I've come across a brick wall in a program I am writing for my work. You don't need to know the context specifically, but long story short, I have two collections of around ~650k records each.
Let's assume that collection A is the one I know is correct, and collection B is the one I know is incorrect.
Collection B contains a complex object, which has a Property of the same type as the elements in Collection A (in other words, it looks like a bit like this):
// Where T : IComparable
IEnumerable<DateTime> A = ...; // Collection of T elements
IEnumerable<Complex> B = ...; // Collection of complex elements.
class Complex<DateTime>
{
public DateTime Time { get; set; }
.....
}
My issue is that I basically need to sequentially enumerate over A and see if the current element of A exists in a Complex object in B; if it doesn't exist, then I need to create a Complex object which will encapsulate that element (amongst other things).
The problem occurs when I realize that both lists are 650,000 elements long, approx. I can't reduce the data set down; I have to use these 650,000. Right now I've used ICollection.Contains()
, and I tried a (naive) implementation of Binary Search, but it just takes far too long.
Have you got any suggestions for me?
EDIT: If it helps, T implements IComparable. EDIT2: Some more context: The IEnumerable is retrieved from a DataTable using Linq To Objects.
IEnumerable<Complex> set = set.Tbl
.Where(dbObject => dbObject.TS.CompareTo(default(DateTime)) != 0)
.Select(Func<DataRow,Complex>) // Function that wraps the DataRow in a Complex object
// Just done to make debugging a little easier so we still have a large sample but small enough that it doesn't make me grow a beard
.Take(100000)
.AsEnumerable<Complex>();
For sake of completeness in case this question gets archived and anyone else needs to sovle this issue, my current implementation looked a bit like this
BDataSet bSet = new BDataSet();
B_LUTableAdapter adap = new B_LUTableAdapter();
adap.Fill(bSet.B_LU);
IEnumerable<Complex> w3 = bSet.B
.Where(dbObject => dbObject.TS.CompareTo(default(DateTime)) != 0)
// Function that just wraps datarow into a complex object
.Select(Func<DataRow, Complex>)
// Just for sake of debugging speed
.Take(100000)
.AsEnumerable<Complex>();
List<Complex> b = bSet.OrderBy(x => x.Time).ToList<Complex>();
// Get last & first timestamps
// Some of the timestamps in b are 01/01/1011 for some reason,
// So we do this check.
Complex start = b.Where(x => x.Time != default(DateTime)).First();
Complex end = b.Last();
List<DateTime> a = new List<DateTime>();
// RoundSeconds reduces seconds in a DateTime to 0.
DateTime current = RoundSeconds(new DateTime(start.Time.Ticks));
while (current.CompareTo(RoundSeconds(end.Time)) <= 0)
{
a.Add(current);
current = current.Add(TimeSpan.FromMinutes(1));
}
IEnumerable<DateTime> times = b.Select(x => x.Time);
var missing = a.Where(dt => times.Contains(dt));
foreach (var dt in missing)
{
adap.Insert(dt, 0, "", "", "", null, 0, 0);
// This has since been changed to List.Add()
}
Thanks to Cosmin this issue is now resolved, and the finished implementation is this: List expected = new List(); DateTime current = RoundSeconds(new DateTime(start.Time.Ticks));
while (current.CompareTo(RoundSeconds(end.Time)) <= 0)
{
expected.Add(current);
current = current.Add(TimeSpan.FromMinutes(1));
}
Console.WriteLine("Expecting {0} intervals.", expected.Count);
var missing = b.FindAllMissing(expected, x => x.Time);
if(!missing.Any()) return;
Console.WriteLine("{0} missing intervals.", missing.Count());
foreach (var dt in missing)
{
b.Add(new Complex() { /* some values */ });
//Console.WriteLine("\t> Inserted new record at {0}", dt);
}
//.....
public static IEnumerable<Basic> FindAllMissing<Basic, Complex>(this IEnumerable<Complex> complexList,
IEnumerable<Basic> basicList,
Func<Complex, Basic> selector)
{
HashSet<Basic> inComplexList = new HashSet<Basic>();
foreach (Complex c in complexList)
inComplexList.Add(selector(c));
List<Basic> missing = new List<Basic>();
foreach (Basic basic in basicList)
if (!(inComplexList.Contains(basic)))
missing.Add(basic);
return missing;
}
Step-by-step:
O(1)
generic collections to create a fast-searchable list of T
's that are already in the second collection. May I suggest HashSet<T>
T
's in the collection from the first step.O(1)
you've now got a O(n)
solution.Here's a class that implements that algorithm as a generic extension method, to make it extra LINQ-friendly. Made take it's arguments as IEnumerable<T>
and return IEnumerable<T>
, made no assumptions about the types (T
and Complex
). In my test I'm using a list of Tuple<int,int>
as a complex type and a simple int
as the simple type. The console application fills the List<Tuple<int,int>>
with 600000 values, then puts 100000 values in the simple List<int>
that uses an enumerator to count all the simple values that are not found in the List<Tuple<int,int>>
; It's so fast you don't get a chance to see it doing it's work, when you hit F5
it just shows the result.
using System;
using System.Collections.Generic;
using System.Linq;
using System.Text;
using System.Threading.Tasks;
namespace ConsoleApplication2
{
static class FixProblem
{
public static IEnumerable<T> FindAllThatNeedCreating<T, Complex>(this IEnumerable<Complex> list_of_complex, IEnumerable<T> list_of_T, Func<Complex, T> extract)
{
HashSet<T> T_in_list_of_complex = new HashSet<T>();
foreach (Complex c in list_of_complex)
T_in_list_of_complex.Add(extract(c));
List<T> answer = new List<T>();
foreach (T t in list_of_T)
if (!T_in_list_of_complex.Contains(t))
answer.Add(t);
return answer;
}
}
class Program
{
static void Main(string[] args)
{
// Test the code
List<Tuple<int, int>> complex = new List<Tuple<int, int>>();
List<int> simple = new List<int>();
// Fill in some random data
Random rnd = new Random();
for (int i = 1; i < 600000; i++)
complex.Add(new Tuple<int, int>(rnd.Next(), rnd.Next()));
for (int i = 1; i < 100000; i++)
simple.Add(rnd.Next());
// This is the magic line of code:
Console.WriteLine(complex.FindAllThatNeedCreating(simple, x => x.Item1).Count());
Console.ReadKey();
}
}
}
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