Details

analyze416.0ms (2.2%)

Algorithm

1×

Search

True	Other	False	Iter
0%	0.1%	99.9%	0
0%	0.1%	99.9%	1
0%	0.1%	99.9%	2
0.1%	0.1%	99.9%	3
0.1%	0.1%	99.9%	4
0.1%	0%	99.9%	5
0.1%	0%	99.9%	6
0.1%	0%	99.9%	7
0.1%	0%	99.9%	8
0.1%	0%	99.9%	9
0.1%	0%	99.9%	10
0.1%	0%	99.9%	11
0.1%	0%	99.9%	12
0.1%	0%	99.9%	13
0.1%	0%	99.9%	14

Compiler

Compiled 25 to 21 computations (16% saved)

sample41.0ms (0.2%)

Algorithm

1×

intervals

Results

19.0ms	256×	body	128	valid
6.0ms	256×	pre	128	true

Compiler

Compiled 43 to 37 computations (14% saved)

simplify44.0ms (0.2%)

Algorithm

1×	egg-herbie

Rules

cancel-sign-sub-inv_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125`
distribute-rgt-in_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101`
sub-neg_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99`
distribute-lft-in_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72`
associate-+l-_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51`

Counts

1 → 1

Iterations

Useful iterations: 3 (0.0ms)

Iter	Nodes	Cost
0	14	20
1	33	20
2	59	18
3	125	15
4	182	15
5	230	15
6	296	15
7	371	15
8	509	15
9	560	15
10	566	15
11	693	15
12	699	15
13	712	15
14	711	15
15	711	15
16	585	15

prune9.0ms (0%)

Pruning

2 alts after pruning (2 fresh and 0 done)

	Kept	Total
New	1	1
Fresh	1	1
Picked	0	0
Done	0	0
Total	2	2

Error

1.0b

Counts

2 → 2

Alt Table

Status	Error	Program
▶	1.4b	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))))
	1.6b	(.f32 s (.f32 (log.f32 (-.f32 4/3 (/.f32 u 3/4))) -3))

Compiler

Compiled 68 to 58 computations (14.7% saved)

localize35.0ms (0.2%)

Local error

Found 4 expressions with local error:

0.3b	(/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))
0.4b	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))))
0.5b	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))
1.0b	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))

rewrite571.0ms (3%)

Algorithm

1×	rewrite-expression-head

Error

0.3b

Rules

add-sqr-sqrt_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180`
times-frac_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138`
*-un-lft-identity_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124`
log-prod_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89`
add-cube-cbrt_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62`

Counts

4 → 217

Calls

4 calls:

18.0ms	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))))
13.0ms	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))
12.0ms	(/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))
11.0ms	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))

Compiler

Compiled 5299 to 4684 computations (11.6% saved)

series105.0ms (0.5%)

Error

0.9b

Counts

4 → 27

Calls

4 calls:

44.0ms	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))))
14.0ms	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))
13.0ms	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))
12.0ms	(/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))

Compiler

Compiled 842 to 689 computations (18.2% saved)

simplify214.0ms (1.1%)

Algorithm

1×	egg-herbie

Rules

distribute-rgt-in_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300` `301` `302` `303` `304` `305` `306` `307` `308` `309` `310` `311` `312` `313` `314` `315` `316` `317` `318` `319` `320` `321` `322` `323` `324` `325` `326` `327` `328` `329` `330`
distribute-lft-in_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265`
associate-/l*_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239`
distribute-rgt-neg-out_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229`
associate-l_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220`

Counts

244 → 221

Iterations

Useful iterations: 3 (0.0ms)

Iter	Nodes	Cost
0	265	6387
1	698	6009
2	2083	5537
3	4778	5528
4	4887	5528

prune267.0ms (1.4%)

Pruning

19 alts after pruning (18 fresh and 1 done)

	Pruned	Kept	Total
New	204	17	221
Fresh	0	1	1
Picked	0	1	1
Done	0	0	0
Total	204	19	223

