] | [[[1<=p32 & 1<=p90] & [1<=p1 & 1<=p25]] | [[1<=p47 & 1<=p73] & [1<=p1 & 1<=p25]]]]]]] | [[[[[[[[1<=p39 & 1<=p59] & [1<=p1 & 1<=p25]] | [[1<=p45 & 1<=p94] & [1<=p1 & 1<=p25]]] | [[1<=p43 & 1<=p66] & [1<=p1 & 1<=p25]]] | [[[1<=p30 & 1<=p79] & [1<=p1 & 1<=p25]] | [[1<=p46 & 1<=p92] & [1<=p1 & 1<=p25]]]] | [[[[1<=p31 & 1<=p60] & [1<=p1 & 1<=p25]] | [[1<=p33 & 1<=p88] & [1<=p1 & 1<=p25]]] | [[[1<=p38 & 1<=p61] & [1<=p1 & 1<=p25]] | [[1<=p28 & 1<=p83] & [1<=p1 & 1<=p25]]]]] | [[[[[[1<=p44 & 1<=p96] & [1<=p1 & 1<=p25]] | [[1<=p42 & 1<=p68] & [1<=p1 & 1<=p25]]] | [[1<=p34 & 1<=p86] & [1<=p1 & 1<=p25]]] | [[[1<=p29 & 1<=p81] & [1<=p1 & 1<=p25]] | [[1<=p32 & 1<=p58] & [1<=p1 & 1<=p25]]]] | [[[1<=p0 & 1<=p10] | [1<=p0 & 1<=p11]] | [[1<=p0 & 1<=p8] | [1<=p0 & 1<=p9]]]]] | [[[[[[1<=p0 & 1<=p14] | [1<=p0 & 1<=p15]] | [1<=p0 & 1<=p12]] | [[1<=p0 & 1<=p13] | [1<=p0 & 1<=p2]]] | [[[1<=p0 & 1<=p3] | [1<=p0 & 1<=p1]] | [[1<=p0 & 1<=p6] | [1<=p0 & 1<=p7]]]] | [[[[1<=p0 & 1<=p4] | [1<=p0 & 1<=p5]] | [[1<=p0 & 1<=p18] | [1<=p0 & 1<=p19]]] | [[[1<=p0 & 1<=p16] | [1<=p0 & 1<=p17]] | [[1<=p0 & 1<=p20] | [1<=p0 & 1<=p21]]]]]]]]]]]]]]]]]]]]

