tx · BgXQzeibJ6sxd4Syjnb3oFzkazJ4kF1yu3ctYeGvh9Tu

3N3n75UqB8G1GKmXFr4zPhKCjGcqJPRSuJY:  -0.01000000 Waves

2024.04.28 12:25 [3082524] smart account 3N3n75UqB8G1GKmXFr4zPhKCjGcqJPRSuJY > SELF 0.00000000 Waves

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"height": 3082524, "applicationStatus": "succeeded", "spentComplexity": 0 } View: original | compacted Prev: BM7ehgNJjRxHo7mhrVujFVsbX5FhFkTyDeqeCDjJhPbY Next: 3SS2H6aEuX3vuyY6DmmqnW7womLnia6zsZ7b9RdzwT5j Diff:
OldNewDifferences
1111
1212 func e (f) = {
1313 let g = 100000
14- let h = (f / g)
15- let i = 2718281
16- let j = h
17- let k = ((h * h) / (2 * g))
18- let l = (((h * h) * h) / ((6 * g) * g))
19- (((100000 + j) + k) + l)
14+ if (((-6 * g) > f))
15+ then 0
16+ else if ((f > (6 * g)))
17+ then g
18+ else {
19+ let h = [$Tuple2(60000, 5000), $Tuple2(50000, 10000), $Tuple2(40000, 20000), $Tuple2(30000, 30000), $Tuple2(20000, 50000), $Tuple2(10000, 70000), $Tuple2(0, 100000), $Tuple2(-10000, 70000), $Tuple2(-20000, 50000), $Tuple2(-30000, 30000), $Tuple2(-40000, 20000), $Tuple2(-50000, 10000), $Tuple2(-60000, 5000)]
20+ let i = ((f + 60000) / 10000)
21+ let j = h[i]
22+ let k = j._1
23+ let l = j._2
24+ l
25+ }
2026 }
2127
2228
2632 then -(n)
2733 else n
2834 let r = e(q)
29- let s = ((p * 100000) / (p + r))
35+ let s = ((p * p) / (p + r))
3036 $Tuple2([IntegerEntry((o + "positiveZ"), q), IntegerEntry((o + "expValue"), r), IntegerEntry((o + "sigValue"), s)], s)
3137 }
3238
3339
3440 func t (u,v,w,o) = {
35- let x = ((fraction(u[0], v[0][0], 1000000) + fraction(u[1], v[0][1], 1000000)) + w[0])
36- let y = ((fraction(u[0], v[1][0], 1000000) + fraction(u[1], v[1][1], 1000000)) + w[1])
41+ let x = (((u[0] * v[0][0]) + (u[1] * v[0][1])) + (w[0] * 100000))
42+ let y = (((u[0] * v[1][0]) + (u[1] * v[1][1])) + (w[1] * 100000))
3743 let z = m(x, "Layer1N0")
3844 let A = z._1
3945 let B = z._2
4046 let C = m(y, "Layer1N1")
4147 let D = C._1
4248 let E = C._2
43- $Tuple2([B, E], (A ++ D))
49+ let F = (A ++ D)
50+ let G = [B, E]
51+ $Tuple2(F, G)
4452 }
4553
4654
47-func F (u,v,w,o) = {
48- let x = ((fraction(u[0], v[0][0], 1000000) + fraction(u[1], v[0][1], 1000000)) + w[0])
49- let G = m(x, "Layer2N0")
50- let A = G._1
51- let B = G._2
52- $Tuple2(B, A)
55+func H (u,v,w,o) = {
56+ let x = (((u[0] * v[0][0]) + (u[1] * v[0][1])) + (w[0] * 100000))
57+ let I = m(x, "Layer2N0")
58+ let A = I._1
59+ let B = I._2
60+ let F = A
61+ let G = B
62+ $Tuple2(F, G)
5363 }
5464
5565
56-@Callable(H)
57-func predict (I,J) = {
58- let K = if ((I == 1))
66+@Callable(J)
67+func predict (K,L) = {
68+ let M = if ((K == 1))
5969 then 1000000
6070 else 0
61- let L = if ((J == 1))
71+ let N = if ((L == 1))
6272 then 1000000
6373 else 0
64- let M = [K, L]
65- let N = t(M, a, b, "Layer1")
66- let O = N._1
67- let P = N._2
68- let Q = F(O, c, d, "Layer2")
69- let R = Q._1
70- let S = Q._2
71- (([IntegerEntry("result", R)] ++ P) ++ S)
74+ let O = [M, N]
75+ let P = t(O, a, b, "Layer1")
76+ let Q = P._1
77+ let R = P._2
78+ let S = H(R, c, d, "Layer2")
79+ let T = S._1
80+ let U = S._2
