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dr san

bgonÃ§alves
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Nov 14, 2025, 2:56 pm

Basic Concept: Frequency of Sums and Patterns The core of the system is that, although individual numbers are drawn randomly, the sum of the numbers drawn in each event may follow a probability distribution. Some sum ranges and certain types of combinations (patterns) are mathematically more likely to occur than others. 🧠 Components of the Analysis System Your system would need to have the following steps: 1. 💾 Collection of Historical Data (Draw Matrix) You need the data matrix: a list of all past draws of the game in question. Example: If the draw is of 6 numbers from 1 to 60, the matrix is a list with thousands of rows, where each row has 6 numbers. 2. ➕ Calculating the Sum of Each Draw For each historical draw, calculate the total sum of the numbers drawn. Example of Sum: If the numbers drawn were 5, 12, 24, 33, 40, 56, the sum is $5 + 12 + 24 + 33 + 40 + 56 = **170**$. 3. 📊 Frequency Analysis of the Sum Create a frequency table to see how many times each sum occurred in the history. Sum Frequency 20 5 times 170 800 times 340 10 times Result: You would identify the range of most frequent sums (for example, between 150 and 200). This suggests that combinations whose sum is in this range have a higher probability of being drawn. 4. 🧩 Identifying Combination Patterns: Beyond the sum, you can analyze specific patterns in the combinations: Odd/Even Pattern: The frequency of draws with (3 odd and 3 even numbers), (4 odd and 2 even numbers), etc. Quadrant/Decs Pattern: The frequency of numbers distributed across ranges (e.g., how many numbers came out from 1 to 10, from 11 to 20, etc.). Consecutive Number Pattern: The frequency of draws that include 2 or 3 consecutive numbers (e.g., 15 and 16). 📈 Conclusion for Creating Combinations: To generate new games with a higher probability, you should prioritize combinations that: Have a SUM that falls within the most frequent range (identified in step 3). Follow the most frequent Combination Patterns (identified in step 4), such as the most repeated odd/even ratio. ⚠️ Reminder: Draws like lotteries are... By definition, they are random. This type of system helps select games that are within a higher statistical probability range based on historical data and combinatorial mathematics, but it does not guarantee wins.
hypersoniq

Pennsylvania
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Nov 14, 2025, 3:22 pm

Here is why I don't like sums of draw digits... that is trying to give them mathematical properties they don't have... the balls in a pick 3 for example, would still work as a drawing if they replaced the numbers with letters or symbols, it is just coloring on a ping pong ball... so what is the sum of BAJ?

Frequency is a better filter, because frequencies over time fall in a different distribution than uniform. When using smaller samples, the frequencies repeat, and the numbers churn from draw to draw to fill in those frequencies. The distribution of frequencies is somewhere between linear and logarithmic.

The balls have no memory, the draws are unrelated, studying past draws is a waste of time... so don't look solely at the numbers... understand the filters before applying them... if the results are as random after the filter as before, then you are using the wrong filter(s)... or at least Chad is...

Have an EXCELlent day!
Cmoore50

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December 3, 2018
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Nov 14, 2025, 5:24 pm

Here's the top pattern that hits in the rolling cash five. The pattern is 23345 and it's hit 74 times in 2293 draws. The best time to play it is when those four counts add up to 33 or 34 total numbers used. It hits 25 and 20% of the time. 60 of those patterns were a sum total of 70 to 127. There are many other filters I can use to increase the percentages. Gaps...1 Gap of 10 or >, Gaps <6.....Specific counts. For example: if 1 counts are at 6 and the rest aren't filtered. How many hits were there. I'm working on ranks of numbers and number frequencies. How many numbers in todays data are above or below avg. frequency.

GET IT DONE
Stat$talker

700 light yrs West of Milky Way Galaxy's Center
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September 1, 2019
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Nov 15, 2025, 2:09 am

Quote: Originally posted by hypersoniq on Nov 14, 2025
Here is why I don't like sums of draw digits... that is trying to give them mathematical properties they don't have... the balls in a pick 3 for example, would still work as a drawing if they replaced the numbers with letters or symbols, it is just coloring on a ping pong ball... so what is the sum of BAJ?

