Mathematics - a new basis

[mssrki]

See a picture that represents the relations of the two triangles

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what is a "?"

3?3=3

3?3=4

3?3=5

3?3=6

3?3=7

3?3=8

3?3=9

3?3=10

3?3=12

[mssrki]

there is no solution in the current mathematics :

1.3+[0]3=3

2.3+[1]3=4

3.3+[2]3=5

4. 3+[3]3=6 or 3+3=6

5.3_3Rd1(6)d2(7)+3=7

6.3_{3Rd1(6)d2(8 )}+3=8

7.3_3Rd1(6)d2(9)+3=9

8.3_{3Rd1(6)d2(10)}+3=10

9.3_{3Rd1(6)d2(12)}+3=12

(1,2,3,4) - there are several types of addition in the set N

(5,6,7,8,9) - that there are dynamic numbers, where this can add

[mssrki]

1 Mathematics Space

We'll tell mathematical space with two initial geometric object that can not

prove.

1.Natural geometric object - natural along .

2.Real geometric objects - real alongs .

1.1 Natural along

In the picture there is a natural geometric object along (AB), it has a beginning (A)

and end (B) - this property natural long'll call point.

 

 

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1.2 The basic rule

Two (more) natural longer are connected only with points.

[mssrki]

2 Natural Mathematics

2.1,along , one-way infinite along the (semi-line) "1"

"1"-from any previous evidence (axioms), a new proof

Theorem-Two (more) natural longer merge points in the direction of the first AB

longer natural.

 

 

EVIDENCE - Natural long (AB, BC) are connected - we get along AC.

 

 

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Natural long (AB, BC, CD) are connected - we get along AD.

 

 

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Natural long (AB, BC, CD, DE) are connected - we get along AE.

 

 

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...

 

 

Natural long (AB, BC, CD, DE, ...) are connected - getting the sim-

measurement along the infinite.

www5.png

 

 

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[mssrki]

2.2 Numeral along, numeric point "2.1"

Theorem-character mark points on the one-way infinite

long (A, B, C, ...), replace the labels {(0), (0.1), ..., (0,1,2,3,4,5,6,7,8,9 ), ...}

which are set circular and positionally.

 

 

Proof - is obtained by numerical along which the numerical point of {(0,00,000,

0000, ...), (​​0,1,10,11,100,101, ...), ..., (0,1,2,3,4,5,6,7,8,9,10,11, 12, ...), ...}.

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[mssrki]

2.3 Natural numbers "2.2"

Theorem - There is a relationship (length) between Point in numeric (0) and

all points along the numerical.

 

 

Proof - Value (length) numeric point (0) and numerical point (0)

the number 0

 

 

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Ratio (length) numeric point (0) and the numerical point of (1) the number o1

 

 

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Ratio (required) numeric point (0) and numeric item (2) is the number 2

 

 

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Ratio (length) numeric point (0) and the numerical point of (3) is the number 3

 

 

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Ratio (length) numeric point (0) and the numerical point of (4) is the number 4

 

 

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...

Set - all the possibilities given theorem.

The set of natural numbers N = {0,1,2,3,4,5,6,7,8,9,10,11,12, ...}.

[mssrki]

2.4 Mobile Number "2.2,2.3"

Theorem-Natural numbers can be specified and other numerical

point other than the point numeric 0th

Proof - Value (length) numeric point (0) and numeric point (2)

the number 2

 

 

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Ratio (length) numerical point (1) and the numerical point of (3) is the number 2

 

 

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Ratio (length) numerical point (2) and the numerical point of (4) is the number 2

 

 

 

 

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...

A set of mobile numbers Nn = {[n]N}

[GMAT Prepster]

I am a bit confused... Nine if this looks GMAT related. What is the purpose?