USING: compiler.cfg.debugger compiler.cfg compiler.cfg.linearization.order
-kernel accessors sequences sets tools.test ;
+kernel accessors sequences sets tools.test namespaces ;
IN: compiler.cfg.linearization.order.tests
V{ } 0 test-bb
compile-cfg ;
: compile-test-bb ( insns -- result )
- V{ T{ ##prologue } T{ ##branch } } 0 test-bb
+ V{ T{ ##prologue } T{ ##branch } } [ clone ] map 0 test-bb
V{
T{ ##inc-d f 1 }
T{ ##replace f 0 D 0 }
[ t ] [
V{
T{ ##load-reference f 0 { t f t } }
- T{ ##slot-imm f 0 0 2 $[ array tag-number ] 2 }
+ T{ ##slot-imm f 0 0 2 $[ array tag-number ] }
} compile-test-bb
] unit-test
! See http://factorcode.org/license.txt for BSD license.
USING: fry kernel sequences assocs accessors namespaces
math.intervals arrays classes.algebra combinators columns
-stack-checker.branches
+stack-checker.branches locals
compiler.utilities
compiler.tree
compiler.tree.combinators
[ [ phi-info-d>> flip ] [ out-d>> ] bi merge-value-infos ]
bi ;
+:: update-constraints ( new old -- )
+ new [| key value | key old [ value append ] change-at ] assoc-each ;
+
+: include-child-constraints ( i -- )
+ infer-children-data get nth constraints swap at last
+ constraints get last update-constraints ;
+
: branch-phi-constraints ( output values booleans -- )
{
{
swap t-->
]
}
- ! {
- ! { { t f } { } }
- ! [ B
- ! first
- ! [ [ =t ] bi@ <--> ]
- ! [ [ =f ] bi@ <--> ] 2bi /\
- ! ]
- ! }
- ! {
- ! { { } { t f } }
- ! [
- ! second
- ! [ [ =t ] bi@ <--> ]
- ! [ [ =f ] bi@ <--> ] 2bi /\
- ! ]
- ! }
+ {
+ { { t f } { } }
+ [
+ first
+ [ [ =t ] bi@ <--> ]
+ [ [ =f ] bi@ <--> ] 2bi /\
+ 0 include-child-constraints
+ ]
+ }
+ {
+ { { } { t f } }
+ [
+ second
+ [ [ =t ] bi@ <--> ]
+ [ [ =f ] bi@ <--> ] 2bi /\
+ 1 include-child-constraints
+ ]
+ }
[ 3drop f ]
} case assume ;
] 3each
] [ drop ] if ;
-M: #phi propagate-around ( #phi -- )
- [ propagate-before ] [ propagate-after ] bi ;
-
M: #branch propagate-around
dup live-branches >>live-branches
[ infer-children ] [ annotate-node ] bi ;
! See http://factorcode.org/license.txt for BSD license.
USING: arrays assocs math math.intervals kernel accessors
sequences namespaces classes classes.algebra
-combinators words
+combinators words combinators.short-circuit
compiler.tree
compiler.tree.propagation.info
compiler.tree.propagation.copy ;
! Boolean constraints
TUPLE: true-constraint value ;
-: =t ( value -- constriant ) resolve-copy true-constraint boa ;
+: =t ( value -- constraint ) resolve-copy true-constraint boa ;
+
+: follow-implications ( constraint -- )
+ constraints get assoc-stack [ assume ] when* ;
M: true-constraint assume*
[ \ f class-not <class-info> swap value>> refine-value-info ]
- [ constraints get assoc-stack [ assume ] when* ]
+ [ follow-implications ]
bi ;
M: true-constraint satisfied?
- value>> value-info class>> true-class? ;
+ value>> value-info class>>
+ { [ true-class? ] [ null-class? not ] } 1&& ;
TUPLE: false-constraint value ;
M: false-constraint assume*
[ \ f <class-info> swap value>> refine-value-info ]
- [ constraints get assoc-stack [ assume ] when* ]
+ [ follow-implications ]
bi ;
M: false-constraint satisfied?