Frequency is a better filter, because frequencies over time fall in a different distribution than uniform. When using smaller samples, the frequencies repeat, and the numbers churn from draw to draw to fill in those frequencies. The distribution of frequencies is somewhere between linear and logarithmic.

The balls have no memory, the draws are unrelated, studying past draws is a waste of time... so don't look solely at the numbers... understand the filters before applying them... if the results are as random after the filter as before, then you are using the wrong filter(s)... or at least Chad is...

"that is trying to give them mathematical properties they don't have..."

Hoold oon..If whuteva filter iz sed to've occurred "X" amount of time ..THAT iz a Mathematical property,which may be tracked, to hit a jackpot

Let'z not git Hypercent$itive heaa ..
dr san

bgonÃ§alves
Brasil
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June 9, 2010
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Nov 15, 2025, 7:20 am

hello=

Let's create a basic model for Pick 3's positional filters that considers frequency at each position, with a weighting that combines linear and logarithmic aspects of frequency.

### Step 1: Collect Historical Positional Frequency
Assume that for each position (1st, 2nd, 3rd) we have the frequency of occurrence of each number (0-9). Example:

| Number | Freq. Pos. 1 | Freq. Pos. 2 | Freq. Pos. 3 |

|--------|--------------|--------------|--------------|

| 0 | 12% | 9% | 10% |

| 1 | 8% | 11% | 7% |

| … | … | … | … |

| 9 | 10% | 12% | 15% |

### Step 2: Define Frequency Transformation
Let's combine linear and logarithmic transformations as follows:

$$
F_{adjusted} = \alpha \times F_{linear} + (1 - \alpha) \times \log(1 + F_{linear})

$$

- $$F_{linear}$$ = raw frequency (as a decimal, e.g., 0.12)
- $$\log$$ is the natural logarithm (base $$e$$)
- $$\alpha$$ is a weight between 0 and 1 that regulates how linear (closer to 1) or logarithmic (closer to 0) the filter is.

### Step 3: Create Filter
- Define an acceptable range for $$F_{adjusted}$$ (minimum and maximum).

- When generating combinations, for each number in the position, check if the adjusted function ($$F_{ajustada}$$) of the number in that position is within this range.

- Only accept combinations where all numbers in their positions respect these limits.

Practical Example (pseudocode)

```
alpha = 0.5 # intermediate weight
min_freq = 0.05
max_freq = 0.20

for each number pos in (1,2,3):

for each number n in (0..9):

f_linear = freq_pos[n][pos]

f_adjusted = alpha * f_linear + (1 - alpha) * ln(1 + f_linear)

store f_adjusted in freq_adjusted[n][pos]

for each combination (x,y,z) in 000..999:
if freq_adjusted[x][1] between min_freq and max_freq AND
freq_adjusted[y][2] between min_freq and max_freq AND
freq_adjusted[z][3] between min_freq and max_freq:
accept combination

otherwise:

reject combination

``
Cmoore50

United States
Member #194,171
December 3, 2018
621 Posts
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Nov 15, 2025, 9:11 am

Quote: Originally posted by dr san on Nov 15, 2025
hello=

Let's create a basic model for Pick 3's positional filters that considers frequency at each position, with a weighting that combines linear and logarithmic aspects of frequency.

### Step 1: Collect Historical Positional Frequency
Assume that for each position (1st, 2nd, 3rd) we have the frequency of occurrence of each number (0-9). Example:

| Number | Freq. Pos. 1 | Freq. Pos. 2 | Freq. Pos. 3 |

|--------|--------------|--------------|--------------|

| 0 | 12% | 9% | 10% |

| 1 | 8% | 11% | 7% |

| … | … | … | … |

| 9 | 10% | 12% | 15% |

### Step 2: Define Frequency Transformation
Let's combine linear and logarithmic transformations as follows:

$$
F_{adjusted} = \alpha \times F_{linear} + (1 - \alpha) \times \log(1 + F_{linear})

$$

- $$F_{linear}$$ = raw frequency (as a decimal, e.g., 0.12)
- $$\log$$ is the natural logarithm (base $$e$$)
- $$\alpha$$ is a weight between 0 and 1 that regulates how linear (closer to 1) or logarithmic (closer to 0) the filter is.

### Step 3: Create Filter
- Define an acceptable range for $$F_{adjusted}$$ (minimum and maximum).

- When generating combinations, for each number in the position, check if the adjusted function ($$F_{ajustada}$$) of the number in that position is within this range.

- Only accept combinations where all numbers in their positions respect these limits.

Practical Example (pseudocode)

