w8 · tx · GVC···FxT

tx · GVCrLXSuN2yvofFKHrWhcDshtyLBrYRc6r9JV4bAUFxT

3MvQVj21fwPXbyXsrVDV2Sf639TcWTsaxmC:  -0.09000000 Waves

2020.01.08 12:34 [844769] smart account 3MvQVj21fwPXbyXsrVDV2Sf639TcWTsaxmC > SELF 0.00000000 Waves

{
    "type": 13,
    "id": "GVCrLXSuN2yvofFKHrWhcDshtyLBrYRc6r9JV4bAUFxT",
    "fee": 9000000,
    "feeAssetId": null,
    "timestamp": 1578476081902,
    "version": 1,
    "sender": "3MvQVj21fwPXbyXsrVDV2Sf639TcWTsaxmC",
    "senderPublicKey": "GfU9G8BJcrUfL2H2QthDHbeLHThimafNuKPuDQm9wbzr",
    "proofs": [
        "2ya9Ds3cRYQEP2u9pGqBDxuRXXPz3qaqKbzcWHodTdry6NRoKZWM9aX4cQmbx8Xun4XLKqzeDNdJuDNSaYbAP8vF"
    ],
    "script": "base64:AAIDAAAAAAAAAAwIARIICgYBAQEBAQEAAAADAAAAAAZGQUNUT1IAAAAAAAX14QAAAAAADkZBQ1RPUkRFQ0lNQUxTAAAAAAAAAAAIAAAAAAFFAAAAAAAQM8TWAAAAAQAAAAFpAQAAABVjb3hSb3NzUnViaW5zdGVpbkNhbGwAAAAGAAAAAVQAAAABUwAAAAFLAAAAAXIAAAAFc2lnbWEAAAABbgQAAAAGZGVsdGFUCQAAawAAAAMFAAAAAVQFAAAABkZBQ1RPUgkAAGgAAAACAAAAAAAAAAFtBQAAAAFuBAAAAApzcXJ0RGVsdGFUCQAAbAAAAAYFAAAABmRlbHRhVAUAAAAORkFDVE9SREVDSU1BTFMAAAAAAAAAAAUAAAAAAAAAAAEFAAAADkZBQ1RPUkRFQ0lNQUxTBQAAAAZIQUxGVVAEAAAAAnVwCQAAbAAAAAYFAAAAAUUFAAAADkZBQ1RPUkRFQ0lNQUxTCQAAawAAAAMFAAAABXNpZ21hBQAAAApzcXJ0RGVsdGFUAAAAAAAAAABkBQAAAA5GQUNUT1JERUNJTUFMUwUAAAAORkFDVE9SREVDSU1BTFMFAAAABkhBTEZVUAQAAAAEZG93bgkAAGsAAAADAAAAAAAAAAABCQAAaAAAAAIFAAAABkZBQ1RPUgUAAAAGRkFDVE9SBQAAAAJ1cAQAAAACZGYJAABsAAAABgUAAAABRQUAAAAORkFDVE9SREVDSU1BTFMJAABrAAAAAwkBAAAAAS0AAAABBQAAAAFyBQAAAAZkZWx0YVQAAAAAAAAAAGQFAAAADkZBQ1RPUkRFQ0lNQUxTBQAAAA5GQUNUT1JERUNJTUFMUwUAAAAGSEFMRlVQBAAAAANwVXAJAABrAAAAAwkAAGUAAAACCQAAbAAAAAYFAAAAAUUFAAAADkZBQ1RPUkRFQ0lNQUxTCQAAawAAAAMFAAAAAXIFAAAABmRlbHRhVAAAAAAAAAAAZAUAAAAORkFDVE9SREVDSU1BTFMFAAAADkZBQ1RPUkRFQ0lNQUxTBQAAAAZIQUxGVVAFAAAABGRvd24FAAAABkZBQ1RPUgkAAGUAAAACBQAAAAJ1cAUAAAAEZG93bgQAAAAFcERvd24JAABlAAAAAgUAAAAGRkFDVE9SBQAAAANwVXAEAAAAE2ZpcnN0UHJvamVjdGVkUHJpY2UJAABoAAAAAgkAAGgAAAACBQAAAAFTCQAAbAAAAAYJAABrAAAAAwUAAAACdXAFAAAABkZBQ1RPUgUAAAAGRkFDVE9SBQAAAA5GQUNUT1JERUNJTUFMUwAAAAAAAAAABAAAAAAAAAAAAAUAAAAORkFDVE9SREVDSU1BTFMFAAAABkhBTEZVUAkAAGwAAAAGCQAAawAAAAMFAAAABGRvd24FAAAABkZBQ1RPUgUAAAAGRkFDVE9SBQAAAA5GQUNUT1JERUNJTUFMUwAAAAAAAAAAAAAAAAAAAAAAAAUAAAAORkFDVE9SREVDSU1BTFMFAAAABkhBTEZVUAkBAAAACFdyaXRlU2V0AAAAAQkABEwAAAACCQEAAAAJRGF0YUVudHJ5AAAAAgIAAAAGZGVsdGFUBQAAAAZkZWx0YVQJAARMAAAAAgkBAAAACURhdGFFbnRyeQAAAAICAAAACnNxcnREZWx0YVQFAAAACnNxcnREZWx0YVQJAARMAAAAAgkBAAAACURhdGFFbnRyeQAAAAICAAAAAnVwBQAAAAJ1cAkABEwAAAACCQEAAAAJRGF0YUVudHJ5AAAAAgIAAAAEZG93bgUAAAAEZG93bgkABEwAAAACCQEAAAAJRGF0YUVudHJ5AAAAAgIAAAACZGYFAAAAAmRmCQAETAAAAAIJAQAAAAlEYXRhRW50cnkAAAACAgAAAANwVXAFAAAAA3BVcAkABEwAAAACCQEAAAAJRGF0YUVudHJ5AAAAAgIAAAAFcERvd24FAAAABXBEb3duCQAETAAAAAIJAQAAAAlEYXRhRW50cnkAAAACAgAAABNmaXJzdFByb2plY3RlZFByaWNlBQAAABNmaXJzdFByb2plY3RlZFByaWNlBQAAAANuaWwAAAAAmq2jiQ==",
    "chainId": 84,
    "height": 844769,
    "spentComplexity": 0
}

