Metrics for Diagrams.Solve.Polynomial:cubForm from diagrams-solve-0.1, E

analyze1.0ms (0%)

Memory

1.7MiB live, 1.7MiB allocated

Algorithm

1×

Search

Probability	Valid	Unknown	Precondition	Infinite	Domain	Can't	Iter
0%	0%	99.5%	0.5%	0%	0%	0%	0
100%	99.5%	0%	0.5%	0%	0%	0%	1

Compiler

Compiled 33 to 30 computations (9.1% saved)

sample1.6s (4.5%)

Memory

-61.4MiB live, 3 118.1MiB allocated

Samples

1.2s

8 256×

valid

Precisions

Click to see histograms. Total time spent on operations: 726.0ms

ival-mult: 560.0ms (77.2% of total)

ival-sub: 111.0ms (15.3% of total)

ival-add: 34.0ms (4.7% of total)

exact: 11.0ms (1.5% of total)

ival-true: 6.0ms (0.8% of total)

ival-assert: 3.0ms (0.4% of total)

Bogosity

preprocess736.0ms (2%)

Memory

-8.3MiB live, 428.9MiB allocated

Algorithm

2×	egg-herbie

Rules

12 640×	`accelerator-lowering-fma.f32`
12 640×	`accelerator-lowering-fma.f64`
3 040×	`-lowering-.f32`
3 040×	`-lowering-.f64`
1 398×	`distribute-lft-neg-in`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	428	1946
1	1746	1926
2	6138	1922
0	28	29
1	75	29
2	253	29
3	749	29
4	1866	29
5	3844	29
6	5253	29
7	5717	29
8	5994	29
9	6017	29
10	6035	29
11	6035	29
12	6229	29
13	6252	29
14	6252	29
15	6446	29
16	6446	29
17	6938	29
18	7166	29
19	7166	29
20	7166	29
21	7166	29
22	7166	29
23	7176	29
0	7176	25

Stop Event

1×	iter limit
1×	saturated
1×	node limit

Calls

Call 1

Inputs
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))

Outputs

(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))

(fma.f64 x (*.f64 i #s(literal -4 binary64)) (fma.f64 j (*.f64 k #s(literal -27 binary64)) (fma.f64 t (fma.f64 (*.f64 (*.f64 x #s(literal 18 binary64)) y) z (*.f64 a #s(literal -4 binary64))) (*.f64 b c))))

Call 2

Inputs
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* (neg x) 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* (neg x) 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) (neg y)) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) (neg z)) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) (neg t)) (* (* a 4) (neg t))) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* (neg a) 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* (neg b) c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b (neg c))) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) (neg i))) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* (neg j) 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) (neg k)))
(neg (- (- (+ (- (* (* (* (* (neg x) 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* (neg x) 4) i)) (* (* j 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) (neg y)) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) y) (neg z)) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) (neg t)) (* (* a 4) (neg t))) (* b c)) (* (* x 4) i)) (* (* j 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* (neg a) 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* (neg b) c)) (* (* x 4) i)) (* (* j 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b (neg c))) (* (* x 4) i)) (* (* j 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) (neg i))) (* (* j 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* (neg j) 27) k)))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) (neg k))))
(- (- (+ (- (* (* (* (* y 18) x) z) t) (* (* a 4) t)) (* b c)) (* (* y 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* z 18) y) x) t) (* (* a 4) t)) (* b c)) (* (* z 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* t 18) y) z) x) (* (* a 4) x)) (* b c)) (* (* t 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* a 18) y) z) t) (* (* x 4) t)) (* b c)) (* (* a 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* b 18) y) z) t) (* (* a 4) t)) (* x c)) (* (* b 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* c 18) y) z) t) (* (* a 4) t)) (* b x)) (* (* c 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* i 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* i 4) x)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* j 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* j 4) i)) (* (* x 27) k))
(- (- (+ (- (* (* (* (* k 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* k 4) i)) (* (* j 27) x))
(- (- (+ (- (* (* (* (* x 18) z) y) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) t) z) y) (* (* a 4) y)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) a) z) t) (* (* y 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) b) z) t) (* (* a 4) t)) (* y c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) c) z) t) (* (* a 4) t)) (* b y)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) i) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) y)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) j) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* y 27) k))
(- (- (+ (- (* (* (* (* x 18) k) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) y))
(- (- (+ (- (* (* (* (* x 18) y) t) z) (* (* a 4) z)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) a) t) (* (* z 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) b) t) (* (* a 4) t)) (* z c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) c) t) (* (* a 4) t)) (* b z)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) i) t) (* (* a 4) t)) (* b c)) (* (* x 4) z)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) j) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* z 27) k))
(- (- (+ (- (* (* (* (* x 18) y) k) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) z))
(- (- (+ (- (* (* (* (* x 18) y) z) a) (* (* t 4) a)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) b) (* (* a 4) b)) (* t c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) c) (* (* a 4) c)) (* b t)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) i) (* (* a 4) i)) (* b c)) (* (* x 4) t)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) j) (* (* a 4) j)) (* b c)) (* (* x 4) i)) (* (* t 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) k) (* (* a 4) k)) (* b c)) (* (* x 4) i)) (* (* j 27) t))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* b 4) t)) (* a c)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* c 4) t)) (* b a)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* i 4) t)) (* b c)) (* (* x 4) a)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* j 4) t)) (* b c)) (* (* x 4) i)) (* (* a 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* k 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) a))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* c b)) (* (* x 4) i)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* i c)) (* (* x 4) b)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* j c)) (* (* x 4) i)) (* (* b 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* k c)) (* (* x 4) i)) (* (* j 27) b))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b i)) (* (* x 4) c)) (* (* j 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b j)) (* (* x 4) i)) (* (* c 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b k)) (* (* x 4) i)) (* (* j 27) c))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) j)) (* (* i 27) k))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) k)) (* (* j 27) i))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* k 27) j))

Outputs
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* (neg x) 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* (neg x) 4) i)) (* (* j 27) k))
(+ (* b c) (- (* t (+ (* x (* (* y -18) z)) (* a -4))) (+ (* j (* 27 k)) (* x (* i -4)))))
(- (- (+ (- (* (* (* (* x 18) (neg y)) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* (* y -18) z)) (* a -4))) (+ (+ (* b c) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) (neg z)) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* (* y -18) z)) (* a -4))) (+ (+ (* b c) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) (neg t)) (* (* a 4) (neg t))) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* a 4) (* x (* (* y -18) z)))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* (neg a) 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a 4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* (neg b) c)) (* (* x 4) i)) (* (* j 27) k))
(+ (- (* t (+ (* x (* z (* 18 y))) (* a -4))) (* b c)) (+ (* x (* i -4)) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b (neg c))) (* (* x 4) i)) (* (* j 27) k))
(+ (- (* t (+ (* x (* z (* 18 y))) (* a -4))) (* b c)) (+ (* x (* i -4)) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) (neg i))) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* j (* 27 k)) (* x (* i -4)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* (neg j) 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* k (* j -27)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) (neg k)))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* k (* j -27)))))
(neg (- (- (+ (- (* (* (* (* (neg x) 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* (neg x) 4) i)) (* (* j 27) k)))
(neg (+ (* b c) (- (* t (+ (* x (* (* y -18) z)) (* a -4))) (+ (* j (* 27 k)) (* x (* i -4))))))
(neg (- (- (+ (- (* (* (* (* x 18) (neg y)) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k)))
(+ (* j (* 27 k)) (neg (+ (* t (+ (* x (* (* y -18) z)) (* a -4))) (+ (* b c) (* x (* i -4))))))
(neg (- (- (+ (- (* (* (* (* x 18) y) (neg z)) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k)))
(+ (* j (* 27 k)) (neg (+ (* t (+ (* x (* (* y -18) z)) (* a -4))) (+ (* b c) (* x (* i -4))))))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) (neg t)) (* (* a 4) (neg t))) (* b c)) (* (* x 4) i)) (* (* j 27) k)))
(neg (+ (* t (+ (* a 4) (* x (* (* y -18) z)))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k))))))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* (neg a) 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k)))
(+ (* t (+ (* x (* (* y -18) z)) (* a -4))) (neg (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k))))))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* (neg b) c)) (* (* x 4) i)) (* (* j 27) k)))
(+ (* j (* 27 k)) (+ (* x (* 4 i)) (+ (* b c) (* t (+ (* a 4) (* x (* (* y -18) z)))))))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b (neg c))) (* (* x 4) i)) (* (* j 27) k)))
(+ (* j (* 27 k)) (+ (* x (* 4 i)) (+ (* b c) (* t (+ (* a 4) (* x (* (* y -18) z)))))))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) (neg i))) (* (* j 27) k)))
(+ (* t (+ (* a 4) (* x (* (* y -18) z)))) (neg (- (* b c) (+ (* j (* 27 k)) (* x (* i -4))))))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* (neg j) 27) k)))
(+ (* t (+ (* a 4) (* x (* (* y -18) z)))) (neg (- (* b c) (+ (* x (* 4 i)) (* k (* j -27))))))
(neg (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) (neg k))))
(+ (* t (+ (* a 4) (* x (* (* y -18) z)))) (neg (- (* b c) (+ (* x (* 4 i)) (* k (* j -27))))))
(- (- (+ (- (* (* (* (* y 18) x) z) t) (* (* a 4) t)) (* b c)) (* (* y 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* b c) (* (* y i) -4)) (* k (* j -27))))
(- (- (+ (- (* (* (* (* z 18) y) x) t) (* (* a 4) t)) (* b c)) (* (* z 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* b c) (* z (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* t 18) y) z) x) (* (* a 4) x)) (* b c)) (* (* t 4) i)) (* (* j 27) k))
(+ (* x (+ (* t (* z (* 18 y))) (* a -4))) (+ (+ (* b c) (* (* t i) -4)) (* k (* j -27))))
(- (- (+ (- (* (* (* (* a 18) y) z) t) (* (* x 4) t)) (* b c)) (* (* a 4) i)) (* (* j 27) k))
(+ (* t (+ (* z (* 18 (* y a))) (* x -4))) (+ (+ (* b c) (* a (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* b 18) y) z) t) (* (* a 4) t)) (* x c)) (* (* b 4) i)) (* (* j 27) k))
(+ (* t (+ (* b (* z (* 18 y))) (* a -4))) (+ (+ (* x c) (* b (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* c 18) y) z) t) (* (* a 4) t)) (* b x)) (* (* c 4) i)) (* (* j 27) k))
(+ (* t (+ (* z (* c (* 18 y))) (* a -4))) (+ (+ (* x b) (* c (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* i 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* i 4) x)) (* (* j 27) k))
(+ (* t (+ (* i (* z (* 18 y))) (* a -4))) (+ (+ (* b c) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* j 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* j 4) i)) (* (* x 27) k))
(+ (* t (+ (* j (* z (* 18 y))) (* a -4))) (+ (+ (* b c) (* j (* i -4))) (* -27 (* x k))))
(- (- (+ (- (* (* (* (* k 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* k 4) i)) (* (* j 27) x))
(+ (* t (+ (* y (* (* 18 k) z)) (* a -4))) (+ (+ (* b c) (* i (* k -4))) (* x (* j -27))))
(- (- (+ (- (* (* (* (* x 18) z) y) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) t) z) y) (* (* a 4) y)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* y (+ (* x (* 18 (* z t))) (* a -4))) (+ (+ (* b c) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) a) z) t) (* (* y 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* a (* x (* 18 z))) (* y -4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) b) z) t) (* (* a 4) t)) (* y c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* 18 (* x (* z b))) (* a -4))) (+ (+ (* y c) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) c) z) t) (* (* a 4) t)) (* b y)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* 18 (* z c))) (* a -4))) (- (* y b) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) i) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) y)) (* (* j 27) k))
(+ (* t (+ (* x (* 18 (* z i))) (* a -4))) (+ (+ (* b c) (* x (* y -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) j) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* y 27) k))
(+ (* t (+ (* x (* (* 18 j) z)) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* y (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) k) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) y))
(+ (* t (+ (* x (* (* 18 k) z)) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* y (* j 27)))))
(- (- (+ (- (* (* (* (* x 18) y) t) z) (* (* a 4) z)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* z (+ (* x (* 18 (* y t))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) a) t) (* (* z 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* 18 (* y a))) (* z -4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) b) t) (* (* a 4) t)) (* z c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* (* x (* 18 y)) b) (* a -4))) (- (* z c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) c) t) (* (* a 4) t)) (* b z)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* c (* 18 y))) (* a -4))) (- (* z b) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) i) t) (* (* a 4) t)) (* b c)) (* (* x 4) z)) (* (* j 27) k))
(+ (* t (+ (* x (* 18 (* y i))) (* a -4))) (+ (+ (* b c) (* x (* z -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) j) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* z 27) k))
(+ (* t (+ (* x (* y (* 18 j))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* z (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) k) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) z))
(+ (* b c) (- (* t (+ (* x (* y (* 18 k))) (* a -4))) (+ (* x (* 4 i)) (* z (* j 27)))))
(- (- (+ (- (* (* (* (* x 18) y) z) a) (* (* t 4) a)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* a (+ (* x (* z (* 18 y))) (* t -4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) z) b) (* (* a 4) b)) (* t c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* b (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* t c) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) c) (* (* a 4) c)) (* b t)) (* (* x 4) i)) (* (* j 27) k))
(+ (* c (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* t b) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) i) (* (* a 4) i)) (* b c)) (* (* x 4) t)) (* (* j 27) k))
(+ (* i (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* b c) (* x (* t -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) j) (* (* a 4) j)) (* b c)) (* (* x 4) i)) (* (* t 27) k))
(+ (* j (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* t (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) z) k) (* (* a 4) k)) (* b c)) (* (* x 4) i)) (* (* j 27) t))
(+ (* k (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* t (* j 27)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* b 4) t)) (* a c)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* b -4))) (+ (+ (* a c) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* c 4) t)) (* b a)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* c -4))) (+ (+ (* a b) (* x (* i -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* i 4) t)) (* b c)) (* (* x 4) a)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* i -4))) (+ (+ (* b c) (* x (* a -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* j 4) t)) (* b c)) (* (* x 4) i)) (* (* a 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* j -4))) (- (* b c) (+ (* x (* 4 i)) (* k (* a 27)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* k 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) a))
(+ (* t (+ (* x (* z (* 18 y))) (* k -4))) (- (+ (* b c) (* x (* i -4))) (* a (* j 27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* c b)) (* (* x 4) i)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* i c)) (* (* x 4) b)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* c i) (+ (* j (* 27 k)) (* b (* x 4)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* j c)) (* (* x 4) i)) (* (* b 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* c j) (+ (* x (* 4 i)) (* b (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* k c)) (* (* x 4) i)) (* (* j 27) b))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* c k) (* x (* i -4))) (* b (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b i)) (* (* x 4) c)) (* (* j 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* b i) (* x (* c -4))) (* k (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b j)) (* (* x 4) i)) (* (* c 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* b j) (* x (* i -4))) (* c (* k -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b k)) (* (* x 4) i)) (* (* j 27) c))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* b k) (* x (* i -4))) (* c (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) j)) (* (* i 27) k))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 j)) (* i (* 27 k)))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) k)) (* (* j 27) i))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (+ (+ (* b c) (* x (* k -4))) (* i (* j -27))))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* k 27) j))
(+ (* t (+ (* x (* z (* 18 y))) (* a -4))) (- (* b c) (+ (* x (* 4 i)) (* j (* 27 k)))))

Symmetry

(sort y z)

(sort b c)

(sort j k)

explain325.0ms (0.9%)

Memory

12.6MiB live, 481.8MiB allocated

FPErrors

Click to see full error table

Ground Truth	Example	Underpredictions	Example	Subexpression
23	-	1	(-1.1205061060831792e-79 -6.205210370832142e-6 -1.1597366429695015e-232 -3.323490971967492e+149 1.173060029156836e+212 -2.5565848984532053e-136 -3.864179371045705e-283 5.5772526948484236e-247 9.099720783610544e-242 9.072082234773567e+41)	`(.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t)`
21	-	1	(1.3525185739559757e-107 -9.262790159823159e-213 4.1158298341357575e+228 3.2654493102219446e-231 1.8097299645170766e+81 -12926808017.488838 1.1039339097346065e-132 4.503072061899654e+160 -1.5939908188576202e-8 8.295760372388487e+160)	`(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)`
11	-	0	-	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
7	-	0	-	`(+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (*.f64 b c))`
6	-	0	-	`(-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t))`
5	-	0	-	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`
1	-	0	-	`(.f64 (.f64 x #s(literal 18 binary64)) y)`
0	-	0	-	`k`
0	-	0	-	`(*.f64 a #s(literal 4 binary64))`
0	-	0	-	`a`
0	-	0	-	`(*.f64 j #s(literal 27 binary64))`
0	-	0	-	`t`
0	-	0	-	`(*.f64 b c)`
0	-	0	-	`(.f64 (.f64 a #s(literal 4 binary64)) t)`
0	-	0	-	`c`
0	-	0	-	`y`
0	-	0	-	`i`
0	-	0	-	`(*.f64 x #s(literal 4 binary64))`
0	-	0	-	`#s(literal 27 binary64)`
0	-	0	-	`z`
0	-	0	-	`#s(literal 4 binary64)`
0	-	0	-	`j`
0	-	0	-	`(*.f64 x #s(literal 18 binary64))`
0	-	0	-	`(.f64 (.f64 x #s(literal 4 binary64)) i)`
0	-	0	-	`#s(literal 18 binary64)`
0	-	0	-	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
0	-	0	-	`b`
0	-	0	-	`x`

Explanations

Click to see full explanations table

Operator	Subexpression	Explanation	Count
`*.f64`	`(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)`	*no**	13	0
`-.f64`	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`	nan-rescue	11	0
↳	`(*.f64 b c)`	overflow	42
↳	`(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)`	overflow	30
↳	`(*.f64 x #s(literal 18 binary64))`	overflow	1
↳	`(+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (*.f64 b c))`	overflow	99
↳	`(.f64 (.f64 a #s(literal 4 binary64)) t)`	overflow	44
↳	`(.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t)`	overflow	37
↳	`(-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t))`	overflow	69
↳	`(.f64 (.f64 x #s(literal 18 binary64)) y)`	overflow	28
↳	`(.f64 (.f64 x #s(literal 4 binary64)) i)`	overflow	31
`*.f64`	`(.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t)`	*no**	10	0
`+.f64`	`(+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (*.f64 b c))`	nan-rescue	7	0
↳	`(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)`	overflow	30
↳	`(*.f64 x #s(literal 18 binary64))`	overflow	1
↳	`(.f64 (.f64 a #s(literal 4 binary64)) t)`	overflow	44
↳	`(.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t)`	overflow	37
↳	`(-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t))`	overflow	69
↳	`(.f64 (.f64 x #s(literal 18 binary64)) y)`	overflow	28
↳	`(*.f64 b c)`	overflow	42
`-.f64`	`(-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t))`	nan-rescue	6	0
↳	`(.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t)`	overflow	37
↳	`(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)`	overflow	30
↳	`(.f64 (.f64 x #s(literal 18 binary64)) y)`	overflow	28
↳	`(*.f64 x #s(literal 18 binary64))`	overflow	1
↳	`(.f64 (.f64 a #s(literal 4 binary64)) t)`	overflow	44
`-.f64`	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`	nan-rescue	5	0
↳	`(*.f64 b c)`	overflow	42
↳	`(.f64 (.f64 x #s(literal 4 binary64)) i)`	overflow	31
↳	`(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)`	overflow	30
↳	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`	overflow	114
↳	`(*.f64 x #s(literal 18 binary64))`	overflow	1
↳	`(+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (*.f64 b c))`	overflow	99
↳	`(.f64 (.f64 a #s(literal 4 binary64)) t)`	overflow	44
↳	`(.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t)`	overflow	37
↳	`(-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t))`	overflow	69
↳	`(.f64 (.f64 x #s(literal 18 binary64)) y)`	overflow	28
↳	`(.f64 (.f64 j #s(literal 27 binary64)) k)`	overflow	22
`*.f64`	`(.f64 (.f64 x #s(literal 18 binary64)) y)`	*no**	1	0
`*.f64`	`(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)`	*nu**	1	0

Confusion

	Predicted +	Predicted -
+	42	0
-	7	207

Precision

0.8571428571428571

Recall

1.0

Confusion?

	Predicted +	Predicted Maybe	Predicted -
+	42	0	0
-	7	0	207

Precision?

0.8571428571428571

Recall?

1.0

Freqs

test

number	freq
0	207
1	44
2	5

Total Confusion?

	Predicted +	Predicted Maybe	Predicted -
+	1	0	0
-	0	0	0

Precision?

1.0

Recall?

1.0

Samples

104.0ms

512×

valid

Compiler

Compiled 394 to 116 computations (70.6% saved)

Precisions

Click to see histograms. Total time spent on operations: 46.0ms

ival-mult: 36.0ms (78.6% of total)

ival-sub: 6.0ms (13.1% of total)

ival-add: 2.0ms (4.4% of total)

exact: 1.0ms (2.2% of total)

ival-true: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

eval0.0ms (0%)

Memory: 0.4MiB live, 0.4MiB allocated
Compiler: Compiled 10 to 10 computations (0% saved)

prune1.0ms (0%)

Memory

1.8MiB live, 1.8MiB allocated

Alt Table

Click to see full alt table

Status	Accuracy	Program
▶	83.9%	(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))

Status

Accuracy

Program

▶

83.9%

(-.f64 (-.f64 (+.f64 (-.f64 (*.f64 (*.f64 (*.f64 (*.f64 x #s(literal 18 binary64)) y) z) t) (*.f64 (*.f64 a #s(literal 4 binary64)) t)) (*.f64 b c)) (*.f64 (*.f64 x #s(literal 4 binary64)) i)) (*.f64 (*.f64 j #s(literal 27 binary64)) k))

Compiler

Compiled 41 to 28 computations (31.7% saved)

simplify621.0ms (1.7%)

Memory

-0.2MiB live, 506.6MiB allocated

Algorithm

1×	egg-herbie

Localize:

Found 4 expressions of interest:

New	Metric	Score	Program
✓	cost-diff	128	(+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (*.f64 b c))
✓	cost-diff	128	(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))
✓	cost-diff	128	(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))
✓	cost-diff	448	(-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t))

Rules

12 640×	`accelerator-lowering-fma.f32`
12 640×	`accelerator-lowering-fma.f64`
3 040×	`-lowering-.f32`
3 040×	`-lowering-.f64`
1 398×	`distribute-lft-neg-in`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	28	146
1	75	146
2	253	146
3	749	146
4	1866	146
5	3844	146
6	5253	146
7	5717	146
8	5994	146
9	6017	146
10	6035	146
11	6035	146
12	6229	146
13	6252	146
14	6252	146
15	6446	146
16	6446	146
17	6938	146
18	7166	146
19	7166	146
20	7166	146
21	7166	146
22	7166	146
23	7176	146
0	7176	136

Stop Event

1×	iter limit
1×	saturated

Calls

Call 1

Inputs
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i))
(+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c))
(- (* (* (* (* x 18) y) z) t) (* (* a 4) t))
(* (* (* (* x 18) y) z) t)
(* (* (* x 18) y) z)
(* (* x 18) y)
(* x 18)
x
18
y
z
t
(* (* a 4) t)
(* a 4)
a
4
(* b c)
b
c
(* (* x 4) i)
(* x 4)
i
(* (* j 27) k)
(* j 27)
j
27
k

Outputs
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(fma.f64 x (.f64 i #s(literal -4 binary64)) (fma.f64 j (.f64 k #s(literal -27 binary64)) (fma.f64 t (fma.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z (.f64 a #s(literal -4 binary64))) (.f64 b c))))
(- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i))
(fma.f64 x (.f64 i #s(literal -4 binary64)) (fma.f64 t (fma.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z (.f64 a #s(literal -4 binary64))) (*.f64 b c)))
(+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c))
(fma.f64 t (fma.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z (.f64 a #s(literal -4 binary64))) (.f64 b c))
(- (* (* (* (* x 18) y) z) t) (* (* a 4) t))
(.f64 t (fma.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z (.f64 a #s(literal -4 binary64))))
(* (* (* (* x 18) y) z) t)
(.f64 #s(literal 18 binary64) (.f64 x (.f64 y (.f64 z t))))
(* (* (* x 18) y) z)
(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)
(* (* x 18) y)
(.f64 (.f64 x #s(literal 18 binary64)) y)
(* x 18)
(*.f64 x #s(literal 18 binary64))
x
18
#s(literal 18 binary64)
y
z
t
(* (* a 4) t)
(.f64 t (.f64 a #s(literal 4 binary64)))
(* a 4)
(*.f64 a #s(literal 4 binary64))
a
4
#s(literal 4 binary64)
(* b c)
(*.f64 b c)
b
c
(* (* x 4) i)
(.f64 x (.f64 #s(literal 4 binary64) i))
(* x 4)
(*.f64 x #s(literal 4 binary64))
i
(* (* j 27) k)
(.f64 j (.f64 #s(literal 27 binary64) k))
(* j 27)
(*.f64 j #s(literal 27 binary64))
j
27
#s(literal 27 binary64)
k

localize68.0ms (0.2%)

Memory

21.4MiB live, 142.0MiB allocated

Localize:

Found 4 expressions of interest:

New	Metric	Score	Program
✓	accuracy	97.6%	(+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (*.f64 b c))
✓	accuracy	96.2%	(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))
✓	accuracy	92.2%	(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)
✓	accuracy	91.8%	(.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t)

Samples

40.0ms

256×

valid

Compiler

Compiled 156 to 30 computations (80.8% saved)

Precisions

Click to see histograms. Total time spent on operations: 20.0ms

ival-mult: 15.0ms (74% of total)

ival-sub: 3.0ms (14.8% of total)

ival-add: 1.0ms (4.9% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

series65.0ms (0.2%)

Memory

-31.9MiB live, 97.2MiB allocated

Counts

6 → 444

Calls

Call 1

Inputs
#<alt (- (* (* (* (* x 18) y) z) t) (* (* a 4) t))>
#<alt (- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))>
#<alt (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i))>
#<alt (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c))>
#<alt (* (* (* (* x 18) y) z) t)>
#<alt (* (* (* x 18) y) z)>