```
alpha = 0.5 # intermediate weight
min_freq = 0.05
max_freq = 0.20

for each number pos in (1,2,3):

for each number n in (0..9):

f_linear = freq_pos[n][pos]

f_adjusted = alpha * f_linear + (1 - alpha) * ln(1 + f_linear)

store f_adjusted in freq_adjusted[n][pos]

for each combination (x,y,z) in 000..999:
if freq_adjusted[x][1] between min_freq and max_freq AND
freq_adjusted[y][2] between min_freq and max_freq AND
freq_adjusted[z][3] between min_freq and max_freq:
accept combination

otherwise:

reject combination

``

Dude, did you copy that off GPT? It looks like gobbledygook. Have you started any type of worksheet or program that tracks any kind of data? Something, anything that you can show us. Do you even have a list of the past draws?

GET IT DONE
LottoBux

25

Ontario
Canada
Member #109,236
April 9, 2011
61,309 Posts
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Nov 15, 2025, 10:26 am

Quote: Originally posted by Cmoore50 on Nov 15, 2025
Dude, did you copy that off GPT? It looks like gobbledygook. Have you started any type of worksheet or program that tracks any kind of data? Something, anything that you can show us. Do you even have a list of the past draws?

Dr San doesn't do any workouts or any tracking.

He's not even asking a question,just showing some AI gibberish.

He likes to start threads that he thinks will get responses and that's about it.

He'll reply in AI responses most of the time.

He is a Dr San AI duplicate

and I fear we've lost the original Dr San for good.

He's gone to the dark side of AI.

It's not a big loss I suppose,but it was a bit more interesting

when he at least tried to respond himself in English or Spanish at least
dr san

bgonÃ§alves
Brasil
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June 9, 2010
4,155 Posts
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Nov 17, 2025, 7:36 am

Hello,Cmoore50!! can you help me? It's in the pick3 proposition, taking the last three draws:
.456
190
682. We have 3x3x3=27 formations, considering that at least one digit is repeated in each position. Question: What is the percentage that at least one digit is repeated in each position in pick3? Can you do it? Please.
Tucker Black

Colorado
United States
Member #173,294
February 25, 2016
1,134 Posts
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Nov 17, 2025, 7:42 am

Quote: Originally posted by dr san on Nov 17, 2025
Hello,Cmoore50!! can you help me? It's in the pick3 proposition, taking the last three draws:
.456
190
682. We have 3x3x3=27 formations, considering that at least one digit is repeated in each position. Question: What is the percentage that at least one digit is repeated in each position in pick3? Can you do it? Please.

27/1000 = 2.7%
dr san

bgonÃ§alves
Brasil
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June 9, 2010
4,155 Posts
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Nov 17, 2025, 8:31 am

Thanks! Tucker, 2.7 is very low, so we can use it as a filter, that is, filter three digits in each position, leaving 7 digits in each position.
Tucker Black

Colorado
United States
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February 25, 2016
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Nov 17, 2025, 10:19 am

Quote: Originally posted by dr san on Nov 17, 2025

Thanks! Tucker, 2.7 is very low, so we can use it as a filter, that is, filter three digits in each position, leaving 7 digits in each position.