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Diff: 
Old New Differences
16 16      let df = pow(E, FACTORDECIMALS, fraction(-(r), deltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP)
17 17      let pUp = fraction((pow(E, FACTORDECIMALS, fraction(r, deltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP) - down), FACTOR, (up - down))
18 18      let pDown = (FACTOR - pUp)
19 -     let firstProjectedPrice = ((S * pow(fraction(up, 1, FACTOR), FACTORDECIMALS, 4, 0, FACTORDECIMALS, HALFUP)) * pow(fraction(down, 1, FACTOR), FACTORDECIMALS, 0, 0, FACTORDECIMALS, HALFUP))
19 +     let firstProjectedPrice = ((S * pow(fraction(up, FACTOR, FACTOR), FACTORDECIMALS, 4, 0, FACTORDECIMALS, HALFUP)) * pow(fraction(down, FACTOR, FACTOR), FACTORDECIMALS, 0, 0, FACTORDECIMALS, HALFUP))
20 20      WriteSet([DataEntry("deltaT", deltaT), DataEntry("sqrtDeltaT", sqrtDeltaT), DataEntry("up", up), DataEntry("down", down), DataEntry("df", df), DataEntry("pUp", pUp), DataEntry("pDown", pDown), DataEntry("firstProjectedPrice", firstProjectedPrice)])
21 21      }
22 22  
Full: 
Old New Differences
1 1  {-# STDLIB_VERSION 3 #-}
2 2  {-# SCRIPT_TYPE ACCOUNT #-}
3 3  {-# CONTENT_TYPE DAPP #-}
4 4  let FACTOR = 100000000
5 5  
6 6  let FACTORDECIMALS = 8
7 7  
8 8  let E = 271828182
9 9  
10 10  @Callable(i)
11 11  func coxRossRubinsteinCall (T,S,K,r,sigma,n) = {
12 12      let deltaT = fraction(T, FACTOR, (365 * n))
13 13      let sqrtDeltaT = pow(deltaT, FACTORDECIMALS, 5, 1, FACTORDECIMALS, HALFUP)
14 14      let up = pow(E, FACTORDECIMALS, fraction(sigma, sqrtDeltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP)
15 15      let down = fraction(1, (FACTOR * FACTOR), up)
16 16      let df = pow(E, FACTORDECIMALS, fraction(-(r), deltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP)
17 17      let pUp = fraction((pow(E, FACTORDECIMALS, fraction(r, deltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP) - down), FACTOR, (up - down))
18 18      let pDown = (FACTOR - pUp)
19 -     let firstProjectedPrice = ((S * pow(fraction(up, 1, FACTOR), FACTORDECIMALS, 4, 0, FACTORDECIMALS, HALFUP)) * pow(fraction(down, 1, FACTOR), FACTORDECIMALS, 0, 0, FACTORDECIMALS, HALFUP))
19 +     let firstProjectedPrice = ((S * pow(fraction(up, FACTOR, FACTOR), FACTORDECIMALS, 4, 0, FACTORDECIMALS, HALFUP)) * pow(fraction(down, FACTOR, FACTOR), FACTORDECIMALS, 0, 0, FACTORDECIMALS, HALFUP))
20 20      WriteSet([DataEntry("deltaT", deltaT), DataEntry("sqrtDeltaT", sqrtDeltaT), DataEntry("up", up), DataEntry("down", down), DataEntry("df", df), DataEntry("pUp", pUp), DataEntry("pDown", pDown), DataEntry("firstProjectedPrice", firstProjectedPrice)])
21 21      }
22 22  
23 23