81+ (([IntegerEntry("result", U)] ++ Q) ++ T)
7282 }
7383
7484
Full:
OldNewDifferences
11 {-# STDLIB_VERSION 5 #-}
22 {-# SCRIPT_TYPE ACCOUNT #-}
33 {-# CONTENT_TYPE DAPP #-}
44 let a = [[600497, 600732], [414197, 414253]]
55
66 let b = [-259051, -635637]
77
88 let c = [[832965, -897142]]
99
1010 let d = [-381179]
1111
1212 func e (f) = {
1313 let g = 100000
14- let h = (f / g)
15- let i = 2718281
16- let j = h
17- let k = ((h * h) / (2 * g))
18- let l = (((h * h) * h) / ((6 * g) * g))
19- (((100000 + j) + k) + l)
14+ if (((-6 * g) > f))
15+ then 0
16+ else if ((f > (6 * g)))
17+ then g
18+ else {
19+ let h = [$Tuple2(60000, 5000), $Tuple2(50000, 10000), $Tuple2(40000, 20000), $Tuple2(30000, 30000), $Tuple2(20000, 50000), $Tuple2(10000, 70000), $Tuple2(0, 100000), $Tuple2(-10000, 70000), $Tuple2(-20000, 50000), $Tuple2(-30000, 30000), $Tuple2(-40000, 20000), $Tuple2(-50000, 10000), $Tuple2(-60000, 5000)]
20+ let i = ((f + 60000) / 10000)
21+ let j = h[i]
22+ let k = j._1
23+ let l = j._2
24+ l
25+ }
2026 }
2127
2228
2329 func m (n,o) = {
2430 let p = 100000
2531 let q = if ((0 > n))
2632 then -(n)
2733 else n
2834 let r = e(q)
29- let s = ((p * 100000) / (p + r))
35+ let s = ((p * p) / (p + r))
3036 $Tuple2([IntegerEntry((o + "positiveZ"), q), IntegerEntry((o + "expValue"), r), IntegerEntry((o + "sigValue"), s)], s)
3137 }
3238
3339
3440 func t (u,v,w,o) = {
35- let x = ((fraction(u[0], v[0][0], 1000000) + fraction(u[1], v[0][1], 1000000)) + w[0])
36- let y = ((fraction(u[0], v[1][0], 1000000) + fraction(u[1], v[1][1], 1000000)) + w[1])
41+ let x = (((u[0] * v[0][0]) + (u[1] * v[0][1])) + (w[0] * 100000))
42+ let y = (((u[0] * v[1][0]) + (u[1] * v[1][1])) + (w[1] * 100000))
3743 let z = m(x, "Layer1N0")
3844 let A = z._1
3945 let B = z._2
4046 let C = m(y, "Layer1N1")
4147 let D = C._1
4248 let E = C._2
43- $Tuple2([B, E], (A ++ D))
49+ let F = (A ++ D)
50+ let G = [B, E]
51+ $Tuple2(F, G)
4452 }
4553
4654
47-func F (u,v,w,o) = {
48- let x = ((fraction(u[0], v[0][0], 1000000) + fraction(u[1], v[0][1], 1000000)) + w[0])
49- let G = m(x, "Layer2N0")
50- let A = G._1
51- let B = G._2
52- $Tuple2(B, A)
55+func H (u,v,w,o) = {
56+ let x = (((u[0] * v[0][0]) + (u[1] * v[0][1])) + (w[0] * 100000))
57+ let I = m(x, "Layer2N0")
58+ let A = I._1
59+ let B = I._2
60+ let F = A
61+ let G = B
62+ $Tuple2(F, G)
5363 }
5464
5565
56-@Callable(H)
57-func predict (I,J) = {
58- let K = if ((I == 1))
66+@Callable(J)
67+func predict (K,L) = {
68+ let M = if ((K == 1))
5969 then 1000000
6070 else 0
61- let L = if ((J == 1))
71+ let N = if ((L == 1))
6272 then 1000000
6373 else 0
64- let M = [K, L]
65- let N = t(M, a, b, "Layer1")
66- let O = N._1
67- let P = N._2
68- let Q = F(O, c, d, "Layer2")
69- let R = Q._1
70- let S = Q._2
71- (([IntegerEntry("result", R)] ++ P) ++ S)
74+ let O = [M, N]
75+ let P = t(O, a, b, "Layer1")
76+ let Q = P._1
77+ let R = P._2
78+ let S = H(R, c, d, "Layer2")
79+ let T = S._1
80+ let U = S._2
81+ (([IntegerEntry("result", U)] ++ Q) ++ T)
7282 }
7383
7484

github/deemru/w8io/3ef1775 
109.98 ms