Dear Gosloto 5 of 36 players, we offer you quick access to historical data on all past draws. This data is indispensable for collecting statistics, for example, about which numbers appear more often and which ones appear less often. You will receive results for any circulation in a convenient visual form. In addition, you do not need to go through different pages of the site in search of the necessary information - all data will be available from this page. All you have to do is enter the number of the desired circulation. Simply put, if you are developing your own system lottery games, then we provide you with handy tool for this.

Obtaining the Gosloto 5 out of 36 draw table

All you have to do is enter the circulation number in the form on the page. Next, click on the “Get circulation table” button and see the result. Circulation table“Five”, consisting of the numbers of the five balls drawn, will be displayed directly below the form.

If you do not know the circulation number, but you have a ticket, then the number will be written on the ticket. You only need to enter the number itself, consisting of numbers, without spaces or other extraneous characters. Please note that the table will be available only after the draw, but not in advance! We wish you good luck in building your own profitable system games in "Gosloto 5 of 36"!

Gosloto 5 of 36

“Gosloto “5 out of 36” is a daily draw lottery. With the help of this lottery, on average, every week one of its participants becomes a millionaire. To become a winner, you need to guess only 5 numbers out of 36. Those tickets that match 2, 3 and 4 numbers out of 36 are also considered winning.
According to the game rules of the Gosloto 5 out of 36 lottery, you must fill out the playing field. There are a total of six playing fields on the lottery ticket. The playing field consists of 36 numbers, arranged in order from 1 to 36. To fill playing field, You need to optionally choose different 5 numerical values, that is, come up with a game combination. You can also choose more than 5 numbers, but in this situation this will already be considered an expanded bet. The expanded bet starts from 6 game combinations. By making a detailed bet, you automatically increase your chances of winning.

Rules of the game

The maximum number of numbers that you can mark in one playing field cannot exceed 11 numbers. In this case you will have 462 game combinations. Draws of the Gosloto 5 out of 36 lottery take place daily at 12:00, 15:00, 18:00, 21:00 and 23:59 Moscow time. The prize combination of each draw is determined using lottery equipment"Generator random numbers" Randomly it gives number combination, which consists of 5 numbers. This combination is winning.
If you were unable to watch the broadcast of the drawing and you need to check your lottery ticket, then use .
To do this, first go to the website at the following Internet address: www.stoloto.ru. To check the “5 out of 36” ticket you will need home page site, find the corresponding icon and click on it.

Lottery 5 out of 36

After which it will open new page site where you can use the following tabs: about the lottery, buy a ticket, rules, where to buy, draw archive, check the ticket, winners.
In the draw archive you can get information on all drawn draws of the Gosloto 5 out of 36 lottery. To do this, you will need to go to the “Draw Archive” tab, where you can find out information about winning your lottery ticket. In this tab, you can get information about a lottery ticket in two ways: by date or circulation.
If you want to search by date, then you will need to specify a date range that will include the date of your lottery ticket draw. After which the computer will provide you with a list of all circulations that were carried out in a given range, as well as winning combination each draw and the size of the super prize.

Archive of circulations search by date

If it is more convenient for you to search by circulation, then you need to set a certain range of circulations in which the circulation of your Gosloto “5 out of 36” lottery ticket will be present. After which the computer will provide you with a list of all draws that were held in a given range, as well as the winning combination of each draw and the size of the super prize. That is, as you see, the search results will always be the same, regardless of the search method.

Circulation archive search by circulation

You can check your ticket not only using the archive; you can also use the “Check Ticket” tab. By clicking on this tab, you can check your ticket and find out the amount of your winnings. You can check your ticket in two ways: by ticket number, by combination.

Check ticket 5 of 36

If you only want to receive information about winning your Gosloto 5 out of 36 lottery ticket, then use the first method, which allows you to check by ticket number. To do this, you will need to indicate the starting draw number and ticket number in the appropriate fields. After entering this information, you need to click on the “Check” button.
If you are interested in what the prize combination was in a certain draw, then it is better to use a method that allows you to check the Gosloto “5 out of 36” lottery ticket by combination. In this case, you need to indicate starting circulation and the selected combination. After entering this information, you need to click on the “Check” button.
If you did not find the information you were looking for in our article or you have problems while working with the site, then contact an online consultant for help. On the official website of Stoloto there is a 24/7 support service in the form of an online consultant. To use this service, you need to go to the “Help” tab, which is located on the main page on the right side, and write your question.

A little about lotteries

In numerical lotteries, a single simple combination is equally probable and is “a single indivisible entity.” In other words, in the space of a complete array, all elements (mentally imagine “cubes”) have the same size, therefore, there are no priority individual combinations. It is impossible to single out “universal combinations” in the entire array that will “always” play better than others, since the lottery machine or circulation generator is equally likely! What is most striking is that even many experienced players do not understand this.

