tx · CXUCY6BFNDgxCV1w6Nf7Fr4orN2Bkr9Wh7ojEq82S228 3N3n75UqB8G1GKmXFr4zPhKCjGcqJPRSuJY: -0.01000000 Waves 2024.03.24 15:18 [3032123] smart account 3N3n75UqB8G1GKmXFr4zPhKCjGcqJPRSuJY > SELF 0.00000000 Waves
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"height": 3032123, "applicationStatus": "succeeded", "spentComplexity": 0 } View: original | compacted Prev: 8hzRtKV4pz9FhxiF6znTWecbvi8wMaitg8Z4WWFgBEMK Next: J63xWbm4vHe8K69nUjTn84N9HuR4NGt6i3fVHent4GN Full:
Old | New | Differences | |
---|---|---|---|
1 | 1 | {-# STDLIB_VERSION 5 #-} | |
2 | 2 | {-# SCRIPT_TYPE ACCOUNT #-} | |
3 | 3 | {-# CONTENT_TYPE DAPP #-} | |
4 | - | let a = [[ | |
4 | + | let a = [[-9275240, 6222139], [-9201827, -6516189], [-1528731, 11450396], [-7524843, -6044814]] | |
5 | 5 | ||
6 | - | let b = [- | |
6 | + | let b = [-2569627, 2312524, -4752973, 1895166] | |
7 | 7 | ||
8 | - | let c = [[ | |
8 | + | let c = [[-7575203, 5523326, 6581110, 3773202], [6861028, -5706216, -6035509, -3323542]] | |
9 | 9 | ||
10 | - | let d = [- | |
10 | + | let d = [-3161622, 2945010] | |
11 | 11 | ||
12 | - | func e (f,g) = { | |
13 | - | let h = 2718281 | |
14 | - | let i = 1000000 | |
15 | - | let j = if ((0 > f)) | |
16 | - | then -(f) | |
17 | - | else f | |
18 | - | let k = fraction(h, i, j) | |
19 | - | let l = fraction(i, i, (i + k)) | |
20 | - | $Tuple2([IntegerEntry((g + "positiveZ"), j), IntegerEntry((g + "expPart"), k), IntegerEntry((g + "sigValue"), l)], l) | |
12 | + | let e = [[-8939640, 9517362]] | |
13 | + | ||
14 | + | let f = [-192349] | |
15 | + | ||
16 | + | func g (h,i) = { | |
17 | + | let j = 2718281 | |
18 | + | let k = 1000000 | |
19 | + | let l = if ((0 > h)) | |
20 | + | then -(h) | |
21 | + | else h | |
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) | |
21 | 25 | } | |
22 | 26 | ||
23 | 27 | ||
24 | - | func m (n,o,p,g) = { | |
25 | - | let q = ((fraction(n[0], o[0][0], 1000000) + fraction(n[1], o[0][1], 1000000)) + p[0]) | |
26 | - | let r = ((fraction(n[0], o[1][0], 1000000) + fraction(n[1], o[1][1], 1000000)) + p[1]) | |
27 | - | let s = e(q, (g + "L1N0")) | |
28 | - | let t = s._1 | |
29 | - | let u = s._2 | |
30 | - | let v = e(r, (g + "L1N1")) | |
31 | - | let w = v._1 | |
32 | - | let x = v._2 | |
33 | - | $Tuple2([u, x], (t ++ w)) | |
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 + "L1N0")) | |
34 | + | let x = w._1 | |
35 | + | let y = w._2 | |
36 | + | let z = g(t, (i + "L1N1")) | |
37 | + | let A = z._1 | |
38 | + | let B = z._2 | |
39 | + | let C = g(u, (i + "L1N2")) | |
40 | + | let D = C._1 | |
41 | + | let E = C._2 | |
42 | + | let F = g(v, (i + "L1N3")) | |
43 | + | let G = F._1 | |
44 | + | let H = F._2 | |
45 | + | $Tuple2([y, B, E, H], (((x ++ A) ++ D) ++ G)) | |
34 | 46 | } | |
35 | 47 | ||
36 | 48 | ||
37 | - | func | |
38 | - | let | |
39 | - | let | |
40 | - | let | |
41 | - | let | |
42 | - | let | |
43 | - | let | |
44 | - | let | |
45 | - | let | |
46 | - | $Tuple2( | |
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 + "L2N0")) | |
53 | + | let x = J._1 | |
54 | + | let y = J._2 | |
55 | + | let K = g(t, (i + "L2N1")) | |
56 | + | let A = K._1 | |
57 | + | let B = K._2 | |
58 | + | $Tuple2([y, B], (x ++ A)) | |
47 | 59 | } | |
48 | 60 | ||
49 | 61 | ||
50 | - | @Callable(B) | |
51 | - | func predict (C,D) = { | |
52 | - | let E = if ((C == 1)) | |
62 | + | func L (p,q,r,i) = { | |
63 | + | let s = ((fraction(p[0], q[0], 1000000) + fraction(p[1], q[1], 1000000)) + r) | |
64 | + | let t = ((fraction(p[0], q[0], 1000000) + fraction(p[1], q[1], 1000000)) + r) | |
65 | + | let M = g(s, (i + "L3N0")) | |
66 | + | let x = M._1 | |
67 | + | let y = M._2 | |
68 | + | let N = g(t, (i + "L3N1")) | |
69 | + | let A = N._1 | |
70 | + | let B = N._2 | |
71 | + | $Tuple2(y, (x ++ A)) | |
72 | + | } | |
73 | + | ||
74 | + | ||
75 | + | @Callable(O) | |
76 | + | func predict (P,Q) = { | |
77 | + | let R = if ((P == 1)) | |
53 | 78 | then 1000000 | |
54 | 79 | else 0 | |
55 | - | let | |
80 | + | let S = if ((Q == 1)) | |
56 | 81 | then 1000000 | |
57 | 82 | else 0 | |
58 | - | let G = [E, F] | |
59 | - | let H = m(G, a, b, "Layer1") | |
60 | - | let I = H._1 | |
61 | - | let J = H._2 | |
62 | - | let K = y(I, c[0], d[0], "Layer2") | |
63 | - | let L = K._1 | |
64 | - | let M = K._2 | |
65 | - | (([IntegerEntry("result", L)] ++ J) ++ M) | |
83 | + | let T = [R, S] | |
84 | + | let U = o(T, a, b, "Layer1") | |
85 | + | let V = U._1 | |
86 | + | let W = U._2 | |
87 | + | let X = I(V, c, d, "Layer2") | |
88 | + | let Y = X._1 | |
89 | + | let Z = X._2 | |
90 | + | let aa = L(Y, e[0], f[0], "Layer3") | |
91 | + | let ab = aa._1 | |
92 | + | let ac = aa._2 | |
93 | + | ((([IntegerEntry("result", ab)] ++ W) ++ Z) ++ ac) | |
66 | 94 | } | |
67 | 95 | ||
68 | 96 |
github/deemru/w8io/c3f4982 33.58 ms ◑