Error

0.1b

Counts

223 → 19

Alt Table

Status	Error	Program
	1.5b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (neg.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))))
	1.5b	(+.f32 (.f32 s (.f32 (log.f32 (+.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))) -3)) (.f32 s (.f32 (log.f32 (-.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))) -3)))
	1.5b	(+.f32 (.f32 s (.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))) -3)) (.f32 s (.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))) -3)))
	1.4b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (+.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4)))))) (neg.f32 (log.f32 (-.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))))))
	1.3b	(+.f32 (.f32 s (.f32 (log.f32 (-.f32 1 (/.f32 (.f32 (-.f32 u 1/4) (-.f32 u 1/4)) 9/16))) -3)) (.f32 (log.f32 (+.f32 (/.f32 u 3/4) 2/3)) (*.f32 3 s)))
	2.0b	(+.f32 (.f32 (.f32 s (log.f32 (cbrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) 6) (.f32 (log.f32 (cbrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)))
	1.2b	(.f32 (.f32 3 s) (exp.f32 (log.f32 (neg.f32 (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))))))
	1.3b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (-.f32 1 (pow.f32 (.f32 4/3 (-.f32 u 1/4)) 3)))) (log.f32 (+.f32 1 (.f32 (*.f32 4/3 (-.f32 u 1/4)) (+.f32 (/.f32 u 3/4) 2/3))))))
	1.2b	(.f32 (.f32 s -3) (log.f32 (-.f32 4/3 (*.f32 u 4/3))))
	1.2b	(.f32 (.f32 (.f32 (cbrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (cbrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) (.f32 3 s)) (cbrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.3b	(.f32 (.f32 (cbrt.f32 (.f32 (.f32 s (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))) -3)) (cbrt.f32 (.f32 (.f32 s (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))) -3))) (cbrt.f32 (.f32 (.f32 s (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))) -3)))
	3.0b	(exp.f32 (log.f32 (.f32 (.f32 s (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))) -3)))
	1.7b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (.f32 2 (log.f32 (cbrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) (neg.f32 (log.f32 (cbrt.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))))))
▶	1.1b	(.f32 3 (.f32 s (neg.f32 (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))
	1.7b	(.f32 (.f32 3 s) (+.f32 (log.f32 (sqrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (log.f32 (sqrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))))
✓	1.4b	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))))
	1.1b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.6b	(.f32 s (.f32 (log.f32 (-.f32 4/3 (/.f32 u 3/4))) -3))
	1.7b	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (log.f32 (exp.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))))))

Compiler

Compiled 2889 to 2487 computations (13.9% saved)

localize32.0ms (0.2%)

Local error

Found 4 expressions with local error:

0.3b	(.f32 3 (.f32 s (neg.f32 (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))
0.4b	(*.f32 4/3 (-.f32 u 1/4))
0.5b	(-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))
0.7b	(log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))

rewrite221.0ms (1.2%)

Algorithm

1×	rewrite-expression-head

Error

0.1b

Rules

distribute-lft-in_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19`
distribute-rgt-in_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19`
add-sqr-sqrt_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19`
*-un-lft-identity_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17`
add-cube-cbrt_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15`

Counts

4 → 95

Calls

4 calls:

8.0ms	(.f32 3 (.f32 s (neg.f32 (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))
7.0ms	(*.f32 4/3 (-.f32 u 1/4))
4.0ms	(-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))
3.0ms	(log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))

Compiler

Compiled 1961 to 1703 computations (13.2% saved)

series101.0ms (0.5%)

Error

0.1b

Counts

4 → 27

Calls

4 calls:

38.0ms	(.f32 3 (.f32 s (neg.f32 (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))
15.0ms	(-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))
15.0ms	(*.f32 4/3 (-.f32 u 1/4))
14.0ms	(log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))

Compiler

Compiled 803 to 660 computations (17.8% saved)

simplify123.0ms (0.6%)