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states: 5,112 (3)
abstracting: (1<=p0)
states: 7,956,400 (6)
abstracting: (1<=p20)
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abstracting: (1<=p0)
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abstracting: (1<=p17)
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abstracting: (1<=p0)
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abstracting: (1<=p16)
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abstracting: (1<=p0)
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abstracting: (1<=p19)
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abstracting: (1<=p0)
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abstracting: (1<=p18)
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abstracting: (1<=p0)
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abstracting: (1<=p5)
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abstracting: (1<=p0)
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abstracting: (1<=p4)
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abstracting: (1<=p0)
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abstracting: (1<=p7)
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abstracting: (1<=p0)
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abstracting: (1<=p6)
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abstracting: (1<=p0)
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abstracting: (1<=p1)
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abstracting: (1<=p0)
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abstracting: (1<=p3)
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abstracting: (1<=p0)
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abstracting: (1<=p2)
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abstracting: (1<=p0)
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abstracting: (1<=p13)
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abstracting: (1<=p12)
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abstracting: (1<=p15)
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abstracting: (1<=p14)
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abstracting: (1<=p9)
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abstracting: (1<=p8)
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abstracting: (1<=p0)
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abstracting: (1<=p11)
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abstracting: (1<=p10)
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abstracting: (1<=p0)
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abstracting: (1<=p86)
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abstracting: (1<=p68)
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abstracting: (1<=p42)
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abstracting: (1<=p1)
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abstracting: (1<=p96)
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abstracting: (1<=p44)
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abstracting: (1<=p1)
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abstracting: (1<=p83)
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abstracting: (1<=p92)
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states: 762,127 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p66)
states: 568,722 (5)
abstracting: (1<=p42)
states: 139,805 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p91)
states: 0
abstracting: (1<=p38)
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abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p75)
states: 19,866 (4)
abstracting: (1<=p47)
states: 5,115 (3)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p94)
states: 0
abstracting: (1<=p46)
states: 28,189 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p82)
states: 0
abstracting: (1<=p33)
states: 607,703 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p73)
states: 77,154 (4)
abstracting: (1<=p30)
states: 846,269 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p64)
states: 681,534 (5)
abstracting: (1<=p43)
states: 108,163 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p101)
states: 0
abstracting: (1<=p32)
states: 682,605 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p96)
states: 0
abstracting: (1<=p45)
states: 52,775 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p65)
states: 642,642 (5)
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p99)
states: 0
abstracting: (1<=p33)
states: 607,703 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p57)
states: 419,874 (5)
abstracting: (1<=p39)
states: 255,563 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p77)
states: 0
abstracting: (1<=p46)
states: 28,189 (4)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p70)
states: 232,386 (5)
abstracting: (1<=p40)
states: 213,085 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p92)
states: 0
abstracting: (1<=p47)
states: 5,115 (3)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p84)
states: 0
abstracting: (1<=p32)
states: 682,605 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p63)
states: 706,398 (5)
abstracting: (1<=p36)
states: 410,717 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p59)
states: 615,174 (5)
abstracting: (1<=p38)
states: 302,493 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p97)
states: 0
abstracting: (1<=p34)
states: 537,421 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p79)
states: 0
abstracting: (1<=p45)
states: 52,775 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p86)
states: 0
abstracting: (1<=p31)
states: 762,127 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p81)
states: 0
abstracting: (1<=p44)
states: 79,293 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p68)
states: 382,074 (5)
abstracting: (1<=p41)
states: 174,639 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p61)
states: 703,962 (5)
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p97)
states: 0
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p74)
states: 43,890 (4)
abstracting: (1<=p38)
states: 302,493 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p67)
states: 470,778 (5)
abstracting: (1<=p33)
states: 607,703 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p104)
states: 0
abstracting: (1<=p40)
states: 213,085 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p88)
states: 0
abstracting: (1<=p30)
states: 846,269 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p60)
states: 671,622 (5)
abstracting: (1<=p28)
states: 1,028,413 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p81)
states: 0
abstracting: (1<=p43)
states: 108,163 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p58)
states: 532,098 (5)
abstracting: (1<=p47)
states: 5,115 (3)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p95)
states: 0
abstracting: (1<=p36)
states: 410,717 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p65)
states: 642,642 (5)
abstracting: (1<=p34)
states: 537,421 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p55)
states: 732,081 (5)
abstracting: (1<=p40)
states: 213,085 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p92)
states: 0
abstracting: (1<=p28)
states: 1,028,413 (6)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p72)
states: 119,658 (5)
abstracting: (1<=p39)
states: 255,563 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p102)
states: 0
abstracting: (1<=p41)
states: 174,639 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
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states: 0
abstracting: (1<=p29)
states: 935,031 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p83)
states: 0
abstracting: (1<=p42)
states: 139,805 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p93)
states: 0
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p78)
states: 0
abstracting: (1<=p36)
states: 410,717 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p62)
states: 714,714 (5)
abstracting: (1<=p45)
states: 52,775 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p56)
states: 267,141 (5)
abstracting: (1<=p30)
states: 846,269 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p100)
states: 0
abstracting: (1<=p42)
states: 139,805 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p85)
states: 0
abstracting: (1<=p41)
states: 174,639 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p64)
states: 681,534 (5)
abstracting: (1<=p44)
states: 79,293 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p71)
states: 171,402 (5)
abstracting: (1<=p31)
states: 762,127 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p76)
states: 5,082 (3)
abstracting: (1<=p37)
states: 354,295 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p80)
states: 0
abstracting: (1<=p35)
states: 471,759 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p87)
states: 0
abstracting: (1<=p40)
states: 213,085 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p60)
states: 671,622 (5)
abstracting: (1<=p46)
states: 28,189 (4)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p98)
states: 0
abstracting: (1<=p43)
states: 108,163 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p105)
states: 0
abstracting: (1<=p30)
states: 846,269 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p58)
states: 532,098 (5)
abstracting: (1<=p29)
states: 935,031 (5)
abstracting: (1<=p25)
states: 2,109,471 (6)
abstracting: (1<=p1)
states: 1,085,462 (6)
abstracting: (1<=p69)
states: 302,610 (5)
abstracting: (1<=p32)
states: 682,605 (5)

before gc: list nodes free: 14042287

after gc: idd nodes used:3608334, unused:60391666; list nodes free:294624386

before gc: list nodes free: 47792094

after gc: idd nodes used:3635248, unused:60364752; list nodes free:294513538
MC time: 3m16.974sec