Outputs
#<alt (* -4 (* a t))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))>
#<alt (* -4 (* a t))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))>
#<alt (* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))>
#<alt (* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))>
#<alt (* -4 (* a t))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))>
#<alt (* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))>
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#<alt (* b (- (+ c (* 18 (/ (* t (* x (* y z))) b))) (+ (* 4 (/ (* a t) b)) (* 4 (/ (* i x) b)))))>
#<alt (* b (- (+ c (* 18 (/ (* t (* x (* y z))) b))) (+ (* 4 (/ (* a t) b)) (* 4 (/ (* i x) b)))))>
#<alt (* b c)>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* a t)) (* 4 (* i x)))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* a t)) (* 4 (* i x)))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* a t)) (* 4 (* i x)))) b)))))>
#<alt (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* a t)) (* 4 (* i x))))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* a t)) (* 4 (* i x))))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* a t)) (* 4 (* i x))))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* a t)) (* 4 (* i x))))>
#<alt (* b c)>
#<alt (* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (+ (* 4 (/ (* a t) c)) (* 4 (/ (* i x) c)))))>
#<alt (* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (+ (* 4 (/ (* a t) c)) (* 4 (/ (* i x) c)))))>
#<alt (* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (+ (* 4 (/ (* a t) c)) (* 4 (/ (* i x) c)))))>
#<alt (* b c)>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* a t)) (* 4 (* i x)))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* a t)) (* 4 (* i x)))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* a t)) (* 4 (* i x)))) c)))))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (* 4 (* a t)))>
#<alt (- (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (* 4 (* a t)))>
#<alt (- (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (* 4 (* a t)))>
#<alt (* -4 (* i x))>
#<alt (* i (- (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)) (+ (* 4 x) (* 4 (/ (* a t) i)))))>
#<alt (* i (- (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)) (+ (* 4 x) (* 4 (/ (* a t) i)))))>
#<alt (* i (- (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)) (+ (* 4 x) (* 4 (/ (* a t) i)))))>
#<alt (* -4 (* i x))>
#<alt (* -1 (* i (- (* -1 (/ (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t))) i)) (* -4 x))))>
#<alt (* -1 (* i (- (* -1 (/ (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t))) i)) (* -4 x))))>
#<alt (* -1 (* i (- (* -1 (/ (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t))) i)) (* -4 x))))>
#<alt (- (* b c) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (* 4 (/ (* a t) x))))>
#<alt (* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (* 4 (/ (* a t) x))))>
#<alt (* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (* 4 (/ (* a t) x))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (* 4 (* a t))) x)))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (* 4 (* a t))) x)))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (* 4 (* a t))) x)))))>
#<alt (- (* b c) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* y (- (+ (* 18 (* t (* x z))) (/ (* b c) y)) (* 4 (/ (* a t) y))))>
#<alt (* y (- (+ (* 18 (* t (* x z))) (/ (* b c) y)) (* 4 (/ (* a t) y))))>
#<alt (* y (- (+ (* 18 (* t (* x z))) (/ (* b c) y)) (* 4 (/ (* a t) y))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* b c) (* 4 (* a t))) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* b c) (* 4 (* a t))) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* b c) (* 4 (* a t))) y)))))>
#<alt (- (* b c) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* z (- (+ (* 18 (* t (* x y))) (/ (* b c) z)) (* 4 (/ (* a t) z))))>
#<alt (* z (- (+ (* 18 (* t (* x y))) (/ (* b c) z)) (* 4 (/ (* a t) z))))>
#<alt (* z (- (+ (* 18 (* t (* x y))) (/ (* b c) z)) (* 4 (/ (* a t) z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* b c) (* 4 (* a t))) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* b c) (* 4 (* a t))) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* b c) (* 4 (* a t))) z)))))>
#<alt (* b c)>
#<alt (+ (* b c) (* t (- (* 18 (* x (* y z))) (* 4 a))))>
#<alt (+ (* b c) (* t (- (* 18 (* x (* y z))) (* 4 a))))>
#<alt (+ (* b c) (* t (- (* 18 (* x (* y z))) (* 4 a))))>
#<alt (* t (- (* 18 (* x (* y z))) (* 4 a)))>
#<alt (* t (- (+ (* 18 (* x (* y z))) (/ (* b c) t)) (* 4 a)))>
#<alt (* t (- (+ (* 18 (* x (* y z))) (/ (* b c) t)) (* 4 a)))>
#<alt (* t (- (+ (* 18 (* x (* y z))) (/ (* b c) t)) (* 4 a)))>
#<alt (* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))>
#<alt (* -1 (* t (- (+ (* -18 (* x (* y z))) (* -1 (/ (* b c) t))) (* -4 a))))>
#<alt (* -1 (* t (- (+ (* -18 (* x (* y z))) (* -1 (/ (* b c) t))) (* -4 a))))>
#<alt (* -1 (* t (- (+ (* -18 (* x (* y z))) (* -1 (/ (* b c) t))) (* -4 a))))>
#<alt (+ (* 18 (* t (* x (* y z)))) (* b c))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (* -4 (* a t))>
#<alt (* a (- (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)) (* 4 t)))>
#<alt (* a (- (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)) (* 4 t)))>
#<alt (* a (- (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)) (* 4 t)))>
#<alt (* -4 (* a t))>
#<alt (* -1 (* a (- (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* -4 t))))>
#<alt (* -1 (* a (- (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* -4 t))))>
#<alt (* -1 (* a (- (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* -4 t))))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (* b c)>
#<alt (* b (- (+ c (* 18 (/ (* t (* x (* y z))) b))) (* 4 (/ (* a t) b))))>
#<alt (* b (- (+ c (* 18 (/ (* t (* x (* y z))) b))) (* 4 (/ (* a t) b))))>
#<alt (* b (- (+ c (* 18 (/ (* t (* x (* y z))) b))) (* 4 (/ (* a t) b))))>
#<alt (* b c)>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) b)))))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))>
#<alt (* b c)>
#<alt (* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (* 4 (/ (* a t) c))))>
#<alt (* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (* 4 (/ (* a t) c))))>
#<alt (* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (* 4 (/ (* a t) c))))>
#<alt (* b c)>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) c)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>

Calls

111 calls:

Time	Variable		Point	Expression
22.0ms	i	@	-inf	(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
3.0ms	x	@	0	(- (* (* (* (* x 18) y) z) t) (* (* a 4) t))
2.0ms	t	@	inf	(- (* (* (* (* x 18) y) z) t) (* (* a 4) t))
2.0ms	x	@	inf	(* (* (* x 18) y) z)
1.0ms	t	@	0	(- (* (* (* (* x 18) y) z) t) (* (* a 4) t))

rewrite511.0ms (1.4%)

Memory

34.1MiB live, 844.4MiB allocated

Algorithm

1×	batch-egg-rewrite

Rules

13 366×	`accelerator-lowering-fma.f32`
13 366×	`accelerator-lowering-fma.f64`
5 138×	`-lowering-.f32`
5 138×	`-lowering-.f64`
3 184×	`/-lowering-/.f32`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	28	98
1	124	98
2	1122	98
0	8208	88

Stop Event

1×	iter limit
1×	node limit

Counts

6 → 491

Calls

Call 1

Inputs
(- (* (* (* (* x 18) y) z) t) (* (* a 4) t))
(- (- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i)) (* (* j 27) k))
(- (+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c)) (* (* x 4) i))
(+ (- (* (* (* (* x 18) y) z) t) (* (* a 4) t)) (* b c))
(* (* (* (* x 18) y) z) t)
(* (* (* x 18) y) z)

Outputs
(+.f64 (.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) t) (.f64 a (.f64 t #s(literal -4 binary64))))
(+.f64 (.f64 a (.f64 t #s(literal -4 binary64))) (.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) t))
(+.f64 (/.f64 (.f64 (.f64 t (.f64 t t)) (.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))))) (fma.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t) (.f64 (.f64 t (.f64 a #s(literal 4 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64))))))) (neg.f64 (/.f64 (.f64 (.f64 a (.f64 a a)) (.f64 (.f64 t (.f64 t t)) #s(literal 64 binary64))) (fma.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t) (.f64 (.f64 t (.f64 a #s(literal 4 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (*.f64 a #s(literal 4 binary64)))))))))
(+.f64 (/.f64 (.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t)) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64))))) (neg.f64 (/.f64 (.f64 (.f64 a a) (.f64 (.f64 t t) #s(literal 16 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64)))))))
(-.f64 (.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) t) (.f64 t (.f64 a #s(literal 4 binary64))))
(-.f64 (/.f64 (.f64 (.f64 t (.f64 t t)) (.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))))) (fma.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t) (.f64 (.f64 t (.f64 a #s(literal 4 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64))))))) (/.f64 (.f64 (.f64 a (.f64 a a)) (.f64 (.f64 t (.f64 t t)) #s(literal 64 binary64))) (fma.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t) (.f64 (.f64 t (.f64 a #s(literal 4 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (*.f64 a #s(literal 4 binary64))))))))
(-.f64 (/.f64 (.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t)) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64))))) (/.f64 (.f64 (.f64 a a) (.f64 (.f64 t t) #s(literal 16 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64))))))
(fma.f64 x (.f64 (.f64 #s(literal 18 binary64) y) (.f64 z t)) (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 (.f64 x #s(literal 18 binary64)) (.f64 y (.f64 z t)) (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 (.f64 x #s(literal 18 binary64)) (.f64 (.f64 y z) t) (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 y (.f64 (.f64 x #s(literal 18 binary64)) (.f64 z t)) (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) (.f64 z t) (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 z (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) t) (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) t (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 t (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 t (.f64 a #s(literal -4 binary64)) (.f64 (.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z) t))
(fma.f64 a (.f64 t #s(literal -4 binary64)) (.f64 (.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z) t))
(fma.f64 #s(literal 4 binary64) (neg.f64 (.f64 a t)) (.f64 (.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z) t))
(fma.f64 (.f64 a #s(literal 4 binary64)) (neg.f64 t) (.f64 (.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z) t))
(fma.f64 (.f64 (.f64 t (.f64 t t)) (.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))))) (/.f64 #s(literal 1 binary64) (fma.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t) (.f64 (.f64 t (.f64 a #s(literal 4 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64))))))) (neg.f64 (/.f64 (.f64 (.f64 a (.f64 a a)) (.f64 (.f64 t (.f64 t t)) #s(literal 64 binary64))) (fma.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t) (.f64 (.f64 t (.f64 a #s(literal 4 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (*.f64 a #s(literal 4 binary64)))))))))
(fma.f64 (.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 t t)) (/.f64 #s(literal 1 binary64) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64))))) (neg.f64 (/.f64 (.f64 (.f64 a a) (.f64 (.f64 t t) #s(literal 16 binary64))) (.f64 t (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z (.f64 a #s(literal 4 binary64)))))))
(fma.f64 (.f64 a #s(literal -4 binary64)) t (.f64 (.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z) t))
(fma.f64 (.f64 z t) (.f64 x (.f64 #s(literal 18 binary64) y)) (.f64 a (*.f64 t #s(literal -4 binary64))))
(fma.f64 (.f64 t #s(literal 4 binary64)) (neg.f64 a) (.f64 (.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z) t))
(fma.f64 #s(literal -1 binary64) (.f64 t (.f64 a #s(literal 4 binary64))) (.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) t))
(fma.f64 (neg.f64 a) (.f64 t #s(literal 4 binary64)) (.f64 (.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z) t))
(fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 (.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z) t))
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(/.f64 (-.f64 (.f64 (/.f64 (.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))))) (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 b c))) (/.f64 (.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))))) (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 b c)))) (.f64 (/.f64 (.f64 (.f64 b c) (.f64 b c)) (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 b c))) (/.f64 (.f64 (.f64 b c) (.f64 b c)) (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 b c))))) (+.f64 (/.f64 (.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))))) (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 b c))) (/.f64 (.f64 (.f64 b c) (.f64 b c)) (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 b c)))))
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(.f64 (.f64 x #s(literal 18 binary64)) (.f64 y (.f64 z t)))
(.f64 (.f64 x #s(literal 18 binary64)) (.f64 (.f64 y z) t))
(.f64 y (.f64 (.f64 x #s(literal 18 binary64)) (.f64 z t)))
(.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) (.f64 z t))
(.f64 z (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) t))
(.f64 (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z) t)
(.f64 t (.f64 (.f64 x (.f64 #s(literal 18 binary64) y)) z))
(.f64 (.f64 z t) (.f64 x (.f64 #s(literal 18 binary64) y)))
(.f64 (.f64 t (.f64 x #s(literal 18 binary64))) (.f64 y z))
(.f64 (.f64 t (.f64 x (.f64 #s(literal 18 binary64) y))) z)
(.f64 x (.f64 #s(literal 18 binary64) (*.f64 y z)))
(.f64 x (.f64 (*.f64 #s(literal 18 binary64) y) z))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(.f64 (.f64 x #s(literal 18 binary64)) (*.f64 y z))
(.f64 y (.f64 (*.f64 x #s(literal 18 binary64)) z))
(.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z)
(.f64 z (.f64 x (*.f64 #s(literal 18 binary64) y)))
(.f64 (.f64 y z) (*.f64 x #s(literal 18 binary64)))
(.f64 (.f64 z x) (*.f64 #s(literal 18 binary64) y))
(.f64 (.f64 z (*.f64 x #s(literal 18 binary64))) y)

simplify576.0ms (1.6%)

Memory

8.3MiB live, 769.5MiB allocated

Algorithm

1×	egg-herbie

Rules

18 212×	`accelerator-lowering-fma.f32`
18 212×	`accelerator-lowering-fma.f64`
5 176×	`-lowering-.f32`
5 176×	`-lowering-.f64`
3 534×	`+-lowering-+.f64`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	409	8537
1	1404	8156
2	4870	8036
0	8214	7306

Stop Event

1×	iter limit
1×	node limit

Counts

444 → 444

Calls

Call 1

Inputs
(* -4 (* a t))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(* 18 (* t (* x (* y z))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(* -4 (* a t))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(* 18 (* t (* x (* y z))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(* -4 (* a t))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(* 18 (* t (* x (* y z))))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(* 18 (* t (* x (* y z))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(* -4 (* a t))
(* a (- (* 18 (/ (* t (* x (* y z))) a)) (* 4 t)))
(* a (- (* 18 (/ (* t (* x (* y z))) a)) (* 4 t)))
(* a (- (* 18 (/ (* t (* x (* y z))) a)) (* 4 t)))
(* -4 (* a t))
(* -1 (* a (- (* -18 (/ (* t (* x (* y z))) a)) (* -4 t))))
(* -1 (* a (- (* -18 (/ (* t (* x (* y z))) a)) (* -4 t))))
(* -1 (* a (- (* -18 (/ (* t (* x (* y z))) a)) (* -4 t))))
(- (* b c) (+ (* 4 (* a t)) (* 27 (* j k))))
(- (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (+ (* 4 (* a t)) (* 27 (* j k))))
(- (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (+ (* 4 (* a t)) (* 27 (* j k))))
(- (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (+ (* 4 (* a t)) (* 27 (* j k))))
(* x (- (* 18 (* t (* y z))) (* 4 i)))
(* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (+ (* 4 i) (+ (* 4 (/ (* a t) x)) (* 27 (/ (* j k) x))))))
(* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (+ (* 4 i) (+ (* 4 (/ (* a t) x)) (* 27 (/ (* j k) x))))))
(* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (+ (* 4 i) (+ (* 4 (/ (* a t) x)) (* 27 (/ (* j k) x))))))
(* -1 (* x (- (* -18 (* t (* y z))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (+ (* 4 (* a t)) (* 27 (* j k)))) x))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (+ (* 4 (* a t)) (* 27 (* j k)))) x))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (+ (* 4 (* a t)) (* 27 (* j k)))) x))) (* -4 i))))
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(+ (* b c) (* t (- (* 18 (* x (* y z))) (* 4 a))))
(+ (* b c) (* t (- (* 18 (* x (* y z))) (* 4 a))))
(+ (* b c) (* t (- (* 18 (* x (* y z))) (* 4 a))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(* t (- (+ (* 18 (* x (* y z))) (/ (* b c) t)) (* 4 a)))
(* t (- (+ (* 18 (* x (* y z))) (/ (* b c) t)) (* 4 a)))
(* t (- (+ (* 18 (* x (* y z))) (/ (* b c) t)) (* 4 a)))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(* -1 (* t (- (+ (* -18 (* x (* y z))) (* -1 (/ (* b c) t))) (* -4 a))))
(* -1 (* t (- (+ (* -18 (* x (* y z))) (* -1 (/ (* b c) t))) (* -4 a))))
(* -1 (* t (- (+ (* -18 (* x (* y z))) (* -1 (/ (* b c) t))) (* -4 a))))
(+ (* 18 (* t (* x (* y z)))) (* b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(* -4 (* a t))
(* a (- (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)) (* 4 t)))
(* a (- (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)) (* 4 t)))
(* a (- (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)) (* 4 t)))
(* -4 (* a t))
(* -1 (* a (- (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* -4 t))))
(* -1 (* a (- (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* -4 t))))
(* -1 (* a (- (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* -4 t))))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(* b c)
(* b (- (+ c (* 18 (/ (* t (* x (* y z))) b))) (* 4 (/ (* a t) b))))
(* b (- (+ c (* 18 (/ (* t (* x (* y z))) b))) (* 4 (/ (* a t) b))))
(* b (- (+ c (* 18 (/ (* t (* x (* y z))) b))) (* 4 (/ (* a t) b))))
(* b c)
(* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) b)))))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(* b c)
(* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (* 4 (/ (* a t) c))))
(* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (* 4 (/ (* a t) c))))
(* c (- (+ b (* 18 (/ (* t (* x (* y z))) c))) (* 4 (/ (* a t) c))))
(* b c)
(* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) c)))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))

Outputs
(* -4 (* a t))
(.f64 #s(literal -4 binary64) (.f64 a t))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(.f64 x (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) x) (.f64 t (.f64 (*.f64 y z) #s(literal 18 binary64)))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(.f64 x (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) x) (.f64 t (.f64 (*.f64 y z) #s(literal 18 binary64)))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(.f64 x (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) x) (.f64 t (.f64 (*.f64 y z) #s(literal 18 binary64)))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(.f64 x (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) x) (.f64 t (.f64 (*.f64 y z) #s(literal 18 binary64)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(.f64 x (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) x) (.f64 t (.f64 (*.f64 y z) #s(literal 18 binary64)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(.f64 x (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) x) (.f64 t (.f64 (*.f64 y z) #s(literal 18 binary64)))))
(* -4 (* a t))
(.f64 #s(literal -4 binary64) (.f64 a t))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) y) (.f64 #s(literal 18 binary64) (.f64 z (*.f64 t x)))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) y) (.f64 #s(literal 18 binary64) (.f64 z (*.f64 t x)))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) y) (.f64 #s(literal 18 binary64) (.f64 z (*.f64 t x)))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) y) (.f64 #s(literal 18 binary64) (.f64 z (*.f64 t x)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) y) (.f64 #s(literal 18 binary64) (.f64 z (*.f64 t x)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) y) (.f64 #s(literal 18 binary64) (.f64 z (*.f64 t x)))))
(* -4 (* a t))
(.f64 #s(literal -4 binary64) (.f64 a t))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(.f64 z (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) z) (.f64 (.f64 #s(literal 18 binary64) (*.f64 x y)) t)))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(.f64 z (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) z) (.f64 (.f64 #s(literal 18 binary64) (*.f64 x y)) t)))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(.f64 z (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) z) (.f64 (.f64 #s(literal 18 binary64) (*.f64 x y)) t)))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(.f64 z (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) z) (.f64 (.f64 #s(literal 18 binary64) (*.f64 x y)) t)))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(.f64 z (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) z) (.f64 (.f64 #s(literal 18 binary64) (*.f64 x y)) t)))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(.f64 z (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 a t) z) (.f64 (.f64 #s(literal 18 binary64) (*.f64 x y)) t)))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* t (- (* 18 (* x (* y z))) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* -1 (* t (- (* -18 (* x (* y z))) (* -4 a))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* -4 (* a t))
(.f64 #s(literal -4 binary64) (.f64 a t))
(* a (- (* 18 (/ (* t (* x (* y z))) a)) (* 4 t)))
(.f64 a (.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal 18 binary64) #s(literal -4 binary64))))
(* a (- (* 18 (/ (* t (* x (* y z))) a)) (* 4 t)))
(.f64 a (.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal 18 binary64) #s(literal -4 binary64))))
(* a (- (* 18 (/ (* t (* x (* y z))) a)) (* 4 t)))
(.f64 a (.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal 18 binary64) #s(literal -4 binary64))))
(* -4 (* a t))
(.f64 #s(literal -4 binary64) (.f64 a t))
(* -1 (* a (- (* -18 (/ (* t (* x (* y z))) a)) (* -4 t))))
(.f64 (.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal -18 binary64) #s(literal 4 binary64))) (neg.f64 a))
(* -1 (* a (- (* -18 (/ (* t (* x (* y z))) a)) (* -4 t))))
(.f64 (.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal -18 binary64) #s(literal 4 binary64))) (neg.f64 a))
(* -1 (* a (- (* -18 (/ (* t (* x (* y z))) a)) (* -4 t))))
(.f64 (.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal -18 binary64) #s(literal 4 binary64))) (neg.f64 a))
(- (* b c) (+ (* 4 (* a t)) (* 27 (* j k))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(- (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (+ (* 4 (* a t)) (* 27 (* j k))))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 b c (.f64 j (.f64 k #s(literal -27 binary64))))))
(- (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (+ (* 4 (* a t)) (* 27 (* j k))))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 b c (.f64 j (.f64 k #s(literal -27 binary64))))))
(- (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (+ (* 4 (* a t)) (* 27 (* j k))))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 b c (.f64 j (.f64 k #s(literal -27 binary64))))))
(* x (- (* 18 (* t (* y z))) (* 4 i)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (+ (* 4 i) (+ (* 4 (/ (* a t) x)) (* 27 (/ (* j k) x))))))
(.f64 x (+.f64 (+.f64 (fma.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)) (/.f64 (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 b c)) x)) (.f64 #s(literal -4 binary64) i)) (/.f64 (.f64 j (.f64 k #s(literal -27 binary64))) x)))
(* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (+ (* 4 i) (+ (* 4 (/ (* a t) x)) (* 27 (/ (* j k) x))))))
(.f64 x (+.f64 (+.f64 (fma.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)) (/.f64 (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 b c)) x)) (.f64 #s(literal -4 binary64) i)) (/.f64 (.f64 j (.f64 k #s(literal -27 binary64))) x)))
(* x (- (+ (* 18 (* t (* y z))) (/ (* b c) x)) (+ (* 4 i) (+ (* 4 (/ (* a t) x)) (* 27 (/ (* j k) x))))))
(.f64 x (+.f64 (+.f64 (fma.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)) (/.f64 (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 b c)) x)) (.f64 #s(literal -4 binary64) i)) (/.f64 (.f64 j (.f64 k #s(literal -27 binary64))) x)))
(* -1 (* x (- (* -18 (* t (* y z))) (* -4 i))))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (+ (* 4 (* a t)) (* 27 (* j k)))) x))) (* -4 i))))
(.f64 (fma.f64 #s(literal 4 binary64) i (-.f64 (.f64 (.f64 (.f64 t #s(literal -18 binary64)) y) z) (/.f64 (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64))))) x))) (neg.f64 x))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (+ (* 4 (* a t)) (* 27 (* j k)))) x))) (* -4 i))))
(.f64 (fma.f64 #s(literal 4 binary64) i (-.f64 (.f64 (.f64 (.f64 t #s(literal -18 binary64)) y) z) (/.f64 (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64))))) x))) (neg.f64 x))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* b c) (+ (* 4 (* a t)) (* 27 (* j k)))) x))) (* -4 i))))
(.f64 (fma.f64 #s(literal 4 binary64) i (-.f64 (.f64 (.f64 (.f64 t #s(literal -18 binary64)) y) z) (/.f64 (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64))))) x))) (neg.f64 x))
(- (* b c) (+ (* 4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (fma.f64 a t (.f64 x i)) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 b c (.f64 j (.f64 k #s(literal -27 binary64))))))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 b c (.f64 j (.f64 k #s(literal -27 binary64))))))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 b c (.f64 j (.f64 k #s(literal -27 binary64))))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
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(.f64 z (fma.f64 t (.f64 (.f64 x y) #s(literal 18 binary64)) (/.f64 (fma.f64 #s(literal -4 binary64) (.f64 a t) (*.f64 b c)) z)))
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(* b c)
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(+ (* b c) (* t (- (* 18 (* x (* y z))) (* 4 a))))
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(.f64 t (fma.f64 #s(literal -4 binary64) a (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (/.f64 (.f64 b c) t))))
(* t (- (+ (* 18 (* x (* y z))) (/ (* b c) t)) (* 4 a)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (/.f64 (.f64 b c) t))))
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(.f64 t (fma.f64 #s(literal -4 binary64) a (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (/.f64 (.f64 b c) t))))
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(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* -1 (* t (- (+ (* -18 (* x (* y z))) (* -1 (/ (* b c) t))) (* -4 a))))
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(+ (* 18 (* t (* x (* y z)))) (* b c))
(fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(* -4 (* a t))
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(* a (- (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)) (* 4 t)))
(.f64 a (fma.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal 18 binary64) #s(literal -4 binary64)) (/.f64 (.f64 b c) a)))
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(.f64 a (fma.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal 18 binary64) #s(literal -4 binary64)) (/.f64 (.f64 b c) a)))
(* a (- (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)) (* 4 t)))
(.f64 a (fma.f64 t (fma.f64 (/.f64 (.f64 x (.f64 y z)) a) #s(literal 18 binary64) #s(literal -4 binary64)) (/.f64 (.f64 b c) a)))
(* -4 (* a t))
(.f64 #s(literal -4 binary64) (.f64 a t))
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(.f64 a (+.f64 (/.f64 (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 b c)) a) (.f64 #s(literal -4 binary64) t)))
(* -1 (* a (- (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* -4 t))))
(.f64 a (+.f64 (/.f64 (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 b c)) a) (.f64 #s(literal -4 binary64) t)))
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(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(* b c)
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(* b c)
(*.f64 b c)
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(* -1 (* b (+ (* -1 c) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) b)))))
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(- (* 18 (* t (* x (* y z)))) (* 4 (* a t)))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (* 4 (* a t)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(* b c)
(*.f64 b c)
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(* b c)
(*.f64 b c)
(* -1 (* c (+ (* -1 b) (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 4 (* a t))) c)))))
(.f64 c (+.f64 b (/.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))) c)))
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(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
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(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
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(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
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(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* 18 (* x (* y z)))
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(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
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(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
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(* 18 (* x (* y z)))
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(* 18 (* x (* y z)))
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(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))

eval182.0ms (0.5%)

Memory: 9.3MiB live, 289.2MiB allocated
Compiler: Compiled 52 739 to 2 181 computations (95.9% saved)

prune541.0ms (1.5%)

Memory

5.6MiB live, 323.8MiB allocated

Pruning

23 alts after pruning (23 fresh and 0 done)

	Pruned	Kept	Total
New	912	23	935
Fresh	0	0	0
Picked	1	0	1
Done	0	0	0
Total	913	23	936

Accuracy

100.0%

Counts

936 → 23

Alt Table

Click to see full alt table

Status	Accuracy	Program
	86.9%	(fma.f64 (.f64 k j) #s(literal -27 binary64) (fma.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i)))))
	72.9%	(fma.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))) (fma.f64 b c (.f64 j (*.f64 k #s(literal -27 binary64)))))
▶	88.8%	(fma.f64 c b (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (*.f64 j k)))))
	56.8%	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
▶	63.4%	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
▶	72.3%	(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
	82.9%	(-.f64 (fma.f64 (.f64 z t) (.f64 x (.f64 #s(literal 18 binary64) y)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	85.2%	(-.f64 (fma.f64 (.f64 x #s(literal 18 binary64)) (.f64 y (.f64 z t)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	83.5%	(-.f64 (fma.f64 (.f64 t (.f64 x (.f64 #s(literal 18 binary64) y))) z (fma.f64 t (.f64 a #s(literal -4 binary64)) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	56.1%	(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	60.8%	(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	41.5%	(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
	40.2%	(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	37.2%	(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
	43.3%	(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
	75.3%	(.f64 y (fma.f64 t (.f64 (.f64 x z) #s(literal 18 binary64)) (/.f64 (fma.f64 b c (fma.f64 #s(literal -4 binary64) (fma.f64 a t (.f64 x i)) (.f64 j (.f64 k #s(literal -27 binary64))))) y)))
	39.8%	(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
	44.5%	(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
	20.9%	(.f64 j (.f64 k #s(literal -27 binary64)))
▶	24.9%	(*.f64 b c)
▶	24.0%	(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
	18.5%	(.f64 #s(literal -4 binary64) (.f64 x i))
	25.1%	(.f64 #s(literal -4 binary64) (.f64 a t))

Compiler

Compiled 1 182 to 862 computations (27.1% saved)

simplify714.0ms (2%)

Memory

-40.5MiB live, 447.4MiB allocated

Algorithm

1×	egg-herbie

Localize:

Found 17 expressions of interest:

New	Metric	Score	Program
✓	cost-diff	0	(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
✓	cost-diff	0	(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
✓	cost-diff	0	(*.f64 x i)
✓	cost-diff	0	(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
✓	cost-diff	0	(.f64 j (.f64 k #s(literal -27 binary64)))
✓	cost-diff	0	(*.f64 a t)
✓	cost-diff	0	(fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64))))
✓	cost-diff	0	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
✓	cost-diff	0	(*.f64 y z)
✓	cost-diff	0	(.f64 x (.f64 y z))
✓	cost-diff	0	(.f64 t (.f64 x (*.f64 y z)))
✓	cost-diff	0	(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
✓	cost-diff	0	(*.f64 b c)
✓	cost-diff	0	(fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (*.f64 a #s(literal -4 binary64)))
✓	cost-diff	0	(.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))))
✓	cost-diff	0	(fma.f64 c b (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (*.f64 j k)))))
✓	cost-diff	128	(-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (*.f64 j k))))

Rules

12 640×	`accelerator-lowering-fma.f32`
12 640×	`accelerator-lowering-fma.f64`
3 040×	`-lowering-.f32`
3 040×	`-lowering-.f64`
1 782×	`unsub-neg`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	47	286
1	123	286
2	334	286
3	772	286
4	1314	286
5	2477	286
6	3838	286
7	5028	286
8	5919	286
9	6352	286
10	6364	286
11	6437	286
12	6453	286
13	6672	286
14	6693	286
15	6693	286
16	6897	286
17	7209	286
18	7349	286
19	7349	286
20	7349	286
21	7349	286
22	7360	286
0	7360	267

