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How can I transform this sequence: "0-1-2-4-8-18-44" into this one: "0-1-2-3-4-5-6"?

Lucas Sebastian Sun 07 Mar 21:38:40 2021 No.12803598 View Reply Original Report

Quoted By: >>12803682 >>12803716 >>12803929

How can I transform this sequence: "0-1-2-4-8-18-44" into this one: "0-1-2-3-4-5-6"?
We can consider the numbers on the first sequence as rational numbers if you want

Anonymous

Anonymous Sun 07 Mar 2021 21:50:17 No.12803651 Report

Quoted By: >>12803743

heavy side function.

Anonymous

Anonymous Sun 07 Mar 2021 21:51:24 No.12803658 Report

Quoted By: >>12803695 >>12803710

repeated subtraction.
If you don't know what that means, Lucas, then neck yourself namefag.

Anonymous

Anonymous Sun 07 Mar 2021 21:55:25 No.12803682 Report

Quoted By:

>>12803598
You remove every number and replace them with n

Anonymous

Anonymous Sun 07 Mar 2021 21:57:58 No.12803695 Report

Quoted By:

>>12803658 yeah I tried to delete this like 3 times but nothing happens it just redirect me to a blank

Anonymous

Anonymous Sun 07 Mar 2021 22:00:21 No.12803710 Report

Quoted By:

>>12803658
0,1,2,4,8,18,44
1,1,2,4,10,26
0,1,2,6,16
1,1,4,10
0,3,6
3,3
0

looks like that didn't work out now did it smarty pants

Anonymous

Anonymous Sun 07 Mar 2021 22:01:22 No.12803716 Report

Quoted By:

>>12803598
1. place initial sequence in order [0,1,2,4,8,18,44]
2. assign a number to each position of the sequence [0,1,2,3,4,5,6]
3. pat yourself on the back for a job well done

Anonymous

Anonymous Sun 07 Mar 2021 22:06:24 No.12803743 Report

Quoted By:

>>12803651
can you write it please?

Anonymous

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Anonymous Sun 07 Mar 2021 22:14:27 No.12803777 Report

Quoted By:

How can I transform this sequence: "0-1-2-5-15-50" into this one: "0-1-2-3-4-5-"?
The numbers on both sequences can be considered as rational numbers even thought the rational part is not showed

Anonymous

Anonymous Sun 07 Mar 2021 22:34:39 No.12803874 Report

Quoted By: >>12803915

There are an uncountably infinite numbers of transformations from a 7 element sequence into a 7 element sequence. Are you sure you wrote your homework question down correctly?

Anonymous

Anonymous Sun 07 Mar 2021 22:41:34 No.12803915 Report

Quoted By: >>12804102

>>12803874
I rewrite it:
How can I transform this sequence: "0-1-2-5-15-50" into this one: "0-1-2-3-4-5"?
The main goal is to know for example, if I put a new number on one of those sequences, what number would it represent in he other one?

Anonymous

Anonymous Sun 07 Mar 2021 22:43:28 No.12803929 Report

Quoted By:

>>12803598
Multiply each element by zero, than add n, where n is the index of each item.

Anonymous

Anonymous Sun 07 Mar 2021 23:15:24 No.12804102 Report

Quoted By: >>12804140

>>12803915
That sounds like an index. If you have a three term sequence A={2,3,5} the first term a_1 = 2, the second term a_2 = 3, the third term a_3 = 5.

Anonymous

Anonymous Sun 07 Mar 2021 23:22:01 No.12804140 Report

Quoted By:

>>12804102
>>12804102

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