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A Laurent Series Tranform for Integer Sequences via Generalised Continued Fractions
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untitled.tex figures/WolframAlpha--21x-3x324x5-297x75260x9-123755x113648814x132x3x5x7x11x13--2016-01-13_1043/WolframAlpha--21x-3x324x5-297x75260x9-123755x113648814x132x3x5x7x11x13--2016-01-13_1043.png figures/WolframAlpha--21x-3x324x5-297x75260x9-123755x113648814x13-129828285x155425234114x172x3x5x7x11x13x17x19x23--2016-01-13_1051/WolframAlpha--21x-3x324x5-297x75260x9-123755x113648814x13-129828285x155425234114x172x3x5x7x11x13x17x19x23--2016-01-13_1051.png section_Further_Study_From_Wikipedia__.tex section_Further_Series_Let_the__.tex section_Inverse_Transform_One_consideration__.tex figures/WolframAlpha--2x6x48x594x100520_2x__3x3_-_5x5__7x7_-_11x9--2016-01-14_1201/WolframAlpha--2x6x48x594x100520_2x__3x3_-_5x5__7x7_-_11x9--2016-01-14_1201.png It_would_appear_that_sequences__.tex section_Closed_Forms_from_Mathematica__.tex section_Input_Output_Sequences_begin__.tex section_Fermat_Like_Problem_Observing__.tex section_Neighbour_Sequence_So_far__.tex section_More_General_Formulae_We__.tex section_Further_Finite_Sequences_begin__.tex section_A_Study_on_the__.tex