Stop Event

1×	iter limit
1×	saturated

Calls

Call 1

Inputs
(+ (* c b) (- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k)))))
c
b
(- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k))))
(* t (+ (* x (* 18 (* y z))) (* a -4)))
t
(+ (* x (* 18 (* y z))) (* a -4))
x
(* 18 (* y z))
18
(* y z)
y
z
(* a -4)
a
-4
(+ (* x (* 4 i)) (* 27 (* j k)))
(* 4 i)
4
i
(* 27 (* j k))
27
(* j k)
j
k
(* b c)
b
c
(* 18 (* t (* x (* y z))))
18
(* t (* x (* y z)))
t
(* x (* y z))
x
(* y z)
y
z
(+ (* b c) (+ (* -4 (* a t)) (* j (* k -27))))
b
c
(+ (* -4 (* a t)) (* j (* k -27)))
-4
(* a t)
a
t
(* j (* k -27))
j
(* k -27)
k
-27
(+ (* -4 (* x i)) (+ (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* b c)))
-4
(* x i)
x
i
(+ (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* b c))
t
(+ (* -4 a) (* 18 (* x (* y z))))
a
(* 18 (* x (* y z)))
18
(* x (* y z))
(* y z)
y
z
(* b c)
b
c

Outputs
(+ (* c b) (- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k)))))
(fma.f64 x (.f64 t (.f64 z (.f64 #s(literal 18 binary64) y))) (fma.f64 j (.f64 k #s(literal -27 binary64)) (fma.f64 #s(literal -4 binary64) (fma.f64 t a (.f64 x i)) (.f64 c b))))
c
b
(- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k))))
(fma.f64 #s(literal -4 binary64) (fma.f64 t a (.f64 x i)) (fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 x (.f64 t (.f64 z (.f64 #s(literal 18 binary64) y))))))
(* t (+ (* x (* 18 (* y z))) (* a -4)))
(.f64 t (fma.f64 x (.f64 z (.f64 #s(literal 18 binary64) y)) (.f64 a #s(literal -4 binary64))))
t
(+ (* x (* 18 (* y z))) (* a -4))
(fma.f64 x (.f64 z (.f64 #s(literal 18 binary64) y)) (*.f64 a #s(literal -4 binary64)))
x
(* 18 (* y z))
(.f64 z (.f64 #s(literal 18 binary64) y))
18
#s(literal 18 binary64)
(* y z)
(*.f64 y z)
y
z
(* a -4)
(*.f64 a #s(literal -4 binary64))
a
-4
#s(literal -4 binary64)
(+ (* x (* 4 i)) (* 27 (* j k)))
(fma.f64 #s(literal 27 binary64) (.f64 j k) (.f64 x (*.f64 #s(literal 4 binary64) i)))
(* 4 i)
(*.f64 #s(literal 4 binary64) i)
4
#s(literal 4 binary64)
i
(* 27 (* j k))
(.f64 #s(literal 27 binary64) (.f64 j k))
27
#s(literal 27 binary64)
(* j k)
(*.f64 j k)
j
k
(* b c)
(*.f64 c b)
b
c
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 t (.f64 z (.f64 #s(literal 18 binary64) y))))
18
#s(literal 18 binary64)
(* t (* x (* y z)))
(.f64 x (.f64 t (*.f64 y z)))
t
(* x (* y z))
(.f64 x (.f64 y z))
x
(* y z)
(*.f64 y z)
y
z
(+ (* b c) (+ (* -4 (* a t)) (* j (* k -27))))
(fma.f64 j (.f64 k #s(literal -27 binary64)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (*.f64 c b)))
b
c
(+ (* -4 (* a t)) (* j (* k -27)))
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 a #s(literal -4 binary64))))
-4
#s(literal -4 binary64)
(* a t)
(*.f64 t a)
a
t
(* j (* k -27))
(.f64 j (.f64 k #s(literal -27 binary64)))
j
(* k -27)
(*.f64 k #s(literal -27 binary64))
k
-27
#s(literal -27 binary64)
(+ (* -4 (* x i)) (+ (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* b c)))
(fma.f64 c b (fma.f64 #s(literal -4 binary64) (fma.f64 t a (.f64 x i)) (.f64 x (.f64 t (.f64 z (*.f64 #s(literal 18 binary64) y))))))
-4
#s(literal -4 binary64)
(* x i)
(*.f64 x i)
x
i
(+ (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* b c))
(fma.f64 t (fma.f64 x (.f64 z (.f64 #s(literal 18 binary64) y)) (.f64 a #s(literal -4 binary64))) (.f64 c b))
t
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 x (.f64 z (.f64 #s(literal 18 binary64) y)) (*.f64 a #s(literal -4 binary64)))
a
(* 18 (* x (* y z)))
(.f64 x (.f64 z (*.f64 #s(literal 18 binary64) y)))
18
#s(literal 18 binary64)
(* x (* y z))
(.f64 x (.f64 y z))
(* y z)
(*.f64 y z)
y
z
(* b c)
(*.f64 c b)
b
c

localize127.0ms (0.4%)

Memory

15.5MiB live, 247.8MiB allocated

Localize:

Found 17 expressions of interest:

New	Metric	Score	Program
✓	accuracy	99.7%	(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
✓	accuracy	96.6%	(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
✓	accuracy	93.9%	(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
✓	accuracy	90.5%	(.f64 x (.f64 y z))
✓	accuracy	100.0%	(*.f64 a t)
✓	accuracy	99.7%	(.f64 j (.f64 k #s(literal -27 binary64)))
✓	accuracy	99.7%	(fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64))))
✓	accuracy	98.4%	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
✓	accuracy	100.0%	(*.f64 y z)
✓	accuracy	99.7%	(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
✓	accuracy	91.8%	(.f64 t (.f64 x (*.f64 y z)))
✓	accuracy	90.5%	(.f64 x (.f64 y z))
✓	accuracy	100.0%	(*.f64 b c)
✓	accuracy	97.3%	(fma.f64 c b (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (*.f64 j k)))))
✓	accuracy	97.2%	(-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (*.f64 j k))))
✓	accuracy	96.2%	(.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))))
✓	accuracy	94.4%	(fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (*.f64 a #s(literal -4 binary64)))

Samples

77.0ms

256×

valid

Compiler

Compiled 271 to 49 computations (81.9% saved)

Precisions

Click to see histograms. Total time spent on operations: 46.0ms

ival-mult: 36.0ms (77.7% of total)

ival-add: 8.0ms (17.3% of total)

ival-sub: 1.0ms (2.2% of total)

exact: 1.0ms (2.2% of total)

ival-true: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

series53.0ms (0.1%)

Memory

24.6MiB live, 103.2MiB allocated

Counts

18 → 960

Calls

Call 1

Inputs
#<alt (- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k))))>
#<alt (+ (* c b) (- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k)))))>
#<alt (* t (+ (* x (* 18 (* y z))) (* a -4)))>
#<alt (+ (* x (* 18 (* y z))) (* a -4))>
#<alt (* b c)>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* t (* x (* y z)))>
#<alt (* x (* y z))>
#<alt (* y z)>
#<alt (+ (* b c) (+ (* -4 (* a t)) (* j (* k -27))))>
#<alt (+ (* -4 (* a t)) (* j (* k -27)))>
#<alt (* a t)>
#<alt (* j (* k -27))>
#<alt (+ (* -4 (* x i)) (+ (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* b c)))>
#<alt (* x i)>
#<alt (+ (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* b c))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (* 18 (* x (* y z)))>

Outputs
#<alt (* -1 (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))>
#<alt (* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))>
#<alt (* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))>
#<alt (- (* -4 (* a t)) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))>
#<alt (* x (- (* 18 (* t (* y z))) (* 4 i)))>
#<alt (* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))>
#<alt (* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))>
#<alt (* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))>
#<alt (* -1 (* x (- (* -18 (* t (* y z))) (* -4 i))))>
#<alt (* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x))) (* -4 i))))>
#<alt (* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x))) (* -4 i))))>
#<alt (* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x))) (* -4 i))))>
#<alt (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))>
#<alt (* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))>
#<alt (* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))>
#<alt (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))>
#<alt (* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))>
#<alt (* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))>
#<alt (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))>
#<alt (* -4 (* a t))>
#<alt (* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))>
#<alt (* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))>
#<alt (* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))>
#<alt (* -4 (* a t))>
#<alt (* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))>
#<alt (* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))>
#<alt (* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))>
#<alt (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k)))>
#<alt (* -4 (* i x))>
#<alt (* i (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i) (+ (* 4 x) (* 27 (/ (* j k) i)))))>
#<alt (* i (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i) (+ (* 4 x) (* 27 (/ (* j k) i)))))>
#<alt (* i (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i) (+ (* 4 x) (* 27 (/ (* j k) i)))))>
#<alt (* -4 (* i x))>
#<alt (* -1 (* i (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k))) i)) (* -4 x))))>
#<alt (* -1 (* i (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k))) i)) (* -4 x))))>
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#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) y)))))>
#<alt (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* z (+ (* -4 (/ (* a t) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))>
#<alt (* z (+ (* -4 (/ (* a t) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))>
#<alt (* z (+ (* -4 (/ (* a t) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) z)))))>
#<alt (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))>
#<alt (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))>
#<alt (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))>
#<alt (* b c)>
#<alt (* b (+ c (+ (* -4 (/ (* i x) b)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b))))>
#<alt (* b (+ c (+ (* -4 (/ (* i x) b)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b))))>
#<alt (* b (+ c (+ (* -4 (/ (* i x) b)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b))))>
#<alt (* b c)>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) b)))))>
#<alt (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))>
#<alt (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))>
#<alt (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))>
#<alt (* b c)>
#<alt (* c (+ b (+ (* -4 (/ (* i x) c)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c))))>
#<alt (* c (+ b (+ (* -4 (/ (* i x) c)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c))))>
#<alt (* c (+ b (+ (* -4 (/ (* i x) c)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c))))>
#<alt (* b c)>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) c)))))>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* b c)>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (* t (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))))>
#<alt (* t (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))))>
#<alt (* t (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (* b c) t)))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (* b c) t)))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (* b c) t)))))>
#<alt (+ (* 18 (* t (* x (* y z)))) (* b c))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (* -4 (* a t))>
#<alt (* a (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))))>
#<alt (* a (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))))>
#<alt (* a (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))))>
#<alt (* -4 (* a t))>
#<alt (* -1 (* a (+ (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* 4 t))))>
#<alt (* -1 (* a (+ (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* 4 t))))>
#<alt (* -1 (* a (+ (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* 4 t))))>
#<alt (+ (* -4 (* a t)) (* b c))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* x (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))))>
#<alt (* x (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))))>
#<alt (* x (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) x)))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) x)))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) x)))))>
#<alt (+ (* -4 (* a t)) (* b c))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* y (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))))>
#<alt (* y (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))))>
#<alt (* y (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))>
#<alt (+ (* -4 (* a t)) (* b c))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))>
#<alt (* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))>
#<alt (* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (* b c)>
#<alt (* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))>
#<alt (* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))>
#<alt (* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))>
#<alt (* b c)>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (* b c)>
#<alt (* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))>
#<alt (* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))>
#<alt (* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))>
#<alt (* b c)>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))))>
#<alt (* 18 (* x (* y z)))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (* -4 a)>
#<alt (* a (- (* 18 (/ (* x (* y z)) a)) 4))>
#<alt (* a (- (* 18 (/ (* x (* y z)) a)) 4))>
#<alt (* a (- (* 18 (/ (* x (* y z)) a)) 4))>
#<alt (* -4 a)>
#<alt (* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))>
#<alt (* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))>
#<alt (* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))>
#<alt (* -4 a)>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* x (+ (* -4 (/ a x)) (* 18 (* y z))))>
#<alt (* x (+ (* -4 (/ a x)) (* 18 (* y z))))>
#<alt (* x (+ (* -4 (/ a x)) (* 18 (* y z))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))>
#<alt (* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))>
#<alt (* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))>
#<alt (* -4 a)>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* y (+ (* -4 (/ a y)) (* 18 (* x z))))>
#<alt (* y (+ (* -4 (/ a y)) (* 18 (* x z))))>
#<alt (* y (+ (* -4 (/ a y)) (* 18 (* x z))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))>
#<alt (* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))>
#<alt (* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))>
#<alt (* -4 a)>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* z (+ (* -4 (/ a z)) (* 18 (* x y))))>
#<alt (* z (+ (* -4 (/ a z)) (* 18 (* x y))))>
#<alt (* z (+ (* -4 (/ a z)) (* 18 (* x y))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))>
#<alt (* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))>
#<alt (* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>
#<alt (* 18 (* x (* y z)))>

Calls

240 calls:

Time	Variable		Point	Expression
5.0ms	z	@	-inf	(* t (* x (* y z)))
3.0ms	x	@	-inf	(* x i)
2.0ms	x	@	inf	(+ (* x (* 18 (* y z))) (* a -4))
1.0ms	y	@	-inf	(* t (+ (* x (* 18 (* y z))) (* a -4)))
1.0ms	a	@	inf	(- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k))))

rewrite666.0ms (1.8%)

Memory

-4.7MiB live, 964.2MiB allocated

Algorithm

1×	batch-egg-rewrite

Rules

10 132×	`accelerator-lowering-fma.f32`
10 132×	`accelerator-lowering-fma.f64`
5 612×	`-lowering-.f32`
5 612×	`-lowering-.f64`
4 182×	`/-lowering-/.f32`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	47	200
1	240	200
2	2221	200
0	9951	184

Stop Event

1×	iter limit
1×	node limit

Counts

18 → 806

Calls

Call 1

Inputs
(- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k))))
(+ (* c b) (- (* t (+ (* x (* 18 (* y z))) (* a -4))) (+ (* x (* 4 i)) (* 27 (* j k)))))
(* t (+ (* x (* 18 (* y z))) (* a -4)))
(+ (* x (* 18 (* y z))) (* a -4))
(* b c)
(* 18 (* t (* x (* y z))))
(* t (* x (* y z)))
(* x (* y z))
(* y z)
(+ (* b c) (+ (* -4 (* a t)) (* j (* k -27))))
(+ (* -4 (* a t)) (* j (* k -27)))
(* a t)
(* j (* k -27))
(+ (* -4 (* x i)) (+ (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* b c)))
(* x i)
(+ (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* b c))
(+ (* -4 a) (* 18 (* x (* y z))))
(* 18 (* x (* y z)))

Outputs
(+.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (neg.f64 (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 (*.f64 #s(literal 27 binary64) k) j))))
(+.f64 (neg.f64 (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 (.f64 #s(literal 27 binary64) k) j))) (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (*.f64 a #s(literal -4 binary64)))))
(+.f64 (.f64 x (.f64 (.f64 #s(literal 18 binary64) (.f64 y z)) t)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (neg.f64 (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 (.f64 #s(literal 27 binary64) k) j)))))
(+.f64 (.f64 x (.f64 (.f64 #s(literal 18 binary64) (.f64 y z)) t)) (-.f64 (.f64 t (.f64 a #s(literal -4 binary64))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 (*.f64 #s(literal 27 binary64) k) j))))
(+.f64 (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 x (.f64 #s(literal 4 binary64) i))) (.f64 j (.f64 k #s(literal -27 binary64))))
(+.f64 (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 x (.f64 #s(literal 4 binary64) i))) (neg.f64 (.f64 (.f64 #s(literal 27 binary64) k) j)))
(+.f64 (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 x (.f64 #s(literal 4 binary64) i))) (.f64 (neg.f64 (.f64 j k)) #s(literal 27 binary64)))
(+.f64 (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (.f64 x (.f64 #s(literal 4 binary64) i))) (.f64 (neg.f64 (.f64 #s(literal 27 binary64) j)) k))
(-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 (*.f64 #s(literal 27 binary64) k) j)))
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(.f64 (fma.f64 (.f64 (.f64 y z) (.f64 (.f64 y z) (.f64 y z))) (.f64 (.f64 x (.f64 x x)) #s(literal 5832 binary64)) (.f64 #s(literal -64 binary64) (.f64 a (.f64 a a)))) (/.f64 #s(literal 1 binary64) (fma.f64 (.f64 x (.f64 #s(literal 18 binary64) (.f64 y z))) (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 #s(literal 4 binary64) a)) (.f64 #s(literal 16 binary64) (.f64 a a)))))
(.f64 (-.f64 (.f64 #s(literal 16 binary64) (.f64 a a)) (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z))))) (/.f64 #s(literal 1 binary64) (fma.f64 a #s(literal -4 binary64) (.f64 #s(literal -18 binary64) (.f64 x (.f64 y z))))))
(.f64 (-.f64 (.f64 #s(literal 324 binary64) (.f64 (.f64 x (.f64 y z)) (.f64 x (.f64 y z)))) (.f64 #s(literal 16 binary64) (.f64 a a))) (/.f64 #s(literal 1 binary64) (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 #s(literal 4 binary64) a))))
(.f64 x (.f64 #s(literal 18 binary64) (*.f64 y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(.f64 (.f64 y z) (*.f64 x #s(literal 18 binary64)))
(.f64 (.f64 #s(literal 18 binary64) (*.f64 y z)) x)
(.f64 (.f64 x (*.f64 y z)) #s(literal 18 binary64))
(.f64 (.f64 x y) (*.f64 z #s(literal 18 binary64)))
(.f64 (.f64 #s(literal 18 binary64) y) (*.f64 z x))
(.f64 (.f64 x #s(literal 18 binary64)) (*.f64 y z))
(.f64 (.f64 x (*.f64 #s(literal 18 binary64) y)) z)
(.f64 (.f64 #s(literal 18 binary64) (*.f64 x y)) z)
(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) y) z)
(.f64 (.f64 (*.f64 x #s(literal 18 binary64)) z) y)

simplify710.0ms (2%)

Memory

34.8MiB live, 1 002.5MiB allocated

Algorithm

1×	egg-herbie

Rules

11 398×	`accelerator-lowering-fma.f32`
11 398×	`accelerator-lowering-fma.f64`
5 470×	`-lowering-.f32`
5 470×	`-lowering-.f64`
3 878×	`+-lowering-+.f64`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	570	14276
1	2064	13978
2	7321	13876
0	8221	12801

Stop Event

1×	iter limit
1×	node limit

Counts

960 → 960

Calls

Call 1

Inputs
(* -1 (+ (* 4 (* i x)) (* 27 (* j k))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))
(* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))
(* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))
(- (* -4 (* a t)) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))
(* x (- (* 18 (* t (* y z))) (* 4 i)))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* -1 (* x (- (* -18 (* t (* y z))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x))) (* -4 i))))
(- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* 18 (* t (* x (* y z))))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))
(* 18 (* t (* x (* y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))
(- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* 18 (* t (* x (* y z))))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))
(- (* 18 (* t (* x (* y z)))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* -4 (* a t))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))
(* -4 (* a t))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k)))
(- (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k)))
(- (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k)))
(* -4 (* i x))
(* i (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i) (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* i (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i) (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* i (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i) (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* -4 (* i x))
(* -1 (* i (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k))) i)) (* -4 x))))
(* -1 (* i (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k))) i)) (* -4 x))))
(* -1 (* i (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k))) i)) (* -4 x))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 4 (* i x)))
(- (+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 4 (* i x)))
(- (+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 4 (* i x)))
(- (+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 4 (* i x)))
(* -27 (* j k))
(* j (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j) (+ (* 4 (/ (* i x) j)) (* 27 k))))
(* j (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j) (+ (* 4 (/ (* i x) j)) (* 27 k))))
(* j (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j) (+ (* 4 (/ (* i x) j)) (* 27 k))))
(* -27 (* j k))
(* -1 (* j (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 4 (* i x))) j)) (* -27 k))))
(* -1 (* j (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 4 (* i x))) j)) (* -27 k))))
(* -1 (* j (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 4 (* i x))) j)) (* -27 k))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 4 (* i x)))
(- (+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 4 (* i x)))
(- (+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 4 (* i x)))
(- (+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 4 (* i x)))
(* -27 (* j k))
(* k (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k) (+ (* 4 (/ (* i x) k)) (* 27 j))))
(* k (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k) (+ (* 4 (/ (* i x) k)) (* 27 j))))
(* k (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k) (+ (* 4 (/ (* i x) k)) (* 27 j))))
(* -27 (* j k))
(* -1 (* k (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 4 (* i x))) k)) (* -27 j))))
(* -1 (* k (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 4 (* i x))) k)) (* -27 j))))
(* -1 (* k (- (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 4 (* i x))) k)) (* -27 j))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* b c)
(* c (- (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)) (+ (* 4 (/ (* i x) c)) (* 27 (/ (* j k) c)))))
(* c (- (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)) (+ (* 4 (/ (* i x) c)) (* 27 (/ (* j k) c)))))
(* c (- (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)) (+ (* 4 (/ (* i x) c)) (* 27 (/ (* j k) c)))))
(* b c)
(* -1 (* c (+ (* -1 b) (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k)))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k)))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k)))) c)))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* b c)
(* b (- (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)) (+ (* 4 (/ (* i x) b)) (* 27 (/ (* j k) b)))))
(* b (- (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)) (+ (* 4 (/ (* i x) b)) (* 27 (/ (* j k) b)))))
(* b (- (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)) (+ (* 4 (/ (* i x) b)) (* 27 (/ (* j k) b)))))
(* b c)
(* -1 (* b (+ (* -1 c) (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k)))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k)))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k)))) b)))))
(- (* b c) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (- (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t)))))
(* t (- (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t)))))
(* t (- (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (- (* b c) (+ (* 4 (* i x)) (* 27 (* j k)))) t)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (- (* b c) (+ (* 4 (* i x)) (* 27 (* j k)))) t)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (- (* b c) (+ (* 4 (* i x)) (* 27 (* j k)))) t)))))
(- (+ (* -4 (* a t)) (* b c)) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (+ (* b c) (* x (- (* 18 (* t (* y z))) (* 4 i))))) (* 27 (* j k)))
(* x (- (* 18 (* t (* y z))) (* 4 i)))
(* x (- (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* x (- (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* x (- (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* -1 (* x (- (* -18 (* t (* y z))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (* 27 (* j k))) x))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (* 27 (* j k))) x))) (* -4 i))))
(* -1 (* x (- (+ (* -18 (* t (* y z))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (* 27 (* j k))) x))) (* -4 i))))
(- (+ (* -4 (* a t)) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* 18 (* t (* x (* y z))))
(* y (- (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))
(* y (- (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))
(* y (- (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))) (+ (* 4 (/ (* i x) y)) (* 27 (/ (* j k) y)))))
(* 18 (* t (* x (* y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) y)))))
(- (+ (* -4 (* a t)) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (+ (* 4 (* i x)) (* 27 (* j k))))
(* 18 (* t (* x (* y z))))
(* z (- (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))
(* z (- (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))
(* z (- (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))) (+ (* 4 (/ (* i x) z)) (* 27 (/ (* j k) z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (+ (* -4 (* a t)) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) z)))))
(- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (+ (* 4 (* i x)) (* 27 (* j k))))
(- (+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c))) (+ (* 4 (* i x)) (* 27 (* j k))))
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(* -4 (* a t))
(* a (- (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))
(* a (- (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))
(* a (- (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))) (+ (* 4 (/ (* i x) a)) (* 27 (/ (* j k) a)))))
(* -4 (* a t))
(* -1 (* a (+ (* -1 (/ (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))
(* -1 (* a (+ (* -1 (/ (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))
(* -1 (* a (+ (* -1 (/ (- (+ (* 18 (* t (* x (* y z)))) (* b c)) (+ (* 4 (* i x)) (* 27 (* j k)))) a)) (* 4 t))))
(- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k)))
(- (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))) (* 27 (* j k)))
(- (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))) (* 27 (* j k)))
(- (+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))) (* 27 (* j k)))
(* -4 (* i x))
(* i (- (+ (/ (* b c) i) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i)) (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* i (- (+ (/ (* b c) i) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i)) (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* i (- (+ (/ (* b c) i) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) i)) (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* -4 (* i x))
(* -1 (* i (- (* -1 (/ (- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k))) i)) (* -4 x))))
(* -1 (* i (- (* -1 (/ (- (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) (* 27 (* j k))) i)) (* -4 x))))
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(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(* t (+ (* -4 a) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(* t (+ (* -4 a) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (+ (* -4 (* i x)) (* b c)) t)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (+ (* -4 (* i x)) (* b c)) t)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (+ (* -4 (* i x)) (* b c)) t)))))
(+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(* -4 (* a t))
(* a (+ (* -4 t) (+ (* -4 (/ (* i x) a)) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)))))
(* a (+ (* -4 t) (+ (* -4 (/ (* i x) a)) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)))))
(* a (+ (* -4 t) (+ (* -4 (/ (* i x) a)) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a)))))
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(* -1 (* a (+ (* -1 (/ (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))) a)) (* 4 t))))
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(+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c)))
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(+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
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(* y (+ (* -4 (/ (* a t) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))
(* y (+ (* -4 (/ (* a t) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))
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(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) y)))))
(+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c)))
(+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -4 (* a t)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(* 18 (* t (* x (* y z))))
(* z (+ (* -4 (/ (* a t) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(* z (+ (* -4 (/ (* a t) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(* z (+ (* -4 (/ (* a t) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (+ (* -4 (* i x)) (* b c))) z)))))
(+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(* b c)
(* b (+ c (+ (* -4 (/ (* i x) b)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b))))
(* b (+ c (+ (* -4 (/ (* i x) b)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b))))
(* b (+ c (+ (* -4 (/ (* i x) b)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b))))
(* b c)
(* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) b)))))
(+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(+ (* -4 (* i x)) (+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z)))))))
(* b c)
(* c (+ b (+ (* -4 (/ (* i x) c)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c))))
(* c (+ b (+ (* -4 (/ (* i x) c)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c))))
(* c (+ b (+ (* -4 (/ (* i x) c)) (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c))))
(* b c)
(* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -4 (* i x)) (* t (+ (* -4 a) (* 18 (* x (* y z)))))) c)))))
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* b c)
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))))
(* t (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))))
(* t (+ (* -4 a) (+ (* 18 (* x (* y z))) (/ (* b c) t))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (* b c) t)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (* b c) t)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* -1 (/ (* b c) t)))))
(+ (* 18 (* t (* x (* y z)))) (* b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(* -4 (* a t))
(* a (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))))
(* a (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))))
(* a (+ (* -4 t) (+ (* 18 (/ (* t (* x (* y z))) a)) (/ (* b c) a))))
(* -4 (* a t))
(* -1 (* a (+ (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* 4 t))))
(* -1 (* a (+ (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* 4 t))))
(* -1 (* a (+ (* -1 (/ (+ (* 18 (* t (* x (* y z)))) (* b c)) a)) (* 4 t))))
(+ (* -4 (* a t)) (* b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(* 18 (* t (* x (* y z))))
(* x (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))))
(* x (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))))
(* x (+ (* -4 (/ (* a t) x)) (+ (* 18 (* t (* y z))) (/ (* b c) x))))
(* 18 (* t (* x (* y z))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) x)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) x)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) x)))))
(+ (* -4 (* a t)) (* b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(* 18 (* t (* x (* y z))))
(* y (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))))
(* y (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))))
(* y (+ (* -4 (/ (* a t) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y))))
(* 18 (* t (* x (* y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))
(+ (* -4 (* a t)) (* b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(* 18 (* t (* x (* y z))))
(* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))
(* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))
(* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(* b c)
(* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))
(* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))
(* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))
(* b c)
(* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(* b c)
(* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))
(* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))
(* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))
(* b c)
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(* -1 (* c (+ (* -1 b) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))))
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(* -4 a)
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(* a (- (* 18 (/ (* x (* y z)) a)) 4))
(* a (- (* 18 (/ (* x (* y z)) a)) 4))
(* -4 a)
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(* -4 a)
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(+ (* -4 a) (* 18 (* x (* y z))))
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(* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))
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(* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))
(* -4 a)
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(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(* -4 a)
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(* 18 (* x (* y z)))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(* 18 (* x (* y z)))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))

