Skip to content
Carmelics
TopicsThinkersChangesContributorsLoading account…

    Carmelics

    A reasoning platform. Break down any belief into clear reasons, explore both sides, and weigh the evidence honestly.

    Navigate

    • Topics
    • Search
    • Recent Changes
    • Contribute
    • How It Works
    • Glossary
    • Thinkers
    • Contributors
    • About
    • Statistics
    • Terms
    • Privacy

    Database

    Statements
    —
    Perspectives
    —
    Topics
    —

    Press ? for keyboard shortcuts

    LoyalLoyalJusticeJustice
    Made withinDC&Austin
    Statements
    321,452
    Perspectives
    108,905
    Topics
    42
    Russell acknowledged Frege's foundational insights and ex... — Carmelics
    Home
    HistoryEditSee Inverse

    Part of a larger discussion

    Supports→Michael Dummett argues in 'Frege: Philosophy of Mathematics' that Russell's type theory is best understood as a technical repair of Frege's own logicist system rather than a departure from it.

    Russell acknowledged Frege's foundational insights and explicitly built type theory as a response to the paradox problem, not wholesale rejection.

    ?Rate how convincing each reason is below to see the overall strength.

    No one has weighed in yet. Be the first to share reasons for or against this statement.

    Sign in or register to share your perspective on this statement.

    Key Terms

    knowledge(Distinguished from mere true belief, which may be the product of indoctrination and need not exercise deliberative capacities.)
    Justified true belief — true belief that has been arrived at through the exercise of deliberative capacities, including comparison of and deliberation among alternatives.

    Connections

    1 linked claim

    Michael Dummett argues in 'Frege: Philosophy of Mathematics' that Russell's type...

    Related

    Next step

    Based on where you are in your exploration

    Explore a random proposition
    Start fresh with something unrelated.
    Michael Dummett argues in 'Frege: Philosophy of Mathematics' that Russell's type...

    Details

    Type
    premise
    Perspectives
    0 (0 for, 0 against)

    Open for perspectives

    This idea is waiting for its first supporting or challenging perspective.

    Share the first perspective