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#recurrence — Public Fediverse posts

Live and recent posts from across the Fediverse tagged #recurrence, aggregated by home.social.

  1. europesays.com/uk/333972/ Integrated molecular and detailed anatomical profiling identifies a prognostically adverse subtype of posterior fossa meningiomas: high-risk copy number alterations are associated with midline predilection and predict poor prognosis | Acta Neuropathologica Communications #AnatomicalLocalization #CopyNumberAlterations #Genetic #Genetics #NNF2n #Neurology #Neurosciences #Pathology #PosteriorFossaMeningioma #Prognosis #Recurrence #Science #UK #UnitedKingdom

  2. 1/3 Notes on #UAP Discussions: What is it when #Recurrence on a predominant but still speculative technical theme is woven into current discourse that is widely distributed ? If you have direct knowledge you can of course just state it. Independent researchers who do this are unfortunately at a disadvantage ; your going to be up against major players on #arXiv probably within 72 hours and the question then becomes was timing right for the greater good ?
    There is another consideration though…

  3. 1/3 Notes on #UAP Discussions: What is it when #Recurrence on a predominant but still speculative technical theme is woven into current discourse that is widely distributed ? If you have direct knowledge you can of course just state it. Independent researchers who do this are unfortunately at a disadvantage ; your going to be up against major players on #arXiv probably within 72 hours and the question then becomes was timing right for the greater good ?
    There is another consideration though…

  4. 1/3 Notes on #UAP Discussions: What is it when #Recurrence on a predominant but still speculative technical theme is woven into current discourse that is widely distributed ? If you have direct knowledge you can of course just state it. Independent researchers who do this are unfortunately at a disadvantage ; your going to be up against major players on #arXiv probably within 72 hours and the question then becomes was timing right for the greater good ?
    There is another consideration though…

  5. "[Le raisonnement par récurrence] est un instrument qui permet de passer du fini à l’infini. Cet instrument est toujours utile, puisque, nous faisant franchir d’un bond autant d’étapes que nous le voulons, il nous dispense de vérifications longues, fastidieuses et monotones qui deviendraient rapidement impraticables. Mais il devient indispensable dès qu’on vise au théorème général [...]" – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  6. "[Le raisonnement par récurrence] est un instrument qui permet de passer du fini à l’infini. Cet instrument est toujours utile, puisque, nous faisant franchir d’un bond autant d’étapes que nous le voulons, il nous dispense de vérifications longues, fastidieuses et monotones qui deviendraient rapidement impraticables. Mais il devient indispensable dès qu’on vise au théorème général [...]" – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  7. "[Le raisonnement par récurrence] est un instrument qui permet de passer du fini à l’infini. Cet instrument est toujours utile, puisque, nous faisant franchir d’un bond autant d’étapes que nous le voulons, il nous dispense de vérifications longues, fastidieuses et monotones qui deviendraient rapidement impraticables. Mais il devient indispensable dès qu’on vise au théorème général [...]" – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  8. "[Le raisonnement par récurrence] est un instrument qui permet de passer du fini à l’infini. Cet instrument est toujours utile, puisque, nous faisant franchir d’un bond autant d’étapes que nous le voulons, il nous dispense de vérifications longues, fastidieuses et monotones qui deviendraient rapidement impraticables. Mais il devient indispensable dès qu’on vise au théorème général [...]" – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  9. "[Le raisonnement par récurrence] est un instrument qui permet de passer du fini à l’infini. Cet instrument est toujours utile, puisque, nous faisant franchir d’un bond autant d’étapes que nous le voulons, il nous dispense de vérifications longues, fastidieuses et monotones qui deviendraient rapidement impraticables. Mais il devient indispensable dès qu’on vise au théorème général [...]" – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  10. "Le caractère essentiel du raisonnement par récurrence c’est qu’il contient, condensés pour ainsi dire en une formule unique, une infinité de syllogismes." – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  11. "Le caractère essentiel du raisonnement par récurrence c’est qu’il contient, condensés pour ainsi dire en une formule unique, une infinité de syllogismes." – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  12. "Le caractère essentiel du raisonnement par récurrence c’est qu’il contient, condensés pour ainsi dire en une formule unique, une infinité de syllogismes." – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  13. "Le caractère essentiel du raisonnement par récurrence c’est qu’il contient, condensés pour ainsi dire en une formule unique, une infinité de syllogismes." – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  14. "Le caractère essentiel du raisonnement par récurrence c’est qu’il contient, condensés pour ainsi dire en une formule unique, une infinité de syllogismes." – Henri Poincaré (1854-1912)
    #citation #mathématiques #récurrence #maths #math

  15. New version of CRP Toolbox with a fast function to calculate #recurrence microstates
    tocsy.pik-potsdam.de/CRPtoolbo

  16. New version of CRP Toolbox with a fast function to calculate #recurrence microstates
    tocsy.pik-potsdam.de/CRPtoolbo

  17. New version of CRP Toolbox with a fast function to calculate #recurrence microstates
    tocsy.pik-potsdam.de/CRPtoolbo

  18. Fernando Rosas (unfortunately not on Mastodon) asked on bsky:

    "Has anyone figured out what exactly is the relation between the ideas of feedback, recurrence, and self-reference?"