Outputs
(* -1 (+ (* 4 (* i x)) (* 27 (* j k))))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (*.f64 j k) #s(literal -27 binary64)))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (* i x)) (* 27 (* j k))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (/.f64 (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))) t))))
(* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (/.f64 (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))) t))))
(* t (+ (* -4 a) (+ (* -1 (/ (+ (* 4 (* i x)) (* 27 (* j k))) t)) (* 18 (* x (* y z))))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (/.f64 (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))) t))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 (.f64 i x) t) (fma.f64 #s(literal 27 binary64) (/.f64 (.f64 j k) t) (fma.f64 x (.f64 y (.f64 z #s(literal -18 binary64))) (.f64 #s(literal 4 binary64) a)))) (neg.f64 t))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 (.f64 i x) t) (fma.f64 #s(literal 27 binary64) (/.f64 (.f64 j k) t) (fma.f64 x (.f64 y (.f64 z #s(literal -18 binary64))) (.f64 #s(literal 4 binary64) a)))) (neg.f64 t))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (+ (* 4 (/ (* i x) t)) (* 27 (/ (* j k) t))))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 (.f64 i x) t) (fma.f64 #s(literal 27 binary64) (/.f64 (.f64 j k) t) (fma.f64 x (.f64 y (.f64 z #s(literal -18 binary64))) (.f64 #s(literal 4 binary64) a)))) (neg.f64 t))
(- (* -4 (* a t)) (* 27 (* j k)))
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))))
(- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))))
(- (+ (* -4 (* a t)) (* x (- (* 18 (* t (* y z))) (* 4 i)))) (* 27 (* j k)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 (.f64 j k) #s(literal -27 binary64))))
(* x (- (* 18 (* t (* y z))) (* 4 i)))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(.f64 x (+.f64 (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 #s(literal -4 binary64) (+.f64 i (/.f64 (.f64 t a) x)))) (.f64 #s(literal -27 binary64) (/.f64 (*.f64 j k) x))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(.f64 x (+.f64 (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 #s(literal -4 binary64) (+.f64 i (/.f64 (.f64 t a) x)))) (.f64 #s(literal -27 binary64) (/.f64 (*.f64 j k) x))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (+ (* 4 i) (* 27 (/ (* j k) x)))))
(.f64 x (+.f64 (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 #s(literal -4 binary64) (+.f64 i (/.f64 (.f64 t a) x)))) (.f64 #s(literal -27 binary64) (/.f64 (*.f64 j k) x))))
(* -1 (* x (- (* -18 (* t (* y z))) (* -4 i))))
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(.f64 y (fma.f64 t (.f64 x (.f64 z #s(literal 18 binary64))) (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 t a) y) (/.f64 (*.f64 b c) y))))
(* 18 (* t (* x (* y z))))
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))
(.f64 (fma.f64 t (.f64 x (.f64 z #s(literal -18 binary64))) (/.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (*.f64 b c)) (neg.f64 y))) (neg.f64 y))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))
(.f64 (fma.f64 t (.f64 x (.f64 z #s(literal -18 binary64))) (/.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (*.f64 b c)) (neg.f64 y))) (neg.f64 y))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) y)))))
(.f64 (fma.f64 t (.f64 x (.f64 z #s(literal -18 binary64))) (/.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (*.f64 b c)) (neg.f64 y))) (neg.f64 y))
(+ (* -4 (* a t)) (* b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(+ (* -4 (* a t)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(* 18 (* t (* x (* y z))))
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))
(.f64 z (fma.f64 b (/.f64 c z) (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 t a) z) (.f64 #s(literal 18 binary64) (.f64 x (*.f64 t y))))))
(* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))
(.f64 z (fma.f64 b (/.f64 c z) (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 t a) z) (.f64 #s(literal 18 binary64) (.f64 x (*.f64 t y))))))
(* z (+ (* -4 (/ (* a t) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z))))
(.f64 z (fma.f64 b (/.f64 c z) (fma.f64 #s(literal -4 binary64) (/.f64 (.f64 t a) z) (.f64 #s(literal 18 binary64) (.f64 x (*.f64 t y))))))
(* 18 (* t (* x (* y z))))
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))
(neg.f64 (.f64 z (-.f64 (.f64 t (.f64 x (.f64 y #s(literal -18 binary64)))) (/.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c)) z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))
(neg.f64 (.f64 z (-.f64 (.f64 t (.f64 x (.f64 y #s(literal -18 binary64)))) (/.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c)) z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -4 (* a t)) (* b c)) z)))))
(neg.f64 (.f64 z (-.f64 (.f64 t (.f64 x (.f64 y #s(literal -18 binary64)))) (/.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c)) z))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(* b c)
(*.f64 b c)
(* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))
(.f64 b (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t b) c))
(* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))
(.f64 b (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t b) c))
(* b (+ c (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))
(.f64 b (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t b) c))
(* b c)
(*.f64 b c)
(* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))
(neg.f64 (.f64 (neg.f64 b) (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t b) c)))
(* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))
(neg.f64 (.f64 (neg.f64 b) (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t b) c)))
(* -1 (* b (+ (* -1 c) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) b)))))
(neg.f64 (.f64 (neg.f64 b) (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t b) c)))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(+ (* b c) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))
(* b c)
(*.f64 b c)
(* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))
(.f64 c (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t c) b))
(* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))
(.f64 c (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t c) b))
(* c (+ b (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))
(.f64 c (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t c) b))
(* b c)
(*.f64 b c)
(* -1 (* c (+ (* -1 b) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))))
(neg.f64 (.f64 (neg.f64 c) (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t c) b)))
(* -1 (* c (+ (* -1 b) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))))
(neg.f64 (.f64 (neg.f64 c) (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t c) b)))
(* -1 (* c (+ (* -1 b) (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) c)))))
(neg.f64 (.f64 (neg.f64 c) (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (/.f64 t c) b)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(* -4 a)
(*.f64 #s(literal -4 binary64) a)
(* a (- (* 18 (/ (* x (* y z)) a)) 4))
(.f64 a (fma.f64 x (.f64 (/.f64 (*.f64 y z) a) #s(literal 18 binary64)) #s(literal -4 binary64)))
(* a (- (* 18 (/ (* x (* y z)) a)) 4))
(.f64 a (fma.f64 x (.f64 (/.f64 (*.f64 y z) a) #s(literal 18 binary64)) #s(literal -4 binary64)))
(* a (- (* 18 (/ (* x (* y z)) a)) 4))
(.f64 a (fma.f64 x (.f64 (/.f64 (*.f64 y z) a) #s(literal 18 binary64)) #s(literal -4 binary64)))
(* -4 a)
(*.f64 #s(literal -4 binary64) a)
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(.f64 (fma.f64 #s(literal -18 binary64) (/.f64 (.f64 x (*.f64 y z)) a) #s(literal 4 binary64)) (neg.f64 a))
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(.f64 (fma.f64 #s(literal -18 binary64) (/.f64 (.f64 x (*.f64 y z)) a) #s(literal 4 binary64)) (neg.f64 a))
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(.f64 (fma.f64 #s(literal -18 binary64) (/.f64 (.f64 x (*.f64 y z)) a) #s(literal 4 binary64)) (neg.f64 a))
(* -4 a)
(*.f64 #s(literal -4 binary64) a)
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* x (+ (* -4 (/ a x)) (* 18 (* y z))))
(.f64 x (fma.f64 #s(literal 18 binary64) (.f64 y z) (/.f64 (*.f64 #s(literal -4 binary64) a) x)))
(* x (+ (* -4 (/ a x)) (* 18 (* y z))))
(.f64 x (fma.f64 #s(literal 18 binary64) (.f64 y z) (/.f64 (*.f64 #s(literal -4 binary64) a) x)))
(* x (+ (* -4 (/ a x)) (* 18 (* y z))))
(.f64 x (fma.f64 #s(literal 18 binary64) (.f64 y z) (/.f64 (*.f64 #s(literal -4 binary64) a) x)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))
(neg.f64 (.f64 x (fma.f64 #s(literal 4 binary64) (/.f64 a x) (.f64 y (*.f64 z #s(literal -18 binary64))))))
(* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))
(neg.f64 (.f64 x (fma.f64 #s(literal 4 binary64) (/.f64 a x) (.f64 y (*.f64 z #s(literal -18 binary64))))))
(* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))
(neg.f64 (.f64 x (fma.f64 #s(literal 4 binary64) (/.f64 a x) (.f64 y (*.f64 z #s(literal -18 binary64))))))
(* -4 a)
(*.f64 #s(literal -4 binary64) a)
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* y (+ (* -4 (/ a y)) (* 18 (* x z))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 a y) (.f64 x (*.f64 z #s(literal 18 binary64)))))
(* y (+ (* -4 (/ a y)) (* 18 (* x z))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 a y) (.f64 x (*.f64 z #s(literal 18 binary64)))))
(* y (+ (* -4 (/ a y)) (* 18 (* x z))))
(.f64 y (fma.f64 #s(literal -4 binary64) (/.f64 a y) (.f64 x (*.f64 z #s(literal 18 binary64)))))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 a y) (.f64 x (*.f64 z #s(literal -18 binary64)))) (neg.f64 y))
(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 a y) (.f64 x (*.f64 z #s(literal -18 binary64)))) (neg.f64 y))
(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 a y) (.f64 x (*.f64 z #s(literal -18 binary64)))) (neg.f64 y))
(* -4 a)
(*.f64 #s(literal -4 binary64) a)
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(.f64 z (fma.f64 x (.f64 #s(literal 18 binary64) y) (/.f64 (*.f64 #s(literal -4 binary64) a) z)))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(.f64 z (fma.f64 x (.f64 #s(literal 18 binary64) y) (/.f64 (*.f64 #s(literal -4 binary64) a) z)))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(.f64 z (fma.f64 x (.f64 #s(literal 18 binary64) y) (/.f64 (*.f64 #s(literal -4 binary64) a) z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 a z) (.f64 x (*.f64 y #s(literal -18 binary64)))) (neg.f64 z))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 a z) (.f64 x (*.f64 y #s(literal -18 binary64)))) (neg.f64 z))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(.f64 (fma.f64 #s(literal 4 binary64) (/.f64 a z) (.f64 x (*.f64 y #s(literal -18 binary64)))) (neg.f64 z))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
(* 18 (* x (* y z)))
(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))

eval435.0ms (1.2%)

Memory: -8.4MiB live, 503.3MiB allocated
Compiler: Compiled 91 065 to 3 403 computations (96.3% saved)

prune378.0ms (1%)

Memory

-17.9MiB live, 497.7MiB allocated

Pruning

24 alts after pruning (22 fresh and 2 done)

	Pruned	Kept	Total
New	1 872	14	1 886
Fresh	10	8	18
Picked	3	2	5
Done	0	0	0
Total	1 885	24	1 909

Accuracy

100.0%

Counts

1 909 → 24

Alt Table

Click to see full alt table

Status	Accuracy	Program
▶	73.7%	(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))
	45.2%	(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
▶	42.7%	(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
	43.7%	(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
	39.9%	(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
	46.5%	(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
	56.8%	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
✓	63.4%	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
	56.1%	(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	60.8%	(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	40.2%	(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	37.2%	(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
	43.3%	(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
▶	24.3%	(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
	25.2%	(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
	25.4%	(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
	20.9%	(.f64 (.f64 j k) #s(literal -27 binary64))
▶	39.8%	(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
	18.5%	(.f64 x (.f64 i #s(literal -4 binary64)))
	44.5%	(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
	25.1%	(.f64 t (.f64 #s(literal -4 binary64) a))
▶	20.9%	(.f64 j (.f64 k #s(literal -27 binary64)))
✓	24.9%	(*.f64 b c)
	25.4%	(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))

Compiler

Compiled 940 to 734 computations (21.9% saved)

simplify27.0ms (0.1%)

Memory

-28.8MiB live, 49.1MiB allocated

Algorithm

1×	egg-herbie

Localize:

Found 17 expressions of interest:

New	Metric	Program
✓	cost-diff	(*.f64 t #s(literal 18 binary64))
✓	cost-diff	(*.f64 y z)
✓	cost-diff	(fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64)))
✓	cost-diff	(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
✓	cost-diff	(*.f64 x y)
✓	cost-diff	(*.f64 t #s(literal 18 binary64))
✓	cost-diff	(.f64 (.f64 t #s(literal 18 binary64)) (*.f64 x y))
✓	cost-diff	(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
✓	cost-diff	(*.f64 b c)
✓	cost-diff	(*.f64 j #s(literal -27 binary64))
✓	cost-diff	(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
✓	cost-diff	(*.f64 k #s(literal -27 binary64))
✓	cost-diff	(.f64 j (.f64 k #s(literal -27 binary64)))
✓	cost-diff	(*.f64 t #s(literal 18 binary64))
✓	cost-diff	(*.f64 y z)
✓	cost-diff	(fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64)))
✓	cost-diff	(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))

Rules

660×	`accelerator-lowering-fma.f32`
660×	`accelerator-lowering-fma.f64`
416×	`-lowering-.f32`
416×	`-lowering-.f64`
308×	`associate-r`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	28	168
1	66	168
2	168	168
3	335	168
4	440	168
5	457	168
0	457	160

Stop Event

1×	iter limit
1×	saturated

Calls

Call 1

Inputs
(+ (* x (+ (* (* y z) (* t 18)) (* i -4))) (+ (* k (* j -27)) (* b c)))
x
(+ (* (* y z) (* t 18)) (* i -4))
(* y z)
y
z
(* t 18)
t
18
(* i -4)
i
-4
(+ (* k (* j -27)) (* b c))
k
(* j -27)
j
-27
(* b c)
b
c
(* j (* k -27))
j
(* k -27)
k
-27
(+ (* k (* j -27)) (* b c))
k
(* j -27)
j
-27
(* b c)
b
c
(* (* (* t 18) (* x y)) z)
(* (* t 18) (* x y))
(* t 18)
t
18
(* x y)
x
y
z
(* x (+ (* (* y z) (* t 18)) (* i -4)))
x
(+ (* (* y z) (* t 18)) (* i -4))
(* y z)
y
z
(* t 18)
t
18
(* i -4)
i
-4

Outputs
(+ (* x (+ (* (* y z) (* t 18)) (* i -4))) (+ (* k (* j -27)) (* b c)))
(fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))
x
(+ (* (* y z) (* t 18)) (* i -4))
(fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (*.f64 i #s(literal -4 binary64)))
(* y z)
(*.f64 y z)
y
z
(* t 18)
(*.f64 t #s(literal 18 binary64))
t
18
#s(literal 18 binary64)
(* i -4)
(*.f64 i #s(literal -4 binary64))
i
-4
#s(literal -4 binary64)
(+ (* k (* j -27)) (* b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
k
(* j -27)
(*.f64 j #s(literal -27 binary64))
j
-27
#s(literal -27 binary64)
(* b c)
(*.f64 b c)
b
c
(* j (* k -27))
(.f64 k (.f64 j #s(literal -27 binary64)))
j
(* k -27)
(*.f64 k #s(literal -27 binary64))
k
-27
#s(literal -27 binary64)
(+ (* k (* j -27)) (* b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
k
(* j -27)
(*.f64 j #s(literal -27 binary64))
j
-27
#s(literal -27 binary64)
(* b c)
(*.f64 b c)
b
c
(* (* (* t 18) (* x y)) z)
(.f64 (.f64 y z) (.f64 #s(literal 18 binary64) (.f64 x t)))
(* (* t 18) (* x y))
(.f64 x (.f64 y (*.f64 t #s(literal 18 binary64))))
(* t 18)
(*.f64 t #s(literal 18 binary64))
t
18
#s(literal 18 binary64)
(* x y)
(*.f64 x y)
x
y
z
(* x (+ (* (* y z) (* t 18)) (* i -4)))
(.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))))
x
(+ (* (* y z) (* t 18)) (* i -4))
(fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (*.f64 i #s(literal -4 binary64)))
(* y z)
(*.f64 y z)
y
z
(* t 18)
(*.f64 t #s(literal 18 binary64))
t
18
#s(literal 18 binary64)
(* i -4)
(*.f64 i #s(literal -4 binary64))
i
-4
#s(literal -4 binary64)

localize92.0ms (0.3%)

Memory

10.6MiB live, 202.3MiB allocated

Localize:

Found 17 expressions of interest:

New	Metric	Score	Program
✓	accuracy	100.0%	(*.f64 t #s(literal 18 binary64))
✓	accuracy	100.0%	(*.f64 i #s(literal -4 binary64))
✓	accuracy	95.8%	(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
✓	accuracy	94.4%	(fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64)))
✓	accuracy	100.0%	(*.f64 x y)
✓	accuracy	100.0%	(*.f64 t #s(literal 18 binary64))
✓	accuracy	92.8%	(.f64 (.f64 t #s(literal 18 binary64)) (*.f64 x y))
✓	accuracy	87.5%	(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
✓	accuracy	100.0%	(*.f64 j #s(literal -27 binary64))
✓	accuracy	100.0%	(*.f64 b c)
✓	accuracy	99.4%	(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
✓	accuracy	100.0%	(*.f64 k #s(literal -27 binary64))
✓	accuracy	99.7%	(.f64 j (.f64 k #s(literal -27 binary64)))
✓	accuracy	100.0%	(*.f64 b c)
✓	accuracy	99.4%	(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
✓	accuracy	94.8%	(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))
✓	accuracy	94.4%	(fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64)))

Samples

47.0ms

256×

valid

Compiler

Compiled 162 to 31 computations (80.9% saved)

Precisions

Click to see histograms. Total time spent on operations: 24.0ms

ival-mult: 20.0ms (84.2% of total)

ival-add: 3.0ms (12.6% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

series28.0ms (0.1%)

Memory

26.1MiB live, 63.3MiB allocated

Counts

14 → 492

Calls

Call 1

Inputs
#<alt (+ (* x (+ (* (* y z) (* t 18)) (* i -4))) (+ (* k (* j -27)) (* b c)))>
#<alt (+ (* (* y z) (* t 18)) (* i -4))>
#<alt (* y z)>
#<alt (* t 18)>
#<alt (* j (* k -27))>
#<alt (* k -27)>
#<alt (+ (* k (* j -27)) (* b c))>
#<alt (* j -27)>
#<alt (* b c)>
#<alt (* (* (* t 18) (* x y)) z)>
#<alt (* (* t 18) (* x y))>
#<alt (* x y)>
#<alt (* x (+ (* (* y z) (* t 18)) (* i -4)))>
#<alt (* i -4)>

Outputs
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))>
#<alt (* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))>
#<alt (* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))>
#<alt (* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))>
#<alt (* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))>
#<alt (* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))>
#<alt (* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))>
#<alt (* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))>
#<alt (* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))>
#<alt (* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))>
#<alt (* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))>
#<alt (* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))>
#<alt (* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))>
#<alt (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c)))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))>
#<alt (* -4 (* i x))>
#<alt (* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))>
#<alt (* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))>
#<alt (* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))>
#<alt (* -4 (* i x))>
#<alt (* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))>
#<alt (* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))>
#<alt (* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))>
#<alt (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (* -27 (* j k))>
#<alt (* k (+ (* -27 j) (+ (/ (* b c) k) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) k))))>
#<alt (* k (+ (* -27 j) (+ (/ (* b c) k) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) k))))>
#<alt (* k (+ (* -27 j) (+ (/ (* b c) k) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) k))))>
#<alt (* -27 (* j k))>
#<alt (* -1 (* k (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) k)) (* 27 j))))>
#<alt (* -1 (* k (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) k)) (* 27 j))))>
#<alt (* -1 (* k (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) k)) (* 27 j))))>
#<alt (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (* -27 (* j k))>
#<alt (* j (+ (* -27 k) (+ (/ (* b c) j) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) j))))>
#<alt (* j (+ (* -27 k) (+ (/ (* b c) j) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) j))))>
#<alt (* j (+ (* -27 k) (+ (/ (* b c) j) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) j))))>
#<alt (* -27 (* j k))>
#<alt (* -1 (* j (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) j)) (* 27 k))))>
#<alt (* -1 (* j (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) j)) (* 27 k))))>
#<alt (* -1 (* j (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) j)) (* 27 k))))>
#<alt (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (* b c)>
#<alt (* b (+ c (+ (* -27 (/ (* j k) b)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) b))))>
#<alt (* b (+ c (+ (* -27 (/ (* j k) b)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) b))))>
#<alt (* b (+ c (+ (* -27 (/ (* j k) b)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) b))))>
#<alt (* b c)>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) b)))))>
#<alt (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))>
#<alt (* b c)>
#<alt (* c (+ b (+ (* -27 (/ (* j k) c)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) c))))>
#<alt (* c (+ b (+ (* -27 (/ (* j k) c)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) c))))>
#<alt (* c (+ b (+ (* -27 (/ (* j k) c)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) c))))>
#<alt (* b c)>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) c)))))>
#<alt (* -4 i)>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (* 18 (* t (* y z)))>
#<alt (* y (+ (* -4 (/ i y)) (* 18 (* t z))))>
#<alt (* y (+ (* -4 (/ i y)) (* 18 (* t z))))>
#<alt (* y (+ (* -4 (/ i y)) (* 18 (* t z))))>
#<alt (* 18 (* t (* y z)))>
#<alt (* -1 (* y (+ (* -18 (* t z)) (* 4 (/ i y)))))>
#<alt (* -1 (* y (+ (* -18 (* t z)) (* 4 (/ i y)))))>
#<alt (* -1 (* y (+ (* -18 (* t z)) (* 4 (/ i y)))))>
#<alt (* -4 i)>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (* 18 (* t (* y z)))>
#<alt (* z (+ (* -4 (/ i z)) (* 18 (* t y))))>
#<alt (* z (+ (* -4 (/ i z)) (* 18 (* t y))))>
#<alt (* z (+ (* -4 (/ i z)) (* 18 (* t y))))>
#<alt (* 18 (* t (* y z)))>
#<alt (* -1 (* z (+ (* -18 (* t y)) (* 4 (/ i z)))))>
#<alt (* -1 (* z (+ (* -18 (* t y)) (* 4 (/ i z)))))>
#<alt (* -1 (* z (+ (* -18 (* t y)) (* 4 (/ i z)))))>
#<alt (* -4 i)>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (* 18 (* t (* y z)))>
#<alt (* t (+ (* -4 (/ i t)) (* 18 (* y z))))>
#<alt (* t (+ (* -4 (/ i t)) (* 18 (* y z))))>
#<alt (* t (+ (* -4 (/ i t)) (* 18 (* y z))))>
#<alt (* 18 (* t (* y z)))>
#<alt (* -1 (* t (+ (* -18 (* y z)) (* 4 (/ i t)))))>
#<alt (* -1 (* t (+ (* -18 (* y z)) (* 4 (/ i t)))))>
#<alt (* -1 (* t (+ (* -18 (* y z)) (* 4 (/ i t)))))>
#<alt (* 18 (* t (* y z)))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (+ (* -4 i) (* 18 (* t (* y z))))>
#<alt (* -4 i)>
#<alt (* i (- (* 18 (/ (* t (* y z)) i)) 4))>
#<alt (* i (- (* 18 (/ (* t (* y z)) i)) 4))>
#<alt (* i (- (* 18 (/ (* t (* y z)) i)) 4))>
#<alt (* -4 i)>
#<alt (* -1 (* i (+ 4 (* -18 (/ (* t (* y z)) i)))))>
#<alt (* -1 (* i (+ 4 (* -18 (/ (* t (* y z)) i)))))>
#<alt (* -1 (* i (+ 4 (* -18 (/ (* t (* y z)) i)))))>
#<alt (* y z)>
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#<alt (* y z)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* 18 t)>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 (* j k))>
#<alt (* -27 k)>
#<alt (* -27 k)>
#<alt (* -27 k)>
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#<alt (* -27 k)>
#<alt (* -27 k)>
#<alt (* -27 k)>
#<alt (* -27 k)>
#<alt (* -27 k)>
#<alt (* -27 k)>
#<alt (* -27 k)>
#<alt (* -27 k)>
#<alt (* b c)>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (* -27 (* j k))>
#<alt (* k (+ (* -27 j) (/ (* b c) k)))>
#<alt (* k (+ (* -27 j) (/ (* b c) k)))>
#<alt (* k (+ (* -27 j) (/ (* b c) k)))>
#<alt (* -27 (* j k))>
#<alt (* -1 (* k (+ (* -1 (/ (* b c) k)) (* 27 j))))>
#<alt (* -1 (* k (+ (* -1 (/ (* b c) k)) (* 27 j))))>
#<alt (* -1 (* k (+ (* -1 (/ (* b c) k)) (* 27 j))))>
#<alt (* b c)>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (* -27 (* j k))>
#<alt (* j (+ (* -27 k) (/ (* b c) j)))>
#<alt (* j (+ (* -27 k) (/ (* b c) j)))>
#<alt (* j (+ (* -27 k) (/ (* b c) j)))>
#<alt (* -27 (* j k))>
#<alt (* -1 (* j (+ (* -1 (/ (* b c) j)) (* 27 k))))>
#<alt (* -1 (* j (+ (* -1 (/ (* b c) j)) (* 27 k))))>
#<alt (* -1 (* j (+ (* -1 (/ (* b c) j)) (* 27 k))))>
#<alt (* -27 (* j k))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (* b c)>
#<alt (* b (+ c (* -27 (/ (* j k) b))))>
#<alt (* b (+ c (* -27 (/ (* j k) b))))>
#<alt (* b (+ c (* -27 (/ (* j k) b))))>
#<alt (* b c)>
#<alt (* -1 (* b (+ (* -1 c) (* 27 (/ (* j k) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* 27 (/ (* j k) b)))))>
#<alt (* -1 (* b (+ (* -1 c) (* 27 (/ (* j k) b)))))>
#<alt (* -27 (* j k))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (+ (* -27 (* j k)) (* b c))>
#<alt (* b c)>
#<alt (* c (+ b (* -27 (/ (* j k) c))))>
#<alt (* c (+ b (* -27 (/ (* j k) c))))>
#<alt (* c (+ b (* -27 (/ (* j k) c))))>
#<alt (* b c)>
#<alt (* -1 (* c (+ (* -1 b) (* 27 (/ (* j k) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* 27 (/ (* j k) c)))))>
#<alt (* -1 (* c (+ (* -1 b) (* 27 (/ (* j k) c)))))>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* -27 j)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
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#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* b c)>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
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#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
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#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* 18 (* t (* x (* y z))))>
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#<alt (* x y)>
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#<alt (* x y)>
#<alt (* x y)>
#<alt (* x y)>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* x (+ (* -4 i) (* 18 (* t (* y z)))))>
#<alt (* -4 (* i x))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* y (+ (* -4 (/ (* i x) y)) (* 18 (* t (* x z)))))>
#<alt (* y (+ (* -4 (/ (* i x) y)) (* 18 (* t (* x z)))))>
#<alt (* y (+ (* -4 (/ (* i x) y)) (* 18 (* t (* x z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* i x) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* i x) y)))))>
#<alt (* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* i x) y)))))>
#<alt (* -4 (* i x))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))>
#<alt (* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))>
#<alt (* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))>
#<alt (* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))>
#<alt (* -4 (* i x))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
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#<alt (* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))>
#<alt (* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))>
#<alt (* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))>
#<alt (* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))>
#<alt (* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))>
#<alt (* -4 (* i x))>
#<alt (* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))>
#<alt (* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))>
#<alt (* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))>
#<alt (* -4 (* i x))>
#<alt (* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))>
#<alt (* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))>
#<alt (* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>
#<alt (* -4 i)>

Calls

123 calls:

Time	Variable		Point	Expression
2.0ms	y	@	inf	(+ (* (* y z) (* t 18)) (* i -4))
1.0ms	y	@	inf	(* (* t 18) (* x y))
1.0ms	y	@	0	(* (* t 18) (* x y))
1.0ms	z	@	inf	(+ (* x (+ (* (* y z) (* t 18)) (* i -4))) (+ (* k (* j -27)) (* b c)))
1.0ms	x	@	0	(* (* t 18) (* x y))

rewrite468.0ms (1.3%)

Memory

-23.0MiB live, 821.9MiB allocated

Algorithm

1×	batch-egg-rewrite

Rules

8 396×	`accelerator-lowering-fma.f32`
8 396×	`accelerator-lowering-fma.f64`
6 014×	`-lowering-.f32`
6 014×	`-lowering-.f64`
3 756×	`/-lowering-/.f32`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	28	98
1	103	98
2	803	98
0	8180	92

Stop Event

1×	iter limit
1×	node limit

Counts

14 → 399

Calls

Call 1

Inputs
(+ (* x (+ (* (* y z) (* t 18)) (* i -4))) (+ (* k (* j -27)) (* b c)))
(+ (* (* y z) (* t 18)) (* i -4))
(* y z)
(* t 18)
(* j (* k -27))
(* k -27)
(+ (* k (* j -27)) (* b c))
(* j -27)
(* b c)
(* (* (* t 18) (* x y)) z)
(* (* t 18) (* x y))
(* x y)
(* x (+ (* (* y z) (* t 18)) (* i -4)))
(* i -4)