Equal distribution played combinations –
simple proof #1

Let's move on to the most natural statistics in numerical lotteries - combinatorial. To do this, you need to translate all the winning combinations, for example, in the lottery 5 out of 36, into their serial number (index) in the full array. A scatter plot of the distribution of these combinations in the space of the full array can then be plotted, while respecting the interval and location in the circulation history. Each point on this graph represents a combination that actually played in the space of the full array. Since each individual combination is distributed equally likely throughout the entire array, we can divide this space into equal parts (sectors).

Let's divide the full array of 376992 combinations,
let's say - into 12 equal parts - sectors
- 31416 combinations.

All combinations actually played on this moment in lottery 5 out of 36
(equiprobable distribution), selected sector - any

Let's count the number of matches of each sector over the last 500 draws.
On average, there will be approximately the same number of hits of a combination in any sector - 41 times.
The chance of any sector to match is 376,992/31416 = 1 time in 12 draws (average)
For 500 draws, any sector will play 500/ 12 = 41 times (average) or 4 times for 50 draws or 2 times for 25
If the combination plays in the selected sector, then the chance of the jackpot increases 12 times for one simple combination from this sector, and will be equal to 1 in 31416. If we have 10 combinations in the game, then 1 in 3141.

What is a single combination?

Let's see what a single combination is using the example of lottery 5 out of 36. There are 376,992 such combinations in this lottery. Each combination has its own serial number in the full array (index - cell).

First combination (000001) = 01-02-03-04-05 ...
Last combination (376992) = 32-33-34-35-36 = 376992 pieces

000001 _ 01-02-03-04-05
000002 _ 01-02-03-04-06
000003 _ 01-02-03-04-07
000004 _ 01-02-03-04-08
…….
…….
…….
002024 _ 01-02-07-11-30
002025 _ 01-02-07-11-31
002026 _ 01-02-07-11-32
…….
…….
174078 _ 04-21-25-32-34
174079 _ 04-21-25-32-35
…….
376992 _ 32-33-34-35-36

Absolutely any combination in the full array is no different from others in terms of the probability of a match.
To better understand this, you need to imagine 376,992 individual lottery balls, with all 376,992 combinations labeled.
It is difficult to imagine such a quantity, much less fit it into a picture; I will show only a few balls out of 376,992 pieces.

Let's do a thought experiment- let's place these balls in a huge lottery machine, which throws out only one ball with the combination indicated on this ball for each draw. We should not forget that after each draw, the dropped ball with the combination indicated on it is thrown back into the same lottery drum. Thus, on next edition all combinations will be in place again, and when the lottery machine starts, they will be mixed along with everyone else.

If it is difficult to imagine the option with balls, then let’s try to imagine a huge roulette wheel, where each ball cell represents a combination. There are 376,992 such cells, since such a lined wheel also cannot fit into the picture, so for a general understanding we will draw only a tiny part with combinations - we have highlighted the initial and final ones.

Take a closer look at the picture- the “wheel” is divided into equal cells (equally probable combinations), and the ball (draw generator) can fall into any hole (cell - index), no matter how we designated these cells (even with pictures). After the draw (spin), the wheel does not decrease - all cells remain in place.

• Note: I would like to draw your attention once again - I am writing about a whole simple single combination. For each individual combination (cell), the meaning of any even, odd, sums, intervals between numbers, repetitions, consecutive numbers, etc. is completely lost - since the combination is a single whole and denotes a cell (index) in the complete array, and their huge quantity.

We can only trace individual areas of the array (sectors, ranges, groups of numbers) for the upcoming games, therefore, we will increase our chances of Grand Prize(in separate editions) tens and even hundreds of times. Depends on which sector (array, range) we guess.

Equal distribution
combinations played - simple proof No. 2

Let's take an example of 24 numbers (lottery 6 out of 45), chosen at random.

Let's calculate the probability of complete and partial coincidence on real story circulations in a simplified manner (simple calculation, and quite accurate for a large number of circulations), then we use the special HYPERGEOMET function, which is present in Excel spreadsheets. Represents statistical function, which can be used to calculate the probability of a complete or partial match.

(click to enlarge)

2311 lottery draws 6-45 have been loaded.

1. One match showed in 128 draws
2311/128 = 1 to 18.1.
HYPERGEOMET = 1 to 16.6.

2. Two matches showed in 472 circulations
2311/472 = 1 to 4.9
HYPERGEOMET= 1 to 4.9

3. Three matches were shown in 754 circulations.
2311/754 = 1 to 3.1
HYPERGEOMET =1 to 3.02

4. Four matches were shown in 659 circulations.
2311/659 = 1 to 3.5
HYPERGEOMET = 1 to 3.6

5. Five matches were shown in 249 circulations.
2311/249 = 1 to 9.3
HYPERGEOMET = 1 to 9.12

6. Six matches were shown in 37 runs.
2311/37 = 1 to 62.5
HYPERGEOMET = 1 to 60.51

As you can see, the probability of complete and partial coincidence almost completely coincides with the calculated values. This means that the lottery generator produces combinations with equal probability. When generating or manually marking any markers, the values ​​will differ slightly, but they will be close to the theoretical ones. The more circulation history is loaded, the closer the result. Due to the fact that the circulation in the archive is catastrophically small, we use groups of numbers of sufficient length.

