how many formations are possible, but in ascending order from 7 to 0 to 9?

[jorel]

how many formations are possible, but in ascending order from 7 to 0 to 9?
ex = 2998776
crescent = 2677899, (I want it like that) the 7 digits must always be
in ascending order
another example = 0111111. 0111112, ......
8999999. So we have from 0 to 9 and formations increasing from 7 positions,
when it’s not growing we have 10 million, but I need it in increasing order, it should decrease a lot
https://www.excelforum.com/attachmen...1&d=1601896308

[jorel]

hello, please!

[Kaper]

it's indeed less. just 11440
I reused a code from previous thread https://www.excelforum.com/excel-pro...-position.html with minor changes. The changes are marked red:

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[jorel]

the probabilities of one or two pairs of repeated digits
singles> 584 5.84%
1 pair> 4312 43.12%
2 pair> 3269 32.69% filters
3 pair> 541 5.41%
other> 1294 12.94%

[jorel]

huu, kaper, good job now filter and separate
within 11440 those that have two repetitions of digits, type 2994776 99.77 or 45651201 55 11
should be 11440 = 32%
this pattern of having two repetitions is happening 90% in the draws

[jorel]

kaper
Super Sete:

01 10/02/2020 2998776
02 10/05/2020 8815677
03 10/07/2020 7266544
04 10/09/2020 5781825
05 10/14/2020 6401069
06 10/16/2020 5733411
07 10/19/2020 0776449
08 10/21/2020 7092025
09 10/23/2020 8620267

[jorel]

kaper is a new lottery, super seven
you will see that more than 90% have two digits
repeated and of course there are 5 different digits in the 7 positions or columns, I need to separate only
formations within 11440 those that have two digits repeated, which is what is happening in 90% of the draws, I know of course that it is growing

[Kaper]

I think it is totaly different question.
The question you asked in post #1 has been answered in post #3
If it is answered - it would be nice to mark thread SOLVED and (if you think the answer was warth it) add me reputation. Question in posts #4-#7 shall be published in separate thread - they are not about " how many formations are possible, but in ascending order from 7 digits 0 to 9?"

[jorel]

ok, yes this is resolved, I'll open another
topic for this question of the pairs