Algorithm

1×	egg-herbie

Rules

unsub-neg_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300` `301` `302` `303` `304` `305` `306` `307` `308` `309` `310` `311` `312` `313` `314` `315` `316` `317` `318` `319` `320` `321` `322` `323` `324` `325` `326` `327` `328` `329` `330` `331` `332` `333` `334` `335` `336` `337` `338` `339` `340` `341` `342` `343` `344` `345` `346` `347` `348` `349` `350` `351` `352` `353` `354` `355` `356` `357` `358` `359` `360` `361` `362` `363` `364` `365` `366` `367` `368` `369` `370` `371` `372` `373` `374` `375` `376` `377` `378` `379` `380` `381` `382` `383` `384` `385` `386` `387` `388` `389` `390` `391` `392` `393` `394` `395` `396` `397` `398` `399` `400` `401` `402` `403` `404` `405` `406` `407` `408` `409` `410` `411` `412` `413` `414` `415` `416` `417` `418` `419` `420` `421` `422` `423` `424` `425` `426` `427` `428` `429` `430` `431` `432` `433` `434` `435` `436` `437` `438` `439` `440` `441` `442` `443` `444` `445` `446` `447` `448` `449` `450` `451` `452` `453` `454` `455` `456` `457` `458` `459` `460` `461` `462` `463` `464` `465` `466` `467` `468` `469` `470` `471` `472` `473` `474` `475` `476` `477` `478` `479` `480` `481` `482` `483` `484` `485` `486` `487` `488` `489` `490` `491` `492` `493` `494` `495` `496` `497` `498` `499` `500` `501` `502` `503` `504` `505` `506` `507` `508` `509` `510` `511` `512` `513` `514` `515` `516` `517` `518` `519` `520` `521` `522` `523` `524` `525` `526` `527` `528` `529` `530` `531` `532` `533` `534` `535` `536` `537` `538` `539` `540` `541` `542` `543` `544` `545` `546` `547` `548` `549` `550` `551` `552` `553` `554` `555` `556` `557` `558` `559` `560` `561` `562` `563` `564` `565` `566` `567` `568` `569` `570` `571` `572` `573` `574` `575` `576` `577` `578` `579` `580` `581` `582` `583` `584` `585` `586` `587` `588` `589` `590` `591` `592` `593` `594` `595` `596` `597` `598` `599` `600` `601` `602` `603`
*-commutative_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300` `301` `302` `303` `304` `305` `306` `307` `308` `309` `310` `311` `312` `313` `314` `315` `316` `317` `318` `319` `320` `321` `322` `323` `324` `325` `326` `327` `328` `329` `330` `331` `332` `333` `334` `335` `336` `337` `338` `339` `340` `341` `342` `343` `344` `345` `346` `347` `348` `349` `350` `351` `352` `353` `354` `355` `356` `357` `358` `359` `360` `361` `362` `363` `364` `365` `366` `367` `368` `369` `370` `371` `372` `373` `374` `375` `376` `377` `378` `379` `380` `381` `382` `383` `384` `385` `386` `387` `388` `389` `390` `391` `392` `393` `394` `395` `396` `397` `398` `399` `400` `401` `402` `403` `404` `405` `406` `407` `408` `409` `410` `411` `412`
neg-mul-1_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300` `301` `302` `303` `304` `305` `306` `307` `308` `309` `310` `311` `312` `313` `314` `315` `316` `317` `318` `319` `320` `321` `322` `323` `324` `325` `326` `327` `328` `329` `330` `331` `332` `333` `334` `335` `336` `337` `338` `339` `340` `341` `342` `343` `344` `345` `346` `347` `348` `349` `350` `351` `352` `353` `354` `355` `356` `357` `358` `359` `360` `361` `362` `363` `364` `365` `366` `367` `368`
neg-sub0_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300` `301` `302` `303` `304` `305` `306` `307` `308` `309` `310` `311` `312` `313` `314` `315` `316` `317` `318` `319` `320` `321` `322` `323` `324` `325` `326` `327` `328` `329` `330` `331` `332` `333` `334` `335` `336` `337` `338` `339` `340` `341` `342` `343` `344` `345` `346` `347` `348` `349` `350` `351` `352` `353` `354` `355` `356` `357` `358` `359` `360` `361` `362` `363`
cancel-sign-sub-inv_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299`

Counts

122 → 94

Iterations

Useful iterations: 3 (0.0ms)

Iter	Nodes	Cost
0	224	2059
1	474	1775
2	1286	1599
3	3214	1597
4	4058	1597
5	4900	1597

prune212.0ms (1.1%)

Pruning

23 alts after pruning (22 fresh and 1 done)

	Pruned	Kept	Total
New	86	8	94
Fresh	3	14	17
Picked	1	0	1
Done	0	1	1
Total	90	23	113

