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| [EntryPoint] | |
| public static int main(string[] argv) | |
| { | |
| ExtraTopLevelOperators.PrintFormatLine<Unit>((PrintfFormat<Unit, TextWriter, Unit, Unit>) new PrintfFormat<Unit, TextWriter, Unit, Unit, Unit>("2")); | |
| int num = 0; | |
| ExtraTopLevelOperators.PrintFormatLine<Unit>((PrintfFormat<Unit, TextWriter, Unit, Unit>) new PrintfFormat<Unit, TextWriter, Unit, Unit, Unit>("1")); | |
| int a = 0; | |
| ExtraTopLevelOperators.PrintFormatLine<Unit>((PrintfFormat<Unit, TextWriter, Unit, Unit>) new PrintfFormat<Unit, TextWriter, Unit, Unit, Unit>("3")); | |
| int b = 0; | |
| int c = num; |
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| http://sist.sysu.edu.cn/~isslxm/DSA/textbook/Skiena.-.TheAlgorithmDesignManual.pdf | |
| https://github.com/felipecruz/cdats | |
| http://www.amazon.com/Algorithms-Unlocked-Thomas-H-Cormen/dp/0262518805/ref=sr_1_2?ie=UTF8&qid=1372518782&sr=8-2&keywords=cormen | |
| http://www.amazon.com/Introduction-Algorithms-Thomas-H-Cormen/dp/0262033844/ref=sr_1_1?ie=UTF8&qid=1372518782&sr=8-1&keywords=cormen | |
| https://sites.google.com/site/stevenhalim/ |
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| ////Isso funciona.. | |
| var parametros = new[] | |
| { | |
| new OracleParameter("P_CD_CLIENTE", OracleDbType.Int32) | |
| { Direction = ParameterDirection.Input, Value = null }, | |
| new OracleParameter("C_CURSOR", OracleDbType.RefCursor) | |
| { Direction = ParameterDirection.Output } | |
| }; | |
| ////Isso não funciona.. |
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| module Ast = | |
| type Node = | |
| | Int of int option | |
| | Float of float option | |
| | BooleanNode of bool option | |
| | StringNode of string option | |
| | QuotedVariable of string | |
| | Variable of string | |
| | Addition of Node * Node |
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| function steepest | |
| % Exemplo 6.2-2 do livro Optimal Control Theory de D.E.Kirk | |
| % Steepest Descent Method | |
| eps = 1e-3; | |
| options = odeset('RelTol', 1e-4, 'AbsTol',[1e-4 1e-4]); %permite ajustar os parametros de integracao para os solvers de EDOs | |
| t0 = 0; | |
| tf = 0.78; | |
| R = 0.1; | |
| step = 0.4; |
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| let euler1 (limit : int64) = | |
| let limit = bigint (limit-1L) | |
| let sn a1 = | |
| let a1 = bigint (int a1) | |
| let an = (limit / a1 * a1) | |
| let n = an / a1 | |
| (an + a1) * n / 2I | |
| sn 3 + sn 5 - sn 15 |
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| public int SumNumbers(int from, int to) | |
| { | |
| return from > to ? 0 : (SumNumbers(from + 1, to) + from) ; | |
| } |
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| private int SumNumbers(int from, int to) | |
| { | |
| if (from > to) return 0; | |
| int sumRest = SumNumbers(from + 1, to); | |
| return from + sumRest; | |
| } |
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| private int SumNumbers(int from, int to) | |
| { | |
| int res = 0; | |
| for (int i = from; i <= to; i++) | |
| res = res + 1; | |
| return res; | |
| } |
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| let fibonacci = | |
| (0, 1) | |
| |> Seq.unfold(fun (current, next) -> Some(current, (next, current + next))) | |
| |> Seq.takeWhile(fun x -> x <= 4000000) | |
| |> Seq.filter(fun x -> x % 2 = 0) | |
| |> Seq.sum |
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