It doesn't change the fact that the probability of winning a straight bet on one pick 3 combination is 1 in 1,000. It has nothing to do with previous drawings. The drawings are independent.
Il2c

Everything

United States
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November 23, 2024
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Nov 17, 2025, 1:16 pm

Quote: Originally posted by dr san on Nov 14, 2025
Basic Concept: Frequency of Sums and Patterns The core of the system is that, although individual numbers are drawn randomly, the sum of the numbers drawn in each event may follow a probability distribution. Some sum ranges and certain types of combinations (patterns) are mathematically more likely to occur than others. 🧠 Components of the Analysis System Your system would need to have the following steps: 1. 💾 Collection of Historical Data (Draw Matrix) You need the data matrix: a list of all past draws of the game in question. Example: If the draw is of 6 numbers from 1 to 60, the matrix is a list with thousands of rows, where each row has 6 numbers. 2. ➕ Calculating the Sum of Each Draw For each historical draw, calculate the total sum of the numbers drawn. Example of Sum: If the numbers drawn were 5, 12, 24, 33, 40, 56, the sum is $5 + 12 + 24 + 33 + 40 + 56 = **170**$. 3. 📊 Frequency Analysis of the Sum Create a frequency table to see how many times each sum occurred in the history. Sum Frequency 20 5 times 170 800 times 340 10 times Result: You would identify the range of most frequent sums (for example, between 150 and 200). This suggests that combinations whose sum is in this range have a higher probability of being drawn. 4. 🧩 Identifying Combination Patterns: Beyond the sum, you can analyze specific patterns in the combinations: Odd/Even Pattern: The frequency of draws with (3 odd and 3 even numbers), (4 odd and 2 even numbers), etc. Quadrant/Decs Pattern: The frequency of numbers distributed across ranges (e.g., how many numbers came out from 1 to 10, from 11 to 20, etc.). Consecutive Number Pattern: The frequency of draws that include 2 or 3 consecutive numbers (e.g., 15 and 16). 📈 Conclusion for Creating Combinations: To generate new games with a higher probability, you should prioritize combinations that: Have a SUM that falls within the most frequent range (identified in step 3). Follow the most frequent Combination Patterns (identified in step 4), such as the most repeated odd/even ratio. ⚠️ Reminder: Draws like lotteries are... By definition, they are random. This type of system helps select games that are within a higher statistical probability range based on historical data and combinatorial mathematics, but it does not guarantee wins.

Since your starting point was arbitrary, trappin' under 100 gave some pretty good results.
between 2 and 4, 3 was trapped.
between 7 and 9, 8 was trapped.
between 4 and 5, 4 was trapped.

but nobody wants to hear this.

Playlist: Hits!
dr san

bgonÃ§alves
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Nov 17, 2025, 1:46 pm

Hello,TUKER!if in more than 60% of cases a digit from the last draw of pick3 repeats to the next, I thought that if it's about 3 positions and the last three draws, a digit would also repeat in each position in three draws in 60% of cases, but this is not happening.
Tucker Black

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February 25, 2016
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Nov 17, 2025, 4:36 pm

Quote: Originally posted by dr san on Nov 17, 2025

Hello,TUKER!if in more than 60% of cases a digit from the last draw of pick3 repeats to the next, I thought that if it's about 3 positions and the last three draws, a digit would also repeat in each position in three draws in 60% of cases, but this is not happening.

Yes, sometimes digits repeat, but they do so at random!
Ney1

Houston
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September 22, 2025
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Nov 18, 2025, 11:52 am

Frequency is not a filter. I guaranteed you are not hitting any number in your Pick 3 draws on a consistent basis using "frequency as a filter." I notice on Lottery Post, there's a fundamental lack of understanding of things like: Filter, Patterns, Triples, Sequence, Mirror Numbers etc. The way you guys understand these Filters, in relation to the Lottery games, is a flawed misunderstanding. And there is no way you hitting anything on a consistent basis like I am when your understanding on numbers is misguided. A Filter filters out something to leave the "valuable" intact, right? Frequency of numbers being played is not filtering out anything except in the figment of your imagination. Forgive my bluntness but it make sense, right? You churning out low percentages on a single number draw by using math when each numbers from 0 to 9 can share the same numerical equivalence in the Lottery. If the number "5" is your pick, there's three other numbers equivalent to 5. And white picking the number 5 is correct, it will often be the other equivalence of the number 5 that actually gets played. And you guys will forever stay wandering in the wilderness because you don't know these numbers in its true form.

I Don't Guess Numbers. I Create Smart Filters To Draft My Numbers.

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