[Challenge] Palindromic Sum

Question

The palindromic number 595 is interesting because it can be written as the sum of consecutive squares: 6^2+7^2 +8^2 +9^2 +10^2+ 11^2+12^2.
There are exactly eleven palindromes below one-thousand that can written as consecutive square sums, and the sum of these palindromes is 4164. Note that 1 = 0^2 + 1^2 has not been included as this problem is concerned with the squares of positive integers.
Find sum of all numbers less than 10^8 that are both palindromic & can be written as the sum of consecutive squares

Answer 1

My try:
https://code.sololearn.com/cus8bDYNtfhc/?ref=app

Answer 2

@VcC
Actually, result is 2906969179 (166 numbers)
The numbers 554455 and 9343439 are repeated in the list of 168 numbers (where sum=2916867073)
Please, check again 😉

Answer 3

@VcC
Thank you 😉

Answer 4

Sololearn soon reaches its bounderies

Did it up to 1000000
https://code.sololearn.com/c2zxsq56wCbj

Answer 5

To get to 10^8 you need to make max=10000 , but it times out on playground
https://code.sololearn.com/c5L8tmyu3S9J/#py

Answer 6

Is 5 a palindromic number ( 5 = 1^2 +2^2)

Answer 7

yes it is @Vaibhav Sharma

Answer 8

http://lmgtfy.com/?q=2906969179

Answer 9

Great solution @Louis

Answer 10

nice try man @LukArToDo

Answer 11

2916867073

Answer 12

for 168 numbers

Answer 13

https://code.sololearn.com/c4Y1jrzZIJj3/?ref=app