From the uniform (equiprobable) distribution, another conclusion follows: It doesn’t matter which numbers are included in the group of numbers - even, odd, the top of the playing field or the bottom, etc. The only thing that matters is the number of numbers in the group, on which the probability directly depends. We look at the screenshot - 18 numbers of markers are marked - random, top, even.

(click to enlarge)

There are no significant differences in the intensity of the coincidence of 5 numbers.
In other words, the circulation generator pays attention to any marked markers evenly, no matter what you “draw” on the playing field. Sometimes they “advise” to play with so-called “pieces” - this will not change anything in terms of the probability of a match - any “piece” will play with the same frequency as a “non-piece”...

Now we know for sure - any marked group of numbers, in equal numbers, has the same probability of coincidence. Why? Because it is made up of equally probable simple combinations. In this case, how can we even understand which group may be more likely to play in the coming games?

Strategic combination generators for numerical lotteries

When you realize that a particular combination is equally likely,
then some people have complete confusion - regarding common statistics :)

For example, why “even-odd” is played in the “majority” in a certain proportion, or why “sum” plays in the middle range and more. It turns out that the combinations seem to be not equally probable? This question is easy to answer, precisely after fully realizing that a single combination is equally probable. So why do combinations seem to “love to play” in certain proportions, ranges, amounts - if they are equally probable?

• Because we “select” arrays of equally probable single combinations with this information. It is important to know here how many combinations obtained in dedicated sectors. Arrays of combinations, highlighted with statistical information - contain different quantities equally probable combinations, therefore, these arrays have different probability for a coincidence.

Let's look at the example of statistics
even, odd numbers

• Let's try to understand one of the popular tips when choosing a combination:
  choose combinations that contain an equal number of even and odd numbers

Let's figure out why this happens. In lottery 5 out of 36, the most common odds and evens will look like this: 2 even – 3 odd, or 3 even – 2 odd. We count the number (even - odd) of all possible combinations in the lottery 5 out of 36

To better understand why a lottery machine or a random number generator tries to throw out such combinations of numbers in combinations, let us turn for clarity to the roulette wheel, which is nothing more than an equally probable random number generator, unless, of course, it is skewed

Let's distribute all combinations according to odd-even criteria together, and according to the table,
Let's draw a circular graph - imagine that these are marked sectors on a roulette wheel

Mentally add the largest sectors that contain 124848 combinations together = 124848 pieces (2 even - 3 odd) + 124848 pieces (3 odd - 2 even) = 249696 combinations out of 376992 possible, or 66.23%, or the chance of these two sectors is 376992/ 249696 = 1 to 1.5 for each spin (draw) or approximately 33 numbers out of 36.

That is why, with each test (roulette spin) of a lottery machine or draw generator, combinations from this sector will tend, in most cases, to play in an odds ratio of 2-3 or 3-2.

• In this example it plays not a separate combination– here a dedicated “huge sector” with combinations plays, in other words, we have marked approximately 33 numbers out of 36, naturally, almost always this number of numbers will “catch” all the prize money!

Why parity in combinations like 2-3 or 3-2? It's all about costs decimal system, which encodes the whole combination. Each individual whole (complete) combination simply represents a cell of 376,992 pieces. Recall the thought experiment with balls, in which the combination is indicated as a whole, or an example with a roulette wheel, where each combination simply designates a cell and is indivisible. But how we select the array of combinations does not matter. It’s just convenient to follow these signs (even-odd) for part of the array - the sector.

If we generate any random combinations for the same number of combinations (2,469,696 pieces), regardless of these proportions in general, then nothing will change in terms of the probability of matching the resulting array (sector) (1 to 1.5). Any equally probable random combination generator will seem to follow this advice on its own (without any filters) - What’s interesting is that no one specifically programs it this way, putting instructions (algorithm) into it to produce exactly these combinations of numbers.

Don't believe me? Check it out for yourself!

1. Look at the draw history - most odd-even combinations will be 2-3, 3-2 (5 out of 36) and 3-3 (6 out of 45).
2. Take any random number generator, combinations - generate and write down the resulting combinations, then check.

Conclusion:

• Most likely, such advice is addressed to those who manually fill out tickets, without any software, even a simple random combination generator will follow this advice on its own.
• This advice is of little use to us, since the sector contains two-thirds of all combinations - not in roulette, because we play for dozens, where the chance is 1 in 3.
• This advice is suitable for lotteries that take place very rarely, although it will not help much.
• It is more correct to try to guess sectors 1-4, 4-1, and with fairly frequent circulations 5-0, 0-5 (we are waiting for the average period)

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