    A really interesting question.

    He pointed to this paper for ideas: arxiv.org/abs/1711.02456
    "Self-referential basis of undecidable dynamics: from The Liar Paradox and The Halting Problem to The Edge of Chaos"

    I did some desk research and found this cool paper:
    arxiv.org/abs/1112.2141
    "Resolving Gödel's Incompleteness Myth: Polynomial Equations and Dynamical Systems for Algebraic Logic"
    that argues there is no essential incompleteness in formal reasoning systems if you look closely enough (using a more elaborate formalism based on polynomial equations to represent and evaluate logical proposition).

    I wonder if analogous construction could be created for related theorems like the halting problem in computability theory.

    #DynamicalSystems #IncompletenessTheorem #PolynomialEquations #HaltingProblem #Undecidability #SelfReference #Recurrence

  19. Fernando Rosas (unfortunately not on Mastodon) asked on bsky:

    "Has anyone figured out what exactly is the relation between the ideas of feedback, recurrence, and self-reference?"

    A really interesting question.

    He pointed to this paper for ideas: arxiv.org/abs/1711.02456
    "Self-referential basis of undecidable dynamics: from The Liar Paradox and The Halting Problem to The Edge of Chaos"

    I did some desk research and found this cool paper:
    arxiv.org/abs/1112.2141
    "Resolving Gödel's Incompleteness Myth: Polynomial Equations and Dynamical Systems for Algebraic Logic"
    that argues there is no essential incompleteness in formal reasoning systems if you look closely enough (using a more elaborate formalism based on polynomial equations to represent and evaluate logical proposition).

    I wonder if analogous construction could be created for related theorems like the halting problem in computability theory.

    #DynamicalSystems #IncompletenessTheorem #PolynomialEquations #HaltingProblem #Undecidability #SelfReference #Recurrence

  20. Fernando Rosas (unfortunately not on Mastodon) asked on bsky:

    "Has anyone figured out what exactly is the relation between the ideas of feedback, recurrence, and self-reference?"

    A really interesting question.

    He pointed to this paper for ideas: arxiv.org/abs/1711.02456
    "Self-referential basis of undecidable dynamics: from The Liar Paradox and The Halting Problem to The Edge of Chaos"

    I did some desk research and found this cool paper:
    arxiv.org/abs/1112.2141
    "Resolving Gödel's Incompleteness Myth: Polynomial Equations and Dynamical Systems for Algebraic Logic"
    that argues there is no essential incompleteness in formal reasoning systems if you look closely enough (using a more elaborate formalism based on polynomial equations to represent and evaluate logical proposition).

    I wonder if analogous construction could be created for related theorems like the halting problem in computability theory.

    #DynamicalSystems #IncompletenessTheorem #PolynomialEquations #HaltingProblem #Undecidability #SelfReference #Recurrence

  21. Fernando Rosas (unfortunately not on Mastodon) asked on bsky:

    "Has anyone figured out what exactly is the relation between the ideas of feedback, recurrence, and self-reference?"

    A really interesting question.

    He pointed to this paper for ideas: arxiv.org/abs/1711.02456
    "Self-referential basis of undecidable dynamics: from The Liar Paradox and The Halting Problem to The Edge of Chaos"

    I did some desk research and found this cool paper:
    arxiv.org/abs/1112.2141
    "Resolving Gödel's Incompleteness Myth: Polynomial Equations and Dynamical Systems for Algebraic Logic"
    that argues there is no essential incompleteness in formal reasoning systems if you look closely enough (using a more elaborate formalism based on polynomial equations to represent and evaluate logical proposition).

    I wonder if analogous construction could be created for related theorems like the halting problem in computability theory.

    #DynamicalSystems #IncompletenessTheorem #PolynomialEquations #HaltingProblem #Undecidability #SelfReference #Recurrence

  22. Fernando Rosas (unfortunately not on Mastodon) asked on bsky:

    "Has anyone figured out what exactly is the relation between the ideas of feedback, recurrence, and self-reference?"

    A really interesting question.

    He pointed to this paper for ideas: arxiv.org/abs/1711.02456
    "Self-referential basis of undecidable dynamics: from The Liar Paradox and The Halting Problem to The Edge of Chaos"

    I did some desk research and found this cool paper:
    arxiv.org/abs/1112.2141
    "Resolving Gödel's Incompleteness Myth: Polynomial Equations and Dynamical Systems for Algebraic Logic"
    that argues there is no essential incompleteness in formal reasoning systems if you look closely enough (using a more elaborate formalism based on polynomial equations to represent and evaluate logical proposition).

    I wonder if analogous construction could be created for related theorems like the halting problem in computability theory.

    #DynamicalSystems #IncompletenessTheorem #PolynomialEquations #HaltingProblem #Undecidability #SelfReference #Recurrence

  23. Is there a good PHP recurrence package out there? I'm look for something that will handle RRULE stuff.

    #PHP #RRULE #Recurrence

  24. Is there a good PHP recurrence package out there? I'm look for something that will handle RRULE stuff.

    #PHP #RRULE #Recurrence

  25. Is there a good PHP recurrence package out there? I'm look for something that will handle RRULE stuff.

    #PHP #RRULE #Recurrence