========== file over 1MB has been truncated ======
retrieve it from the run archives if needed

Sequence of Actions to be Executed by the VM

This is useful if one wants to reexecute the tool in the VM from the submitted image disk.

set -x
# this is for BenchKit: configuration of major elements for the test
export BK_INPUT="BridgeAndVehicles-PT-V20P10N50"
export BK_EXAMINATION="CTLFireability"
export BK_TOOL="marciexred"
export BK_RESULT_DIR="/tmp/BK_RESULTS/OUTPUTS"
export BK_TIME_CONFINEMENT="3600"
export BK_MEMORY_CONFINEMENT="16384"
export BK_BIN_PATH="/home/mcc/BenchKit/bin/"

# this is specific to your benchmark or test

export BIN_DIR="$HOME/BenchKit/bin"

# remove the execution directoty if it exists (to avoid increse of .vmdk images)
if [ -d execution ] ; then
rm -rf execution
fi

# this is for BenchKit: explicit launching of the test
echo "====================================================================="
echo " Generated by BenchKit 2-5348"
echo " Executing tool marciexred"
echo " Input is BridgeAndVehicles-PT-V20P10N50, examination is CTLFireability"
echo " Time confinement is $BK_TIME_CONFINEMENT seconds"
echo " Memory confinement is 16384 MBytes"
echo " Number of cores is 4"
echo " Run identifier is r042-tajo-167813695400194"
echo "====================================================================="
echo
echo "--------------------"
echo "preparation of the directory to be used:"

tar xzf /home/mcc/BenchKit/INPUTS/BridgeAndVehicles-PT-V20P10N50.tgz
mv BridgeAndVehicles-PT-V20P10N50 execution
cd execution
if [ "CTLFireability" = "ReachabilityDeadlock" ] || [ "CTLFireability" = "UpperBounds" ] || [ "CTLFireability" = "QuasiLiveness" ] || [ "CTLFireability" = "StableMarking" ] || [ "CTLFireability" = "Liveness" ] || [ "CTLFireability" = "OneSafe" ] || [ "CTLFireability" = "StateSpace" ]; then
rm -f GenericPropertiesVerdict.xml
fi
pwd
ls -lh

echo
echo "--------------------"
echo "content from stdout:"
echo
echo "=== Data for post analysis generated by BenchKit (invocation template)"
echo
if [ "CTLFireability" = "UpperBounds" ] ; then
echo "The expected result is a vector of positive values"
echo NUM_VECTOR
elif [ "CTLFireability" != "StateSpace" ] ; then
echo "The expected result is a vector of booleans"
echo BOOL_VECTOR
else
echo "no data necessary for post analysis"
fi
echo
if [ -f "CTLFireability.txt" ] ; then
echo "here is the order used to build the result vector(from text file)"
for x in $(grep Property CTLFireability.txt | cut -d ' ' -f 2 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ -f "CTLFireability.xml" ] ; then # for cunf (txt files deleted;-)
echo echo "here is the order used to build the result vector(from xml file)"
for x in $(grep '' CTLFireability.xml | cut -d '>' -f 2 | cut -d '<' -f 1 | sort -u) ; do
echo "FORMULA_NAME $x"
done
elif [ "CTLFireability" = "ReachabilityDeadlock" ] || [ "CTLFireability" = "QuasiLiveness" ] || [ "CTLFireability" = "StableMarking" ] || [ "CTLFireability" = "Liveness" ] || [ "CTLFireability" = "OneSafe" ] ; then
echo "FORMULA_NAME CTLFireability"
fi
echo
echo "=== Now, execution of the tool begins"
echo
echo -n "BK_START "
date -u +%s%3N
echo
timeout -s 9 $BK_TIME_CONFINEMENT bash -c "/home/mcc/BenchKit/BenchKit_head.sh 2> STDERR ; echo ; echo -n \"BK_STOP \" ; date -u +%s%3N"
if [ $? -eq 137 ] ; then
echo
echo "BK_TIME_CONFINEMENT_REACHED"
fi
echo
echo "--------------------"
echo "content from stderr:"
echo
cat STDERR ;