Outputs
(+.f64 (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64)))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)))
(+.f64 (.f64 k (.f64 j #s(literal -27 binary64))) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))))))
(+.f64 (.f64 b c) (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (.f64 k (.f64 j #s(literal -27 binary64)))))
(+.f64 (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64)))))
(+.f64 (.f64 y (.f64 (.f64 z (.f64 t #s(literal 18 binary64))) x)) (fma.f64 x (.f64 i #s(literal -4 binary64)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c))))
(+.f64 (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (.f64 k (.f64 j #s(literal -27 binary64)))) (.f64 b c))
(+.f64 (/.f64 (.f64 (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64)))) (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))))) (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (fma.f64 b (neg.f64 c) (.f64 (.f64 k j) #s(literal 27 binary64))))) (neg.f64 (/.f64 (.f64 (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))) (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (fma.f64 b (neg.f64 c) (.f64 (.f64 k j) #s(literal 27 binary64)))))))
(+.f64 (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (.f64 b c)) (.f64 k (.f64 j #s(literal -27 binary64))))
(+.f64 (+.f64 (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (.f64 y (.f64 (.f64 z (.f64 t #s(literal 18 binary64))) x))) (.f64 x (.f64 i #s(literal -4 binary64))))
(+.f64 (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))))) (.f64 k (.f64 j #s(literal -27 binary64))))
(+.f64 (fma.f64 b c (.f64 y (.f64 (.f64 z (.f64 t #s(literal 18 binary64))) x))) (fma.f64 x (.f64 i #s(literal -4 binary64)) (.f64 k (*.f64 j #s(literal -27 binary64)))))
(+.f64 (+.f64 (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (.f64 x (.f64 i #s(literal -4 binary64)))) (.f64 y (.f64 (.f64 z (.f64 t #s(literal 18 binary64))) x)))
(-.f64 (/.f64 (.f64 (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64)))) (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))))) (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (fma.f64 b (neg.f64 c) (.f64 (.f64 k j) #s(literal 27 binary64))))) (/.f64 (.f64 (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))) (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (fma.f64 b (neg.f64 c) (.f64 (.f64 k j) #s(literal 27 binary64))))))
(-.f64 (/.f64 (.f64 (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))) (-.f64 (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64)))))) (/.f64 (.f64 (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64)))) (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))))) (-.f64 (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64)))))))
(-.f64 (/.f64 (.f64 (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (.f64 k (.f64 j #s(literal -27 binary64)))) (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (.f64 k (.f64 j #s(literal -27 binary64))))) (-.f64 (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (.f64 k (.f64 j #s(literal -27 binary64)))) (.f64 b c))) (/.f64 (.f64 b (.f64 c (.f64 b c))) (-.f64 (fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (.f64 k (.f64 j #s(literal -27 binary64)))) (.f64 b c))))
(fma.f64 x (.f64 y (.f64 z (.f64 t #s(literal 18 binary64)))) (fma.f64 x (.f64 i #s(literal -4 binary64)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))))
(fma.f64 x (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))
(fma.f64 y (.f64 (.f64 z (.f64 t #s(literal 18 binary64))) x) (fma.f64 x (.f64 i #s(literal -4 binary64)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))))
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(.f64 (.f64 (fma.f64 (.f64 i (.f64 i i)) #s(literal -64 binary64) (.f64 (.f64 (.f64 y (.f64 z t)) (.f64 (.f64 y (.f64 z t)) (.f64 y (.f64 z t)))) #s(literal 5832 binary64))) x) (/.f64 #s(literal 1 binary64) (fma.f64 (.f64 i #s(literal -4 binary64)) (fma.f64 i #s(literal -4 binary64) (.f64 (.f64 y (.f64 z t)) #s(literal -18 binary64))) (.f64 (.f64 (.f64 y z) (.f64 y z)) (.f64 #s(literal 324 binary64) (*.f64 t t))))))
(.f64 (.f64 (fma.f64 (.f64 (.f64 y z) (.f64 y z)) (.f64 #s(literal 324 binary64) (.f64 t t)) (.f64 (.f64 i i) #s(literal -16 binary64))) x) (/.f64 #s(literal 1 binary64) (fma.f64 y (.f64 z (.f64 t #s(literal 18 binary64))) (.f64 i #s(literal 4 binary64)))))
(*.f64 i #s(literal -4 binary64))
(*.f64 #s(literal -4 binary64) i)

simplify924.0ms (2.6%)

Memory

41.7MiB live, 1 050.1MiB allocated

Algorithm

1×	egg-herbie

Rules

28 750×	`accelerator-lowering-fma.f32`
28 750×	`accelerator-lowering-fma.f64`
5 304×	`-lowering-.f32`
5 304×	`-lowering-.f64`
2 630×	`+-lowering-+.f64`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	259	5255
1	917	5225
2	3164	5210
3	6310	5180
0	8577	4798

Stop Event

1×	iter limit
1×	node limit

Counts

492 → 492

Calls

Call 1

Inputs
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))
(* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))
(* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))
(* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))
(* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(* 18 (* t (* x (* y z))))
(* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))
(* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))
(* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))
(* 18 (* t (* x (* y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(* 18 (* t (* x (* y z))))
(* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(* 18 (* t (* x (* y z))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(* 18 (* t (* x (* y z))))
(* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))
(* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))
(* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))
(+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(* -4 (* i x))
(* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))
(* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))
(* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))
(* -4 (* i x))
(* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))
(* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))
(* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))
(+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(* -27 (* j k))
(* k (+ (* -27 j) (+ (/ (* b c) k) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) k))))
(* k (+ (* -27 j) (+ (/ (* b c) k) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) k))))
(* k (+ (* -27 j) (+ (/ (* b c) k) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) k))))
(* -27 (* j k))
(* -1 (* k (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) k)) (* 27 j))))
(* -1 (* k (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) k)) (* 27 j))))
(* -1 (* k (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) k)) (* 27 j))))
(+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(* -27 (* j k))
(* j (+ (* -27 k) (+ (/ (* b c) j) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) j))))
(* j (+ (* -27 k) (+ (/ (* b c) j) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) j))))
(* j (+ (* -27 k) (+ (/ (* b c) j) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) j))))
(* -27 (* j k))
(* -1 (* j (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) j)) (* 27 k))))
(* -1 (* j (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) j)) (* 27 k))))
(* -1 (* j (+ (* -1 (/ (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) j)) (* 27 k))))
(+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(* b c)
(* b (+ c (+ (* -27 (/ (* j k) b)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) b))))
(* b (+ c (+ (* -27 (/ (* j k) b)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) b))))
(* b (+ c (+ (* -27 (/ (* j k) b)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) b))))
(* b c)
(* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) b)))))
(* -1 (* b (+ (* -1 c) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) b)))))
(+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(* b c)
(* c (+ b (+ (* -27 (/ (* j k) c)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) c))))
(* c (+ b (+ (* -27 (/ (* j k) c)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) c))))
(* c (+ b (+ (* -27 (/ (* j k) c)) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) c))))
(* b c)
(* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) c)))))
(* -1 (* c (+ (* -1 b) (* -1 (/ (+ (* -27 (* j k)) (* x (+ (* -4 i) (* 18 (* t (* y z)))))) c)))))
(* -4 i)
(+ (* -4 i) (* 18 (* t (* y z))))
(+ (* -4 i) (* 18 (* t (* y z))))
(+ (* -4 i) (* 18 (* t (* y z))))
(* 18 (* t (* y z)))
(* y (+ (* -4 (/ i y)) (* 18 (* t z))))
(* y (+ (* -4 (/ i y)) (* 18 (* t z))))
(* y (+ (* -4 (/ i y)) (* 18 (* t z))))
(* 18 (* t (* y z)))
(* -1 (* y (+ (* -18 (* t z)) (* 4 (/ i y)))))
(* -1 (* y (+ (* -18 (* t z)) (* 4 (/ i y)))))
(* -1 (* y (+ (* -18 (* t z)) (* 4 (/ i y)))))
(* -4 i)
(+ (* -4 i) (* 18 (* t (* y z))))
(+ (* -4 i) (* 18 (* t (* y z))))
(+ (* -4 i) (* 18 (* t (* y z))))
(* 18 (* t (* y z)))
(* z (+ (* -4 (/ i z)) (* 18 (* t y))))
(* z (+ (* -4 (/ i z)) (* 18 (* t y))))
(* z (+ (* -4 (/ i z)) (* 18 (* t y))))
(* 18 (* t (* y z)))
(* -1 (* z (+ (* -18 (* t y)) (* 4 (/ i z)))))
(* -1 (* z (+ (* -18 (* t y)) (* 4 (/ i z)))))
(* -1 (* z (+ (* -18 (* t y)) (* 4 (/ i z)))))
(* -4 i)
(+ (* -4 i) (* 18 (* t (* y z))))
(+ (* -4 i) (* 18 (* t (* y z))))
(+ (* -4 i) (* 18 (* t (* y z))))
(* 18 (* t (* y z)))
(* t (+ (* -4 (/ i t)) (* 18 (* y z))))
(* t (+ (* -4 (/ i t)) (* 18 (* y z))))
(* t (+ (* -4 (/ i t)) (* 18 (* y z))))
(* 18 (* t (* y z)))
(* -1 (* t (+ (* -18 (* y z)) (* 4 (/ i t)))))
(* -1 (* t (+ (* -18 (* y z)) (* 4 (/ i t)))))
(* -1 (* t (+ (* -18 (* y z)) (* 4 (/ i t)))))
(* 18 (* t (* y z)))
(+ (* -4 i) (* 18 (* t (* y z))))
(+ (* -4 i) (* 18 (* t (* y z))))
(+ (* -4 i) (* 18 (* t (* y z))))
(* -4 i)
(* i (- (* 18 (/ (* t (* y z)) i)) 4))
(* i (- (* 18 (/ (* t (* y z)) i)) 4))
(* i (- (* 18 (/ (* t (* y z)) i)) 4))
(* -4 i)
(* -1 (* i (+ 4 (* -18 (/ (* t (* y z)) i)))))
(* -1 (* i (+ 4 (* -18 (/ (* t (* y z)) i)))))
(* -1 (* i (+ 4 (* -18 (/ (* t (* y z)) i)))))
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
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(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* y z)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* 18 t)
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 (* j k))
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* -27 k)
(* b c)
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (* b c))
(* -27 (* j k))
(* k (+ (* -27 j) (/ (* b c) k)))
(* k (+ (* -27 j) (/ (* b c) k)))
(* k (+ (* -27 j) (/ (* b c) k)))
(* -27 (* j k))
(* -1 (* k (+ (* -1 (/ (* b c) k)) (* 27 j))))
(* -1 (* k (+ (* -1 (/ (* b c) k)) (* 27 j))))
(* -1 (* k (+ (* -1 (/ (* b c) k)) (* 27 j))))
(* b c)
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (* b c))
(* -27 (* j k))
(* j (+ (* -27 k) (/ (* b c) j)))
(* j (+ (* -27 k) (/ (* b c) j)))
(* j (+ (* -27 k) (/ (* b c) j)))
(* -27 (* j k))
(* -1 (* j (+ (* -1 (/ (* b c) j)) (* 27 k))))
(* -1 (* j (+ (* -1 (/ (* b c) j)) (* 27 k))))
(* -1 (* j (+ (* -1 (/ (* b c) j)) (* 27 k))))
(* -27 (* j k))
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (* b c))
(* b c)
(* b (+ c (* -27 (/ (* j k) b))))
(* b (+ c (* -27 (/ (* j k) b))))
(* b (+ c (* -27 (/ (* j k) b))))
(* b c)
(* -1 (* b (+ (* -1 c) (* 27 (/ (* j k) b)))))
(* -1 (* b (+ (* -1 c) (* 27 (/ (* j k) b)))))
(* -1 (* b (+ (* -1 c) (* 27 (/ (* j k) b)))))
(* -27 (* j k))
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (* b c))
(+ (* -27 (* j k)) (* b c))
(* b c)
(* c (+ b (* -27 (/ (* j k) c))))
(* c (+ b (* -27 (/ (* j k) c))))
(* c (+ b (* -27 (/ (* j k) c))))
(* b c)
(* -1 (* c (+ (* -1 b) (* 27 (/ (* j k) c)))))
(* -1 (* c (+ (* -1 b) (* 27 (/ (* j k) c)))))
(* -1 (* c (+ (* -1 b) (* 27 (/ (* j k) c)))))
(* -27 j)
(* -27 j)
(* -27 j)
(* -27 j)
(* -27 j)
(* -27 j)
(* -27 j)
(* -27 j)
(* -27 j)
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(* 18 (* t (* x (* y z))))
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(* x y)
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(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(* -4 (* i x))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(* 18 (* t (* x (* y z))))
(* y (+ (* -4 (/ (* i x) y)) (* 18 (* t (* x z)))))
(* y (+ (* -4 (/ (* i x) y)) (* 18 (* t (* x z)))))
(* y (+ (* -4 (/ (* i x) y)) (* 18 (* t (* x z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* i x) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* i x) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* i x) y)))))
(* -4 (* i x))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(* 18 (* t (* x (* y z))))
(* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))
(* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))
(* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))
(* -4 (* i x))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(* 18 (* t (* x (* y z))))
(* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))
(* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))
(* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))
(* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))
(* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))
(* 18 (* t (* x (* y z))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(* -4 (* i x))
(* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))
(* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))
(* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))
(* -4 (* i x))
(* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))
(* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))
(* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)
(* -4 i)

Outputs
(+ (* -27 (* j k)) (* b c))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 b c))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (.f64 x (fma.f64 b (/.f64 c x) (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))))
(* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (.f64 x (fma.f64 b (/.f64 c x) (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))))
(* x (+ (* -27 (/ (* j k) x)) (+ (* -4 i) (+ (* 18 (* t (* y z))) (/ (* b c) x)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (.f64 x (fma.f64 b (/.f64 c x) (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))))
(* x (+ (* -4 i) (* 18 (* t (* y z)))))
(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))
(fma.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 b c)) #s(literal 1 binary64)))
(* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))
(fma.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 b c)) #s(literal 1 binary64)))
(* -1 (* x (+ (* -1 (+ (* -4 i) (* 18 (* t (* y z))))) (* -1 (/ (+ (* -27 (* j k)) (* b c)) x)))))
(fma.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 b c)) #s(literal 1 binary64)))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 y (fma.f64 b (/.f64 c y) (.f64 (.f64 x z) (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 y (fma.f64 b (/.f64 c y) (.f64 (.f64 x z) (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* y (+ (* -27 (/ (* j k) y)) (+ (* -4 (/ (* i x) y)) (+ (* 18 (* t (* x z))) (/ (* b c) y)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 y (fma.f64 b (/.f64 c y) (.f64 (.f64 x z) (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) y)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 z (fma.f64 b (/.f64 c z) (.f64 (.f64 #s(literal 18 binary64) (.f64 x t)) y)) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 z (fma.f64 b (/.f64 c z) (.f64 (.f64 #s(literal 18 binary64) (.f64 x t)) y)) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* z (+ (* -27 (/ (* j k) z)) (+ (* -4 (/ (* i x) z)) (+ (* 18 (* t (* x y))) (/ (* b c) z)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 z (fma.f64 b (/.f64 c z) (.f64 (.f64 #s(literal 18 binary64) (.f64 x t)) y)) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) z)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 t (fma.f64 x (.f64 y (.f64 z #s(literal 18 binary64))) (/.f64 (.f64 b c) t)) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 t (fma.f64 x (.f64 y (.f64 z #s(literal 18 binary64))) (/.f64 (.f64 b c) t)) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 (/ (* i x) t)) (+ (* 18 (* x (* y z))) (/ (* b c) t)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 t (fma.f64 x (.f64 y (.f64 z #s(literal 18 binary64))) (/.f64 (.f64 b c) t)) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64))))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(* -1 (* t (+ (* -18 (* x (* y z))) (* -1 (/ (+ (* -27 (* j k)) (+ (* -4 (* i x)) (* b c))) t)))))
(fma.f64 #s(literal 18 binary64) (.f64 x (.f64 z (.f64 t y))) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (*.f64 #s(literal -4 binary64) i)))) #s(literal 1 binary64)))
(+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (*.f64 b c)))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* -4 (* i x)) (+ (* 18 (* t (* x (* y z)))) (* b c))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(* -4 (* i x))
(.f64 x (.f64 #s(literal -4 binary64) i))
(* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 i (fma.f64 c (/.f64 b i) (.f64 x #s(literal -4 binary64))))))
(* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 i (fma.f64 c (/.f64 b i) (.f64 x #s(literal -4 binary64))))))
(* i (+ (* -27 (/ (* j k) i)) (+ (* -4 x) (+ (* 18 (/ (* t (* x (* y z))) i)) (/ (* b c) i)))))
(fma.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) #s(literal 1 binary64) (fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 i (fma.f64 c (/.f64 b i) (.f64 x #s(literal -4 binary64))))))
(* -4 (* i x))
(.f64 x (.f64 #s(literal -4 binary64) i))
(* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))
(fma.f64 x (.f64 #s(literal -4 binary64) i) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (*.f64 b c))) #s(literal 1 binary64)))
(* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))
(fma.f64 x (.f64 #s(literal -4 binary64) i) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (*.f64 b c))) #s(literal 1 binary64)))
(* -1 (* i (+ (* -1 (/ (+ (* -27 (* j k)) (+ (* 18 (* t (* x (* y z)))) (* b c))) i)) (* 4 x))))
(fma.f64 x (.f64 #s(literal -4 binary64) i) (.f64 (fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (*.f64 b c))) #s(literal 1 binary64)))
(+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z))))))
(fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(+ (* -27 (* j k)) (+ (* b c) (* x (+ (* -4 i) (* 18 (* t (* y z)))))))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (fma.f64 b c (.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (*.f64 #s(literal -4 binary64) i)))))
(* -27 (* j k))
(.f64 #s(literal -27 binary64) (.f64 j k))
(* k (+ (* -27 j) (+ (/ (* b c) k) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) k))))
(fma.f64 k (fma.f64 x (/.f64 (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)) k) (.f64 #s(literal -27 binary64) j)) (*.f64 b c))
(* k (+ (* -27 j) (+ (/ (* b c) k) (/ (* x (+ (* -4 i) (* 18 (* t (* y z))))) k))))
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(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* z (+ (* -4 (/ (* i x) z)) (* 18 (* t (* x y)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* i x) z)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* -4 (* i x))
(.f64 x (.f64 #s(literal -4 binary64) i))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* t (+ (* -4 (/ (* i x) t)) (* 18 (* x (* y z)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* -1 (* t (+ (* -18 (* x (* y z))) (* 4 (/ (* i x) t)))))
(fma.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))) (.f64 (.f64 x (.f64 #s(literal -4 binary64) i)) #s(literal 1 binary64)))
(* 18 (* t (* x (* y z))))
(.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t))))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(+ (* -4 (* i x)) (* 18 (* t (* x (* y z)))))
(.f64 x (fma.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)) (.f64 #s(literal -4 binary64) i)))
(* -4 (* i x))
(.f64 x (.f64 #s(literal -4 binary64) i))
(* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))
(fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 x (.f64 #s(literal -4 binary64) i)))
(* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))
(fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 x (.f64 #s(literal -4 binary64) i)))
(* i (+ (* -4 x) (* 18 (/ (* t (* x (* y z))) i))))
(fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 x (.f64 #s(literal -4 binary64) i)))
(* -4 (* i x))
(.f64 x (.f64 #s(literal -4 binary64) i))
(* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))
(fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 x (.f64 #s(literal -4 binary64) i)))
(* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))
(fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 x (.f64 #s(literal -4 binary64) i)))
(* -1 (* i (+ (* -18 (/ (* t (* x (* y z))) i)) (* 4 x))))
(fma.f64 (.f64 x (.f64 y (.f64 z (.f64 #s(literal 18 binary64) t)))) #s(literal 1 binary64) (.f64 x (.f64 #s(literal -4 binary64) i)))
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)
(* -4 i)
(*.f64 #s(literal -4 binary64) i)

eval174.0ms (0.5%)

Memory: -12.2MiB live, 428.2MiB allocated
Compiler: Compiled 38 001 to 1 301 computations (96.6% saved)

prune214.0ms (0.6%)

Memory

15.0MiB live, 409.7MiB allocated

Pruning

24 alts after pruning (19 fresh and 5 done)

	Pruned	Kept	Total
New	1 186	6	1 192
Fresh	4	13	17
Picked	2	3	5
Done	0	2	2
Total	1 192	24	1 216

Accuracy

100.0%

Counts

1 216 → 24

Alt Table

Click to see full alt table

Status	Accuracy	Program
	42.7%	(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
	56.1%	(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
	45.2%	(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
	43.7%	(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
▶	39.9%	(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
	46.5%	(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
	56.8%	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
✓	63.4%	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
▶	60.8%	(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
	40.2%	(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
▶	37.2%	(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
	43.3%	(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
	25.3%	(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
✓	24.3%	(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
▶	25.4%	(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
	25.4%	(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
	20.9%	(.f64 (.f64 k j) #s(literal -27 binary64))
	20.9%	(.f64 (.f64 j #s(literal -27 binary64)) k)
✓	39.8%	(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
	18.5%	(.f64 x (.f64 i #s(literal -4 binary64)))
	44.5%	(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
▶	25.1%	(.f64 t (.f64 #s(literal -4 binary64) a))
✓	20.9%	(.f64 j (.f64 k #s(literal -27 binary64)))
✓	24.9%	(*.f64 b c)

Compiler

Compiled 852 to 671 computations (21.2% saved)

simplify303.0ms (0.8%)

Memory

5.5MiB live, 240.3MiB allocated

Algorithm

1×	egg-herbie

Localize:

Found 17 expressions of interest:

New	Metric	Score	Program
✓	cost-diff	0	(.f64 (.f64 j #s(literal 27 binary64)) k)
✓	cost-diff	0	(*.f64 x i)
✓	cost-diff	0	(.f64 #s(literal -4 binary64) (.f64 x i))
✓	cost-diff	128	(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
✓	cost-diff	0	(*.f64 t y)
✓	cost-diff	0	(.f64 x (.f64 t y))
✓	cost-diff	0	(.f64 z (.f64 x (*.f64 t y)))
✓	cost-diff	0	(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
✓	cost-diff	0	(*.f64 b c)
✓	cost-diff	0	(*.f64 x #s(literal -4 binary64))
✓	cost-diff	0	(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
✓	cost-diff	0	(*.f64 #s(literal -4 binary64) a)
✓	cost-diff	0	(.f64 t (.f64 #s(literal -4 binary64) a))
✓	cost-diff	0	(.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))
✓	cost-diff	0	(fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))
✓	cost-diff	0	(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
✓	cost-diff	128	(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))

Rules

4 256×	`accelerator-lowering-fma.f32`
4 256×	`accelerator-lowering-fma.f64`
2 656×	`-lowering-.f32`
2 656×	`-lowering-.f64`
1 208×	`distribute-lft-neg-in`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	34	169
1	83	169
2	206	169
3	457	169
4	598	169
5	865	169
6	1484	169
7	2350	169
8	3204	169
9	3647	169
10	3878	169
11	3878	169
12	3968	169
13	4013	169
14	4040	169
15	4054	169
16	4066	169
17	4070	169
18	4070	169
19	4110	169
20	4126	169
21	4126	169
22	4126	169
23	4150	169
0	4150	163

Stop Event

1×	iter limit
1×	saturated

Calls

Call 1

Inputs
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* (* j 27) k))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
t
(+ (* -4 a) (* 18 (* x (* y z))))
-4
a
(* 18 (* x (* y z)))
18
(* x (* y z))
x
(* y z)
y
z
(* (* j 27) k)
(* j 27)
j
27
k
(* t (* -4 a))
t
(* -4 a)
-4
a
(+ (* i (* x -4)) (* b c))
i
(* x -4)
x
-4
(* b c)
b
c
(* (* z (* x (* t y))) 18)
(* z (* x (* t y)))
z
(* x (* t y))
x
(* t y)
t
y
18
(- (* -4 (* x i)) (* (* j 27) k))
(* -4 (* x i))
-4
(* x i)
x
i
(* (* j 27) k)
(* j 27)
j
27
k

Outputs
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* (* j 27) k))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 z (.f64 x (.f64 #s(literal 18 binary64) y)))) (.f64 j (*.f64 k #s(literal -27 binary64))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 z (.f64 x (.f64 #s(literal 18 binary64) y)))))
t
(+ (* -4 a) (* 18 (* x (* y z))))
(fma.f64 #s(literal -4 binary64) a (.f64 z (.f64 x (*.f64 #s(literal 18 binary64) y))))
-4
#s(literal -4 binary64)
a
(* 18 (* x (* y z)))
(.f64 z (.f64 x (*.f64 #s(literal 18 binary64) y)))
18
#s(literal 18 binary64)
(* x (* y z))
(.f64 x (.f64 y z))
x
(* y z)
(*.f64 y z)
y
z
(* (* j 27) k)
(.f64 j (.f64 #s(literal 27 binary64) k))
(* j 27)
(*.f64 j #s(literal 27 binary64))
j
27
#s(literal 27 binary64)
k
(* t (* -4 a))
(.f64 t (.f64 #s(literal -4 binary64) a))
t
(* -4 a)
(*.f64 #s(literal -4 binary64) a)
-4
#s(literal -4 binary64)
a
(+ (* i (* x -4)) (* b c))
(fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i)))
i
(* x -4)
(*.f64 #s(literal -4 binary64) x)
x
-4
#s(literal -4 binary64)
(* b c)
(*.f64 b c)
b
c
(* (* z (* x (* t y))) 18)
(.f64 t (.f64 z (.f64 x (.f64 #s(literal 18 binary64) y))))
(* z (* x (* t y)))
(.f64 t (.f64 x (*.f64 y z)))
z
(* x (* t y))
(.f64 t (.f64 x y))
x
(* t y)
(*.f64 t y)
t
y
18
#s(literal 18 binary64)
(- (* -4 (* x i)) (* (* j 27) k))
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 #s(literal -4 binary64) (*.f64 x i)))
(* -4 (* x i))
(.f64 #s(literal -4 binary64) (.f64 x i))
-4
#s(literal -4 binary64)
(* x i)
(*.f64 x i)
x
i
(* (* j 27) k)
(.f64 j (.f64 #s(literal 27 binary64) k))
(* j 27)
(*.f64 j #s(literal 27 binary64))
j
27
#s(literal 27 binary64)
k

localize96.0ms (0.3%)

Memory

-14.7MiB live, 221.1MiB allocated

Localize:

Found 17 expressions of interest:

New	Metric	Score	Program
✓	accuracy	100.0%	(*.f64 j #s(literal 27 binary64))
✓	accuracy	100.0%	(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
✓	accuracy	100.0%	(.f64 #s(literal -4 binary64) (.f64 x i))
✓	accuracy	99.7%	(.f64 (.f64 j #s(literal 27 binary64)) k)
✓	accuracy	100.0%	(*.f64 t y)
✓	accuracy	99.7%	(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
✓	accuracy	91.8%	(.f64 x (.f64 t y))
✓	accuracy	87.9%	(.f64 z (.f64 x (*.f64 t y)))
✓	accuracy	100.0%	(*.f64 x #s(literal -4 binary64))
✓	accuracy	100.0%	(*.f64 b c)
✓	accuracy	99.2%	(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
✓	accuracy	100.0%	(.f64 t (.f64 #s(literal -4 binary64) a))
✓	accuracy	100.0%	(*.f64 #s(literal -4 binary64) a)
✓	accuracy	99.7%	(.f64 (.f64 j #s(literal 27 binary64)) k)
✓	accuracy	99.7%	(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
✓	accuracy	96.2%	(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
✓	accuracy	90.5%	(.f64 x (.f64 y z))

Samples

55.0ms

256×

valid

Compiler

Compiled 167 to 36 computations (78.4% saved)

Precisions

Click to see histograms. Total time spent on operations: 30.0ms

ival-mult: 25.0ms (83% of total)

ival-sub: 2.0ms (6.6% of total)

ival-add: 2.0ms (6.6% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

series19.0ms (0.1%)

Memory

9.5MiB live, 47.8MiB allocated

Counts

19 → 672

Calls

Call 1

Inputs
#<alt (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* (* j 27) k))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (+ (* -4 a) (* 18 (* x (* y z))))>
#<alt (* 18 (* x (* y z)))>
#<alt (* t (* -4 a))>
#<alt (* -4 a)>
#<alt (+ (* i (* x -4)) (* b c))>
#<alt (* x -4)>
#<alt (* b c)>
#<alt (* (* z (* x (* t y))) 18)>
#<alt (* z (* x (* t y)))>
#<alt (* x (* t y))>
#<alt (* t y)>
#<alt (- (* -4 (* x i)) (* (* j 27) k))>
#<alt (* -4 (* x i))>
#<alt (* x i)>
#<alt (* (* j 27) k)>
#<alt (* x (* y z))>
#<alt (* j 27)>

