Research Brief: We introduce an alternative visual representation of pure msets as rooted (or roofed) trees as in combinatorics or computer ... We look at Propositions VI to VIII of Book 1 of Euclid's Elements, perhaps the first place where proofs by contradiction arise in ...

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We look at Propositions VI to VIII of Book 1 of Euclid's Elements, perhaps the first place where proofs by contradiction arise in ... Historically mathematicians have been careful to avoid treating `infinite sets'.

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We introduce an alternative visual representation of pure msets as rooted (or roofed) trees as in combinatorics or computer ...

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  • We introduce an alternative visual representation of pure msets as rooted (or roofed) trees as in combinatorics or computer ...
  • Historically mathematicians have been careful to avoid treating `infinite sets'.
  • We look at Propositions VI to VIII of Book 1 of Euclid's Elements, perhaps the first place where proofs by contradiction arise in ...

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Decimal numbers | Arithmetic and Geometry Math Foundations 66 | N J Wildberger
Visualizing decimal numbers and their arithmetic 67 | Arithmetic and Geometry Math Foundations
Review of arithmetic with decimals II | Year 9 Maths 5 | NJ Wildberger
Euclid Book 1 Props VI-VIII - a foundation for geometry | Sociology and Pure Maths | N J Wildberger
Review of decimal arithmetic I | Year 9 Maths 4 | NJ Wildberger
What is a number? | Arithmetic and Geometry Math Foundations 1 | N J Wildberger
The basic framework for geometry (IV) | Arithmetic and Geometry Math Foundations 26 | N J Wildberger
Multiset arithmetic via trees | Math Foundations 230 | N J Wildberger
Why infinite sets don't exist | Arithmetic and Geometry Math Foundations 16 | N J Wildberger
Row and column polynumbers | Arithmetic and Geometry Math Foundations 65 | N J Wildberger
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Decimal numbers | Arithmetic and Geometry Math Foundations 66 | N J Wildberger

Decimal numbers | Arithmetic and Geometry Math Foundations 66 | N J Wildberger

Read more details and related context about Decimal numbers | Arithmetic and Geometry Math Foundations 66 | N J Wildberger.

Visualizing decimal numbers and their arithmetic 67 | Arithmetic and Geometry Math Foundations

Visualizing decimal numbers and their arithmetic 67 | Arithmetic and Geometry Math Foundations

Read more details and related context about Visualizing decimal numbers and their arithmetic 67 | Arithmetic and Geometry Math Foundations.

Review of arithmetic with decimals II | Year 9 Maths 5 | NJ Wildberger

Review of arithmetic with decimals II | Year 9 Maths 5 | NJ Wildberger

Read more details and related context about Review of arithmetic with decimals II | Year 9 Maths 5 | NJ Wildberger.

Euclid Book 1 Props VI-VIII - a foundation for geometry | Sociology and Pure Maths | N J Wildberger

Euclid Book 1 Props VI-VIII - a foundation for geometry | Sociology and Pure Maths | N J Wildberger

We look at Propositions VI to VIII of Book 1 of Euclid's Elements, perhaps the first place where proofs by contradiction arise in ...

Review of decimal arithmetic I | Year 9 Maths 4 | NJ Wildberger

Review of decimal arithmetic I | Year 9 Maths 4 | NJ Wildberger

Read more details and related context about Review of decimal arithmetic I | Year 9 Maths 4 | NJ Wildberger.

What is a number? | Arithmetic and Geometry Math Foundations 1 | N J Wildberger

What is a number? | Arithmetic and Geometry Math Foundations 1 | N J Wildberger

Read more details and related context about What is a number? | Arithmetic and Geometry Math Foundations 1 | N J Wildberger.

The basic framework for geometry (IV) | Arithmetic and Geometry Math Foundations 26 | N J Wildberger

The basic framework for geometry (IV) | Arithmetic and Geometry Math Foundations 26 | N J Wildberger

Read more details and related context about The basic framework for geometry (IV) | Arithmetic and Geometry Math Foundations 26 | N J Wildberger.

Multiset arithmetic via trees | Math Foundations 230 | N J Wildberger

Multiset arithmetic via trees | Math Foundations 230 | N J Wildberger

We introduce an alternative visual representation of pure msets as rooted (or roofed) trees as in combinatorics or computer ...

Why infinite sets don't exist | Arithmetic and Geometry Math Foundations 16 | N J Wildberger

Why infinite sets don't exist | Arithmetic and Geometry Math Foundations 16 | N J Wildberger

Historically mathematicians have been careful to avoid treating `infinite sets'. After G. Cantor's work in the late 1800's, the position ...

Row and column polynumbers | Arithmetic and Geometry Math Foundations 65 | N J Wildberger

Row and column polynumbers | Arithmetic and Geometry Math Foundations 65 | N J Wildberger

Read more details and related context about Row and column polynumbers | Arithmetic and Geometry Math Foundations 65 | N J Wildberger.