tx · AzkepTgdsr4fYGk5ZLwJnFd387drQyDzUAC8hQq6gM1g

3N3n75UqB8G1GKmXFr4zPhKCjGcqJPRSuJY:  -0.01000000 Waves

2024.03.23 17:18 [3030813] smart account 3N3n75UqB8G1GKmXFr4zPhKCjGcqJPRSuJY > SELF 0.00000000 Waves

{
    "type": 13,
    "id": "AzkepTgdsr4fYGk5ZLwJnFd387drQyDzUAC8hQq6gM1g",
    "fee": 1000000,
    "feeAssetId": null,
    "timestamp": 1711203534191,
    "version": 2,
    "chainId": 84,
    "sender": "3N3n75UqB8G1GKmXFr4zPhKCjGcqJPRSuJY",
    "senderPublicKey": "2AWdnJuBMzufXSjTvzVcawBQQhnhF1iXR6QNVgwn33oc",
    "proofs": [
        "TVsaYF9XZs3hLmjrjkHLTu1awArP5WZhJ7vf4c5npvFYegmiFnUxXfCiBNvCQ4GW7eAMTYBC9RerHrpqnCZMX1H"
    ],
    "script": "base64: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    "height": 3030813,
    "applicationStatus": "succeeded",
    "spentComplexity": 0
}

View: original | compacted
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Diff: 
Old
New
Differences
13
13
 
14
14
 
let f = [-192349]
15
15
 
16
-
func g (h) = {
17
-
    let i = 2718281
18
-
    let j = 1000000
19
-
    let k = if ((0 > h))
16
+
func g (h,i) = {
17
+
    let j = 2718281
18
+
    let k = 1000000
19
+
    let l = if ((0 > h))
20
20
 
        then -(h)
21
21
 
        else h
22
-
    let l = fraction(i, j, k)
23
-
    fraction(j, j, (j + l))
22
+
    let m = fraction(j, k, l)
23
+
    let n = fraction(k, k, (k + m))
24
+
    $Tuple2([IntegerEntry((i + "positiveZ"), l), IntegerEntry((i + "expPart"), m), IntegerEntry((i + "sigValue"), n)], n)
24
25
 
    }
25
26
 
26
27
 
27
-
func m (n,o,p) = {
28
-
    let q = ((((fraction(n[0], o[0][0], 1000000) + fraction(n[1], o[0][1], 1000000)) + fraction(n[2], o[0][2], 1000000)) + fraction(n[3], o[0][3], 1000000)) + p[0])
29
-
    let r = ((((fraction(n[0], o[1][0], 1000000) + fraction(n[1], o[1][1], 1000000)) + fraction(n[2], o[1][2], 1000000)) + fraction(n[3], o[1][3], 1000000)) + p[1])
30
-
    let s = ((((fraction(n[0], o[2][0], 1000000) + fraction(n[1], o[2][1], 1000000)) + fraction(n[2], o[2][2], 1000000)) + fraction(n[3], o[2][3], 1000000)) + p[2])
31
-
    let t = ((((fraction(n[0], o[3][0], 1000000) + fraction(n[1], o[3][1], 1000000)) + fraction(n[2], o[3][2], 1000000)) + fraction(n[3], o[3][3], 1000000)) + p[3])
32
-
    let u = g(q)
33
-
    let v = g(r)
34
-
    let w = g(s)
35
-
    let x = g(t)
36
-
[u, v, w, x]
28
+
func o (p,q,r,i) = {
29
+
    let s = ((((fraction(p[0], q[0][0], 1000000) + fraction(p[1], q[0][1], 1000000)) + fraction(p[2], q[0][2], 1000000)) + fraction(p[3], q[0][3], 1000000)) + r[0])
30
+
    let t = ((((fraction(p[0], q[1][0], 1000000) + fraction(p[1], q[1][1], 1000000)) + fraction(p[2], q[1][2], 1000000)) + fraction(p[3], q[1][3], 1000000)) + r[1])
31
+
    let u = ((((fraction(p[0], q[2][0], 1000000) + fraction(p[1], q[2][1], 1000000)) + fraction(p[2], q[2][2], 1000000)) + fraction(p[3], q[2][3], 1000000)) + r[2])
32
+
    let v = ((((fraction(p[0], q[3][0], 1000000) + fraction(p[1], q[3][1], 1000000)) + fraction(p[2], q[3][2], 1000000)) + fraction(p[3], q[3][3], 1000000)) + r[3])
33
+
    let w = g(s, (i + "L0N0"))
34
+
    let x = w._1
35
+
    let y = w._2
36
+
    let z = g(t, (i + "L1N0"))
37
+
    let A = z._1
38
+
    let B = z._2
39
+
    let C = g(u, (i + "L2N0"))
40
+
    let D = C._1
41
+
    let E = C._2
42
+
    let F = g(v, (i + "L3N0"))
43
+
    let G = F._1
44
+
    let H = F._2
45
+
    $Tuple2([y, B, E, H], (((x ++ A) ++ D) ++ G))
37
46
 