Outputs
#<alt (* -27 (* j k))>
#<alt (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))>
#<alt (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))>
#<alt (- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))>
#<alt (* t (+ (* -4 a) (* 18 (* x (* y z)))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))>
#<alt (* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))>
#<alt (- (* 18 (* t (* x (* y z)))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))>
#<alt (* -4 (* a t))>
#<alt (* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))>
#<alt (* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))>
#<alt (* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))>
#<alt (* -4 (* a t))>
#<alt (* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))>
#<alt (* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))>
#<alt (* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))>
#<alt (- (* -4 (* a t)) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))>
#<alt (- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))>
#<alt (* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))>
#<alt (* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))>
#<alt (* 18 (* t (* x (* y z))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))>
#<alt (* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))>
#<alt (- (* -4 (* a t)) (* 27 (* j k)))>
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#<alt (* t y)>
#<alt (* t y)>
#<alt (* t y)>
#<alt (* t y)>
#<alt (* -27 (* j k))>
#<alt (- (* -4 (* i x)) (* 27 (* j k)))>
#<alt (- (* -4 (* i x)) (* 27 (* j k)))>
#<alt (- (* -4 (* i x)) (* 27 (* j k)))>
#<alt (* -4 (* i x))>
#<alt (* x (+ (* -27 (/ (* j k) x)) (* -4 i)))>
#<alt (* x (+ (* -27 (/ (* j k) x)) (* -4 i)))>
#<alt (* x (+ (* -27 (/ (* j k) x)) (* -4 i)))>
#<alt (* -4 (* i x))>
#<alt (* -1 (* x (+ (* 4 i) (* 27 (/ (* j k) x)))))>
#<alt (* -1 (* x (+ (* 4 i) (* 27 (/ (* j k) x)))))>
#<alt (* -1 (* x (+ (* 4 i) (* 27 (/ (* j k) x)))))>
#<alt (* -27 (* j k))>
#<alt (- (* -4 (* i x)) (* 27 (* j k)))>
#<alt (- (* -4 (* i x)) (* 27 (* j k)))>
#<alt (- (* -4 (* i x)) (* 27 (* j k)))>
#<alt (* -4 (* i x))>
#<alt (* i (+ (* -27 (/ (* j k) i)) (* -4 x)))>
#<alt (* i (+ (* -27 (/ (* j k) i)) (* -4 x)))>
#<alt (* i (+ (* -27 (/ (* j k) i)) (* -4 x)))>
#<alt (* -4 (* i x))>
#<alt (* -1 (* i (+ (* 4 x) (* 27 (/ (* j k) i)))))>
#<alt (* -1 (* i (+ (* 4 x) (* 27 (/ (* j k) i)))))>
#<alt (* -1 (* i (+ (* 4 x) (* 27 (/ (* j k) i)))))>
#<alt (* -4 (* i x))>
#<alt (+ (* -27 (* j k)) (* -4 (* i x)))>
#<alt (+ (* -27 (* j k)) (* -4 (* i x)))>
#<alt (+ (* -27 (* j k)) (* -4 (* i x)))>
#<alt (* -27 (* j k))>
#<alt (* j (- (* -4 (/ (* i x) j)) (* 27 k)))>
#<alt (* j (- (* -4 (/ (* i x) j)) (* 27 k)))>
#<alt (* j (- (* -4 (/ (* i x) j)) (* 27 k)))>
#<alt (* -27 (* j k))>
#<alt (* -1 (* j (- (* 4 (/ (* i x) j)) (* -27 k))))>
#<alt (* -1 (* j (- (* 4 (/ (* i x) j)) (* -27 k))))>
#<alt (* -1 (* j (- (* 4 (/ (* i x) j)) (* -27 k))))>
#<alt (* -4 (* i x))>
#<alt (+ (* -27 (* j k)) (* -4 (* i x)))>
#<alt (+ (* -27 (* j k)) (* -4 (* i x)))>
#<alt (+ (* -27 (* j k)) (* -4 (* i x)))>
#<alt (* -27 (* j k))>
#<alt (* k (- (* -4 (/ (* i x) k)) (* 27 j)))>
#<alt (* k (- (* -4 (/ (* i x) k)) (* 27 j)))>
#<alt (* k (- (* -4 (/ (* i x) k)) (* 27 j)))>
#<alt (* -27 (* j k))>
#<alt (* -1 (* k (- (* 4 (/ (* i x) k)) (* -27 j))))>
#<alt (* -1 (* k (- (* 4 (/ (* i x) k)) (* -27 j))))>
#<alt (* -1 (* k (- (* 4 (/ (* i x) k)) (* -27 j))))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* -4 (* i x))>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* i x)>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* 27 (* j k))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* x (* y z))>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>
#<alt (* 27 j)>

Calls

168 calls:

Time	Variable		Point	Expression
0.0ms	y	@	-inf	(* x (* t y))
0.0ms	y	@	inf	(* t y)
0.0ms	x	@	-inf	(* x (* t y))
0.0ms	y	@	0	(* t y)
0.0ms	j	@	0	(* j 27)

rewrite781.0ms (2.2%)

Memory

-92.9MiB live, 1 099.7MiB allocated

Algorithm

1×	batch-egg-rewrite

Rules

23 704×	`accelerator-lowering-fma.f32`
23 704×	`accelerator-lowering-fma.f64`
9 676×	`-lowering-.f32`
9 676×	`-lowering-.f64`
2 372×	`/-lowering-/.f32`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	34	129
1	135	129
2	928	129
0	9350	123

Stop Event

1×	iter limit
1×	node limit

Counts

19 → 663

Calls

Call 1

Inputs
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* (* j 27) k))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(+ (* -4 a) (* 18 (* x (* y z))))
(* 18 (* x (* y z)))
(* t (* -4 a))
(* -4 a)
(+ (* i (* x -4)) (* b c))
(* x -4)
(* b c)
(* (* z (* x (* t y))) 18)
(* z (* x (* t y)))
(* x (* t y))
(* t y)
(- (* -4 (* x i)) (* (* j 27) k))
(* -4 (* x i))
(* x i)
(* (* j 27) k)
(* x (* y z))
(* j 27)

Outputs
(+.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 #s(literal -27 binary64) (.f64 j k)))
(+.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 #s(literal -27 binary64) (*.f64 j k))))
(+.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))))
(+.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (*.f64 j k))))
(+.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (.f64 #s(literal 27 binary64) k))))
(+.f64 (/.f64 (.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 t (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))))) (fma.f64 t (.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))) (.f64 j (.f64 (.f64 #s(literal 27 binary64) k) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 j (.f64 #s(literal 27 binary64) k))))))) (neg.f64 (/.f64 (.f64 (.f64 j (.f64 j j)) (.f64 (.f64 k (.f64 k k)) #s(literal 19683 binary64))) (fma.f64 t (.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))) (.f64 j (.f64 (.f64 #s(literal 27 binary64) k) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 j (.f64 #s(literal 27 binary64) k)))))))))
(+.f64 (/.f64 (.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 t (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))))) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 j (.f64 #s(literal 27 binary64) k)))) (neg.f64 (/.f64 (.f64 j (.f64 j (.f64 (.f64 k k) #s(literal 729 binary64)))) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 j (*.f64 #s(literal 27 binary64) k))))))
(+.f64 (fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (.f64 #s(literal -4 binary64) a))) (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (*.f64 y z)))))
(+.f64 (fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 j (.f64 #s(literal 27 binary64) k)))
(-.f64 (/.f64 (.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 t (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))))) (fma.f64 t (.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))) (.f64 j (.f64 (.f64 #s(literal 27 binary64) k) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 j (.f64 #s(literal 27 binary64) k))))))) (/.f64 (.f64 (.f64 j (.f64 j j)) (.f64 (.f64 k (.f64 k k)) #s(literal 19683 binary64))) (fma.f64 t (.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))) (.f64 j (.f64 (.f64 #s(literal 27 binary64) k) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 j (.f64 #s(literal 27 binary64) k))))))))
(-.f64 (/.f64 (.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 t (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))))) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 j (.f64 #s(literal 27 binary64) k)))) (/.f64 (.f64 j (.f64 j (.f64 (.f64 k k) #s(literal 729 binary64)))) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 j (*.f64 #s(literal 27 binary64) k)))))
(-.f64 #s(literal 0 binary64) (-.f64 (.f64 j (.f64 #s(literal 27 binary64) k)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))))
(-.f64 (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) #s(literal 0 binary64)) (.f64 j (*.f64 #s(literal 27 binary64) k)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 #s(literal -4 binary64) (.f64 t a) (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 #s(literal -4 binary64) (.f64 a t) (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 a (.f64 t #s(literal -4 binary64)) (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 (.f64 #s(literal -4 binary64) a) t (fma.f64 t (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 x (.f64 (.f64 y z) (.f64 #s(literal 18 binary64) t)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 x (.f64 (.f64 y z) (.f64 #s(literal 18 binary64) t)) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 x (.f64 (.f64 y (.f64 z #s(literal 18 binary64))) t) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 x (.f64 (.f64 y (.f64 z #s(literal 18 binary64))) t) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 x (.f64 (.f64 t y) (.f64 z #s(literal 18 binary64))) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 x (.f64 (.f64 t y) (.f64 z #s(literal 18 binary64))) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 x (.f64 (.f64 t (.f64 y z)) #s(literal 18 binary64)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 x (.f64 (.f64 t (.f64 y z)) #s(literal 18 binary64)) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 x (.f64 z (.f64 (.f64 t y) #s(literal 18 binary64))) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 x (.f64 z (.f64 (.f64 t y) #s(literal 18 binary64))) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 x (.f64 #s(literal 18 binary64) (.f64 z (.f64 t y))) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 x (.f64 #s(literal 18 binary64) (.f64 z (.f64 t y))) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 x (.f64 (.f64 (.f64 t y) #s(literal 18 binary64)) z) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 x (.f64 (.f64 (.f64 t y) #s(literal 18 binary64)) z) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 y (.f64 (.f64 x z) (.f64 #s(literal 18 binary64) t)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 y (.f64 (.f64 x z) (.f64 #s(literal 18 binary64) t)) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 y (.f64 (.f64 t x) (.f64 z #s(literal 18 binary64))) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 y (.f64 (.f64 t x) (.f64 z #s(literal 18 binary64))) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 z (.f64 t (.f64 y (.f64 #s(literal 18 binary64) x))) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 z (.f64 t (.f64 y (.f64 #s(literal 18 binary64) x))) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 z (.f64 (.f64 x y) (.f64 #s(literal 18 binary64) t)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 z (.f64 (.f64 x y) (.f64 #s(literal 18 binary64) t)) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 (.f64 y z) (.f64 x (.f64 #s(literal 18 binary64) t)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 (.f64 y z) (.f64 x (.f64 #s(literal 18 binary64) t)) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 (.f64 y z) (.f64 (.f64 #s(literal 18 binary64) x) t) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 (.f64 y z) (.f64 (.f64 #s(literal 18 binary64) x) t) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 (.f64 x (.f64 y z)) (.f64 t #s(literal 18 binary64)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 (.f64 x (.f64 y z)) (.f64 t #s(literal 18 binary64)) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
(fma.f64 (.f64 x (.f64 y z)) (.f64 #s(literal 18 binary64) t) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 #s(literal -27 binary64) (.f64 j k))))
(fma.f64 (.f64 x (.f64 y z)) (.f64 #s(literal 18 binary64) t) (-.f64 (.f64 t (.f64 #s(literal -4 binary64) a)) (.f64 j (*.f64 #s(literal 27 binary64) k))))
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(.f64 (-.f64 (.f64 #s(literal -64 binary64) (.f64 (.f64 x i) (.f64 x (.f64 i (.f64 x i))))) (.f64 (.f64 j (.f64 j j)) (.f64 (.f64 k (.f64 k k)) #s(literal 19683 binary64)))) (/.f64 #s(literal 1 binary64) (fma.f64 x (.f64 i (.f64 (.f64 x i) #s(literal 16 binary64))) (.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) (-.f64 (.f64 #s(literal -27 binary64) (.f64 j k)) (.f64 #s(literal -4 binary64) (*.f64 x i)))))))
(.f64 (fma.f64 (.f64 j (.f64 #s(literal 27 binary64) k)) (fma.f64 j (.f64 #s(literal 27 binary64) k) (.f64 #s(literal -4 binary64) (.f64 x i))) (.f64 x (.f64 i (.f64 (.f64 x i) #s(literal 16 binary64))))) (.f64 (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 #s(literal -27 binary64) (.f64 j k))) (/.f64 #s(literal 1 binary64) (fma.f64 (.f64 j (.f64 #s(literal 27 binary64) k)) (fma.f64 j (.f64 #s(literal 27 binary64) k) (.f64 #s(literal -4 binary64) (.f64 x i))) (.f64 x (.f64 i (.f64 (*.f64 x i) #s(literal 16 binary64))))))))
(.f64 (-.f64 (.f64 x (.f64 i (.f64 (.f64 x i) #s(literal 16 binary64)))) (.f64 j (.f64 j (.f64 (.f64 k k) #s(literal 729 binary64))))) (/.f64 #s(literal -1 binary64) (fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 (.f64 x i) #s(literal 4 binary64)))))
(.f64 (fma.f64 j (.f64 #s(literal 27 binary64) k) (.f64 #s(literal -4 binary64) (.f64 x i))) (.f64 (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 #s(literal -27 binary64) (.f64 j k))) (/.f64 #s(literal -1 binary64) (fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 (*.f64 x i) #s(literal 4 binary64))))))
(.f64 (neg.f64 (-.f64 (.f64 #s(literal -64 binary64) (.f64 (.f64 x i) (.f64 x (.f64 i (.f64 x i))))) (.f64 (.f64 j (.f64 j j)) (.f64 (.f64 k (.f64 k k)) #s(literal 19683 binary64))))) (/.f64 #s(literal 1 binary64) (neg.f64 (fma.f64 (.f64 j (.f64 #s(literal 27 binary64) k)) (fma.f64 j (.f64 #s(literal 27 binary64) k) (.f64 #s(literal -4 binary64) (.f64 x i))) (.f64 x (.f64 i (.f64 (.f64 x i) #s(literal 16 binary64))))))))
(.f64 (+.f64 (neg.f64 (.f64 x (.f64 i (.f64 (.f64 x i) #s(literal 16 binary64))))) (.f64 j (.f64 j (.f64 (.f64 k k) #s(literal 729 binary64))))) (/.f64 #s(literal 1 binary64) (fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 (.f64 x i) #s(literal 4 binary64)))))
(.f64 #s(literal 1 binary64) (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 #s(literal -27 binary64) (.f64 j k))))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 x (.f64 #s(literal -4 binary64) i))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 i (.f64 #s(literal -4 binary64) x))
(.f64 (.f64 #s(literal -4 binary64) x) i)
(.f64 (.f64 x i) #s(literal -4 binary64))
(.f64 (.f64 #s(literal -4 binary64) i) x)
(.f64 (.f64 i #s(literal -4 binary64)) x)
(*.f64 x i)
(*.f64 i x)
(.f64 j (.f64 #s(literal 27 binary64) k))
(.f64 #s(literal 27 binary64) (.f64 k j))
(.f64 #s(literal 27 binary64) (.f64 j k))
(.f64 (.f64 j #s(literal 27 binary64)) k)
(.f64 k (.f64 j #s(literal 27 binary64)))
(.f64 (.f64 #s(literal 27 binary64) k) j)
(.f64 (.f64 k j) #s(literal 27 binary64))
(.f64 (.f64 j k) #s(literal 27 binary64))
(.f64 x (.f64 y z))
(.f64 y (.f64 x z))
(.f64 z (.f64 x y))
(.f64 (.f64 y z) x)
(.f64 (.f64 x z) y)
(.f64 (.f64 x y) z)
(*.f64 j #s(literal 27 binary64))
(*.f64 #s(literal 27 binary64) j)

simplify4.6s (12.9%)

Memory

-8.4MiB live, 683.0MiB allocated

Algorithm

1×	egg-herbie

Rules

14 158×	`accelerator-lowering-fma.f32`
14 158×	`accelerator-lowering-fma.f64`
6 216×	`-lowering-.f32`
6 216×	`-lowering-.f64`
1 726×	`/-lowering-/.f32`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	255	5792
1	889	5756
2	2961	5744
3	5861	5738
0	8472	5454

Stop Event

1×	iter limit
1×	node limit

Counts

672 → 672

Calls

Call 1

Inputs
(* -27 (* j k))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))
(- (* 18 (* t (* x (* y z)))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(* -4 (* a t))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))
(* -4 (* a t))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))
(- (* -4 (* a t)) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(* 18 (* t (* x (* y z))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))
(* 18 (* t (* x (* y z))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))
(- (* -4 (* a t)) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(* 18 (* t (* x (* y z))))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (* 27 (/ (* j k) y))))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (* 27 (/ (* j k) y))))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (* 27 (/ (* j k) y))))
(* 18 (* t (* x (* y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) y)))))
(- (* -4 (* a t)) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(* 18 (* t (* x (* y z))))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (* 27 (/ (* j k) z))))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (* 27 (/ (* j k) z))))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (* 27 (/ (* j k) z))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(* -27 (* j k))
(* j (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j) (* 27 k)))
(* j (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j) (* 27 k)))
(* j (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j) (* 27 k)))
(* -27 (* j k))
(* -1 (* j (- (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j)) (* -27 k))))
(* -1 (* j (- (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j)) (* -27 k))))
(* -1 (* j (- (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) j)) (* -27 k))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(+ (* -27 (* j k)) (* t (+ (* -4 a) (* 18 (* x (* y z))))))
(* -27 (* j k))
(* k (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k) (* 27 j)))
(* k (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k) (* 27 j)))
(* k (- (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k) (* 27 j)))
(* -27 (* j k))
(* -1 (* k (- (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k)) (* -27 j))))
(* -1 (* k (- (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k)) (* -27 j))))
(* -1 (* k (- (* -1 (/ (* t (+ (* -4 a) (* 18 (* x (* y z))))) k)) (* -27 j))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(* 18 (* t (* x (* y z))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(* -4 (* a t))
(* a (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))))
(* a (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))))
(* a (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))))
(* -4 (* a t))
(* -1 (* a (+ (* -18 (/ (* t (* x (* y z))) a)) (* 4 t))))
(* -1 (* a (+ (* -18 (/ (* t (* x (* y z))) a)) (* 4 t))))
(* -1 (* a (+ (* -18 (/ (* t (* x (* y z))) a)) (* 4 t))))
(* -4 (* a t))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(* 18 (* t (* x (* y z))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(* x (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* 4 (/ (* a t) x)))))
(* -4 (* a t))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(* 18 (* t (* x (* y z))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(* y (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))))
(* 18 (* t (* x (* y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* 4 (/ (* a t) y)))))
(* -4 (* a t))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(+ (* -4 (* a t)) (* 18 (* t (* x (* y z)))))
(* 18 (* t (* x (* y z))))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(* z (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))))
(* 18 (* t (* x (* y z))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(* -1 (* z (+ (* -18 (* t (* x y))) (* 4 (/ (* a t) z)))))
(* 18 (* x (* y z)))
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(* -4 a)
(* a (- (* 18 (/ (* x (* y z)) a)) 4))
(* a (- (* 18 (/ (* x (* y z)) a)) 4))
(* a (- (* 18 (/ (* x (* y z)) a)) 4))
(* -4 a)
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(* -1 (* a (+ 4 (* -18 (/ (* x (* y z)) a)))))
(* -4 a)
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(* 18 (* x (* y z)))
(* x (+ (* -4 (/ a x)) (* 18 (* y z))))
(* x (+ (* -4 (/ a x)) (* 18 (* y z))))
(* x (+ (* -4 (/ a x)) (* 18 (* y z))))
(* 18 (* x (* y z)))
(* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))
(* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))
(* -1 (* x (+ (* -18 (* y z)) (* 4 (/ a x)))))
(* -4 a)
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(* 18 (* x (* y z)))
(* y (+ (* -4 (/ a y)) (* 18 (* x z))))
(* y (+ (* -4 (/ a y)) (* 18 (* x z))))
(* y (+ (* -4 (/ a y)) (* 18 (* x z))))
(* 18 (* x (* y z)))
(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(* -1 (* y (+ (* -18 (* x z)) (* 4 (/ a y)))))
(* -4 a)
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(+ (* -4 a) (* 18 (* x (* y z))))
(* 18 (* x (* y z)))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(* z (+ (* -4 (/ a z)) (* 18 (* x y))))
(* 18 (* x (* y z)))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(* -1 (* z (+ (* -18 (* x y)) (* 4 (/ a z)))))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* 18 (* x (* y z)))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 (* a t))
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* -4 a)
(* b c)
(+ (* -4 (* i x)) (* b c))
(+ (* -4 (* i x)) (* b c))
(+ (* -4 (* i x)) (* b c))
(* -4 (* i x))
(* i (+ (* -4 x) (/ (* b c) i)))
(* i (+ (* -4 x) (/ (* b c) i)))
(* i (+ (* -4 x) (/ (* b c) i)))
(* -4 (* i x))
(* -1 (* i (+ (* -1 (/ (* b c) i)) (* 4 x))))
(* -1 (* i (+ (* -1 (/ (* b c) i)) (* 4 x))))
(* -1 (* i (+ (* -1 (/ (* b c) i)) (* 4 x))))
(* b c)
(+ (* -4 (* i x)) (* b c))
(+ (* -4 (* i x)) (* b c))
(+ (* -4 (* i x)) (* b c))
(* -4 (* i x))
(* x (+ (* -4 i) (/ (* b c) x)))
(* x (+ (* -4 i) (/ (* b c) x)))
(* x (+ (* -4 i) (/ (* b c) x)))
(* -4 (* i x))
(* -1 (* x (+ (* -1 (/ (* b c) x)) (* 4 i))))
(* -1 (* x (+ (* -1 (/ (* b c) x)) (* 4 i))))
(* -1 (* x (+ (* -1 (/ (* b c) x)) (* 4 i))))
(* -4 (* i x))
(+ (* -4 (* i x)) (* b c))
(+ (* -4 (* i x)) (* b c))
(+ (* -4 (* i x)) (* b c))
(* b c)
(* b (+ c (* -4 (/ (* i x) b))))
(* b (+ c (* -4 (/ (* i x) b))))
(* b (+ c (* -4 (/ (* i x) b))))
(* b c)
(* -1 (* b (+ (* -1 c) (* 4 (/ (* i x) b)))))
(* -1 (* b (+ (* -1 c) (* 4 (/ (* i x) b)))))
(* -1 (* b (+ (* -1 c) (* 4 (/ (* i x) b)))))
(* -4 (* i x))
(+ (* -4 (* i x)) (* b c))
(+ (* -4 (* i x)) (* b c))
(+ (* -4 (* i x)) (* b c))
(* b c)
(* c (+ b (* -4 (/ (* i x) c))))
(* c (+ b (* -4 (/ (* i x) c))))
(* c (+ b (* -4 (/ (* i x) c))))
(* b c)
(* -1 (* c (+ (* -1 b) (* 4 (/ (* i x) c)))))
(* -1 (* c (+ (* -1 b) (* 4 (/ (* i x) c)))))
(* -1 (* c (+ (* -1 b) (* 4 (/ (* i x) c)))))
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* -4 x)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* b c)
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* 18 (* t (* x (* y z))))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x (* y z)))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t (* x y))
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* t y)
(* -27 (* j k))
(- (* -4 (* i x)) (* 27 (* j k)))
(- (* -4 (* i x)) (* 27 (* j k)))
(- (* -4 (* i x)) (* 27 (* j k)))
(* -4 (* i x))
(* x (+ (* -27 (/ (* j k) x)) (* -4 i)))
(* x (+ (* -27 (/ (* j k) x)) (* -4 i)))
(* x (+ (* -27 (/ (* j k) x)) (* -4 i)))
(* -4 (* i x))
(* -1 (* x (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* -1 (* x (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* -1 (* x (+ (* 4 i) (* 27 (/ (* j k) x)))))
(* -27 (* j k))
(- (* -4 (* i x)) (* 27 (* j k)))
(- (* -4 (* i x)) (* 27 (* j k)))
(- (* -4 (* i x)) (* 27 (* j k)))
(* -4 (* i x))
(* i (+ (* -27 (/ (* j k) i)) (* -4 x)))
(* i (+ (* -27 (/ (* j k) i)) (* -4 x)))
(* i (+ (* -27 (/ (* j k) i)) (* -4 x)))
(* -4 (* i x))
(* -1 (* i (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* -1 (* i (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* -1 (* i (+ (* 4 x) (* 27 (/ (* j k) i)))))
(* -4 (* i x))
(+ (* -27 (* j k)) (* -4 (* i x)))
(+ (* -27 (* j k)) (* -4 (* i x)))
(+ (* -27 (* j k)) (* -4 (* i x)))
(* -27 (* j k))
(* j (- (* -4 (/ (* i x) j)) (* 27 k)))
(* j (- (* -4 (/ (* i x) j)) (* 27 k)))
(* j (- (* -4 (/ (* i x) j)) (* 27 k)))
(* -27 (* j k))
(* -1 (* j (- (* 4 (/ (* i x) j)) (* -27 k))))
(* -1 (* j (- (* 4 (/ (* i x) j)) (* -27 k))))
(* -1 (* j (- (* 4 (/ (* i x) j)) (* -27 k))))
(* -4 (* i x))
(+ (* -27 (* j k)) (* -4 (* i x)))
(+ (* -27 (* j k)) (* -4 (* i x)))
(+ (* -27 (* j k)) (* -4 (* i x)))
(* -27 (* j k))
(* k (- (* -4 (/ (* i x) k)) (* 27 j)))
(* k (- (* -4 (/ (* i x) k)) (* 27 j)))
(* k (- (* -4 (/ (* i x) k)) (* 27 j)))
(* -27 (* j k))
(* -1 (* k (- (* 4 (/ (* i x) k)) (* -27 j))))
(* -1 (* k (- (* 4 (/ (* i x) k)) (* -27 j))))
(* -1 (* k (- (* 4 (/ (* i x) k)) (* -27 j))))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* -4 (* i x))
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* i x)
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* 27 (* j k))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* x (* y z))
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)
(* 27 j)

Outputs
(* -27 (* j k))
(.f64 k (.f64 #s(literal -27 binary64) j))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (* t (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)) (.f64 (.f64 k (.f64 #s(literal -27 binary64) j)) #s(literal 1 binary64)))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)) (.f64 (.f64 k (.f64 #s(literal -27 binary64) j)) #s(literal 1 binary64)))
(* t (+ (* -27 (/ (* j k) t)) (+ (* -4 a) (* 18 (* x (* y z))))))
(fma.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)) (.f64 (.f64 k (.f64 #s(literal -27 binary64) j)) #s(literal 1 binary64)))
(* t (+ (* -4 a) (* 18 (* x (* y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))
(fma.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)) (.f64 (.f64 k (.f64 #s(literal -27 binary64) j)) #s(literal 1 binary64)))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))
(fma.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)) (.f64 (.f64 k (.f64 #s(literal -27 binary64) j)) #s(literal 1 binary64)))
(* -1 (* t (+ (* -1 (+ (* -4 a) (* 18 (* x (* y z))))) (* 27 (/ (* j k) t)))))
(fma.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)) (.f64 (.f64 k (.f64 #s(literal -27 binary64) j)) #s(literal 1 binary64)))
(- (* 18 (* t (* x (* y z)))) (* 27 (* j k)))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(* -4 (* a t))
(.f64 t (.f64 #s(literal -4 binary64) a))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 (fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 (fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* a (- (+ (* -4 t) (* 18 (/ (* t (* x (* y z))) a))) (* 27 (/ (* j k) a))))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 (fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* -4 (* a t))
(.f64 t (.f64 #s(literal -4 binary64) a))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 (fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 (fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* -1 (* a (+ (* -1 (/ (- (* 18 (* t (* x (* y z)))) (* 27 (* j k))) a)) (* 4 t))))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 (fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(- (* -4 (* a t)) (* 27 (* j k)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* x (- (+ (* -4 (/ (* a t) x)) (* 18 (* t (* y z)))) (* 27 (/ (* j k) x))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* -1 (* x (+ (* -18 (* t (* y z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) x)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(- (* -4 (* a t)) (* 27 (* j k)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (* 27 (/ (* j k) y))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (* 27 (/ (* j k) y))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* y (- (+ (* -4 (/ (* a t) y)) (* 18 (* t (* x z)))) (* 27 (/ (* j k) y))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) y)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) y)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* -1 (* y (+ (* -18 (* t (* x z))) (* -1 (/ (- (* -4 (* a t)) (* 27 (* j k))) y)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(- (* -4 (* a t)) (* 27 (* j k)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(- (+ (* -4 (* a t)) (* 18 (* t (* x (* y z))))) (* 27 (* j k)))
(fma.f64 #s(literal -27 binary64) (.f64 j k) (.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (*.f64 #s(literal -4 binary64) a))))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (* 27 (/ (* j k) z))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (* 27 (/ (* j k) z))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* z (- (+ (* -4 (/ (* a t) z)) (* 18 (* t (* x y)))) (* 27 (/ (* j k) z))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j))) #s(literal 1 binary64)))
(* 18 (* t (* x (* y z))))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
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eval5.5s (15.2%)

