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Let’s try again! In the context of this puzzle I believe I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is needed for algebraic completion, to acquire C – the complex numbers.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it.

Let’s try again! In the context of this puzzle I believe I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is needed for algebraic completion, to acquire C – the complex numbers.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it.

In the context of this puzzle I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is needed for algebraic completion, to acquire C – the complex numbers.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it.

deleted 5 characters in body
Source Link
Dannyu NDos
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Let’s try again! In the context of this puzzle I believe I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is another completion of Q since the former is theneeded for algebraic completion of, to acquire C – the lattercomplex numbers.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it.

Let’s try again! In the context of this puzzle I believe I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is another completion of Q since the former is the completion of the latter.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it.

Let’s try again! In the context of this puzzle I believe I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is needed for algebraic completion, to acquire C – the complex numbers.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it.

deleted 78 characters in body
Source Link
PDT
  • 16.2k
  • 2
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  • 84

Let’s try again! In the context of this puzzle I believe I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is another completion of Q since the former is the completion of the formerlatter.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it. So even though the set is complete, it has something broken in it ironically.

Let’s try again! In the context of this puzzle I believe I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is another completion of Q since the former is the completion of the former.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it. So even though the set is complete, it has something broken in it ironically.

Let’s try again! In the context of this puzzle I believe I am

THE SET OF REAL NUMBERS

Title:

A lot of us non-mathematicians are familiar with the term REAL NUMBERS but often have misconceptions as to what they are.

Hints:

1)

This is pointing to the significance of the sound of queue.

The first two letters (AN, AL, TO) of the speakers names are clues which hints at different kinds of Mathematicians. They are an Analyst, Algebraist and Topologist respectively.

And so…

Anna says:

You have those I ask for size

Mathematicians ask for the size of the subsets within it. With the Lebesgue measure, the set of real numbers becomes a measure space, where subsets of are assigned a non-negative real number representing their size.

Though not (for) everything inside

Certain subsets cannot be asked for size because their size is not measurable.

Completing the order of queue

That's how I acquire you

Completing the ordered field of Q (set of rational numbers) you obtain the Set of Real Numbers - a Complete ordered field. This can be achieved though Dedekind Cuts.

Alex says:

Number of queues I cannot count

Joined to pose you, a new fount

This means to identify R as a vector space over Q.

Another copy of you

That's completion to go through

This is talking about the fact that another copy of R is another completion of Q since the former is the completion of the latter.

Tommy says:

Already so complete (on its) own

No breakage when let alone

This is referring to complete metric space.

Ironic, 'cause of the queue

Totally broken in you

This means because of the set Q having metrizable space disconnected within it, so space is also disconnected within R since Q is the subset of it.

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