Old	New		Differences
16	16		let df = pow(E, FACTORDECIMALS, fraction(-(r), deltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP)
17	17		let pUp = fraction((pow(E, FACTORDECIMALS, fraction(r, deltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP) - down), FACTOR, (up - down))
18	18		let pDown = (FACTOR - pUp)
19		-	let firstProjectedPrice = ((S * pow(fraction(up, 1, FACTOR), FACTORDECIMALS, 4, 0, FACTORDECIMALS, HALFUP)) * pow(fraction(down, 1, FACTOR), FACTORDECIMALS, 0, 0, FACTORDECIMALS, HALFUP))
	19	+	let firstProjectedPrice = ((S * pow(fraction(up, FACTOR, FACTOR), FACTORDECIMALS, 4, 0, FACTORDECIMALS, HALFUP)) * pow(fraction(down, FACTOR, FACTOR), FACTORDECIMALS, 0, 0, FACTORDECIMALS, HALFUP))
20	20		WriteSet([DataEntry("deltaT", deltaT), DataEntry("sqrtDeltaT", sqrtDeltaT), DataEntry("up", up), DataEntry("down", down), DataEntry("df", df), DataEntry("pUp", pUp), DataEntry("pDown", pDown), DataEntry("firstProjectedPrice", firstProjectedPrice)])
21	21		}
22	22

Old	New		Differences
1	1		{-# STDLIB_VERSION 3 #-}
2	2		{-# SCRIPT_TYPE ACCOUNT #-}
3	3		{-# CONTENT_TYPE DAPP #-}
4	4		let FACTOR = 100000000
5	5
6	6		let FACTORDECIMALS = 8
7	7
8	8		let E = 271828182
9	9
10	10		@Callable(i)
11	11		func coxRossRubinsteinCall (T,S,K,r,sigma,n) = {
12	12		let deltaT = fraction(T, FACTOR, (365 * n))
13	13		let sqrtDeltaT = pow(deltaT, FACTORDECIMALS, 5, 1, FACTORDECIMALS, HALFUP)
14	14		let up = pow(E, FACTORDECIMALS, fraction(sigma, sqrtDeltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP)
15	15		let down = fraction(1, (FACTOR * FACTOR), up)
16	16		let df = pow(E, FACTORDECIMALS, fraction(-(r), deltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP)
17	17		let pUp = fraction((pow(E, FACTORDECIMALS, fraction(r, deltaT, 100), FACTORDECIMALS, FACTORDECIMALS, HALFUP) - down), FACTOR, (up - down))
18	18		let pDown = (FACTOR - pUp)
19		-	let firstProjectedPrice = ((S * pow(fraction(up, 1, FACTOR), FACTORDECIMALS, 4, 0, FACTORDECIMALS, HALFUP)) * pow(fraction(down, 1, FACTOR), FACTORDECIMALS, 0, 0, FACTORDECIMALS, HALFUP))
	19	+	let firstProjectedPrice = ((S * pow(fraction(up, FACTOR, FACTOR), FACTORDECIMALS, 4, 0, FACTORDECIMALS, HALFUP)) * pow(fraction(down, FACTOR, FACTOR), FACTORDECIMALS, 0, 0, FACTORDECIMALS, HALFUP))
20	20		WriteSet([DataEntry("deltaT", deltaT), DataEntry("sqrtDeltaT", sqrtDeltaT), DataEntry("up", up), DataEntry("down", down), DataEntry("df", df), DataEntry("pUp", pUp), DataEntry("pDown", pDown), DataEntry("firstProjectedPrice", firstProjectedPrice)])
21	21		}
22	22
23	23

github/deemru/w8io/873ac7e 
42.46 ms ◑