Memory: -1.0MiB live, 465.7MiB allocated
Compiler: Compiled 30 645 to 1 664 computations (94.6% saved)

prune302.0ms (0.8%)

Memory

13.2MiB live, 385.9MiB allocated

Pruning

22 alts after pruning (14 fresh and 8 done)

	Pruned	Kept	Total
New	1 375	6	1 381
Fresh	6	8	14
Picked	2	3	5
Done	0	5	5
Total	1 383	22	1 405

Accuracy

100.0%

Counts

1 405 → 22

Alt Table

Click to see full alt table

Status	Accuracy	Program
	60.8%	(fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (*.f64 j k)))
	37.2%	(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
	42.7%	(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
	56.1%	(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
	43.3%	(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
	45.2%	(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
✓	39.9%	(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
	46.5%	(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
✓	63.4%	(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
	40.2%	(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
✓	24.3%	(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
✓	25.4%	(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
	25.4%	(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
	25.0%	(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
	20.9%	(.f64 (.f64 k j) #s(literal -27 binary64))
	20.9%	(.f64 (.f64 j #s(literal -27 binary64)) k)
✓	39.8%	(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
	18.5%	(.f64 x (.f64 i #s(literal -4 binary64)))
	44.5%	(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
✓	25.1%	(.f64 t (.f64 #s(literal -4 binary64) a))
✓	20.9%	(.f64 j (.f64 k #s(literal -27 binary64)))
✓	24.9%	(*.f64 b c)

Compiler

Compiled 1 081 to 480 computations (55.6% saved)

regimes249.0ms (0.7%)

Memory

12.5MiB live, 591.9MiB allocated

Counts

50 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
(fma.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))) (fma.f64 b c (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))
(fma.f64 (.f64 k j) #s(literal -27 binary64) (fma.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i)))))
(fma.f64 c b (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (*.f64 j k)))))
(-.f64 (fma.f64 (.f64 t (.f64 x (.f64 #s(literal 18 binary64) y))) z (fma.f64 t (.f64 a #s(literal -4 binary64)) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (fma.f64 (.f64 x #s(literal 18 binary64)) (.f64 y (.f64 z t)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (fma.f64 (.f64 z t) (.f64 x (.f64 #s(literal 18 binary64) y)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 y (fma.f64 t (.f64 (.f64 x z) #s(literal 18 binary64)) (/.f64 (fma.f64 b c (fma.f64 #s(literal -4 binary64) (fma.f64 a t (.f64 x i)) (.f64 j (.f64 k #s(literal -27 binary64))))) y)))
(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))

Outputs

(fma.f64 c b (-.f64 (*.f64 t (fma.f64 x (*.f64 #s(literal 18 binary64) (*.f64 y z)) (*.f64 a #s(literal -4 binary64)))) (fma.f64 x (*.f64 #s(literal 4 binary64) i) (*.f64 #s(literal 27 binary64) (*.f64 j k)))))

(-.f64 (fma.f64 (*.f64 t (*.f64 x (*.f64 #s(literal 18 binary64) y))) z (fma.f64 t (*.f64 a #s(literal -4 binary64)) (fma.f64 b c (*.f64 #s(literal -4 binary64) (*.f64 x i))))) (*.f64 (*.f64 j #s(literal 27 binary64)) k))

(fma.f64 x (fma.f64 (*.f64 y z) (*.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64))) (fma.f64 k (*.f64 j #s(literal -27 binary64)) (*.f64 b c)))

Calls

16 calls:

17.0ms	(*.f64 a #s(literal 4 binary64))
17.0ms	t
17.0ms	x
16.0ms	z
16.0ms	y

Results

Accuracy	Segments	Branch
93.5%	3	`x`
91.5%	2	`y`
91.2%	2	`z`
93.3%	3	`t`
88.8%	1	`a`
88.8%	1	`b`
88.8%	1	`c`
88.8%	1	`i`
91.0%	2	`j`
88.8%	1	`k`
91.6%	2	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`
93.2%	3	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
88.8%	1	`(*.f64 a #s(literal 4 binary64))`
88.8%	1	`(*.f64 b c)`
88.8%	1	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
91.0%	2	`(*.f64 j #s(literal 27 binary64))`

Compiler

Compiled 240 to 200 computations (16.7% saved)

regimes20.0ms (0.1%)

Memory

-12.0MiB live, 37.0MiB allocated

Counts

45 → 2

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
(fma.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))) (fma.f64 b c (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))
(fma.f64 (.f64 k j) #s(literal -27 binary64) (fma.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i)))))
(fma.f64 c b (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (*.f64 j k)))))

Outputs

(fma.f64 c b (-.f64 (*.f64 t (fma.f64 x (*.f64 #s(literal 18 binary64) (*.f64 y z)) (*.f64 a #s(literal -4 binary64)))) (fma.f64 x (*.f64 #s(literal 4 binary64) i) (*.f64 #s(literal 27 binary64) (*.f64 j k)))))

(fma.f64 x (fma.f64 (*.f64 y z) (*.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64))) (fma.f64 k (*.f64 j #s(literal -27 binary64)) (*.f64 b c)))

Calls

1 calls:

18.0ms

Results

Accuracy	Segments	Branch
91.8%	2	`x`

Compiler

Compiled 11 to 10 computations (9.1% saved)

regimes281.0ms (0.8%)

Memory

18.3MiB live, 438.4MiB allocated

Counts

44 → 2

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
(fma.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))) (fma.f64 b c (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))
(fma.f64 (.f64 k j) #s(literal -27 binary64) (fma.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i)))))

Outputs

(fma.f64 (*.f64 k j) #s(literal -27 binary64) (fma.f64 t (fma.f64 x (*.f64 #s(literal 18 binary64) (*.f64 y z)) (*.f64 a #s(literal -4 binary64))) (fma.f64 b c (*.f64 #s(literal -4 binary64) (*.f64 x i)))))

(*.f64 t (fma.f64 #s(literal -4 binary64) a (*.f64 #s(literal 18 binary64) (*.f64 x (*.f64 y z)))))

Calls

16 calls:

69.0ms	i
19.0ms	(*.f64 a #s(literal 4 binary64))
16.0ms	y
15.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
15.0ms	j

Results

Accuracy	Segments	Branch
86.9%	1	`c`
86.9%	1	`a`
86.9%	1	`b`
86.9%	1	`i`
86.9%	1	`k`
86.9%	1	`(*.f64 a #s(literal 4 binary64))`
88.4%	2	`(*.f64 b c)`
86.9%	1	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
86.9%	1	`j`
86.9%	1	`(*.f64 j #s(literal 27 binary64))`
86.9%	1	`z`
86.9%	1	`y`
90.0%	2	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`
89.6%	2	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
86.9%	1	`t`
89.8%	2	`x`

Compiler

Compiled 240 to 200 computations (16.7% saved)

regimes291.0ms (0.8%)

Memory

-28.6MiB live, 456.1MiB allocated

Counts

43 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
(fma.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))) (fma.f64 b c (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))

Outputs

(fma.f64 #s(literal -4 binary64) (*.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (*.f64 #s(literal 18 binary64) (*.f64 x (*.f64 y z)))) (*.f64 b c)))

(fma.f64 b c (fma.f64 #s(literal -4 binary64) (*.f64 a t) (*.f64 j (*.f64 k #s(literal -27 binary64)))))

(fma.f64 x (fma.f64 (*.f64 y z) (*.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64))) (fma.f64 k (*.f64 j #s(literal -27 binary64)) (*.f64 b c)))

Calls

16 calls:

38.0ms	a
29.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
17.0ms	(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))
16.0ms	i
16.0ms	k

Results

Accuracy	Segments	Branch
80.3%	4	`y`
75.4%	2	`z`
83.2%	3	`t`
83.1%	5	`i`
79.5%	4	`b`
78.1%	3	`c`
81.7%	3	`j`
83.1%	3	`k`
84.9%	3	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
81.7%	3	`(*.f64 j #s(literal 27 binary64))`
85.4%	4	`a`
85.4%	4	`(*.f64 a #s(literal 4 binary64))`
79.3%	3	`(*.f64 b c)`
85.3%	5	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
86.2%	3	`x`
73.7%	1	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`

Compiler

Compiled 240 to 200 computations (16.7% saved)

regimes14.0ms (0%)

Memory

28.2MiB live, 28.2MiB allocated

Counts

42 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
(fma.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))) (fma.f64 b c (.f64 j (*.f64 k #s(literal -27 binary64)))))

Outputs

(fma.f64 #s(literal -4 binary64) (*.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (*.f64 #s(literal 18 binary64) (*.f64 x (*.f64 y z)))) (*.f64 b c)))

(fma.f64 b c (fma.f64 #s(literal -4 binary64) (*.f64 a t) (*.f64 j (*.f64 k #s(literal -27 binary64)))))

(fma.f64 x (fma.f64 #s(literal -4 binary64) i (*.f64 t (*.f64 (*.f64 y z) #s(literal 18 binary64)))) (fma.f64 b c (*.f64 j (*.f64 k #s(literal -27 binary64)))))

Calls

1 calls:

12.0ms

Results

Accuracy	Segments	Branch
85.4%	3	`x`

Compiler

Compiled 11 to 10 computations (9.1% saved)

regimes95.0ms (0.3%)

Memory

8.3MiB live, 229.9MiB allocated

Counts

41 → 4

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))

Outputs
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (*.f64 b c)))
(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))

Calls

6 calls:

25.0ms	t
15.0ms	k
15.0ms	x
13.0ms	a
13.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)

Results

Accuracy	Segments	Branch
77.5%	2	`k`
83.0%	4	`t`
74.8%	2	`a`
74.8%	2	`(*.f64 a #s(literal 4 binary64))`
81.8%	3	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
84.4%	4	`x`

Compiler

Compiled 72 to 65 computations (9.7% saved)

regimes186.0ms (0.5%)

Memory

-31.5MiB live, 263.2MiB allocated

Counts

40 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (.f64 j #s(literal 27 binary64)) k))

Outputs

(fma.f64 (fma.f64 #s(literal -4 binary64) a (*.f64 #s(literal 18 binary64) (*.f64 x (*.f64 y z)))) t (*.f64 #s(literal -27 binary64) (*.f64 j k)))

(fma.f64 b c (fma.f64 #s(literal -4 binary64) (*.f64 a t) (*.f64 j (*.f64 k #s(literal -27 binary64)))))

(fma.f64 x (fma.f64 (*.f64 y z) (*.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64))) (*.f64 #s(literal -27 binary64) (*.f64 j k)))

Calls

10 calls:

46.0ms	k
27.0ms	i
26.0ms	(*.f64 j #s(literal 27 binary64))
13.0ms	x
12.0ms	j

Results

Accuracy	Segments	Branch
73.9%	4	`y`
69.8%	4	`k`
74.5%	3	`(*.f64 b c)`
73.2%	3	`i`
77.8%	3	`t`
68.4%	3	`j`
68.4%	3	`(*.f64 j #s(literal 27 binary64))`
67.0%	3	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
70.5%	4	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
78.6%	3	`x`

Compiler

Compiled 142 to 120 computations (15.5% saved)

regimes13.0ms (0%)

Memory

24.7MiB live, 24.7MiB allocated

Counts

37 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))
(fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))

Outputs

(*.f64 t (fma.f64 #s(literal -4 binary64) a (*.f64 #s(literal 18 binary64) (*.f64 x (*.f64 y z)))))

(fma.f64 b c (fma.f64 #s(literal -4 binary64) (*.f64 a t) (*.f64 j (*.f64 k #s(literal -27 binary64)))))

(fma.f64 x (fma.f64 (*.f64 y z) (*.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64))) (*.f64 #s(literal -27 binary64) (*.f64 j k)))

Calls

1 calls:

11.0ms

Results

Accuracy	Segments	Branch
78.2%	3	`x`

Compiler

Compiled 11 to 10 computations (9.1% saved)

regimes100.0ms (0.3%)

Memory

-10.7MiB live, 225.1MiB allocated

Counts

36 → 4

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(-.f64 (.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z)))) (.f64 (.f64 j #s(literal 27 binary64)) k))

Outputs
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (*.f64 k #s(literal -27 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))

Calls

8 calls:

16.0ms	x
13.0ms	(*.f64 a #s(literal 4 binary64))
12.0ms	z
12.0ms	t
12.0ms	a

Results

Accuracy	Segments	Branch
73.4%	4	`a`
73.4%	4	`(*.f64 a #s(literal 4 binary64))`
65.3%	2	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`
67.6%	3	`z`
72.7%	3	`t`
68.4%	4	`b`
67.5%	3	`c`
77.8%	4	`x`

Compiler

Compiled 120 to 100 computations (16.7% saved)

regimes15.0ms (0%)

Memory

-4.8MiB live, 30.8MiB allocated

Counts

33 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (*.f64 k #s(literal -27 binary64)))))

Outputs

(*.f64 t (fma.f64 #s(literal -4 binary64) a (*.f64 #s(literal 18 binary64) (*.f64 x (*.f64 y z)))))

(fma.f64 b c (fma.f64 #s(literal -4 binary64) (*.f64 a t) (*.f64 j (*.f64 k #s(literal -27 binary64)))))

(*.f64 x (fma.f64 (*.f64 y z) (*.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64))))

Calls

1 calls:

10.0ms

Results

Accuracy	Segments	Branch
75.0%	3	`x`

Compiler

Compiled 11 to 10 computations (9.1% saved)

regimes1.6s (4.4%)

Memory

31.8MiB live, 356.9MiB allocated

Counts

32 → 7

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))

Outputs
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64)))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))

Calls

16 calls:

1.2s	(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))
36.0ms	j
26.0ms	a
23.0ms	b
11.0ms	(*.f64 b c)

Results

Accuracy	Segments	Branch
56.6%	4	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`
61.2%	4	`b`
62.5%	4	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
60.6%	4	`c`
61.2%	5	`z`
61.6%	4	`k`
62.1%	5	`j`
62.1%	5	`(*.f64 j #s(literal 27 binary64))`
62.1%	4	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
64.8%	5	`a`
64.8%	5	`(*.f64 a #s(literal 4 binary64))`
59.3%	5	`y`
70.3%	7	`t`
63.5%	6	`i`
65.9%	7	`(*.f64 b c)`
66.6%	5	`x`

Compiler

Compiled 240 to 200 computations (16.7% saved)

regimes1.5s (4.2%)

Memory

-18.5MiB live, 22.5MiB allocated

Counts

31 → 7

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))

Outputs
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))

Calls

1 calls:

9.0ms

Results

Accuracy	Segments	Branch
70.1%	7	`t`

Compiler

Compiled 11 to 10 computations (9.1% saved)

regimes11.0ms (0%)

Memory

-10.5MiB live, 28.7MiB allocated

Counts

30 → 7

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))

Outputs
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))

Calls

1 calls:

10.0ms

Results

Accuracy	Segments	Branch
70.1%	7	`t`

Compiler

Compiled 11 to 10 computations (9.1% saved)

regimes21.0ms (0.1%)

Memory

-2.3MiB live, 75.8MiB allocated

Counts

29 → 5

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(.f64 t (fma.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)) (.f64 #s(literal -4 binary64) a)))

Outputs
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))))

Calls

2 calls:

10.0ms	x
10.0ms	t

Results

Accuracy	Segments	Branch
65.1%	5	`x`
66.4%	5	`t`

Compiler

Compiled 22 to 20 computations (9.1% saved)

regimes64.0ms (0.2%)

Memory

31.5MiB live, 186.4MiB allocated

Counts

27 → 4

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 (.f64 j #s(literal 27 binary64)) k))
(-.f64 (.f64 #s(literal -4 binary64) (.f64 x i)) (.f64 (.f64 j #s(literal 27 binary64)) k))

Outputs
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (*.f64 j k)))

Calls

7 calls:

10.0ms	x
10.0ms	(*.f64 a #s(literal 4 binary64))
9.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
8.0ms	k
8.0ms	t

Results

Accuracy	Segments	Branch
56.6%	3	`k`
55.2%	4	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
61.2%	4	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
63.3%	6	`a`
63.3%	6	`(*.f64 a #s(literal 4 binary64))`
63.9%	6	`x`
62.7%	6	`t`

Compiler

Compiled 107 to 89 computations (16.8% saved)

regimes29.0ms (0.1%)

Memory

5.8MiB live, 85.2MiB allocated

Counts

24 → 4

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 k (*.f64 #s(literal -27 binary64) j)))

Outputs
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 j (.f64 k #s(literal -27 binary64)) (.f64 t (*.f64 #s(literal -4 binary64) a)))

Calls

3 calls:

11.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
9.0ms	b
7.0ms	(*.f64 b c)

Results

Accuracy	Segments	Branch
59.7%	4	`(*.f64 b c)`
59.1%	4	`b`
61.0%	4	`(.f64 (.f64 j #s(literal 27 binary64)) k)`

Compiler

Compiled 39 to 34 computations (12.8% saved)

regimes75.0ms (0.2%)

Memory

-36.0MiB live, 127.0MiB allocated

Counts

22 → 5

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)

Outputs
(.f64 (.f64 (.f64 x (.f64 t #s(literal 18 binary64))) y) z)
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)

Calls

6 calls:

31.0ms	i
12.0ms	j
9.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
8.0ms	x
7.0ms	(*.f64 j #s(literal 27 binary64))

Results

Accuracy	Segments	Branch
56.1%	4	`i`
51.0%	3	`c`
54.1%	3	`j`
54.1%	3	`(*.f64 j #s(literal 27 binary64))`
61.7%	5	`x`
59.7%	4	`(.f64 (.f64 j #s(literal 27 binary64)) k)`

Compiler

Compiled 72 to 65 computations (9.7% saved)

regimes48.0ms (0.1%)

Memory

18.3MiB live, 58.0MiB allocated

Counts

21 → 5

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)

Outputs
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) (.f64 x y)) z)
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)

Calls

3 calls:

33.0ms	(*.f64 a #s(literal 4 binary64))
7.0ms	x
7.0ms	a

Results

Accuracy	Segments	Branch
61.5%	6	`a`
61.5%	6	`(*.f64 a #s(literal 4 binary64))`
61.4%	5	`x`

Compiler

Compiled 35 to 32 computations (8.6% saved)

regimes9.0ms (0%)

Memory

-11.4MiB live, 25.6MiB allocated

Counts

20 → 5

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(.f64 (.f64 (.f64 t #s(literal 18 binary64)) x) (.f64 y z))

Outputs
(.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)

Calls

1 calls:

8.0ms

Results

Accuracy	Segments	Branch
61.4%	5	`x`

Compiler

Compiled 11 to 10 computations (9.1% saved)

regimes14.0ms (0%)

Memory

-6.9MiB live, 35.3MiB allocated

Counts

18 → 4

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)

Outputs
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(.f64 (.f64 z (.f64 x (.f64 t #s(literal 18 binary64)))) y)
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))

Calls

2 calls:

7.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
6.0ms	x

Results

Accuracy	Segments	Branch
59.7%	4	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
61.0%	5	`x`

Compiler

Compiled 26 to 23 computations (11.5% saved)

regimes12.0ms (0%)

Memory

31.0MiB live, 31.0MiB allocated

Counts

17 → 4

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(.f64 (.f64 t x) (.f64 y (.f64 z #s(literal 18 binary64))))

Outputs
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))

Calls

2 calls:

6.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
5.0ms	(*.f64 b c)

Results

Accuracy	Segments	Branch
52.2%	4	`(*.f64 b c)`
59.7%	4	`(.f64 (.f64 j #s(literal 27 binary64)) k)`

Compiler

Compiled 28 to 24 computations (14.3% saved)

regimes18.0ms (0.1%)

Memory

3.4MiB live, 42.8MiB allocated

Counts

15 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(-.f64 (.f64 b c) (.f64 (*.f64 j #s(literal 27 binary64)) k))
(.f64 #s(literal 18 binary64) (.f64 t (.f64 x (.f64 y z))))

Outputs
(fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))

Calls

3 calls:

7.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
5.0ms	t
5.0ms	z

Results

Accuracy	Segments	Branch
55.7%	3	`t`
47.1%	2	`z`
58.0%	3	`(.f64 (.f64 j #s(literal 27 binary64)) k)`

Compiler

Compiled 37 to 33 computations (10.8% saved)

regimes6.0ms (0%)

Memory

-20.9MiB live, 17.7MiB allocated

Counts

12 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))

Outputs
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))

Calls

1 calls:

5.0ms

(*.f64 (*.f64 j #s(literal 27 binary64)) k)

Results

Accuracy	Segments	Branch
58.0%	3	`(.f64 (.f64 j #s(literal 27 binary64)) k)`

Compiler

Compiled 15 to 13 computations (13.3% saved)

regimes59.0ms (0.2%)

Memory

5.6MiB live, 123.1MiB allocated

Counts

11 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))

Outputs
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))

Calls

13 calls:

7.0ms	y
6.0ms	j
5.0ms	x
4.0ms	a
4.0ms	b

Results

Accuracy	Segments	Branch
50.4%	3	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
50.3%	3	`j`
50.3%	3	`(*.f64 j #s(literal 27 binary64))`
51.2%	3	`i`
44.5%	2	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`
50.4%	2	`t`
42.7%	1	`y`
51.0%	4	`k`
55.3%	5	`a`
55.3%	5	`(*.f64 a #s(literal 4 binary64))`
44.8%	2	`b`
50.9%	3	`x`
52.7%	3	`(.f64 (.f64 j #s(literal 27 binary64)) k)`

Compiler

Compiled 205 to 169 computations (17.6% saved)

regimes50.0ms (0.1%)

Memory

23.0MiB live, 99.7MiB allocated

Counts

10 → 2

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))

Outputs
(fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c))
(.f64 #s(literal -4 binary64) (.f64 a t))

Calls

12 calls:

6.0ms	a
6.0ms	(*.f64 b c)
4.0ms	(.f64 (.f64 j #s(literal 27 binary64)) k)
4.0ms	c
4.0ms	x

Results

Accuracy	Segments	Branch
44.2%	3	`k`
44.2%	2	`j`
44.2%	2	`(*.f64 j #s(literal 27 binary64))`
44.1%	3	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
43.3%	3	`(*.f64 b c)`
46.9%	4	`x`
44.8%	3	`c`
44.1%	3	`i`
47.5%	2	`t`
47.9%	3	`a`
47.9%	3	`(*.f64 a #s(literal 4 binary64))`
48.0%	3	`(.f64 (.f64 j #s(literal 27 binary64)) k)`

Compiler

Compiled 166 to 142 computations (14.5% saved)

regimes63.0ms (0.2%)

Memory

-3.3MiB live, 116.0MiB allocated

Counts

9 → 3

Calls

Call 1

Inputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(.f64 #s(literal -4 binary64) (.f64 x i))
(.f64 j (.f64 k #s(literal -27 binary64)))
(.f64 t (.f64 #s(literal -4 binary64) a))
(.f64 x (.f64 i #s(literal -4 binary64)))
(.f64 (.f64 j #s(literal -27 binary64)) k)
(.f64 (.f64 j k) #s(literal -27 binary64))
(.f64 (.f64 k j) #s(literal -27 binary64))

Outputs
(*.f64 b c)
(.f64 #s(literal -4 binary64) (.f64 a t))
(*.f64 b c)

Calls

16 calls:

7.0ms	t
6.0ms	b
5.0ms	c
3.0ms	z
3.0ms	k

Results

Accuracy	Segments	Branch
39.9%	3	`(*.f64 b c)`
35.8%	3	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
37.0%	4	`i`
39.6%	4	`k`
39.0%	4	`c`
39.6%	5	`x`
28.8%	2	`y`
36.3%	4	`j`
36.3%	4	`(*.f64 j #s(literal 27 binary64))`
29.0%	2	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`
37.8%	4	`b`
41.9%	5	`a`
41.9%	5	`(*.f64 a #s(literal 4 binary64))`
37.8%	3	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
34.6%	5	`z`
38.4%	3	`t`

Compiler

Compiled 240 to 200 computations (16.7% saved)

regimes33.0ms (0.1%)

Memory

-68.6MiB live, 56.8MiB allocated

Accuracy

Total -0.0b remaining (-0%)

Threshold costs -0b (-0%)

Counts

1 → 1

Calls

Call 1

Inputs
(*.f64 b c)

Outputs
(*.f64 b c)

Calls

16 calls:

10.0ms	z
3.0ms	(*.f64 a #s(literal 4 binary64))
1.0ms	(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))
1.0ms	(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))
1.0ms	a

Results

Accuracy	Segments	Branch
24.9%	1	`y`
24.9%	1	`(-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (*.f64 j #s(literal 27 binary64)) k))`
24.9%	1	`z`
24.9%	1	`j`
24.9%	1	`(*.f64 j #s(literal 27 binary64))`
24.9%	1	`i`
24.9%	1	`(-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (*.f64 x #s(literal 4 binary64)) i))`
24.9%	1	`b`
24.9%	1	`x`
24.9%	1	`c`
24.9%	1	`(.f64 (.f64 j #s(literal 27 binary64)) k)`
24.9%	1	`k`
24.9%	1	`t`
24.9%	1	`a`
24.9%	1	`(*.f64 a #s(literal 4 binary64))`
24.9%	1	`(*.f64 b c)`

Compiler

Compiled 240 to 200 computations (16.7% saved)

bsearch54.0ms (0.1%)

Memory

24.5MiB live, 101.6MiB allocated

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
23.0ms	5.140460331783662e-92	8.277885437983061e-85
25.0ms	-3.8943876656479875e-159	-2.907958429431929e-168

Samples

37.0ms

288×

valid

Compiler

Compiled 1 358 to 941 computations (30.7% saved)

Precisions

Click to see histograms. Total time spent on operations: 22.0ms

ival-mult: 17.0ms (76.6% of total)

ival-sub: 3.0ms (13.5% of total)

ival-add: 1.0ms (4.5% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch31.0ms (0.1%)

Memory

-14.7MiB live, 67.0MiB allocated

Algorithm

1×	binary-search

Stop Event

1×	narrow-enough

Steps

Time	Left	Right
28.0ms	1.7409266524322186e-54	2.5959821783434782e-39

Samples

21.0ms

160×

valid

Compiler

Compiled 724 to 521 computations (28% saved)

Precisions

Click to see histograms. Total time spent on operations: 12.0ms

ival-mult: 9.0ms (73.2% of total)

ival-sub: 2.0ms (16.3% of total)

ival-add: 1.0ms (8.1% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch1.0ms (0%)

Memory

0.9MiB live, 0.9MiB allocated

Algorithm

1×	left-value

Steps

Time	Left	Right
0.0ms	+inf	NaN

Compiler

Compiled 44 to 41 computations (6.8% saved)

bsearch41.0ms (0.1%)

Memory

-14.9MiB live, 62.1MiB allocated

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
24.0ms	8.758734805097347e-141	1.8647857386953665e-134
10.0ms	-1.4528151536168449e-46	-9.170389687579654e-47

Samples

27.0ms

208×

valid

Compiler

Compiled 759 to 557 computations (26.6% saved)

Precisions

Click to see histograms. Total time spent on operations: 18.0ms

ival-mult: 13.0ms (72.3% of total)

ival-sub: 4.0ms (22.3% of total)

ival-add: 1.0ms (5.6% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch37.0ms (0.1%)

Memory

22.3MiB live, 60.7MiB allocated

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
23.0ms	8.758734805097347e-141	1.8647857386953665e-134
10.0ms	-1.4528151536168449e-46	-9.170389687579654e-47

Samples

25.0ms

208×

valid

Compiler

Compiled 759 to 557 computations (26.6% saved)

