C++ Mathematical Expression Toolkit (ExprTk) release
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exprtk_simple_example_17.cpp
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1/*
2 **************************************************************
3 * C++ Mathematical Expression Toolkit Library *
4 * *
5 * Simple Example 17 *
6 * Author: Arash Partow (1999-2024) *
7 * URL: https://www.partow.net/programming/exprtk/index.html *
8 * *
9 * Copyright notice: *
10 * Free use of the Mathematical Expression Toolkit Library is *
11 * permitted under the guidelines and in accordance with the *
12 * most current version of the MIT License. *
13 * https://www.opensource.org/licenses/MIT *
14 * SPDX-License-Identifier: MIT *
15 * *
16 **************************************************************
17*/
18
19
20#include <cstdio>
21#include <cstdlib>
22#include <ctime>
23#include <string>
24
25#include "exprtk.hpp"
26
27
28template <typename T>
29struct rnd_01 : public exprtk::ifunction<T>
30{
31 using exprtk::ifunction<T>::operator();
32
34 { ::srand(static_cast<unsigned int>(time(NULL))); }
35
36 inline T operator()()
37 {
38 // Note: Do not use this in production
39 // Result is in the interval [0,1)
40 return T(::rand() / T(RAND_MAX + 1.0));
41 }
42};
43
44template <typename T>
46{
47 typedef exprtk::symbol_table<T> symbol_table_t;
48 typedef exprtk::expression<T> expression_t;
49 typedef exprtk::parser<T> parser_t;
50
51 const std::string monte_carlo_pi_program =
52 " var samples[2 * 10^8] := [(rnd_01^2 + rnd_01^2) <= 1]; "
53 " 4 * sum(samples) / samples[]; ";
54
55 rnd_01<T> rnd01;
56
57 symbol_table_t symbol_table;
58 symbol_table.add_function("rnd_01",rnd01);
59
60 expression_t expression;
61 expression.register_symbol_table(symbol_table);
62
63 parser_t parser;
64 parser.compile(monte_carlo_pi_program,expression);
65
66 const T approximate_pi = expression.value();
67
68 const T real_pi = T(3.141592653589793238462643383279502); // or close enough...
69
70 printf("pi ~ %20.17f\terror: %20.17f\n",
71 approximate_pi,
72 std::abs(real_pi - approximate_pi));
73}
74
75int main()
76{
77 monte_carlo_pi<double>();
78 return 0;
79}
ifunction(const std::size_t &pc)
Definition exprtk.hpp:19545
void monte_carlo_pi()