    }
38
47
 
39
48
 
40
-
func y (n,o,p) = {
41
-
    let q = ((fraction(n[0], o[0][0], 1000000) + fraction(n[1], o[0][1], 1000000)) + p[0])
42
-
    let r = ((fraction(n[0], o[1][0], 1000000) + fraction(n[1], o[1][1], 1000000)) + p[1])
43
-
    let u = g(q)
44
-
    let v = g(r)
45
-
[u, v]
49
+
func I (p,q,r,i) = {
50
+
    let s = ((fraction(p[0], q[0][0], 1000000) + fraction(p[1], q[0][1], 1000000)) + r[0])
51
+
    let t = ((fraction(p[0], q[1][0], 1000000) + fraction(p[1], q[1][1], 1000000)) + r[1])
52
+
    let J = g(s, (i + "L0N0"))
53
+
    let x = J._1
54
+
    let y = J._2
55
+
    let K = g(t, (i + "L1N0"))
56
+
    let A = K._1
57
+
    let B = K._2
58
+
    $Tuple2([y, B], (x ++ A))
46
59
 
    }
47
60
 
48
61
 
49
-
func z (n,o,A) = {
50
-
    let B = (fraction(n[0], o[0], 1000000) + fraction(n[1], o[0], 1000000))
51
-
    let C = (B + A)
52
-
    g(C)
62
+
func L (p,q,M,i) = {
63
+
    let N = (fraction(p[0], q[0], 1000000) + fraction(p[1], q[0], 1000000))
64
+
    let O = (N + M)
65
+
    g(O, i)
53
66
 
    }
54
67
 
55
68
 
56
-
@Callable(D)
57
-
func predict_three (E,F) = {
58
-
    let G = if ((E == 1))
69
+
@Callable(P)
70
+
func predict (Q,R) = {
71
+
    let S = if ((Q == 1))
59
72
 
        then 1000000
60
73
 
        else 0
61
-
    let H = if ((F == 1))
74
+
    let T = if ((R == 1))
62
75
 
        then 1000000
63
76
 
        else 0
64
-
    let I = [G, H]
65
-
    let J = m(I, a, b)
66
-
    let K = y(J, c, d)
67
-
    let L = z(K, [-8939640, 9517362], -192349)
68
-
[IntegerEntry("result", L)]
77
+
    let U = [S, T]
78
+
    let V = o(U, a, b, "Layer1")
79
+
    let W = V._1
80
+
    let X = V._2
81
+
    let Y = I(W, c, d, "Layer2")
82
+
    let Z = Y._1
83
+
    let aa = Y._2
84
+
    let ab = L(Z, [-8939640, 9517362], -192349, "Layer3")
85
+
    let ac = ab._1
86
+
    let ad = ab._2
87
+
[IntegerEntry("result", ac[0].value)]
69
88
 
    }
70
89
 
71
90
 

Full: 
Old
New
Differences
1
1
 
{-# STDLIB_VERSION 5 #-}
2
2
 
{-# SCRIPT_TYPE ACCOUNT #-}
3
3
 
{-# CONTENT_TYPE DAPP #-}
4
4
 
let a = [[-9275240, 6222139], [-9201827, -6516189], [-1528731, 11450396], [-7524843, -6044814]]
5
5
 
6
6
 
let b = [-2569627, 2312524, -4752973, 1895166]
7
7
 
8
8
 
let c = [[-7575203, 5523326, 6581110, 3773202], [6861028, -5706216, -6035509, -3323542]]
9
9
 
10
10
 
let d = [-3161622, 2945010]
11
11
 
12
12
 
let e = [[-8939640, 9517362]]
13
13
 
14
14
 
let f = [-192349]
15
15
 
16
-
func g (h) = {
17
-
    let i = 2718281
18
-
    let j = 1000000
19
-
    let k = if ((0 > h))
16
+
func g (h,i) = {
17
+
    let j = 2718281
18
+
    let k = 1000000
19
+
    let l = if ((0 > h))
20
20
 
        then -(h)
21
21
 
        else h
22
-
    let l = fraction(i, j, k)
23
-
    fraction(j, j, (j + l))
22
+
    let m = fraction(j, k, l)
23
+
    let n = fraction(k, k, (k + m))
24
+
    $Tuple2([IntegerEntry((i + "positiveZ"), l), IntegerEntry((i + "expPart"), m), IntegerEntry((i + "sigValue"), n)], n)
24
25
 