Error

0.1b

Counts

113 → 23

Alt Table

Status	Error	Program
	1.5b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (neg.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))))
	1.4b	(.f32 3 (.f32 s (neg.f32 (log.f32 (-.f32 (+.f32 1 (.f32 u -4/3)) (.f32 (neg.f32 1/4) 4/3))))))
	1.5b	(+.f32 (.f32 s (.f32 (log.f32 (+.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))) -3)) (.f32 s (.f32 (log.f32 (-.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))) -3)))
	1.5b	(+.f32 (.f32 s (.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))) -3)) (.f32 s (.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))) -3)))
	1.4b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (+.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4)))))) (neg.f32 (log.f32 (-.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))))))
	1.3b	(.f32 3 (.f32 s (neg.f32 (log.f32 (/.f32 (-.f32 1 (.f32 (-.f32 u 1/4) (.f32 (-.f32 u 1/4) 16/9))) (+.f32 (*.f32 4/3 u) 2/3))))))
	1.3b	(+.f32 (.f32 s (.f32 (log.f32 (-.f32 1 (/.f32 (.f32 (-.f32 u 1/4) (-.f32 u 1/4)) 9/16))) -3)) (.f32 (log.f32 (+.f32 (/.f32 u 3/4) 2/3)) (*.f32 3 s)))
	2.0b	(+.f32 (.f32 (.f32 s (log.f32 (cbrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) 6) (.f32 (log.f32 (cbrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)))
	1.2b	(.f32 (.f32 3 s) (exp.f32 (log.f32 (neg.f32 (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))))))
	1.3b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (-.f32 1 (pow.f32 (.f32 4/3 (-.f32 u 1/4)) 3)))) (log.f32 (+.f32 1 (.f32 (*.f32 4/3 (-.f32 u 1/4)) (+.f32 (/.f32 u 3/4) 2/3))))))
	1.2b	(.f32 (.f32 s -3) (log.f32 (-.f32 4/3 (*.f32 u 4/3))))
	1.2b	(.f32 (.f32 (.f32 (cbrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (cbrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) (.f32 3 s)) (cbrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.7b	(+.f32 (.f32 3 (.f32 s (.f32 (log.f32 (cbrt.f32 (-.f32 4/3 (.f32 4/3 u)))) -2))) (.f32 -3 (.f32 s (log.f32 (cbrt.f32 (-.f32 4/3 (*.f32 4/3 u)))))))
	1.7b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (.f32 2 (log.f32 (cbrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) (neg.f32 (log.f32 (cbrt.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))))))
	1.3b	(.f32 3 (.f32 s (neg.f32 (-.f32 (log.f32 (-.f32 1 (pow.f32 (+.f32 (.f32 4/3 u) -1/3) 3))) (log.f32 (+.f32 1 (.f32 (-.f32 u 1/4) (+.f32 4/3 (*.f32 (-.f32 u 1/4) 16/9)))))))))
	3.0b	(exp.f32 (log.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (*.f32 4/3 u)))))))
	1.7b	(.f32 (.f32 3 s) (+.f32 (log.f32 (sqrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (log.f32 (sqrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))))
	1.5b	(.f32 3 (.f32 s (neg.f32 (+.f32 (log.f32 (sqrt.f32 (-.f32 4/3 (.f32 4/3 u)))) (log.f32 (sqrt.f32 (-.f32 4/3 (.f32 4/3 u))))))))
✓	1.4b	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))))
▶	1.1b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.2b	(.f32 (sqrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (.f32 4/3 u)))))) (sqrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (*.f32 4/3 u)))))))
	1.6b	(.f32 s (.f32 (log.f32 (-.f32 4/3 (/.f32 u 3/4))) -3))
	1.4b	(.f32 (.f32 (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (.f32 4/3 u)))))) (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (.f32 4/3 u))))))) (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (*.f32 4/3 u)))))))

Compiler

Compiled 2270 to 1937 computations (14.7% saved)

localize62.0ms (0.3%)

Local error

Found 4 expressions with local error:

0.5b	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))
0.5b	(-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))
0.7b	(log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))
1.0b	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))

rewrite421.0ms (2.2%)

Algorithm

1×	rewrite-expression-head

Error

0.1b

Rules

add-sqr-sqrt_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65`
*-un-lft-identity_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49`
times-frac_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46`
log-prod_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32`
add-cube-cbrt_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27`

Counts

4 → 116

Calls

4 calls:

13.0ms	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))
12.0ms	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))
5.0ms	(-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))
3.0ms	(log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))

Compiler

Compiled 3777 to 3380 computations (10.5% saved)

series120.0ms (0.6%)

Error

0.1b

Counts

4 → 24

Calls

4 calls:

23.0ms	(-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))
21.0ms	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))
21.0ms	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))
21.0ms	(log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4))))

Compiler

Compiled 1302 to 1140 computations (12.4% saved)

simplify151.0ms (0.8%)

Algorithm

1×	egg-herbie

Rules

associate-l_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300` `301` `302` `303` `304` `305` `306` `307` `308` `309` `310` `311` `312` `313` `314` `315` `316` `317` `318` `319` `320` `321` `322` `323` `324` `325` `326` `327` `328` `329` `330` `331` `332` `333` `334` `335` `336` `337` `338` `339` `340` `341` `342` `343` `344` `345` `346` `347` `348` `349` `350` `351` `352` `353` `354` `355` `356` `357` `358` `359` `360`
associate-r_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300` `301` `302` `303` `304` `305` `306` `307` `308` `309` `310` `311` `312` `313` `314`
div-sub_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300`
distribute-rgt-in_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268`
distribute-lft-in_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245`

Counts

140 → 112

Iterations

Useful iterations: 3 (0.0ms)

Iter	Nodes	Cost
0	215	2430
1	517	2281
2	1354	2233
3	4037	2197
4	4954	2197
5	4858	2197

prune272.0ms (1.4%)

Pruning

20 alts after pruning (19 fresh and 1 done)

	Pruned	Kept	Total
New	105	7	112
Fresh	9	12	21
Picked	1	0	1
Done	0	1	1
Total	115	20	135

Error

0.1b

Counts

135 → 20

Alt Table

Status	Error	Program
	1.5b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (neg.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))))
	1.5b	(+.f32 (.f32 s (.f32 (log.f32 (+.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))) -3)) (.f32 s (.f32 (log.f32 (-.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))) -3)))
	1.4b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (+.f32 (neg.f32 (.f32 2 (log.f32 (cbrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) (neg.f32 (log.f32 (cbrt.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))))
	1.4b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (+.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4)))))) (neg.f32 (log.f32 (-.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))))))
	1.3b	(.f32 3 (.f32 s (neg.f32 (log.f32 (/.f32 (-.f32 1 (.f32 (-.f32 u 1/4) (.f32 (-.f32 u 1/4) 16/9))) (+.f32 (*.f32 4/3 u) 2/3))))))
	1.3b	(+.f32 (.f32 s (.f32 (log.f32 (-.f32 1 (/.f32 (.f32 (-.f32 u 1/4) (-.f32 u 1/4)) 9/16))) -3)) (.f32 (log.f32 (+.f32 (/.f32 u 3/4) 2/3)) (*.f32 3 s)))
	1.4b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (log.f32 (exp.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))))
	2.0b	(+.f32 (.f32 (.f32 s (log.f32 (cbrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) 6) (.f32 (log.f32 (cbrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)))
	1.2b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))
	1.2b	(.f32 (.f32 (.f32 (cbrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (cbrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) (.f32 3 s)) (cbrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.7b	(+.f32 (.f32 3 (.f32 s (.f32 (log.f32 (cbrt.f32 (-.f32 4/3 (.f32 4/3 u)))) -2))) (.f32 -3 (.f32 s (log.f32 (cbrt.f32 (-.f32 4/3 (*.f32 4/3 u)))))))
	1.1b	(.f32 (.f32 (sqrt.f32 (neg.f32 (-.f32 (log.f32 (-.f32 1 (.f32 (-.f32 u 1/4) (.f32 (-.f32 u 1/4) 16/9)))) (log.f32 (+.f32 (/.f32 u 3/4) 2/3))))) (*.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.3b	(.f32 3 (.f32 s (neg.f32 (-.f32 (log.f32 (-.f32 1 (pow.f32 (+.f32 (.f32 4/3 u) -1/3) 3))) (log.f32 (+.f32 1 (.f32 (-.f32 u 1/4) (+.f32 4/3 (*.f32 (-.f32 u 1/4) 16/9)))))))))
	1.1b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 (+.f32 1 (.f32 u -4/3)) (.f32 (neg.f32 1/4) 4/3))))) (*.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.1b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (+.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 (-.f32 u 1/4) (.f32 (-.f32 u 1/4) 16/9))))) (log.f32 (+.f32 (/.f32 u 3/4) 2/3)))))
▶	1.1b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 4/3 (.f32 u 4/3))))) (.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.7b	(.f32 (.f32 3 s) (+.f32 (log.f32 (sqrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (log.f32 (sqrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))))
	1.5b	(.f32 3 (.f32 s (neg.f32 (+.f32 (log.f32 (sqrt.f32 (-.f32 4/3 (.f32 4/3 u)))) (log.f32 (sqrt.f32 (-.f32 4/3 (.f32 4/3 u))))))))
✓	1.4b	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))))
	1.4b	(.f32 (.f32 (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (.f32 4/3 u)))))) (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (.f32 4/3 u))))))) (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (*.f32 4/3 u)))))))

