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  • x^2 + x^3 ... + x^n

    From [email protected]@21:1/5 to All on Tue Jan 3 11:56:19 2017
    Hi,
    is this interesting for you ?

    https://github.com/gammastorm/PyFractal

    Regards
    Thorsten

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  • From Roger Bagula@21:1/5 to [email protected] on Fri Jan 6 08:03:31 2017
    On Tuesday, January 3, 2017 at 11:56:19 AM UTC-8, [email protected] wrote:
    Hi,
    is this interesting for you ?

    https://github.com/gammastorm/PyFractal

    Regards
    Thorsten
    Since
    Limit[Sum[x^i,{i,0,n}],n->Infinity}]=1/(1-x)
    then,
    Limit[Sum[x^i,{i,2,n}],n->Infinity}]=1/(1-x)-1-x

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  • From Stewart Robert Hinsley@21:1/5 to [email protected] on Thu Jan 12 19:23:27 2017
    On 03/01/2017 19:56, [email protected] wrote:
    Hi,
    is this interesting for you ?

    https://github.com/gammastorm/PyFractal

    Regards
    Thorsten


    It would help if you explained what it does. Escape time rendition of Mandelbrot-like fractals with various iterators?

    --
    SRH

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  • From [email protected]@21:1/5 to All on Fri Jan 13 02:54:35 2017
    Am Dienstag, 3. Januar 2017 20:56:19 UTC+1 schrieb [email protected]:
    Hi,
    is this interesting for you ?

    https://github.com/gammastorm/PyFractal

    Regards
    Thorsten

    z(n+1) = a2 * z(n)^2 + a3 * z(n)^3 + a4 * z(n)^4... + a(j) * z(n)^j + c
    a(i) element of Float
    z,c elements of Complex

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  • From [email protected]@21:1/5 to Roger Bagula on Sun Feb 26 20:37:54 2017
    On Saturday, 7 January 2017 03:03:33 UTC+11, Roger Bagula wrote:
    On Tuesday, January 3, 2017 at 11:56:19 AM UTC-8, [email protected] wrote:
    Hi,
    is this interesting for you ?

    https://github.com/gammastorm/PyFractal

    Regards
    Thorsten
    Since
    Limit[Sum[x^i,{i,0,n}],n->Infinity}]=1/(1-x)
    then,
    Limit[Sum[x^i,{i,2,n}],n->Infinity}]=1/(1-x)-1-x

    input your formula
    x^k
    into www.mathHandbook.com, click the sum button to get answer.

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