- value>> value-info class>> false-class? ;
+ value>> value-info class>>
+ { [ false-class? ] [ null-class? not ] } 1&& ;
! Class constraints
TUPLE: class-constraint value class ;
C: --> implication
-: assume-implication ( p q -- )
+: assume-implication ( q p -- )
[ constraints get [ assoc-stack swap suffix ] 2keep last set-at ]
[ satisfied? [ assume ] [ drop ] if ] 2bi ;
: refine-value-info ( info value -- )
resolve-copy value-infos get
- [ assoc-stack value-info-intersect ] 2keep
+ [ assoc-stack [ value-info-intersect ] when* ] 2keep
last set-at ;
: value-literal ( value -- obj ? )
[ { word object } declare equal? ] final-classes
] unit-test
-! [ V{ string } ] [
-! [ dup string? t xor [ "A" throw ] [ ] if ] final-classes
-! ] unit-test
+[ V{ string } ] [
+ [ dup string? t xor [ "A" throw ] [ ] if ] final-classes
+] unit-test
-! [ t ] [ [ dup t xor or ] final-classes first true-class? ] unit-test
+[ t ] [ [ dup t xor or ] final-classes first true-class? ] unit-test
-! [ t ] [ [ dup t xor swap or ] final-classes first true-class? ] unit-test
+[ t ] [ [ dup t xor swap or ] final-classes first true-class? ] unit-test
-! [ t ] [ [ dup t xor and ] final-classes first false-class? ] unit-test
+[ t ] [ [ dup t xor and ] final-classes first false-class? ] unit-test
-! [ t ] [ [ dup t xor swap and ] final-classes first false-class? ] unit-test
+[ t ] [ [ dup t xor swap and ] final-classes first false-class? ] unit-test
! generalize-counter-interval wasn't being called in all the right places.
! bug found by littledan
compiler.cfg.stack-frame compiler.cfg.build-stack-frame
compiler.units compiler.constants compiler.codegen vm ;
FROM: cpu.ppc.assembler => B ;
+FROM: layouts => cell ;
FROM: math => float ;
IN: cpu.ppc
IN: compiler.graphviz.tests
-USING: compiler.graphviz io.files ;
+USING: compiler.graphviz io.files kernel tools.test ;
[ t ] [ [ [ 1 ] [ 2 ] if ] render-cfg exists? ] unit-test
[ t ] [ [ [ 1 ] [ 2 ] if ] render-dom exists? ] unit-test
--- /dev/null
+USING: project-euler.072 tools.test ;
+IN: project-euler.072.tests
+
+[ 303963552391 ] [ euler072 ] unit-test
--- /dev/null
+! Copyright (c) 2009 Guillaume Nargeot.
+! See http://factorcode.org/license.txt for BSD license.
+USING: kernel math math.primes.factors math.ranges
+project-euler.common sequences ;
+IN: project-euler.072
+
+! http://projecteuler.net/index.php?section=problems&id=072
+
+! DESCRIPTION
+! -----------
+
+! Consider the fraction, n/d, where n and d are positive integers.
+! If n<d and HCF(n,d)=1, it is called a reduced proper fraction.
+
+! If we list the set of reduced proper fractions for d ≤ 8 in ascending order
+! of size, we get:
+
+! 1/8, 1/7, 1/6, 1/5, 1/4, 2/7, 1/3, 3/8, 2/5, 3/7, 1/2, 4/7, 3/5, 5/8, 2/3,
+! 5/7, 3/4, 4/5, 5/6, 6/7, 7/8
+
+! It can be seen that there are 21 elements in this set.
+
+! How many elements would be contained in the set of reduced proper fractions
+! for d ≤ 1,000,000?
+
+
+! SOLUTION
+! --------
+
+! The answer can be found by adding totient(n) for 2 ≤ n ≤ 1e6
+
+: euler072 ( -- answer )
+ 2 1000000 [a,b] [ totient ] [ + ] map-reduce ;
+
+! [ euler072 ] 100 ave-time
+! 5274 ms ave run time - 102.7 SD (100 trials)
+
+SOLUTION: euler072
--- /dev/null
+USING: project-euler.074 tools.test ;
+IN: project-euler.074.tests
+
+[ 402 ] [ euler074 ] unit-test
--- /dev/null
+! Copyright (c) 2009 Guillaume Nargeot.
+! See http://factorcode.org/license.txt for BSD license.
+USING: assocs hashtables kernel math math.ranges
+project-euler.common sequences sets ;
+IN: project-euler.074
+
+! http://projecteuler.net/index.php?section=problems&id=074
+
+! DESCRIPTION
+! -----------
+
+! The number 145 is well known for the property that the sum of the factorial
+! of its digits is equal to 145:
+
+! 1! + 4! + 5! = 1 + 24 + 120 = 145
+
+! Perhaps less well known is 169, in that it produces the longest chain of
+! numbers that link back to 169; it turns out that there are only three such
+! loops that exist:
+
+! 169 → 363601 → 1454 → 169
+! 871 → 45361 → 871
+! 872 → 45362 → 872
+
+! It is not difficult to prove that EVERY starting number will eventually get
+! stuck in a loop. For example,
+
+! 69 → 363600 → 1454 → 169 → 363601 (→ 1454)
+! 78 → 45360 → 871 → 45361 (→ 871)
+! 540 → 145 (→ 145)
+
+! Starting with 69 produces a chain of five non-repeating terms, but the
+! longest non-repeating chain with a starting number below one million is sixty
+! terms.
+
+! How many chains, with a starting number below one million, contain exactly
+! sixty non-repeating terms?