Precisions

Click to see histograms. Total time spent on operations: 16.0ms

ival-mult: 12.0ms (74.3% of total)

ival-sub: 2.0ms (12.4% of total)

ival-add: 1.0ms (6.2% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch58.0ms (0.2%)

Memory

-17.5MiB live, 100.2MiB allocated

Algorithm

3×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
21.0ms	1.2988515711380606e+175	7.247638365201595e+177
17.0ms	7.3280520309564e-66	2.1264858278813016e-64
12.0ms	-1.4528151536168449e-46	-9.170389687579654e-47

Samples

39.0ms

304×

valid

Compiler

Compiled 1 129 to 814 computations (27.9% saved)

Precisions

Click to see histograms. Total time spent on operations: 26.0ms

ival-mult: 20.0ms (77.7% of total)

ival-sub: 4.0ms (15.5% of total)

ival-add: 1.0ms (3.9% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch33.0ms (0.1%)

Memory

25.2MiB live, 63.2MiB allocated

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
7.0ms	3.2525898637835154e-68	4.2621564489292835e-68
22.0ms	-3.0448777690963052e+119	-1.602420029967571e+116

Samples

24.0ms

176×

valid

Compiler

Compiled 616 to 470 computations (23.7% saved)

Precisions

Click to see histograms. Total time spent on operations: 16.0ms

ival-mult: 10.0ms (62.3% of total)

ival-add: 3.0ms (18.7% of total)

ival-sub: 2.0ms (12.5% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch34.0ms (0.1%)

Memory

4.1MiB live, 47.2MiB allocated

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
7.0ms	3.2525898637835154e-68	4.2621564489292835e-68
23.0ms	-3.0448777690963052e+119	-1.602420029967571e+116

Samples

21.0ms

176×

valid

Compiler

Compiled 576 to 446 computations (22.6% saved)

Precisions

Click to see histograms. Total time spent on operations: 14.0ms

ival-mult: 11.0ms (80.4% of total)

ival-sub: 2.0ms (14.6% of total)

ival-add: 1.0ms (7.3% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch92.0ms (0.3%)

Memory

-23.4MiB live, 135.7MiB allocated

Algorithm

3×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
25.0ms	1.1666501589286918e+208	1.035824301032889e+222
24.0ms	5.140460331783662e-92	8.277885437983061e-85
21.0ms	-3.0448777690963052e+119	-1.602420029967571e+116

Samples

56.0ms

432×

valid

Compiler

Compiled 1 322 to 1 013 computations (23.4% saved)

Precisions

Click to see histograms. Total time spent on operations: 34.0ms

ival-mult: 26.0ms (77.5% of total)

ival-sub: 5.0ms (14.9% of total)

ival-add: 2.0ms (6% of total)

exact: 1.0ms (3% of total)

ival-true: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch57.0ms (0.2%)

Memory

31.9MiB live, 70.7MiB allocated

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
17.0ms	7.3280520309564e-66	2.1264858278813016e-64
34.0ms	-3.0448777690963052e+119	-1.602420029967571e+116

Samples

44.0ms

240×

valid

Compiler

Compiled 749 to 581 computations (22.4% saved)

Precisions

Click to see histograms. Total time spent on operations: 33.0ms

ival-mult: 29.0ms (86.7% of total)

ival-sub: 3.0ms (9% of total)

ival-add: 1.0ms (3% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch332.0ms (0.9%)

Memory

-6.8MiB live, 221.9MiB allocated

Algorithm

6×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
19.0ms	6.510640914384552e+54	3.2460410484543386e+59
93.0ms	8.472502747084953e-117	3.0371980122961003e-109
61.0ms	7.996428938193113e-202	2.9467795765617792e-198
21.0ms	-9.989967278753774e-145	-1.1650756024613723e-146
31.0ms	-2.192920318547879e-51	-4.7667190330566646e-61
22.0ms	-5.113960050767533e+95	-2.6100694966790574e+90

Samples

143.0ms

816×

valid

Compiler

Compiled 2 228 to 1 745 computations (21.7% saved)

Precisions

Click to see histograms. Total time spent on operations: 105.0ms

ival-mult: 90.0ms (85.9% of total)

ival-sub: 10.0ms (9.5% of total)

ival-add: 3.0ms (2.9% of total)

ival-true: 1.0ms (1% of total)

exact: 1.0ms (1% of total)

ival-assert: 0.0ms (0% of total)

bsearch355.0ms (1%)

Memory

-0.7MiB live, 201.0MiB allocated

Algorithm

6×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
53.0ms	6.510640914384552e+54	3.2460410484543386e+59
46.0ms	8.472502747084953e-117	3.0371980122961003e-109
42.0ms	7.996428938193113e-202	2.9467795765617792e-198
94.0ms	-9.989967278753774e-145	-1.1650756024613723e-146
91.0ms	-1.4639627638151667e-34	-4.83624466556914e-38
15.0ms	-3.10154902892582e+78	-4.5457019669194965e+77

Samples

316.0ms

736×

valid

Compiler

Compiled 1 942 to 1 542 computations (20.6% saved)

Precisions

Click to see histograms. Total time spent on operations: 190.0ms

ival-mult: 154.0ms (81% of total)

ival-add: 25.0ms (13.2% of total)

ival-sub: 9.0ms (4.7% of total)

ival-true: 1.0ms (0.5% of total)

exact: 1.0ms (0.5% of total)

ival-assert: 0.0ms (0% of total)

bsearch302.0ms (0.8%)

Memory

-11.1MiB live, 193.1MiB allocated

Algorithm

6×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
19.0ms	6.510640914384552e+54	3.2460410484543386e+59
57.0ms	8.472502747084953e-117	3.0371980122961003e-109
20.0ms	7.996428938193113e-202	2.9467795765617792e-198
57.0ms	-9.989967278753774e-145	-1.1650756024613723e-146
91.0ms	-1.4639627638151667e-34	-4.83624466556914e-38
15.0ms	-3.10154902892582e+78	-4.5457019669194965e+77

Samples

200.0ms

736×

valid

Compiler

Compiled 1 942 to 1 542 computations (20.6% saved)

Precisions

Click to see histograms. Total time spent on operations: 96.0ms

ival-mult: 82.0ms (85.7% of total)

ival-sub: 9.0ms (9.4% of total)

ival-add: 3.0ms (3.1% of total)

ival-true: 1.0ms (1% of total)

exact: 1.0ms (1% of total)

ival-assert: 0.0ms (0% of total)

bsearch256.0ms (0.7%)

Memory

11.4MiB live, 85.6MiB allocated

Algorithm

4×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
20.0ms	6.510640914384552e+54	3.2460410484543386e+59
38.0ms	8.472502747084953e-117	3.0371980122961003e-109
19.0ms	7.996428938193113e-202	2.9467795765617792e-198
15.0ms	-2.160866936301681e+58	-2.748752911089034e+57

Samples

75.0ms

496×

valid

Compiler

Compiled 1 312 to 1 047 computations (20.2% saved)

Precisions

Click to see histograms. Total time spent on operations: 38.0ms

ival-mult: 30.0ms (78.1% of total)

ival-sub: 6.0ms (15.6% of total)

ival-add: 2.0ms (5.2% of total)

exact: 1.0ms (2.6% of total)

ival-true: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch1.0ms (0%)

Memory

1.5MiB live, 1.5MiB allocated

Algorithm

3×	left-value

Steps

Time	Left	Right
0.0ms	1.1171418355952831e+87	3.5260901848927987e+109
0.0ms	-2.054142054561252e+35	-7.500939193024232e+25
0.0ms	-1.0660834928769206e+136	-8.779138997655203e+133

Compiler

Compiled 44 to 41 computations (6.8% saved)

bsearch1.0ms (0%)

Memory

1.1MiB live, 1.1MiB allocated

Algorithm

3×	left-value

Steps

Time	Left	Right
0.0ms	4.579305121361269e+128	4.12760548392154e+144
0.0ms	-2.054142054561252e+35	-7.500939193024232e+25
0.0ms	-1.0660834928769206e+136	-8.779138997655203e+133

Compiler

Compiled 44 to 41 computations (6.8% saved)

bsearch169.0ms (0.5%)

Memory

10.5MiB live, 171.0MiB allocated

Algorithm

4×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
29.0ms	1.1666501589286918e+208	1.035824301032889e+222
28.0ms	4.168864594813482e-39	6.694953919928947e-34
48.0ms	4.5235514841112997e-218	2.715584193470147e-217
53.0ms	-2.604458071070707e+163	-1.8635538231465612e+158

Samples

140.0ms

544×

valid

Compiler

Compiled 1 355 to 1 080 computations (20.3% saved)

Precisions

Click to see histograms. Total time spent on operations: 117.0ms

ival-mult: 102.0ms (87.5% of total)

ival-sub: 11.0ms (9.4% of total)

ival-add: 2.0ms (1.7% of total)

exact: 1.0ms (0.9% of total)

ival-true: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch286.0ms (0.8%)

Memory

4.3MiB live, 163.4MiB allocated

Algorithm

4×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
49.0ms	1.1666501589286918e+208	1.035824301032889e+222
78.0ms	4.168864594813482e-39	6.694953919928947e-34
66.0ms	4.5235514841112997e-218	2.715584193470147e-217
82.0ms	-2.604458071070707e+163	-1.8635538231465612e+158

Samples

257.0ms

544×

valid

Compiler

Compiled 1 355 to 1 080 computations (20.3% saved)

Precisions

Click to see histograms. Total time spent on operations: 234.0ms

ival-mult: 200.0ms (85.6% of total)

ival-sub: 30.0ms (12.8% of total)

ival-add: 2.0ms (0.9% of total)

exact: 1.0ms (0.4% of total)

ival-true: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch3.0s (8.3%)

Memory

-10.3MiB live, 147.8MiB allocated

Algorithm

4×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough
1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
1.9s	1.1666501589286918e+208	1.035824301032889e+222
124.0ms	4.168864594813482e-39	6.694953919928947e-34
14.0ms	4.5235514841112997e-218	2.715584193470147e-217
970.0ms	-2.604458071070707e+163	-1.8635538231465612e+158

Samples

2.9s

544×

valid

Compiler

Compiled 1 355 to 1 080 computations (20.3% saved)

Precisions

Click to see histograms. Total time spent on operations: 2.9s

ival-mult: 2.8s (96.2% of total)

ival-sub: 108.0ms (3.7% of total)

ival-add: 2.0ms (0.1% of total)

exact: 1.0ms (0% of total)

ival-true: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch1.0ms (0%)

Memory

0.4MiB live, 0.4MiB allocated

Algorithm

3×	left-value

Steps

Time	Left	Right
0.0ms	2.032339031970717e+79	5.073888939538833e+79
0.0ms	-2.054142054561252e+35	-7.500939193024232e+25
0.0ms	-1.0660834928769206e+136	-8.779138997655203e+133

Compiler

Compiled 44 to 41 computations (6.8% saved)

bsearch1.0ms (0%)

Memory

0.5MiB live, 0.5MiB allocated

Algorithm

3×	left-value

Steps

Time	Left	Right
0.0ms	2.032339031970717e+79	5.073888939538833e+79
0.0ms	-2.054142054561252e+35	-7.500939193024232e+25
0.0ms	-1.0660834928769206e+136	-8.779138997655203e+133

Compiler

Compiled 44 to 41 computations (6.8% saved)

bsearch0.0ms (0%)

Memory

0.4MiB live, 0.4MiB allocated

Algorithm

2×	left-value

Steps

Time	Left	Right
0.0ms	2.032339031970717e+79	5.073888939538833e+79
0.0ms	-1.0660834928769206e+136	-8.779138997655203e+133

Compiler

Compiled 44 to 41 computations (6.8% saved)

bsearch0.0ms (0%)

Memory

0.4MiB live, 0.4MiB allocated

Algorithm

2×	left-value

Steps

Time	Left	Right
0.0ms	2.032339031970717e+79	5.073888939538833e+79
0.0ms	-1.0660834928769206e+136	-8.779138997655203e+133

Compiler

Compiled 44 to 41 computations (6.8% saved)

bsearch0.0ms (0%)

Memory

0.4MiB live, 0.4MiB allocated

Algorithm

2×	left-value

Steps

Time	Left	Right
0.0ms	1.1031620172420494e+37	4.760397723820704e+57
0.0ms	-3.5703087846381324e+154	-1.5279007491904283e+146

Compiler

Compiled 44 to 41 computations (6.8% saved)

bsearch995.0ms (2.8%)

Memory

-31.1MiB live, 14.5MiB allocated

Algorithm

1×	binary-search

Stop Event

1×	narrow-enough

Steps

Time	Left	Right
10.0ms	1.2560615121442192e+68	2.0322272334398223e+68

Samples

8.0ms

64×

valid

Compiler

Compiled 184 to 157 computations (14.7% saved)

Precisions

Click to see histograms. Total time spent on operations: 5.0ms

ival-mult: 4.0ms (80.7% of total)

ival-sub: 1.0ms (20.2% of total)

ival-true: 0.0ms (0% of total)

ival-add: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

bsearch125.0ms (0.3%)

Memory

26.1MiB live, 63.9MiB allocated

Algorithm

2×	binary-search

Stop Event

1×	narrow-enough
1×	narrow-enough

Steps

Time	Left	Right
104.0ms	6.5540241099534e+87	3.577282273465657e+89
16.0ms	-8.827078830849287e+186	-2.224390720092902e+185

Samples

26.0ms

224×

valid

Compiler

Compiled 436 to 391 computations (10.3% saved)

Precisions

Click to see histograms. Total time spent on operations: 16.0ms

ival-mult: 12.0ms (74.7% of total)

ival-sub: 3.0ms (18.7% of total)

ival-add: 1.0ms (6.2% of total)

ival-true: 0.0ms (0% of total)

exact: 0.0ms (0% of total)

ival-assert: 0.0ms (0% of total)

simplify266.0ms (0.7%)

Memory

11.4MiB live, 87.4MiB allocated

Algorithm

1×	egg-herbie

Rules

140×	`*-commutative_binary64`
44×	`+-commutative_binary64`
42×	`sub-neg_binary64`
30×	`neg-sub0_binary64`
30×	`neg-mul-1_binary64`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	305	1525
1	391	1525
2	447	1525
3	477	1525
4	500	1525
5	508	1525

Stop Event

1×

saturated

Calls

Call 1

Inputs
(if (<=.f64 x #s(literal -1792590725756589/132784498204191774672397051638117156832398279431757980799861034550100889965213060684790625566307321417222332371561625253836644834413176809852379994691646837985957817708848304757932032 binary64)) (fma.f64 c b (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (.f64 j k))))) (if (<=.f64 x #s(literal 7174182377288279/8749002899132047697490008908470485461412677723572849745703082425639811996797503692894052708092215296 binary64)) (-.f64 (fma.f64 (.f64 t (.f64 x (.f64 #s(literal 18 binary64) y))) z (fma.f64 t (.f64 a #s(literal -4 binary64)) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i))))) (.f64 (.f64 j #s(literal 27 binary64)) k)) (fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)))))
(if (<=.f64 x #s(literal 7815727258416033/3064991081731777716716694054300618367237478244367204352 binary64)) (fma.f64 c b (-.f64 (.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64)))) (fma.f64 x (.f64 #s(literal 4 binary64) i) (.f64 #s(literal 27 binary64) (.f64 j k))))) (fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))))
(if (<=.f64 (-.f64 (-.f64 (+.f64 (-.f64 (.f64 (.f64 (.f64 (.f64 x #s(literal 18 binary64)) y) z) t) (.f64 (.f64 a #s(literal 4 binary64)) t)) (.f64 b c)) (.f64 (.f64 x #s(literal 4 binary64)) i)) (.f64 (.f64 j #s(literal 27 binary64)) k)) #s(literal +inf.0 binary64)) (fma.f64 (.f64 k j) #s(literal -27 binary64) (fma.f64 t (fma.f64 x (.f64 #s(literal 18 binary64) (.f64 y z)) (.f64 a #s(literal -4 binary64))) (fma.f64 b c (.f64 #s(literal -4 binary64) (.f64 x i))))) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z))))))
(if (<=.f64 x #s(literal -5142201741628769/51422017416287688817342786954917203280710495801049370729644032 binary64)) (fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))) (if (<=.f64 x #s(literal 1892428945189957/102293456496754433437912178025862473506770063938845774671352855253004181137646079840102190385184504910965208878986252219038039267058918532916516487168 binary64)) (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (.f64 k #s(literal -27 binary64))))) (fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (fma.f64 k (.f64 j #s(literal -27 binary64)) (*.f64 b c)))))
(if (<=.f64 x #s(literal -835607783014675/6427752177035961102167848369364650410088811975131171341205504 binary64)) (fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))) (if (<=.f64 x #s(literal 4500912085857195/818347651974035467503297424206899788054160511510766197370822842024033449101168638720817523081476039287721671031890017752304314136471348263332131897344 binary64)) (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (.f64 k #s(literal -27 binary64))))) (fma.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64)))) (fma.f64 b c (.f64 j (*.f64 k #s(literal -27 binary64)))))))
(if (<=.f64 x #s(literal -2468256835981809/25711008708143844408671393477458601640355247900524685364822016 binary64)) (fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))) (if (<=.f64 x #s(literal 8062834757772801/948568795032094272909893509191171341133987714380927500611236528192824358010355712 binary64)) (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (.f64 k #s(literal -27 binary64))))) (if (<=.f64 x #s(literal 5499999999999999928496547897828849832667509470057799826235606019671603361054099566154519803269292063270543661718044125812467120242431374426791479438781821378818084413853319299072 binary64)) (fma.f64 #s(literal -4 binary64) (.f64 x i) (fma.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) (.f64 b c))) (-.f64 (.f64 x (fma.f64 #s(literal -4 binary64) i (.f64 t (.f64 (.f64 y z) #s(literal 18 binary64))))) (.f64 (*.f64 j #s(literal 27 binary64)) k)))))
(if (<=.f64 x #s(literal -1019999999999999998372598653792084489773547607918511739211810544893750965381885966050661104118341010841624990300766208 binary64)) (fma.f64 (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z)))) t (.f64 #s(literal -27 binary64) (.f64 j k))) (if (<=.f64 x #s(literal 5099505842092539/121416805764108066932466369176469931665150427440758720078238275608681517825325531136 binary64)) (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (.f64 k #s(literal -27 binary64))))) (fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (*.f64 j k)))))
(if (<=.f64 x #s(literal -1149999999999999939152302456698440200498351430224851495661136655339811137011727227996425227224771328781162850168078336 binary64)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (if (<=.f64 x #s(literal 8742010015015781/242833611528216133864932738352939863330300854881517440156476551217363035650651062272 binary64)) (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (.f64 k #s(literal -27 binary64))))) (fma.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64))) (.f64 #s(literal -27 binary64) (.f64 j k)))))
(if (<=.f64 x #s(literal -141999999999999994580306562341146117234796830176527401186652447465653418672307434705711864160513517366407330426821541888 binary64)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (if (<=.f64 x #s(literal 2712190898730935/4374501449566023848745004454235242730706338861786424872851541212819905998398751846447026354046107648 binary64)) (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (.f64 k #s(literal -27 binary64))))) (if (<=.f64 x #s(literal 32999999999999999857725366178980812407777165486075625371185877547363148809499354088292898897887958174719978366262037955320824560016862110755605835753194375863006751053471657540958594678943665351478154341908480 binary64)) (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 x i) (.f64 j (.f64 k #s(literal -27 binary64))))) (.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64)))))))
(if (<=.f64 x #s(literal -86000000000000006307543433841151592261390380146447025352201216906430360739519808244201957713676178063975678351012528128 binary64)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (if (<=.f64 x #s(literal 6224982717398119/29642774844752946028434172162224104410437116074403984394101141506025761187823616 binary64)) (fma.f64 b c (fma.f64 #s(literal -4 binary64) (.f64 a t) (.f64 j (.f64 k #s(literal -27 binary64))))) (.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (*.f64 i #s(literal -4 binary64))))))
(if (<=.f64 t #s(literal -12500000000000000542216212182739825916128666561899241397397172366701460161121013886766546944 binary64)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (if (<=.f64 t #s(literal -2677692063612937/3618502788666131106986593281521497120414687020801267626233049500247285301248 binary64)) (fma.f64 c b (.f64 (.f64 z (.f64 x (.f64 t y))) #s(literal 18 binary64))) (if (<=.f64 t #s(literal -6888961747894269/7029552803973744348141466418259346654483901747346744739219930582205996219799199797373501072037329464296751422864876398630012915711709843264075804970101818523648 binary64)) (.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64)))) (if (<=.f64 t #s(literal 1238867207532673/5386379163185534471414773640069251753523547958090930032126239644742381726000210761844394533148250574056430560108726494938131898624188215155842882325147525990354149039235527268548263688073546462485804289777440129024 binary64)) (fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c)) (if (<=.f64 t #s(literal 554533938824163/44362715105933037753254626946289339254982993206013065202727673289833940924890009968639590497666233249558259375382457149263586525184 binary64)) (fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (.f64 j k))) (if (<=.f64 t #s(literal 2499999999999999859529872493603407703949288607128299241472 binary64)) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))))))))))
(if (<=.f64 t #s(literal -700000000000000026514341970097867610241323729186013743410697692311706125991936 binary64)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (.f64 y z))))) (if (<=.f64 t #s(literal -4789048565205903/95780971304118053647396689196894323976171195136475136 binary64)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c)) (if (<=.f64 t #s(literal -8716645476927443/28118211215894977392565865673037386617935606989386978956879722328823984879196799189494004288149317857187005691459505594520051662846839373056303219880407274094592 binary64)) (.f64 x (fma.f64 (.f64 y z) (.f64 t #s(literal 18 binary64)) (.f64 i #s(literal -4 binary64)))) (if (<=.f64 t #s(literal 5170923996658113/21545516652742137885659094560277007014094191832363720128504958578969526904000843047377578132593002296225722240434905979752527594496752860623371529300590103961416596156942109074193054752294185849943217159109760516096 binary64)) (fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c)) (if (<=.f64 t #s(literal 2235880841339025/177450860423732151013018507785157357019931972824052260810910693159335763699560039874558361990664932998233037501529828597054346100736 binary64)) (fma.f64 (.f64 x i) #s(literal -4 binary64) (.f64 #s(literal -27 binary64) (.f64 j k))) (if (<=.f64 t #s(literal 60000000000000003336362956592020776684823188266094166016 binary64)) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c)) (.f64 t (fma.f64 #s(literal -4 binary64) a (.f64 #s(literal 18 binary64) (.f64 x (*.f64 y z)))))))))))
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(*.f64 b c)

Outputs
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(if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal -10000000000000000586640612700740119755462042863897304388093713545509821352053815609504775357961393589804030375857007499376802103616864256 binary64)) (fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c)) (if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal -199999999999999993726732215835951104 binary64)) (.f64 #s(literal 18 binary64) (.f64 (.f64 (.f64 t x) z) y)) (if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal 39999999999999998694240300026382076890985614426599919653064098474532012887638016 binary64)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)))))
(if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal -10000000000000000586640612700740119755462042863897304388093713545509821352053815609504775357961393589804030375857007499376802103616864256 binary64)) (fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 c b)) (if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal -199999999999999993726732215835951104 binary64)) (.f64 #s(literal 18 binary64) (.f64 y (.f64 z (.f64 x t)))) (if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal 39999999999999998694240300026382076890985614426599919653064098474532012887638016 binary64)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (.f64 c b)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 c b)))))
(if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal -10000000000000000586640612700740119755462042863897304388093713545509821352053815609504775357961393589804030375857007499376802103616864256 binary64)) (fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 b c)) (if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal 39999999999999998694240300026382076890985614426599919653064098474532012887638016 binary64)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))))
(if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal -10000000000000000586640612700740119755462042863897304388093713545509821352053815609504775357961393589804030375857007499376802103616864256 binary64)) (fma.f64 (.f64 k #s(literal -27 binary64)) j (.f64 c b)) (if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal 39999999999999998694240300026382076890985614426599919653064098474532012887638016 binary64)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (.f64 c b)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 c b))))
(if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal -10000000000000000586640612700740119755462042863897304388093713545509821352053815609504775357961393589804030375857007499376802103616864256 binary64)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal 39999999999999998694240300026382076890985614426599919653064098474532012887638016 binary64)) (fma.f64 t (.f64 #s(literal -4 binary64) a) (.f64 b c)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))))
(if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal -10000000000000000586640612700740119755462042863897304388093713545509821352053815609504775357961393589804030375857007499376802103616864256 binary64)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 c b)) (if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal 39999999999999998694240300026382076890985614426599919653064098474532012887638016 binary64)) (fma.f64 t (.f64 a #s(literal -4 binary64)) (.f64 c b)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 c b))))
(if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal -20000000000000000738950913761164530819618359659685376903845557104301087318694439194433026219410816654893023507374465334628674006699146808342092384896548864 binary64)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c)) (if (<=.f64 (.f64 (.f64 j #s(literal 27 binary64)) k) #s(literal 19999999999999999077525316404242284544 binary64)) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 b c))))
(if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal -20000000000000000738950913761164530819618359659685376903845557104301087318694439194433026219410816654893023507374465334628674006699146808342092384896548864 binary64)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 c b)) (if (<=.f64 (.f64 k (.f64 #s(literal 27 binary64) j)) #s(literal 19999999999999999077525316404242284544 binary64)) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 c b)) (fma.f64 k (.f64 j #s(literal -27 binary64)) (.f64 c b))))
(if (<=.f64 t #s(literal 159999999999999997237884125426969573075836526009294916457234354405376 binary64)) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 b c)) (.f64 #s(literal -4 binary64) (.f64 a t)))
(if (<=.f64 t #s(literal 159999999999999997237884125426969573075836526009294916457234354405376 binary64)) (fma.f64 i (.f64 x #s(literal -4 binary64)) (.f64 c b)) (.f64 #s(literal -4 binary64) (.f64 t a)))
(if (<=.f64 (.f64 b c) #s(literal -7399999999999999969932924443066815537922504535439232734641956733611212273451753822127641897765693556337713789983139395006725973199092250727898529529001949275637781572416904868573350985728 binary64)) (.f64 b c) (if (<=.f64 (.f64 b c) #s(literal 340000000000000018004933481170041261206633683853006774382421407095420579992236127942606848 binary64)) (.f64 #s(literal -4 binary64) (.f64 a t)) (.f64 b c)))
(if (<=.f64 (.f64 c b) #s(literal -7399999999999999969932924443066815537922504535439232734641956733611212273451753822127641897765693556337713789983139395006725973199092250727898529529001949275637781572416904868573350985728 binary64)) (.f64 c b) (if (<=.f64 (.f64 c b) #s(literal 340000000000000018004933481170041261206633683853006774382421407095420579992236127942606848 binary64)) (.f64 #s(literal -4 binary64) (.f64 t a)) (.f64 c b)))
(*.f64 b c)
(*.f64 c b)

soundness2.4s (6.7%)

Memory

24.9MiB live, 2 230.7MiB allocated

Rules

28 750×	`accelerator-lowering-fma.f32`
28 750×	`accelerator-lowering-fma.f64`
23 704×	`accelerator-lowering-fma.f32`
23 704×	`accelerator-lowering-fma.f64`
18 212×	`accelerator-lowering-fma.f32`

Iterations

Useful iterations: 0 (0.0ms)

Iter	Nodes	Cost
0	34	129
1	135	129
2	928	129
0	9350	123
0	570	14276
1	2064	13978
2	7321	13876
0	8221	12801
0	28	98
1	124	98
2	1122	98
0	8208	88
0	409	8537
1	1404	8156
2	4870	8036
0	8214	7306
0	28	98
1	103	98
2	803	98
0	8180	92
0	47	200
1	240	200
2	2221	200
0	9951	184
0	259	5255
1	917	5225
2	3164	5210
3	6310	5180
0	8577	4798

Stop Event

1×	fuel
1×	iter limit
1×	node limit
1×	iter limit
1×	node limit
1×	iter limit
1×	node limit
1×	iter limit
1×	node limit
1×	iter limit
1×	node limit
1×	iter limit
1×	node limit
1×	iter limit
1×	node limit

Compiler

Compiled 4 784 to 2 855 computations (40.3% saved)

preprocess394.0ms (1.1%)

Memory

2.2MiB live, 522.7MiB allocated

Remove

(sort j k)

(sort b c)

Compiler

Compiled 4 866 to 1 542 computations (68.3% saved)

end0.0ms (0%)

Memory: 0.0MiB live, 0.0MiB allocated