Compiler

Compiled 3204 to 2817 computations (12.1% saved)

localize61.0ms (0.3%)

Local error

Found 4 expressions with local error:

0.5b	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))
0.7b	(log.f32 (-.f32 4/3 (*.f32 u 4/3)))
1.0b	(-.f32 4/3 (*.f32 u 4/3))
1.0b	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))

rewrite577.0ms (3%)

Algorithm

1×	rewrite-expression-head

Error

0.0b

Rules

add-sqr-sqrt_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63`
*-un-lft-identity_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49`
times-frac_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46`
log-prod_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33`
add-cube-cbrt_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25`

Counts

4 → 110

Calls

4 calls:

13.0ms	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))
11.0ms	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))
3.0ms	(-.f32 4/3 (*.f32 u 4/3))
3.0ms	(log.f32 (-.f32 4/3 (*.f32 u 4/3)))

Compiler

Compiled 3334 to 2955 computations (11.4% saved)

series115.0ms (0.6%)

Error

0.1b

Counts

4 → 24

Calls

4 calls:

24.0ms	(-.f32 4/3 (*.f32 u 4/3))
22.0ms	(-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))
21.0ms	(log.f32 (-.f32 4/3 (*.f32 u 4/3)))
18.0ms	(log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))

Compiler

Compiled 1250 to 1088 computations (13% saved)

simplify121.0ms (0.6%)

Algorithm

1×	egg-herbie

Rules

div-sub_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297` `298` `299` `300`
associate-l_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292` `293` `294` `295` `296` `297`
associate-r_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235` `236` `237` `238` `239` `240` `241` `242` `243` `244` `245` `246` `247` `248` `249` `250` `251` `252` `253` `254` `255` `256` `257` `258` `259` `260` `261` `262` `263` `264` `265` `266` `267` `268` `269` `270` `271` `272` `273` `274` `275` `276` `277` `278` `279` `280` `281` `282` `283` `284` `285` `286` `287` `288` `289` `290` `291` `292`
associate-*l/_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229` `230` `231` `232` `233` `234` `235`
associate-/l*_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9` `10` `11` `12` `13` `14` `15` `16` `17` `18` `19` `20` `21` `22` `23` `24` `25` `26` `27` `28` `29` `30` `31` `32` `33` `34` `35` `36` `37` `38` `39` `40` `41` `42` `43` `44` `45` `46` `47` `48` `49` `50` `51` `52` `53` `54` `55` `56` `57` `58` `59` `60` `61` `62` `63` `64` `65` `66` `67` `68` `69` `70` `71` `72` `73` `74` `75` `76` `77` `78` `79` `80` `81` `82` `83` `84` `85` `86` `87` `88` `89` `90` `91` `92` `93` `94` `95` `96` `97` `98` `99` `100` `101` `102` `103` `104` `105` `106` `107` `108` `109` `110` `111` `112` `113` `114` `115` `116` `117` `118` `119` `120` `121` `122` `123` `124` `125` `126` `127` `128` `129` `130` `131` `132` `133` `134` `135` `136` `137` `138` `139` `140` `141` `142` `143` `144` `145` `146` `147` `148` `149` `150` `151` `152` `153` `154` `155` `156` `157` `158` `159` `160` `161` `162` `163` `164` `165` `166` `167` `168` `169` `170` `171` `172` `173` `174` `175` `176` `177` `178` `179` `180` `181` `182` `183` `184` `185` `186` `187` `188` `189` `190` `191` `192` `193` `194` `195` `196` `197` `198` `199` `200` `201` `202` `203` `204` `205` `206` `207` `208` `209` `210` `211` `212` `213` `214` `215` `216` `217` `218` `219` `220` `221` `222` `223` `224` `225` `226` `227` `228` `229`