    }
25
26
 
26
27
 
27
-
func m (n,o,p) = {
28
-
    let q = ((((fraction(n[0], o[0][0], 1000000) + fraction(n[1], o[0][1], 1000000)) + fraction(n[2], o[0][2], 1000000)) + fraction(n[3], o[0][3], 1000000)) + p[0])
29
-
    let r = ((((fraction(n[0], o[1][0], 1000000) + fraction(n[1], o[1][1], 1000000)) + fraction(n[2], o[1][2], 1000000)) + fraction(n[3], o[1][3], 1000000)) + p[1])
30
-
    let s = ((((fraction(n[0], o[2][0], 1000000) + fraction(n[1], o[2][1], 1000000)) + fraction(n[2], o[2][2], 1000000)) + fraction(n[3], o[2][3], 1000000)) + p[2])
31
-
    let t = ((((fraction(n[0], o[3][0], 1000000) + fraction(n[1], o[3][1], 1000000)) + fraction(n[2], o[3][2], 1000000)) + fraction(n[3], o[3][3], 1000000)) + p[3])
32
-
    let u = g(q)
33
-
    let v = g(r)
34
-
    let w = g(s)
35
-
    let x = g(t)
36
-
[u, v, w, x]
28
+
func o (p,q,r,i) = {
29
+
    let s = ((((fraction(p[0], q[0][0], 1000000) + fraction(p[1], q[0][1], 1000000)) + fraction(p[2], q[0][2], 1000000)) + fraction(p[3], q[0][3], 1000000)) + r[0])
30
+
    let t = ((((fraction(p[0], q[1][0], 1000000) + fraction(p[1], q[1][1], 1000000)) + fraction(p[2], q[1][2], 1000000)) + fraction(p[3], q[1][3], 1000000)) + r[1])
31
+
    let u = ((((fraction(p[0], q[2][0], 1000000) + fraction(p[1], q[2][1], 1000000)) + fraction(p[2], q[2][2], 1000000)) + fraction(p[3], q[2][3], 1000000)) + r[2])
32
+
    let v = ((((fraction(p[0], q[3][0], 1000000) + fraction(p[1], q[3][1], 1000000)) + fraction(p[2], q[3][2], 1000000)) + fraction(p[3], q[3][3], 1000000)) + r[3])
33
+
    let w = g(s, (i + "L0N0"))
34
+
    let x = w._1
35
+
    let y = w._2
36
+
    let z = g(t, (i + "L1N0"))
37
+
    let A = z._1
38
+
    let B = z._2
39
+
    let C = g(u, (i + "L2N0"))
40
+
    let D = C._1
41
+
    let E = C._2
42
+
    let F = g(v, (i + "L3N0"))
43
+
    let G = F._1
44
+
    let H = F._2
45
+
    $Tuple2([y, B, E, H], (((x ++ A) ++ D) ++ G))
37
46
 
    }
38
47
 
39
48
 
40
-
func y (n,o,p) = {
41
-
    let q = ((fraction(n[0], o[0][0], 1000000) + fraction(n[1], o[0][1], 1000000)) + p[0])
42
-
    let r = ((fraction(n[0], o[1][0], 1000000) + fraction(n[1], o[1][1], 1000000)) + p[1])
43
-
    let u = g(q)
44
-
    let v = g(r)
45
-
[u, v]
49
+
func I (p,q,r,i) = {
50
+
    let s = ((fraction(p[0], q[0][0], 1000000) + fraction(p[1], q[0][1], 1000000)) + r[0])
51
+
    let t = ((fraction(p[0], q[1][0], 1000000) + fraction(p[1], q[1][1], 1000000)) + r[1])
52
+
    let J = g(s, (i + "L0N0"))
53
+
    let x = J._1
54
+
    let y = J._2
55
+
    let K = g(t, (i + "L1N0"))
56
+
    let A = K._1
57
+
    let B = K._2
58
+
    $Tuple2([y, B], (x ++ A))
46
59
 
    }
47
60
 
48
61
 
49
-
func z (n,o,A) = {
50
-
    let B = (fraction(n[0], o[0], 1000000) + fraction(n[1], o[0], 1000000))
51
-
    let C = (B + A)
52
-
    g(C)
62
+
func L (p,q,M,i) = {
63
+
    let N = (fraction(p[0], q[0], 1000000) + fraction(p[1], q[0], 1000000))
64
+
    let O = (N + M)
65
+
    g(O, i)
53
66
 
    }
54
67
 
55
68
 
56
-
@Callable(D)
57
-
func predict_three (E,F) = {
58
-
    let G = if ((E == 1))
69
+
@Callable(P)
70
+
func predict (Q,R) = {
71
+
    let S = if ((Q == 1))
59
72
 
        then 1000000
60
73
 
        else 0
61
-
    let H = if ((F == 1))
74
+
    let T = if ((R == 1))
62
75
 
        then 1000000
63
76
 
        else 0
64
-
    let I = [G, H]
65
-
    let J = m(I, a, b)
66
-
    let K = y(J, c, d)
67
-
    let L = z(K, [-8939640, 9517362], -192349)
68
-
[IntegerEntry("result", L)]
77
+
    let U = [S, T]
78
+
    let V = o(U, a, b, "Layer1")
79
+
    let W = V._1
80
+
    let X = V._2
81
+
    let Y = I(W, c, d, "Layer2")
82
+
    let Z = Y._1
83
+
    let aa = Y._2
84
+
    let ab = L(Z, [-8939640, 9517362], -192349, "Layer3")
85
+
    let ac = ab._1
86
+
    let ad = ab._2
87
+
[IntegerEntry("result", ac[0].value)]
69
88
 
    }
70
89
 
71
90
 

github/deemru/w8io/6500d08 
37.90 ms ◑