+
+
+! SOLUTION
+! --------
+
+! Brute force
+
+<PRIVATE
+
+: digit-factorial ( n -- n! )
+ { 1 1 2 6 24 120 720 5040 40320 362880 } nth ;
+
+: digits-factorial-sum ( n -- n )
+ number>digits [ digit-factorial ] sigma ;
+
+: chain-length ( n -- n )
+ 61 <hashtable>
+ [ 2dup key? not ]
+ [ [ conjoin ] [ [ digits-factorial-sum ] dip ] 2bi ]
+ while nip assoc-size ;
+
+PRIVATE>
+
+: euler074 ( -- answer )
+ 1000000 [1,b] [ chain-length 60 = ] count ;
+
+! [ euler074 ] 10 ave-time
+! 25134 ms ave run time - 31.96 SD (10 trials)
+
+SOLUTION: euler074
+
! SOLUTION
! --------
-! A grid measuring x by y contains x * (x + 1) * y * (x + 1) rectangles.
+! A grid measuring x by y contains x * (x + 1) * y * (x + 1) / 4 rectangles.
<PRIVATE
area-of-nearest ;
! [ euler085 ] 100 ave-time
-! 2285 ms ave run time - 4.8 SD (100 trials)
+! 791 ms ave run time - 17.15 SD (100 trials)
SOLUTION: euler085
--- /dev/null
+USING: project-euler.124 tools.test ;
+IN: project-euler.124.tests
+
+[ 21417 ] [ euler124 ] unit-test
--- /dev/null
+! Copyright (c) 2009 Guillaume Nargeot.
+! See http://factorcode.org/license.txt for BSD license.
+USING: arrays kernel math.primes.factors
+math.ranges project-euler.common sequences sorting ;
+IN: project-euler.124
+
+! http://projecteuler.net/index.php?section=problems&id=124
+
+! DESCRIPTION
+! -----------
+
+! The radical of n, rad(n), is the product of distinct prime factors of n.
+! For example, 504 = 2^3 × 3^2 × 7, so rad(504) = 2 × 3 × 7 = 42.
+
+! If we calculate rad(n) for 1 ≤ n ≤ 10, then sort them on rad(n),
+! and sorting on n if the radical values are equal, we get:
+
+! Unsorted Sorted
+! n rad(n) n rad(n) k
+! 1 1 1 1 1
+! 2 2 2 2 2
+! 3 3 4 2 3
+! 4 2 8 2 4
+! 5 5 3 3 5
+! 6 6 9 3 6
+! 7 7 5 5 7
+! 8 2 6 6 8
+! 9 3 7 7 9
+! 10 10 10 10 10
+
+! Let E(k) be the kth element in the sorted n column; for example,
+! E(4) = 8 and E(6) = 9.
+
+! If rad(n) is sorted for 1 ≤ n ≤ 100000, find E(10000).
+
+
+! SOLUTION
+! --------
+
+<PRIVATE
+
+: rad ( n -- n )
+ unique-factors product ; inline
+
+: rads-upto ( n -- seq )
+ [0,b] [ dup rad 2array ] map ;
+
+: (euler124) ( -- seq )
+ 100000 rads-upto sort-values ;
+
+PRIVATE>
+
+: euler124 ( -- answer )
+ 10000 (euler124) nth first ;
+
+! [ euler124 ] 100 ave-time
+! 373 ms ave run time - 17.61 SD (100 trials)
+
+! TODO: instead of the brute-force method, making the rad
+! array in the way of the sieve of eratosthene would scale
+! better on bigger values.
+
+SOLUTION: euler124
project-euler.049 project-euler.052 project-euler.053 project-euler.054
project-euler.055 project-euler.056 project-euler.057 project-euler.058
project-euler.059 project-euler.063 project-euler.067 project-euler.069
- project-euler.071 project-euler.073 project-euler.075 project-euler.076
- project-euler.079 project-euler.085 project-euler.092 project-euler.097
- project-euler.099 project-euler.100 project-euler.102 project-euler.112
- project-euler.116 project-euler.117 project-euler.134 project-euler.148
- project-euler.150 project-euler.151 project-euler.164 project-euler.169
- project-euler.173 project-euler.175 project-euler.186 project-euler.190
- project-euler.203 project-euler.215 ;
+ project-euler.071 project-euler.072 project-euler.073 project-euler.074
+ project-euler.075 project-euler.076 project-euler.079 project-euler.085
+ project-euler.092 project-euler.097 project-euler.099 project-euler.100
+ project-euler.102 project-euler.112 project-euler.116 project-euler.117
+ project-euler.124 project-euler.134 project-euler.148 project-euler.150
+ project-euler.151 project-euler.164 project-euler.169 project-euler.173
+ project-euler.175 project-euler.186 project-euler.190 project-euler.203
+ project-euler.215 ;
IN: project-euler
<PRIVATE