Counts

134 → 102

Iterations

Useful iterations: 3 (0.0ms)

Iter	Nodes	Cost
0	219	2298
1	514	2164
2	1334	1944
3	4000	1908
4	4919	1908

prune193.0ms (1%)

Pruning

20 alts after pruning (19 fresh and 1 done)

	Pruned	Kept	Total
New	100	2	102
Fresh	1	17	18
Picked	1	0	1
Done	0	1	1
Total	102	20	122

Error

0.0b

Counts

122 → 20

Alt Table

Status	Error	Program
	1.5b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (neg.f32 (log.f32 (sqrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))))
	1.5b	(+.f32 (.f32 s (.f32 (log.f32 (+.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))) -3)) (.f32 s (.f32 (log.f32 (-.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))) -3)))
	1.4b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (+.f32 (neg.f32 (.f32 2 (log.f32 (cbrt.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) (neg.f32 (log.f32 (cbrt.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))))
	1.2b	(.f32 (.f32 (sqrt.f32 (neg.f32 (-.f32 (log.f32 (-.f32 16/9 (.f32 (.f32 u u) 16/9))) (log.f32 (+.f32 4/3 (.f32 u 4/3)))))) (.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.4b	(.f32 (.f32 3 s) (+.f32 (neg.f32 (log.f32 (+.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4)))))) (neg.f32 (log.f32 (-.f32 1 (sqrt.f32 (.f32 4/3 (-.f32 u 1/4))))))))
	1.3b	(.f32 3 (.f32 s (neg.f32 (log.f32 (/.f32 (-.f32 1 (.f32 (-.f32 u 1/4) (.f32 (-.f32 u 1/4) 16/9))) (+.f32 (*.f32 4/3 u) 2/3))))))
	1.3b	(+.f32 (.f32 s (.f32 (log.f32 (-.f32 1 (/.f32 (.f32 (-.f32 u 1/4) (-.f32 u 1/4)) 9/16))) -3)) (.f32 (log.f32 (+.f32 (/.f32 u 3/4) 2/3)) (*.f32 3 s)))
	1.4b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (log.f32 (exp.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))))
	2.0b	(+.f32 (.f32 (.f32 s (log.f32 (cbrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) 6) (.f32 (log.f32 (cbrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)))
	1.2b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (.f32 3 s)) (sqrt.f32 (neg.f32 (log.f32 (-.f32 1 (*.f32 4/3 (-.f32 u 1/4)))))))
	1.2b	(.f32 (.f32 (.f32 (cbrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (cbrt.f32 (neg.f32 (log.f32 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))) (.f32 3 s)) (cbrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.7b	(+.f32 (.f32 3 (.f32 s (.f32 (log.f32 (cbrt.f32 (-.f32 4/3 (.f32 4/3 u)))) -2))) (.f32 -3 (.f32 s (log.f32 (cbrt.f32 (-.f32 4/3 (*.f32 4/3 u)))))))
	1.1b	(.f32 (.f32 (sqrt.f32 (neg.f32 (-.f32 (log.f32 (-.f32 1 (.f32 (-.f32 u 1/4) (.f32 (-.f32 u 1/4) 16/9)))) (log.f32 (+.f32 (/.f32 u 3/4) 2/3))))) (*.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.3b	(.f32 3 (.f32 s (neg.f32 (-.f32 (log.f32 (-.f32 1 (pow.f32 (+.f32 (.f32 4/3 u) -1/3) 3))) (log.f32 (+.f32 1 (.f32 (-.f32 u 1/4) (+.f32 4/3 (*.f32 (-.f32 u 1/4) 16/9)))))))))
	1.1b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 (+.f32 1 (.f32 u -4/3)) (.f32 (neg.f32 1/4) 4/3))))) (*.f32 3 s)) (sqrt.f32 (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4))))))
	1.7b	(.f32 (.f32 3 s) (+.f32 (log.f32 (sqrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4)))))) (log.f32 (sqrt.f32 (/.f32 1 (-.f32 1 (.f32 4/3 (-.f32 u 1/4))))))))
	1.0b	(.f32 (.f32 (sqrt.f32 (neg.f32 (log.f32 (-.f32 4/3 (.f32 u 4/3))))) (.f32 3 s)) (sqrt.f32 (+.f32 (neg.f32 (log.f32 (-.f32 1 (/.f32 (*.f32 (-.f32 u 1/4) (-.f32 u 1/4)) 9/16)))) (log.f32 (+.f32 (/.f32 u 3/4) 2/3)))))
	1.5b	(.f32 3 (.f32 s (neg.f32 (+.f32 (log.f32 (sqrt.f32 (-.f32 4/3 (.f32 4/3 u)))) (log.f32 (sqrt.f32 (-.f32 4/3 (.f32 4/3 u))))))))
	1.4b	(.f32 (.f32 3 s) (log.f32 (/.f32 1 (-.f32 1 (/.f32 (-.f32 u 1/4) 3/4)))))
	1.4b	(.f32 (.f32 (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (.f32 4/3 u)))))) (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (.f32 4/3 u))))))) (cbrt.f32 (.f32 -3 (.f32 s (log.f32 (-.f32 4/3 (*.f32 4/3 u)))))))

