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tech / sci.math / Re: 17 September 2022: New visitors to sci.math: The New Calculus is the first valid systematic formulation of calculus in human history.

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* 17 September 2022: New visitors to sci.math: The New Calculus is theEram semper recta
`- Re: 17 September 2022: New visitors to sci.math: The New Calculus iszelos...@gmail.com

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17 September 2022: New visitors to sci.math: The New Calculus is the first valid systematic formulation of calculus in human history.

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Subject: 17 September 2022: New visitors to sci.math: The New Calculus is the
first valid systematic formulation of calculus in human history.
From: thenewca...@gmail.com (Eram semper recta)
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 by: Eram semper recta - Sat, 17 Sep 2022 15:31 UTC

Six simple reasons why the mainstream formulation of calculus is flawed:

https://www.academia.edu/79881709/Six_simple_reasons_why_the_mainstream_derivative_definition_of_calculus_is_flawed

My historic geometric theorem of January 2020 proves that both that the mainstream derivative and definite integral are flawed formulations:

https://www.academia.edu/62358358/My_historic_geometric_theorem_of_January_2020

You can download a recently revised copy of my one and only fee book:

https://www.academia.edu/41616655/An_Introduction_to_the_Single_Variable_New_Calculus

Re: 17 September 2022: New visitors to sci.math: The New Calculus is the first valid systematic formulation of calculus in human history.

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Subject: Re: 17 September 2022: New visitors to sci.math: The New Calculus is
the first valid systematic formulation of calculus in human history.
From: zelos.ma...@gmail.com (zelos...@gmail.com)
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 by: zelos...@gmail.com - Mon, 19 Sep 2022 07:27 UTC

lördag 17 september 2022 kl. 17:31:43 UTC+2 skrev Eram semper recta:
> Six simple reasons why the mainstream formulation of calculus is flawed:
>
> https://www.academia.edu/79881709/Six_simple_reasons_why_the_mainstream_derivative_definition_of_calculus_is_flawed
>
> My historic geometric theorem of January 2020 proves that both that the mainstream derivative and definite integral are flawed formulations:
>
> https://www.academia.edu/62358358/My_historic_geometric_theorem_of_January_2020
>
> You can download a recently revised copy of my one and only fee book:
>
> https://www.academia.edu/41616655/An_Introduction_to_the_Single_Variable_New_Calculus

You can dream on, Crank :) But that is all you will ever be, a crank

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