Compiler

Compiled 2111 to 1826 computations (13.5% saved)

regimes12.0s (62.5%)

Accuracy

Total 0.8b remaining (86.5%)

Threshold costs 0.8b (86.5%)

Compiler

Compiled 106095 to 94199 computations (11.2% saved)

simplify5.0ms (0%)

Algorithm

1×	egg-herbie

Rules

*-commutative_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8` `9`
+-commutative_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8`
sub-neg_binary32×	`0` `1` `2` `3` `4` `5` `6` `7` `8`
neg-sub0_binary32×	`0` `1` `2` `3` `4` `5`
neg-mul-1_binary32×	`0` `1` `2` `3` `4`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	23	37
1	43	37
2	61	37
3	74	37
4	81	37
5	82	37
6	78	37

end2.0ms (0%)

Compiler: Compiled 25 to 22 computations (12% saved)

sample2.7s (14.1%)

Algorithm

1×

intervals

Results

533.0ms	8000×	body	128	valid
179.0ms	8000×	pre	128	true

Compiler

Compiled 663 to 579 computations (12.7% saved)

Iter	Nodes	Cost
0	14	20
1	33	20
2	59	18
3	125	15
4	182	15
5	230	15
6	296	15
7	371	15
8	509	15
9	560	15
10	566	15
11	693	15
12	699	15
13	712	15
14	711	15
15	711	15
16	585	15

Iter	Nodes	Cost
0	14	20
1	33	20
2	59	18
3	125	15
4	182	15
5	230	15
6	296	15
7	371	15
8	509	15
9	560	15
10	566	15
11	693	15
12	699	15
13	712	15
14	711	15
15	711	15
16	585	15

Details

analyze416.0ms (2.2%)

sample41.0ms (0.2%)

simplify44.0ms (0.2%)

prune9.0ms (0%)

localize35.0ms (0.2%)

rewrite571.0ms (3%)

series105.0ms (0.5%)

simplify214.0ms (1.1%)

prune267.0ms (1.4%)

localize32.0ms (0.2%)

rewrite221.0ms (1.2%)

series101.0ms (0.5%)

simplify123.0ms (0.6%)

prune212.0ms (1.1%)

localize62.0ms (0.3%)

rewrite421.0ms (2.2%)

series120.0ms (0.6%)

simplify151.0ms (0.8%)

prune272.0ms (1.4%)

localize61.0ms (0.3%)

rewrite577.0ms (3%)

series115.0ms (0.6%)

simplify121.0ms (0.6%)

prune193.0ms (1%)

regimes12.0s (62.5%)

simplify5.0ms (0%)

end2.0ms (0%)

sample2.7s (14.1%)

Profiling

Iter	Nodes	Cost
0	14	20
1	33	20
2	59	18
3	125	15
4	182	15
5	230	15
6	296	15
7	371	15
8	509	15
9	560	15
10	566	15
11	693	15
12	699	15
13	712	15
14	711	15
15	711	15
16	585	15